Master Reference Document

All notes concatenated and hyperlinked. Exceptions include any external books or papers, including translated copies accessible on this site.

Models
Partition Spaces
- Partition Spaces
- Socion Division Hierarchy
- Dichotomies
- Dichotomies / Activation Quasi Identity HEF - Dichotomy Table (Activation Quasi HEF)
- Dichotomies / Kindred Business HEF - Dichotomy Table (Kindred Business HEF)
- Dichotomies / Mirror Conflict HEF - Dichotomy Table (Mirror Conflict HEF)
- Dichotomies / Parallel Club Quadra Charged Rationality - Dichotomy Table (Parallel Club Quadra Charged Rationality)
- Dichotomies / Perpendicular Club Quadra Vertedness - Dichotomy Table (Perpendicular Club Quadra Vertedness)
- Dichotomies / Semidual Mirage HEF - Dichotomy Table (Semidual Mirage HEF)
- Dichotomies / Tencer-Minaev - Dichotomy Table (Tencer-Minaev) - Reinin to Tencer-Minaev Objects Correspondences based on Group Structure with Intertype Relations
- Dichotomies / Waffle Spaces - The Waffle Spaces - A Brief Index - The Waffle Spaces
- Dichotomies / XNOR Unique Reports - Activation (Mirror Conflict HEF Based) - Activation (Reinin Based) - Business (Semidual Mirage HEF Based) - Business (Tencer-Minaev Based) - Conflict (Activation Quasi Identity HEF) - Conflict (Reinin Based) - Duality Respecting (Reinin Based) - Duality Respecting (Tencer-Minaev Based) - Extinguishment Respecting (Reinin Based) - Extinguishment Respecting (Tencer-Minaev Based) - Kindred (Semidual Mirage HEF Based) - Kindred (Tencer-Minaev Based) - Mirage (Kindred Business HEF Based) - Mirage (Tencer-Minaev Based) - Mirror (Activation Quasi Identity HEF) - Mirror (Reinin Based) - Quasi Identity (Mirror Conflict HEF Based) - Quasi Identity (Reinin Based) - Semi Duality (Kindred Business HEF) - Semi Duality (Tencer-Minaev Based) - Superego Orbits - Untitled
- Hexadecachotomies
  - Table of Monadic Elements
- Octachotomies / Reinin - Octachotomy Table (Reinin)
- Octachotomies / Tencer-Minaev - Octachotomy Table (Tencer-Minaev)
- Tetrachotomies / Reinin - Tetrachotomy Table (Reinin)
- Tetrachotomies / Tencer-Minaev - Tetrachotomy Table (Tencer-Minaev)
Intertype Relations
A Glossary for Elemental Notation
A Mathematical Glossary of the Socion

Models

Classification of Models

Table of Models

Model	Acting Group	Transitive?	Permutation Group Code	Orbits (Cosets of …)	Regular?	Basepoint Stabiliser
Model A (Standard)	$S ≅ D_{4} \times Z_{2}$	$✓$	$8 T_{9}$	$S ≅ D_{4} \times Z_{2}$	$\times$	${e, k}$
Model V (Standard)	$S ≅ D_{4} \times Z_{2}$	$✓$	$8 T_{9}$	$S ≅ D_{4} \times Z_{2}$	$\times$	${e, m}$
Model A/U1	$S ≅ D_{4} \times Z_{2}$	$\times$	N/A	$Democratic/Aristocratic ≅ Z_{2}^{3}$	$\times$	N/A
Model A/U2	$S ≅ D_{4} \times Z_{2}$	$\times$	N/A	$Questim/Declatim ≅ D_{4}$	$\times$	N/A
Model A/U3	$S ≅ D_{4} \times Z_{2}$	$\times$	N/A	$Process/Result ≅ Z_{2} \times Z_{4}$	$\times$	N/A
Model A/U4	$S ≅ D_{4} \times Z_{2}$	$\times$	N/A	$Positivist/Negativist ≅ D_{4}$	$\times$	N/A
Model G	$S ≅ D_{4} \times Z_{2}$	$\times$	N/A	$Process/Result ≅ Z_{2} \times Z_{4}$	$\times$	N/A
Model V/C1	$S ≅ D_{4} \times Z_{2}$	$\times$	N/A	$Irrational/Rational ≅ Z_{2}^{3}$	$\times$	N/A
Model V/C2	$S ≅ D_{4} \times Z_{2}$	$\times$	N/A	$Extroverted/Introverted ≅ D_{4}$	$\times$	N/A
Model V/C3	$S ≅ D_{4} \times Z_{2}$	$\times$	N/A	$Process/Result ≅ Z_{2} \times Z_{4}$	$\times$	N/A
Model V/C4	$S ≅ D_{4} \times Z_{2}$	$\times$	N/A	$Positivist/Negativist ≅ D_{4}$	$\times$	N/A
Macro Element Loop	$S / ⟨ x ⟩ ≅ D_{4} < S$	$✓$	$4 T_{3}$	$H ≅ D_{4} < S$	$\times$	${{e, x}, {k, i}}$
Quadra Loop	$S / ⟨ d ⟩ ≅ D_{4} < S$	$✓$	$4 T_{3}$	$H ≅ D_{4} < S$	$\times$	${{e, d}, {m, a}}$
Model Ch	$S ≅ D_{4} \times Z_{2}$	$✓$	$16 T_{9}$	$S ≅ D_{4} \times Z_{2}$	$✓$	${e}$
Model B	$S ≅ D_{4} \times Z_{2}$	$✓$	$16 T_{9}$	$S ≅ D_{4} \times Z_{2}$	$✓$	${e}$
Model A2	$S ≅ D_{4} \times Z_{2}$	$✓$	$16 T_{9}$	$S ≅ D_{4} \times Z_{2}$	$✓$	${e}$
Model A16-ordered	$S ≅ D_{4} \times Z_{2}$	$✓$	$16 T_{9}$	$S ≅ D_{4} \times Z_{2}$	$✓$	${e}$
Model L	$V_{15} ≅ Z_{2}^{4}$	$✓$	$16 T_{3}$	$V_{15} ≅ Z_{2}^{4}$	$✓$	${A_{1}}$
Model W	$V_{14} ≅ Z_{2}^{4}$	$✓$	$16 T_{3}$	$V_{14} ≅ Z_{2}^{4}$	$✓$	${A_{1}}$
Continuous Socionics	$R^{15}$	$✓$	N/A	$R^{15}$	$✓$	${0}$

Footnotes

$8 T_{n}$ refers to the nth transitive subgroup of $S_{8}$ in the GAP classification scheme.
$16 T_{n}$ refers to the nth transitive subgroup of $S_{16}$ in the GAP classification scheme.
Technical Note: Systems of injections (charge models with only 8 functions) are best viewed as orbit models. Any compatible index-2 subgroup $H$ acts transitively on a single orbit of size 8 (hence an $8 T_{k}$ label applies). The full charge construction $F \times {A, B}$ is an intransitive $H$ -set with two orbits; it is not itself an $n T_{k}$ object unless extended by a sheet-swapping element, yielding a transitive $16 T_{l}$ action.
Definition (Continuous Socionics): Refer to Continuous Socionics (V. Talanov)

Models

Model-W

Dichotomy Classifications (Modern Tencer-Minaev)

Classes of IM Dichotomies

	Positions Democratic Information	Does Not Position Democratic Information
Positions Aristocratic Information	$V$ Vector Dichotomy 1. Valid / Null 2. Static / Dynamic 3. Descriptive / Prescriptive 4. Divergent / Convergent	$A$ Aristocratic Dichotomy 1. Imaginative / Concrete 2. Absorptive / Directive 3. Structuring / Expansive 4. Projective / Reflective
Does Not Position Aristocratic Information	$D$ Democratic Dichotomy 1. Conceptual / Experiential 2. Systemic / Pragmatic 3. Illustrative / Transformative 4. Formative / Emergent	$C$ Converse Dichotomy 1. Irrational / Rational 2. Extroverted / Introverted 3. Evolutive / Involutive 4. Constructive / Corrective

Sets

Vector Set

$V = {V_{1}, V_{2}, V_{3}, V_{4}}$

Aristocratic Set

$A = {A_{1}, A_{2}, A_{3}, A_{4}}$

Democratic Set

$D = {D_{1}, D_{2}, D_{3}, D_{4}}$

Converse Set

$C = {C_{1}, C_{2}, C_{3}, C_{4}}$

General Set

$G = {V_{1}, V_{2}, C_{1}, C_{2}}$

Supralocal Set

$U = {V_{3}, V_{4}, C_{3}, C_{4}}$

Accepting Set

$I = {A_{1}, A_{2}, D_{1}, D_{2}}$

Producing Set

$R = {A_{3}, A_{4}, D_{3}, D_{4}}$

Faculty Set

$F = {A_{1}, A_{3}, D_{1}, D_{3}}$

Axis Set ( $Q$ = Quadra)

$Q = {A_{2}, A_{4}, D_{2}, D_{4}}$

Central Set

$Z = {V_{1}, V_{3}, C_{1}, C_{3}}$

Square / Dihedral Set

$S = {V_{2}, V_{4}, C_{2}, C_{4}}$

Displacement Set

$Δ = {V_{1}, V_{4}, C_{1}, C_{4}}$

Extrapolative Set

$E = {V_{2}, V_{3}, C_{2}, C_{3}}$

Orientation Set

$O = {V_{1}, V_{3}, C_{2}, C_{4}}$

Pivotal Set

$P = {V_{2}, V_{4}, C_{1}, C_{3}}$

Orbital / Ordinal Set - $(V \cup C) \in O$

$O = {V_{1}, V_{2}, V_{3}, V_{4}, C_{1}, C_{2}, C_{3}, C_{4}}$

Non-Orbital / Cardinal / Wall Set - $(A \cup D) \in W_{14}$

$W_{14} = {A_{1}, A_{2}, A_{3}, A_{4}, D_{1}, D_{2}, D_{3}, D_{4}}$

Level One Set

$X_{1} = {V_{1}, A_{1}, D_{1}, C_{1}}$

Level Two Set

$X_{2} = {V_{2}, A_{2}, D_{2}, C_{2}}$

Level Three Set

$X_{3} = {V_{3}, A_{3}, D_{3}, C_{3}}$

Level Four Set

$X_{4} = {V_{4}, A_{4}, D_{4}, C_{4}}$

Universal Set

$U = {V_{i}, A_{i}, D_{i}, C_{i} ∣ i = 1, 2, 3, 4}$

Mathematical Correspondences

Alphabetic Correspondences

Let:

$A := U A = V ⊔ A ⊔ D ⊔ C$

We introduce a binary operation:

$⋆ : A \times A ⟶ A .$

Complement map:

$κ : A ⟶ A, κ^{2} = identity,$

such that:

$κ (V_{i}) = C_{i}, κ (C_{i}) = V_{i}, κ (A_{i}) = D_{i}, κ (D_{i}) = A_{i} .$

This is an involution:

$κ (κ (x)) = x$

and it respects indices.

Axioms Written as an Operation

$x ⋆ y = ⎩ ⎨ ⎧ V_{i} if x = y, x if y = V_{i}, C_{i} if x = κ (y), κ (x) if y = C_{i} .$

Numeric Correspondences

Let:

$N := U N = X_{1} ⊔ X_{2} ⊔ X_{3} ⊔ X_{4}$

The binary operation:

$⋆ : N \times N ⟶ N .$

Axioms Written as an Operation

$x ⋆ y = ⎩ ⎨ ⎧ X_{1} if x = y, X_{2} if x = X_{1} and y = X_{4}, X_{3} if x = X_{2} and y = X_{4}, X_{4} if x = X_{2} and y = X_{3} .$

Cayley Table for $D_{14}$

$\times$	$V_{1}$	$V_{2}$	$V_{3}$	$V_{4}$	$A_{1}$	$A_{2}$	$A_{3}$	$A_{4}$	$D_{1}$	$D_{2}$	$D_{3}$	$D_{4}$	$C_{1}$	$C_{2}$	$C_{3}$	$C_{4}$
$V_{1}$	$V_{1}$	$V_{2}$	$V_{3}$	$V_{4}$	$A_{1}$	$A_{2}$	$A_{3}$	$A_{4}$	$D_{1}$	$D_{2}$	$D_{3}$	$D_{4}$	$C_{1}$	$C_{2}$	$C_{3}$	$C_{4}$
$V_{2}$	$V_{2}$	$V_{1}$	$V_{4}$	$V_{3}$	$A_{2}$	$A_{1}$	$A_{4}$	$A_{3}$	$D_{2}$	$D_{1}$	$D_{4}$	$D_{3}$	$C_{2}$	$C_{1}$	$C_{4}$	$C_{3}$
$V_{3}$	$V_{3}$	$V_{4}$	$V_{1}$	$V_{2}$	$A_{3}$	$A_{4}$	$A_{1}$	$A_{2}$	$D_{3}$	$D_{4}$	$D_{1}$	$D_{2}$	$C_{3}$	$C_{4}$	$C_{1}$	$C_{2}$
$V_{4}$	$V_{4}$	$V_{3}$	$V_{2}$	$V_{1}$	$A_{4}$	$A_{3}$	$A_{2}$	$A_{1}$	$D_{4}$	$D_{3}$	$D_{2}$	$D_{1}$	$C_{4}$	$C_{3}$	$C_{2}$	$C_{1}$
$A_{1}$	$A_{1}$	$A_{2}$	$A_{3}$	$A_{4}$	$V_{1}$	$V_{2}$	$V_{3}$	$V_{4}$	$C_{1}$	$C_{2}$	$C_{3}$	$C_{4}$	$D_{1}$	$D_{2}$	$D_{3}$	$D_{4}$
$A_{2}$	$A_{2}$	$A_{1}$	$A_{4}$	$A_{3}$	$V_{2}$	$V_{1}$	$V_{4}$	$V_{3}$	$C_{2}$	$C_{1}$	$C_{4}$	$C_{3}$	$D_{2}$	$D_{1}$	$D_{4}$	$D_{3}$
$A_{3}$	$A_{3}$	$A_{4}$	$A_{1}$	$A_{2}$	$V_{3}$	$V_{4}$	$V_{1}$	$V_{2}$	$C_{3}$	$C_{4}$	$C_{1}$	$C_{2}$	$D_{3}$	$D_{4}$	$D_{1}$	$D_{2}$
$A_{4}$	$A_{4}$	$A_{3}$	$A_{2}$	$A_{1}$	$V_{4}$	$V_{3}$	$V_{2}$	$V_{1}$	$C_{4}$	$C_{3}$	$C_{2}$	$C_{1}$	$D_{4}$	$D_{3}$	$D_{2}$	$D_{1}$
$D_{1}$	$D_{1}$	$D_{2}$	$D_{3}$	$D_{4}$	$C_{1}$	$C_{2}$	$C_{3}$	$C_{4}$	$V_{1}$	$V_{2}$	$V_{3}$	$V_{4}$	$A_{1}$	$A_{2}$	$A_{3}$	$A_{4}$
$D_{2}$	$D_{2}$	$D_{1}$	$D_{4}$	$D_{3}$	$C_{2}$	$C_{1}$	$C_{4}$	$C_{3}$	$V_{2}$	$V_{1}$	$V_{4}$	$V_{3}$	$A_{2}$	$A_{1}$	$A_{4}$	$A_{3}$
$D_{3}$	$D_{3}$	$D_{4}$	$D_{1}$	$D_{2}$	$C_{3}$	$C_{4}$	$C_{1}$	$C_{2}$	$V_{3}$	$V_{4}$	$V_{1}$	$V_{2}$	$A_{3}$	$A_{4}$	$A_{1}$	$A_{2}$
$D_{4}$	$D_{4}$	$D_{3}$	$D_{2}$	$D_{1}$	$C_{4}$	$C_{3}$	$C_{2}$	$C_{1}$	$V_{4}$	$V_{3}$	$V_{2}$	$V_{1}$	$A_{4}$	$A_{3}$	$A_{2}$	$A_{1}$
$C_{1}$	$C_{1}$	$C_{2}$	$C_{3}$	$C_{4}$	$D_{1}$	$D_{2}$	$D_{3}$	$D_{4}$	$A_{1}$	$A_{2}$	$A_{3}$	$A_{4}$	$V_{1}$	$V_{2}$	$V_{3}$	$V_{4}$
$C_{2}$	$C_{2}$	$C_{1}$	$C_{4}$	$C_{3}$	$D_{2}$	$D_{1}$	$D_{4}$	$D_{3}$	$A_{2}$	$A_{1}$	$A_{4}$	$A_{3}$	$V_{2}$	$V_{1}$	$V_{4}$	$V_{3}$
$C_{3}$	$C_{3}$	$C_{4}$	$C_{1}$	$C_{2}$	$D_{3}$	$D_{4}$	$D_{1}$	$D_{2}$	$A_{3}$	$A_{4}$	$A_{1}$	$A_{2}$	$V_{3}$	$V_{4}$	$V_{1}$	$V_{2}$
$C_{4}$	$C_{4}$	$C_{3}$	$C_{2}$	$C_{1}$	$D_{4}$	$D_{3}$	$D_{2}$	$D_{1}$	$A_{4}$	$A_{3}$	$A_{2}$	$A_{1}$	$V_{4}$	$V_{3}$	$V_{2}$	$V_{1}$

IM Octads Index

Disclaimer

Since $V_{1}$ is not a dichotomy (proper), the sets that are derived from it are not octadic, therefore containing no real octads of types. While a dichotomy (proper) entails equal partitioning, this set is tautologically defined by the criteria for TIM validity and thus does not constitute an even distribution of octadic sets.

Notation

A dichotomy is a partition:

$d = {d_{0}, d_{1}}, d_{0} ⊔ d_{1} = T$

with the dichotomy function:

$d : T \to Z_{2}$

$d (t) := {0, if t \in d_{0}, 1, if t \in d_{1} .$

We fix the sociotype ILE as the reference element and identify it with the zero vector. Accordingly, for every dichotomy $d$ , the assignment of values for $0$ and $1$ is chosen so that $d (ILE) = 0$ . All trait values and vector representations are therefore understood relative to this basepoint. Under this convention, every type $t \in T$ is represented by a binary vector encoding its deviation from the ILE across the fixed dichotomy system.

Orbital / Ordinal Octads ( $O$ )

Octad v

Vector Octads ( $V$ )

Valid / Null ( $V_{1}$ )

$T = {ILE, SEI, ESE, LII, EIE, LSI, SLE, IEI, SEE, ILI, LIE, ESI, LSE, EII, IEE, SLI}$
$E = {? N e^{+},! S i^{-},! F e^{+}, ? T i^{-}, ? F e^{-},! T i^{+},! S e^{-}, ? N i^{+}, ? S e^{+},! N i^{-},! T e^{+}, ? F i^{-}, ? T e^{-},! F i^{+},! N e^{-}, ? S i^{+}}$

Static / Dynamic ( $V_{2}$ )

$V_{2, 0}^{T} = {ILE, LII, LSI, SLE, SEE, ESI, EII, IEE}$
$V_{2, 0}^{E} = {? N e^{+}, ? T i^{-},! T i^{+},! S e^{-}, ? S e^{+}, ? F i^{-},! F i^{+},! N e^{-}}$

$V_{2, 1}^{T} = {SEI, ESE, EIE, IEI, ILI, LIE, LSE, SLI}$
$V_{2, 1}^{E} = {! S i^{-},! F e^{+}, ? F e^{-}, ? N i^{+},! N i^{-},! T e^{-}, ? T e^{+}, ? S i^{+}}$

Descriptive / Prescriptive ( $V_{3}$ )

$V_{3, 0}^{T} = {ILE, SEI, ESE, LII, SEE, ILI, LIE, ESI}$
$V_{3, 0}^{E} = {? N e^{+},! S i^{-},! F e^{+}, ? T i^{-}, ? S e^{+},! N i^{-},! T e^{+}, ? F i^{-}}$

$V_{3, 1}^{T} = {EIE, LSI, SLE, IEI, LSE, EII, IEE, SLI}$
$V_{3, 1}^{E} = {? F e^{-},! T i^{+},! S e^{-}, ? N i^{+}, ? T e^{-},! F i^{+},! N e^{-}, ? S i^{+}}$

Divergent / Convergent ( $V_{4}$ )

$V_{4, 0}^{T} = {ILE, LII, EIE, IEI, SEE, ESI, LSE, SLI}$
$V_{4, 0}^{E} = {? N e^{+}, ? T i^{-}, ? F e^{-}, ? N i^{+}, ? S e^{+}, ? F i^{-}, ? T e^{-}, ? S i^{+}}$

$V_{4, 1}^{T} = {SEI, ESE, LSI, SLE, ILI, LIE, EII, IEE}$
$V_{4, 1}^{E} = {! S i^{-},! F e^{+},! T i^{+},! S e^{-},! N i^{-},! T e^{+},! F i^{+},! N e^{-}}$

Octad c

Converse Octads ( $C$ )

Irrational / Rational ( $C_{1}$ )

$C_{1, 0}^{T} = {ILE, SEI, SLE, IEI, SEE, ILI, IEE, SLI}$
$C_{1, 0}^{E} = {? N e^{+},! S i^{-},! S e^{-}, ? N i^{+}, ? S e^{+},! N i^{-},! N e^{-}, ? S i^{+}}$

$C_{1, 1}^{T} = {ESE, LII, EIE, LSI, LIE, ESI, LSE, EII}$
$C_{1, 1}^{E} = {! F e^{+}, ? T i^{-}, ? F e^{-},! T i^{+},! T e^{+}, ? F i^{-}, ? T e^{-},! F i^{+}}$

Extroverted / Introverted ( $C_{2}$ )

$C_{2, 0}^{T} = {ILE, ESE, EIE, SLE, SEE, LIE, LSE, IEE}$
$C_{2, 0}^{E} = {? N e^{+},! F e^{+}, ? F e^{-},! S e^{-}, ? S e^{+},! T e^{+}, ? T e^{-},! N e^{-}}$

$C_{2, 1}^{T} = {SEI, LII, LSI, IEI, ILI, ESI, EII, SLI}$
$C_{2, 1}^{E} = {! S i^{-}, ? T i^{-},! T i^{+}, ? N i^{+},! N i^{-}, ? F i^{-},! F i^{+}, ? S i^{+}}$

Evolutive / Involutive ( $C_{3}$ )

$C_{3, 0}^{T} = {ILE, SEI, EIE, LSI, SEE, ILI, LSE, EII}$
$C_{3, 0}^{E} = {? N e^{+},! S i^{-}, ? F e^{-},! T i^{+}, ? S e^{+},! N i^{-}, ? T e^{-},! F i^{+}}$

$C_{3, 1}^{T} = {ESE, LII, SLE, IEI, LIE, ESI, IEE, SLI}$
$C_{3, 1}^{E} = {! F e^{+}, ? T i^{-},! S e^{-}, ? N i^{+},! T e^{+}, ? F i^{-},! N e^{-}, ? S i^{+}}$

Constructive / Corrective ( $C_{4}$ )

$C_{4, 0}^{T} = {ILE, ESE, LSI, IEI, SEE, LIE, EII, SLI}$
$C_{4, 0}^{E} = {? N e^{+},! F e^{+},! T i^{+}, ? N i^{+}, ? S e^{+},! T e^{+},! F i^{+}, ? S i^{+}}$

$V_{4, 1}^{T} = {SEI, LII, EIE, SLE, ILI, ESI, LSE, IEE}$
$V_{4, 1}^{E} = {! S i^{-}, ? T i^{-}, ? F e^{-},! S e^{-},! N i^{-}, ? F i^{-}, ? T e^{-},! N e^{-}}$

Wall / Cardinal / Non-Orbital Octads ( $W_{14}$ )

Octad a

Aristocratic Octads ( $A$ )

Imaginative / Concrete ( $A_{1}$ )

$A_{1, 0}^{T} = {ILE, ESE, EIE, IEI, ILI, ESI, EII, IEE}$
$A_{1, 0}^{E} = {? N e^{+},! F e^{+}, ? F e^{+}, ? N i^{+},! N i^{-}, ? F i^{-},! F i^{+},! N e^{-}}$

$A_{1, 1}^{T} = {SEI, ESE, EIE, SLE, SEE, ESI, EII, SLI}$
$A_{1, 1}^{E} = {! S i^{-}, ? T i^{-},! T i^{+},! S e^{-}, ? S e^{+},! T e^{+}, ? T e^{-}, ? S i^{+}}$

Absorptive / Directive ( $A_{2}$ )

$A_{2, 0}^{T} = {ILE, SEI, LIE, ESI, LSE, EII, IEE, SLI}$
$A_{2, 0}^{E} = {? N e^{+},! S i^{-},! T e^{+}, ? F i^{-}, ? T e^{-},! F i^{+}, - N e^{-}, ? S i^{+}}$

$A_{2, 1}^{T} = {ESE, LII, EIE, LSI, SLE, IEI, SEE, ILI}$
$A_{2, 1}^{E} = {! F e^{+}, ? T i^{-}, ? F e^{-},! T i^{+},! S e^{-}, ? N i^{+}, ? S e^{+},! N i^{-}}$

Structuring / Expansive ( $A_{3}$ )

$A_{3, 0}^{T} = {ILE, ESE, LSI, SLE, ILI, ESI, LSE, SLI}$
$A_{3, 0}^{E} = {? N e^{+},! F e^{+},! T i^{+},! S e^{-},! N i^{-}, ? F i^{-}, ? T e^{-}, ? S i^{+}}$

$A_{3, 1}^{T} = {SEI, LII, EIE, IEI, SEE, LIE, EII, IEE}$
$A_{3, 1}^{E} = {? S i^{-}, ? T i^{-}, ? F e^{-}, ? N i^{+}, ? S e^{+},! T e^{+},! F i^{+},! N e^{-}}$

Projective / Reflective ( $A_{4}$ )

$A_{4, 0}^{T} = {ILE, SEI, EIE, LSI, SLE, IEI, LIE, ESI}$
$A_{4, 0}^{E} = {? N e^{+},! S i^{-}, ? F e^{-},! T i^{+},! S e^{-}, ? N i^{+},! T e^{+}, ? F i^{-}}$

$A_{4, 1}^{T} = {ESE, LII, SEE, ILI, LSE, EII, IEE, SLI}$
$A_{4, 1}^{E} = {! F e^{+}, ? T i^{-}, ? S e^{+},! N i^{-}, ? T e^{-},! F i^{+},! N e^{-}, ? S i^{+}}$

Octad d

Democratic Octads ( $D$ )

Conceptual / Experiential ( $D_{1}$ )

$D_{1, 0}^{T} = {ILE, LII, LSI, IEI, ILI, LIE, LSE, IEE}$
$D_{1, 0}^{E} = {? N e^{+}, ? T i^{-},! T i^{+}, ? N i^{+},! N i^{-},! T e^{+}, ? T e^{-},! N e^{-}}$

$D_{1, 1}^{T} = {SEI, ESE, EIE, SLE, SEE, ESI, EII, SLI}$
$D_{1, 1}^{E} = {! S i^{-},! F e^{+}, ? F e^{-},! S e^{-}, ? S e^{+}, ? F i^{-},! F i^{+}, ? S i^{+}}$

Systemic / Pragmatic ( $D_{2}$ )

$D_{2, 0}^{T} = {ILE, SEI, ESE, LII, EIE, LSI, IEE, SLI}$
$D_{2, 0}^{E} = {? N e^{+},! S i^{-},! F e^{+}, ? T i^{-}, ? F e^{-},! T i^{+}, - N e^{-}, ? S i^{+}}$

$D_{2, 1}^{T} = {SLE, IEI, SEE, ILI, LIE, ESI, LSE, EII}$
$D_{2, 1}^{E} = {! S e^{-}, ? N i^{+}, ? S e^{+},! N i^{-},! T e^{+}, ? F i^{-}, ? T e^{-},! F i^{+}}$

Illustrative / Transformative ( $D_{3}$ )

$D_{3, 0}^{T} = {ILE, LII, EIE, SLE, ILI, LIE, EII, SLI}$
$D_{3, 0}^{E} = {? N e^{+}, ? T i^{-}, ? F e^{-},! S e^{-},! N i^{-},! T e^{+},! F i^{+}, ? S i^{+}}$

$D_{3, 1}^{T} = {SEI, ESE, EIE, IEI, SEE, LIE, EII, IEE}$
$D_{3, 1}^{E} = {? S i^{-},! F e^{+},! T i^{+}, ? N i^{+}, ? S e^{+}, ? F i^{-}, ? T e^{-},! N e^{-}}$

Formative / Emergent ( $D_{4}$ )

$D_{4, 0}^{T} = {ILE, SEI, ESE, LII, SLE, IEI, LSE, EII}$
$D_{4, 0}^{E} = {? N e^{+},! S i^{-},! F e^{+}, ? T i^{-},! S e^{-}, ? N i^{+}, ? T e^{-},! F i^{+}}$

$D_{4, 1}^{T} = {EIE, LSI, SEE, ILI, LIE, ESI, IEE, SLI}$
$D_{4, 1}^{E} = {? F e^{-},! T i^{+}, ? S e^{+},! N i^{-},! T e^{+}, ? F i^{-},! N e^{-}, ? S i^{+}}$

Classes of Tetrachotomies

Orbital Class $O$

#3: $V_{2} \cap V_{3} \cap V_{4} = V =$ “Vector” Tetrachotomy
#4: $V_{4} \cap C_{1} \cap C_{4} = Δ =$ “Displacement” Tetrachotomy
#7: $V_{4} \cap C_{2} \cap C_{3}$
#21: $V_{3} \cap C_{1} \cap C_{3} = Z =$ “Central” Tetrachotomy
#22: $V_{3} \cap C_{2} \cap C_{4} = O =$ “Orientation” Tetrachotomy
#30: $V_{2} \cap C_{1} \cap C_{2} = G =$ “General” Tetrachotomy
#31: $V_{2} \cap C_{3} \cap C_{4}$

Non-Orbital Classes $\overline{O}$

Static/Dynamic Class $V_{2}$

#11: $V_{2} \cap D_{1} \cap D_{2}$
#16: $V_{2} \cap A_{1} \cap A_{2}$
#24: $V_{2} \cap D_{3} \cap D_{4}$
#27: $V_{2} \cap A_{3} \cap A_{4}$

Democratic/Aristocratic Class $V_{3}$

#9: $V_{3} \cap D_{1} \cap D_{3}$
#14: $V_{3} \cap A_{1} \cap A_{3}$
#19: $V_{3} \cap D_{2} \cap D_{4}$
#20: $V_{3} \cap A_{2} \cap A_{4}$

Questim/Declatim Class $V_{4}$

#1: $V_{4} \cap D_{1} \cap D_{4}$
#2: $V_{4} \cap A_{1} \cap A_{4}$
#5: $V_{4} \cap D_{2} \cap D_{3}$
#6: $V_{4} \cap A_{2} \cap A_{3}$

Irrational/Rational Class $C_{1}$

#8: $A_{1} \cap D_{1} \cap C_{1}$
#23: $A_{4} \cap D_{4} \cap C_{1}$
#32: $A_{3} \cap D_{3} \cap C_{1}$
#33: $A_{2} \cap D_{2} \cap C_{1}$

Extroverted/Introverted Class $C_{2}$

#13: $A_{2} \cap D_{1} \cap C_{2}$
#18: $A_{1} \cap D_{2} \cap C_{2}$
#25: $A_{3} \cap D_{4} \cap C_{2}$
#28: $A_{4} \cap D_{3} \cap C_{2}$

Process/Result Class $C_{3}$

#12: $A_{3} \cap D_{1} \cap C_{3}$
#17: $A_{1} \cap D_{3} \cap C_{3}$
#26: $A_{2} \cap D_{4} \cap C_{3}$
#29: $A_{4} \cap D_{2} \cap C_{3}$

Positivist/Negativist Class $C_{4}$

#10: $A_{4} \cap D_{1} \cap C_{4}$
#15: $A_{1} \cap D_{4} \cap C_{4}$
#34: $A_{2} \cap D_{3} \cap C_{4}$
#35: $A_{3} \cap D_{2} \cap C_{4}$

Additional Note

Also check out the modern dichotomy classifications table for the Reinin space Kimani White and Andrew Joynton have mapped out: https://docs.google.com/document/d/1xcek3L5mTOrljxb24NXyxyqnhG8tFx7TInfAQ0H_pdc/edit?tab=t.0#heading=h.1vmsoe7mj6yf.
For an alternate arrangement of the Tencer-Minaev (TM) Table, check out Kimani White’s iteration of the table, accessible here: https://docs.google.com/document/d/1YTDf0oXVmxGEDrOLUyqZZz2lOIDw76yuWAA3ppjHMH0/edit?tab=t.0#heading=h.100owmjgo0e.
For the list of tetrachotomies for the Tencer-Minaev Space of dichotomies: Tetrachotomy Table (Tencer-Minaev).

Function Dichotomies (Model-W)

Classes of Function Dichotomies

	Positions Democratic Information	Does Not Position Democratic Information
Positions Aristocratic Information	$V$ Vector Dichotomy 1. 2. 3. 4.	$A$ Aristocratic Dichotomy 1. 2. 3. 4.
Does Not Position Aristocratic Information	$D$ Democratic Dichotomy 1. 2. 3. 4.	$C$ Converse Dichotomy 1. 2. 3. 4.

C2
"Integrating"

C4
"Executing"

C1
"Contesting"

C3
"Configuring"

A1
"Base"

A3
"Ignoring"

D1
"Role"

D3
"Suggestive"

A2
"Reinforcing"

A4
"Distorting"

D2
"Modulating"

D4
"Calibrating"

B1
"Disposing"

B3
"Channelling"

B2
"Regulating"

B4
"Refracting"

Model-W Tencer-Minaev Key

Vector Dichotomies

$V_{1}$
Valid/Null
(same)

$V_{2}$
Static/Dynamic
(same)

$V_{3}$
Democratic/Aristocratic
(Descriptive/Prescriptive)

$V_{4}$
Questim/Declatim
(Divergent/Convergent)

Converse Dichotomies

$C_{1}$
Irrational/Rational
(same)

$C_{2}$
Extroversion/Introversion
(same)

$C_{3}$
Process/Result
(Evolutive/Involutive)

$C_{4}$
Positivist/Negativist
(Constructive/Corrective)

Aristocratic Dichotomies

$A_{1}$
1stInternal/1stExternal
(Imaginative/Concrete)

$A_{2}$
1stDelta/1stBeta
(Absorptive/Directive)

$A_{3}$
2ndExternal/2ndInternal
(Structuring/Expansive)

$A_{4}$
2ndBeta/2ndDelta
(Projective/Reflective)

Democratic Dichotomies

$D_{1}$
1stAbstract/1stInvolved
(Conceptual/Experiential)

$D_{2}$
1stAlpha/1stGamma
(Systemic/Pragmatic)

$D_{3}$
2ndAbstract/2ndInvolved
(Clarifying/Transformative)

$D_{4}$
2ndAlpha/2ndGamma
(Formative/Emergent)

Additional Note

For the ‘Model-L Reinin Key’, I would suggest you check out Kimani White’s Model-L Reinin Key document.
For my dichotomy classifications table, check out: Dichotomy Classifications (Modern Tencer-Minaev).
For my standard Dichotomy Table for this space, check out: Dichotomy Table (Tencer-Minaev).

Model-W

C2
"Integrating"

C4
"Executing"

C1
"Contesting"

C3
"Configuring"

A1
"Base"

A3
"Ignoring"

D1
"Role"

D3
"Suggestive"

A2
"Reinforcing"

A4
"Distorting"

D2
"Modulating"

D4
"Calibrating"

B1
"Disposing"

B3
"Channelling"

B2
"Regulating"

B4
"Refracting"

Model W as Intertype Relations

For Democratic Types

s
"Supervisee"

B
"Benefactor"

m
"Mirror"

q
"Quasi Identical"

e
"Identical"

x
"Extinguisher"

g
"Superego"

d
"Dual"

k
"Kindred"

i
"Mirage"

l
"Lookalike"

h
"Semi Dual"

c
"Conflictor"

a
"Activator"

S
"Supervisor"

b
"Beneficiary"

For Aristocratic Types

S
"Supervisor"

b
"Beneficiary"

c
"Conflictor"

a
"Activator"

e
"Identical"

x
"Extinguisher"

g
"Superego"

d
"Dual"

k
"Kindred"

i
"Mirage"

l
"Lookalike"

h
"Semi Dual"

m
"Mirror"

q
"Quasi Identical"

s
"Supervisee"

B
"Benefactor"

Dichotomy Table (Tencer-Minaev)

Classes of IM Dichotomies

	Positions Democratic Information	Does Not Position Democratic Information
Positions Aristocratic Information	$V$ Vector Dichotomy 1. Valid / Null 2. Static / Dynamic 3. Descriptive / Prescriptive 4. Divergent / Convergent	$A$ Aristocratic Dichotomy 1. Imaginative / Concrete 2. Absorptive / Directive 3. Structuring / Expansive 4. Projective / Reflective
Does Not Position Aristocratic Information	$D$ Democratic Dichotomy 1. Conceptual / Experiential 2. Systemic / Pragmatic 3. Illustrative / Transformative 4. Formative / Emergent	$C$ Converse Dichotomy 1. Irrational / Rational 2. Extroverted / Introverted 3. Evolutive / Involutive 4. Constructive / Corrective

Classes of Function Dichotomies

	Positions Democratic Information	Does Not Position Democratic Information
Positions Aristocratic Information	$V$ Vector Dichotomy 1. 2. 3. 4.	$A$ Aristocratic Dichotomy 1. 2. 3. 4.
Does Not Position Aristocratic Information	$D$ Democratic Dichotomy 1. 2. 3. 4.	$C$ Converse Dichotomy 1. 2. 3. 4.

C2
"Integrating"

C4
"Executing"

C1
"Contesting"

C3
"Configuring"

A1
"Base"

A3
"Ignoring"

D1
"Role"

D3
"Suggestive"

A2
"Reinforcing"

A4
"Distorting"

D2
"Modulating"

D4
"Calibrating"

B1
"Disposing"

B3
"Channelling"

B2
"Regulating"

B4
"Refracting"

Models-A-G

A Potential Third Dimensionality Metric for Model-A

So, the user magi_cicada noted something interesting about the functional structure of Model-A, noting the orthogonality of function dichotomies with respect to each other besides bold/cautious, which would typically be the ‘amplifier’ for presence metrics, such as dimensionality and priority. So, these would be the dichotomies that operate orthogonally with one another:

Strong/Weak with Evaluatory/Situational
Valued/Subdued with Inert/Contact
Mental/Vital with Accepting/Producing

As you may have noticed, the first two sets of dichotomies pertain to dimensionality and priority, respectively. But there’s a third. Now, we can approach this in two ways. This could be pertaining to rationality or how “accepting” a function is, or how “mental” a function is. The latter seems to make more sense here considering the semantic context of the other two metrics, so it is inference based, as well as the fact that dichotomies Strong/Weak, Valued/Subdued, and Mental/Vital split the model horizontally, whereas Inert/Contact, Evaluatory/Situational and Accepting/Producing split the layout vertically. So, in this framing, with bold/cautious being the consistent amplifier, and by letting ‘c’ be the notation for the level of “consciousness” of a given function (note that ‘mental/vital’ is sometimes called ‘conscious/unconscious’), we can use these three Model-A dichotomies to determine the degree of “consciousness” of functions, noting that all functions have a baseline of 1c, with:

Mental: +2c
Bold: +1c
Accepting: 4c or 1c

All Model A Affine Structures

Labels: [‘Base’, ‘Creative’, ‘Role’, ‘Vulnerable’, ‘Suggestive’, ‘Mobilising’, ‘Ignoring’, ‘Demonstrative’]

Total affine Z2^3 structures: 30

System 1 (Classical Model A)

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Vulnerable

100 → Suggestive

101 → Mobilising

110 → Ignoring

111 → Demonstrative

Dichotomies:

d1: Base,Creative,Role,Vulnerable | Suggestive,Mobilising,Ignoring,Demonstrative (Mental / Vital)

d2: Base,Creative,Suggestive,Mobilising | Role,Vulnerable,Ignoring,Demonstrative (Valued / Subdued)

d3: Base,Creative,Ignoring,Demonstrative | Role,Vulnerable,Suggestive,Mobilising (Strong / Weak)

d4: Base,Role,Suggestive,Ignoring | Creative,Vulnerable,Mobilising,Demonstrative (Accepting / Producing)

d5: Base,Role,Mobilising,Demonstrative | Creative,Vulnerable,Suggestive,Ignoring (Bold / Cautious)

d6: Base,Vulnerable,Suggestive,Demonstrative | Creative,Role,Mobilising,Ignoring (Evaluatory / Situational)

d7: Base,Vulnerable,Mobilising,Ignoring | Creative,Role,Suggestive,Demonstrative (Inert / Contact)

System 2

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Vulnerable

100 → Suggestive

101 → Mobilising

110 → Demonstrative

111 → Ignoring

Dichotomies:

d1: Base,Creative,Role,Vulnerable | Suggestive,Mobilising,Ignoring,Demonstrative (Mental / Vital)

d2: Base,Creative,Suggestive,Mobilising | Role,Vulnerable,Ignoring,Demonstrative (Valued / Subdued)

d3: Base,Creative,Ignoring,Demonstrative | Role,Vulnerable,Suggestive,Mobilising (Strong / Weak)

d4: Base,Role,Suggestive,Demonstrative | Creative,Vulnerable,Mobilising,Ignoring

d5: Base,Role,Mobilising,Ignoring | Creative,Vulnerable,Suggestive,Demonstrative

d6: Base,Vulnerable,Suggestive,Ignoring | Creative,Role,Mobilising,Demonstrative

d7: Base,Vulnerable,Mobilising,Demonstrative | Creative,Role,Suggestive,Ignoring

System 3

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Vulnerable

100 → Suggestive

101 → Ignoring

110 → Mobilising

111 → Demonstrative

Dichotomies:

d1: Base,Creative,Role,Vulnerable | Suggestive,Mobilising,Ignoring,Demonstrative (Mental / Vital)

d2: Base,Creative,Suggestive,Ignoring | Role,Vulnerable,Mobilising,Demonstrative

d3: Base,Creative,Mobilising,Demonstrative | Role,Vulnerable,Suggestive,Ignoring (Pronounced / Subtle)

d4: Base,Role,Suggestive,Mobilising | Creative,Vulnerable,Ignoring,Demonstrative

d5: Base,Role,Ignoring,Demonstrative | Creative,Vulnerable,Suggestive,Mobilising

d6: Base,Vulnerable,Suggestive,Demonstrative | Creative,Role,Mobilising,Ignoring (Evaluatory / Situational)

d7: Base,Vulnerable,Mobilising,Ignoring | Creative,Role,Suggestive,Demonstrative (Inert / Contact)

System 4

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Vulnerable

100 → Suggestive

101 → Ignoring

110 → Demonstrative

111 → Mobilising

Dichotomies:

d1: Base,Creative,Role,Vulnerable | Suggestive,Mobilising,Ignoring,Demonstrative (Mental / Vital)

d2: Base,Creative,Suggestive,Ignoring | Role,Vulnerable,Mobilising,Demonstrative

d3: Base,Creative,Mobilising,Demonstrative | Role,Vulnerable,Suggestive,Ignoring (Pronounced / Subtle)

d4: Base,Role,Suggestive,Demonstrative | Creative,Vulnerable,Mobilising,Ignoring

d5: Base,Role,Mobilising,Ignoring | Creative,Vulnerable,Suggestive,Demonstrative

d6: Base,Vulnerable,Suggestive,Mobilising | Creative,Role,Ignoring,Demonstrative (Impressionable / Unimpressionable)

d7: Base,Vulnerable,Ignoring,Demonstrative | Creative,Role,Suggestive,Mobilising (Tensioned / Relaxed)

System 5

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Vulnerable

100 → Suggestive

101 → Demonstrative

110 → Mobilising

111 → Ignoring

Dichotomies:

d1: Base,Creative,Role,Vulnerable | Suggestive,Mobilising,Ignoring,Demonstrative (Mental / Vital)

d2: Base,Creative,Suggestive,Demonstrative | Role,Vulnerable,Mobilising,Ignoring (Energetic / Informational)

d3: Base,Creative,Mobilising,Ignoring | Role,Vulnerable,Suggestive,Demonstrative (Excitable / Inhibitable)

d4: Base,Role,Suggestive,Mobilising | Creative,Vulnerable,Ignoring,Demonstrative

d5: Base,Role,Ignoring,Demonstrative | Creative,Vulnerable,Suggestive,Mobilising

d6: Base,Vulnerable,Suggestive,Ignoring | Creative,Role,Mobilising,Demonstrative

d7: Base,Vulnerable,Mobilising,Demonstrative | Creative,Role,Suggestive,Ignoring

System 6 (Gulenko-Newman)

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Vulnerable

100 → Suggestive

101 → Demonstrative

110 → Ignoring

111 → Mobilising

Dichotomies:

d1: Base,Creative,Role,Vulnerable | Suggestive,Mobilising,Ignoring,Demonstrative (Mental / Vital)

d2: Base,Creative,Suggestive,Demonstrative | Role,Vulnerable,Mobilising,Ignoring (Energetic / Informational)

d3: Base,Creative,Mobilising,Ignoring | Role,Vulnerable,Suggestive,Demonstrative (Excitable / Inhibitable)

d4: Base,Role,Suggestive,Ignoring | Creative,Vulnerable,Mobilising,Demonstrative (Accepting / Producing)

d5: Base,Role,Mobilising,Demonstrative | Creative,Vulnerable,Suggestive,Ignoring (Bold / Cautious)

d6: Base,Vulnerable,Suggestive,Mobilising | Creative,Role,Ignoring,Demonstrative (Impressionable / Unimpressionable)

d7: Base,Vulnerable,Ignoring,Demonstrative | Creative,Role,Suggestive,Mobilising (Tensioned / Relaxed)

System 7

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Suggestive

100 → Vulnerable

101 → Mobilising

110 → Ignoring

111 → Demonstrative

Dichotomies:

d1: Base,Creative,Role,Suggestive | Vulnerable,Mobilising,Ignoring,Demonstrative

d2: Base,Creative,Vulnerable,Mobilising | Role,Suggestive,Ignoring,Demonstrative

d3: Base,Creative,Ignoring,Demonstrative | Role,Vulnerable,Suggestive,Mobilising (Strong / Weak)

d4: Base,Role,Vulnerable,Ignoring | Creative,Suggestive,Mobilising,Demonstrative

d5: Base,Role,Mobilising,Demonstrative | Creative,Vulnerable,Suggestive,Ignoring (Bold / Cautious)

d6: Base,Vulnerable,Suggestive,Demonstrative | Creative,Role,Mobilising,Ignoring (Evaluatory / Situational)

d7: Base,Suggestive,Mobilising,Ignoring | Creative,Role,Vulnerable,Demonstrative

System 8

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Suggestive

100 → Vulnerable

101 → Mobilising

110 → Demonstrative

111 → Ignoring

Dichotomies:

d1: Base,Creative,Role,Suggestive | Vulnerable,Mobilising,Ignoring,Demonstrative

d2: Base,Creative,Vulnerable,Mobilising | Role,Suggestive,Ignoring,Demonstrative

d3: Base,Creative,Ignoring,Demonstrative | Role,Vulnerable,Suggestive,Mobilising (Strong / Weak)

d4: Base,Role,Vulnerable,Demonstrative | Creative,Suggestive,Mobilising,Ignoring

d5: Base,Role,Mobilising,Ignoring | Creative,Vulnerable,Suggestive,Demonstrative

d6: Base,Vulnerable,Suggestive,Ignoring | Creative,Role,Mobilising,Demonstrative

d7: Base,Suggestive,Mobilising,Demonstrative | Creative,Role,Vulnerable,Ignoring

System 9

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Suggestive

100 → Vulnerable

101 → Ignoring

110 → Mobilising

111 → Demonstrative

Dichotomies:

d1: Base,Creative,Role,Suggestive | Vulnerable,Mobilising,Ignoring,Demonstrative

d2: Base,Creative,Vulnerable,Ignoring | Role,Suggestive,Mobilising,Demonstrative

d3: Base,Creative,Mobilising,Demonstrative | Role,Vulnerable,Suggestive,Ignoring (Pronounced / Subtle)

d4: Base,Role,Vulnerable,Mobilising | Creative,Suggestive,Ignoring,Demonstrative

d5: Base,Role,Ignoring,Demonstrative | Creative,Vulnerable,Suggestive,Mobilising

d6: Base,Vulnerable,Suggestive,Demonstrative | Creative,Role,Mobilising,Ignoring (Evaluatory / Situational)

d7: Base,Suggestive,Mobilising,Ignoring | Creative,Role,Vulnerable,Demonstrative

System 10

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Suggestive

100 → Vulnerable

101 → Ignoring

110 → Demonstrative

111 → Mobilising

Dichotomies:

d1: Base,Creative,Role,Suggestive | Vulnerable,Mobilising,Ignoring,Demonstrative

d2: Base,Creative,Vulnerable,Ignoring | Role,Suggestive,Mobilising,Demonstrative

d3: Base,Creative,Mobilising,Demonstrative | Role,Vulnerable,Suggestive,Ignoring (Pronounced / Subtle)

d4: Base,Role,Vulnerable,Demonstrative | Creative,Suggestive,Mobilising,Ignoring

d5: Base,Role,Mobilising,Ignoring | Creative,Vulnerable,Suggestive,Demonstrative

d6: Base,Vulnerable,Suggestive,Mobilising | Creative,Role,Ignoring,Demonstrative (Impressionable / Unimpressionable)

d7: Base,Suggestive,Ignoring,Demonstrative | Creative,Role,Vulnerable,Mobilising

System 11

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Suggestive

100 → Vulnerable

101 → Demonstrative

110 → Mobilising

111 → Ignoring

Dichotomies:

d1: Base,Creative,Role,Suggestive | Vulnerable,Mobilising,Ignoring,Demonstrative

d2: Base,Creative,Vulnerable,Demonstrative | Role,Suggestive,Mobilising,Ignoring

d3: Base,Creative,Mobilising,Ignoring | Role,Vulnerable,Suggestive,Demonstrative (Excitable / Inhibitable)

d4: Base,Role,Vulnerable,Mobilising | Creative,Suggestive,Ignoring,Demonstrative

d5: Base,Role,Ignoring,Demonstrative | Creative,Vulnerable,Suggestive,Mobilising

d6: Base,Vulnerable,Suggestive,Ignoring | Creative,Role,Mobilising,Demonstrative

d7: Base,Suggestive,Mobilising,Demonstrative | Creative,Role,Vulnerable,Ignoring

System 12

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Suggestive

100 → Vulnerable

101 → Demonstrative

110 → Ignoring

111 → Mobilising

Dichotomies:

d1: Base,Creative,Role,Suggestive | Vulnerable,Mobilising,Ignoring,Demonstrative

d2: Base,Creative,Vulnerable,Demonstrative | Role,Suggestive,Mobilising,Ignoring

d3: Base,Creative,Mobilising,Ignoring | Role,Vulnerable,Suggestive,Demonstrative (Excitable / Inhibitable)

d4: Base,Role,Vulnerable,Ignoring | Creative,Suggestive,Mobilising,Demonstrative

d5: Base,Role,Mobilising,Demonstrative | Creative,Vulnerable,Suggestive,Ignoring (Bold / Cautious)

d6: Base,Vulnerable,Suggestive,Mobilising | Creative,Role,Ignoring,Demonstrative (Impressionable / Unimpressionable)

d7: Base,Suggestive,Ignoring,Demonstrative | Creative,Role,Vulnerable,Mobilising

System 13

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Mobilising

100 → Vulnerable

101 → Suggestive

110 → Ignoring

111 → Demonstrative

Dichotomies:

d1: Base,Creative,Role,Mobilising | Vulnerable,Suggestive,Ignoring,Demonstrative

d2: Base,Creative,Vulnerable,Suggestive | Role,Mobilising,Ignoring,Demonstrative

d3: Base,Creative,Ignoring,Demonstrative | Role,Vulnerable,Suggestive,Mobilising (Strong / Weak)

d4: Base,Role,Vulnerable,Ignoring | Creative,Suggestive,Mobilising,Demonstrative

d5: Base,Role,Suggestive,Demonstrative | Creative,Vulnerable,Mobilising,Ignoring

d6: Base,Vulnerable,Mobilising,Demonstrative | Creative,Role,Suggestive,Ignoring

d7: Base,Suggestive,Mobilising,Ignoring | Creative,Role,Vulnerable,Demonstrative

System 14

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Mobilising

100 → Vulnerable

101 → Suggestive

110 → Demonstrative

111 → Ignoring

Dichotomies:

d1: Base,Creative,Role,Mobilising | Vulnerable,Suggestive,Ignoring,Demonstrative

d2: Base,Creative,Vulnerable,Suggestive | Role,Mobilising,Ignoring,Demonstrative

d3: Base,Creative,Ignoring,Demonstrative | Role,Vulnerable,Suggestive,Mobilising (Strong / Weak)

d4: Base,Role,Vulnerable,Demonstrative | Creative,Suggestive,Mobilising,Ignoring

d5: Base,Role,Suggestive,Ignoring | Creative,Vulnerable,Mobilising,Demonstrative (Accepting / Producing)

d6: Base,Vulnerable,Mobilising,Ignoring | Creative,Role,Suggestive,Demonstrative (Inert / Contact)

d7: Base,Suggestive,Mobilising,Demonstrative | Creative,Role,Vulnerable,Ignoring

System 15

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Mobilising

100 → Vulnerable

101 → Ignoring

110 → Suggestive

111 → Demonstrative

Dichotomies:

d1: Base,Creative,Role,Mobilising | Vulnerable,Suggestive,Ignoring,Demonstrative

d2: Base,Creative,Vulnerable,Ignoring | Role,Suggestive,Mobilising,Demonstrative

d3: Base,Creative,Suggestive,Demonstrative | Role,Vulnerable,Mobilising,Ignoring (Energetic / Informational)

d4: Base,Role,Vulnerable,Suggestive | Creative,Mobilising,Ignoring,Demonstrative

d5: Base,Role,Ignoring,Demonstrative | Creative,Vulnerable,Suggestive,Mobilising

d6: Base,Vulnerable,Mobilising,Demonstrative | Creative,Role,Suggestive,Ignoring

d7: Base,Suggestive,Mobilising,Ignoring | Creative,Role,Vulnerable,Demonstrative

System 16

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Mobilising

100 → Vulnerable

101 → Ignoring

110 → Demonstrative

111 → Suggestive

Dichotomies:

d1: Base,Creative,Role,Mobilising | Vulnerable,Suggestive,Ignoring,Demonstrative

d2: Base,Creative,Vulnerable,Ignoring | Role,Suggestive,Mobilising,Demonstrative

d3: Base,Creative,Suggestive,Demonstrative | Role,Vulnerable,Mobilising,Ignoring (Energetic / Informational)

d4: Base,Role,Vulnerable,Demonstrative | Creative,Suggestive,Mobilising,Ignoring

d5: Base,Role,Suggestive,Ignoring | Creative,Vulnerable,Mobilising,Demonstrative (Accepting / Producing)

d6: Base,Vulnerable,Suggestive,Mobilising | Creative,Role,Ignoring,Demonstrative (Impressionable / Unimpressionable)

d7: Base,Mobilising,Ignoring,Demonstrative | Creative,Role,Vulnerable,Suggestive

System 17

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Mobilising

100 → Vulnerable

101 → Demonstrative

110 → Suggestive

111 → Ignoring

Dichotomies:

d1: Base,Creative,Role,Mobilising | Vulnerable,Suggestive,Ignoring,Demonstrative

d2: Base,Creative,Vulnerable,Demonstrative | Role,Suggestive,Mobilising,Ignoring

d3: Base,Creative,Suggestive,Ignoring | Role,Vulnerable,Mobilising,Demonstrative

d4: Base,Role,Vulnerable,Suggestive | Creative,Mobilising,Ignoring,Demonstrative

d5: Base,Role,Ignoring,Demonstrative | Creative,Vulnerable,Suggestive,Mobilising

d6: Base,Vulnerable,Mobilising,Ignoring | Creative,Role,Suggestive,Demonstrative (Inert / Contact)

d7: Base,Suggestive,Mobilising,Demonstrative | Creative,Role,Vulnerable,Ignoring

System 18

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Mobilising

100 → Vulnerable

101 → Demonstrative

110 → Ignoring

111 → Suggestive

Dichotomies:

d1: Base,Creative,Role,Mobilising | Vulnerable,Suggestive,Ignoring,Demonstrative

d2: Base,Creative,Vulnerable,Demonstrative | Role,Suggestive,Mobilising,Ignoring

d3: Base,Creative,Suggestive,Ignoring | Role,Vulnerable,Mobilising,Demonstrative

d4: Base,Role,Vulnerable,Ignoring | Creative,Suggestive,Mobilising,Demonstrative

d5: Base,Role,Suggestive,Demonstrative | Creative,Vulnerable,Mobilising,Ignoring

d6: Base,Vulnerable,Suggestive,Mobilising | Creative,Role,Ignoring,Demonstrative (Impressionable / Unimpressionable)

d7: Base,Mobilising,Ignoring,Demonstrative | Creative,Role,Vulnerable,Suggestive

System 19

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Ignoring

100 → Vulnerable

101 → Suggestive

110 → Mobilising

111 → Demonstrative

Dichotomies:

d1: Base,Creative,Role,Ignoring | Vulnerable,Suggestive,Mobilising,Demonstrative

d2: Base,Creative,Vulnerable,Suggestive | Role,Mobilising,Ignoring,Demonstrative

d3: Base,Creative,Mobilising,Demonstrative | Role,Vulnerable,Suggestive,Ignoring (Pronounced / Subtle)

d4: Base,Role,Vulnerable,Mobilising | Creative,Suggestive,Ignoring,Demonstrative

d5: Base,Role,Suggestive,Demonstrative | Creative,Vulnerable,Mobilising,Ignoring

d6: Base,Vulnerable,Ignoring,Demonstrative | Creative,Role,Suggestive,Mobilising (Tensioned / Relaxed)

d7: Base,Suggestive,Mobilising,Ignoring | Creative,Role,Vulnerable,Demonstrative

System 20

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Ignoring

100 → Vulnerable

101 → Suggestive

110 → Demonstrative

111 → Mobilising

Dichotomies:

d1: Base,Creative,Role,Ignoring | Vulnerable,Suggestive,Mobilising,Demonstrative

d2: Base,Creative,Vulnerable,Suggestive | Role,Mobilising,Ignoring,Demonstrative

d3: Base,Creative,Mobilising,Demonstrative | Role,Vulnerable,Suggestive,Ignoring (Pronounced / Subtle)

d4: Base,Role,Vulnerable,Demonstrative | Creative,Suggestive,Mobilising,Ignoring

d5: Base,Role,Suggestive,Mobilising | Creative,Vulnerable,Ignoring,Demonstrative

d6: Base,Vulnerable,Mobilising,Ignoring | Creative,Role,Suggestive,Demonstrative (Inert / Contact)

d7: Base,Suggestive,Ignoring,Demonstrative | Creative,Role,Vulnerable,Mobilising

System 21

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Ignoring

100 → Vulnerable

101 → Mobilising

110 → Suggestive

111 → Demonstrative

Dichotomies:

d1: Base,Creative,Role,Ignoring | Vulnerable,Suggestive,Mobilising,Demonstrative

d2: Base,Creative,Vulnerable,Mobilising | Role,Suggestive,Ignoring,Demonstrative

d3: Base,Creative,Suggestive,Demonstrative | Role,Vulnerable,Mobilising,Ignoring (Energetic / Informational)

d4: Base,Role,Vulnerable,Suggestive | Creative,Mobilising,Ignoring,Demonstrative

d5: Base,Role,Mobilising,Demonstrative | Creative,Vulnerable,Suggestive,Ignoring (Bold / Cautious)

d6: Base,Vulnerable,Ignoring,Demonstrative | Creative,Role,Suggestive,Mobilising (Tensioned / Relaxed)

d7: Base,Suggestive,Mobilising,Ignoring | Creative,Role,Vulnerable,Demonstrative

System 22

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Ignoring

100 → Vulnerable

101 → Mobilising

110 → Demonstrative

111 → Suggestive

Dichotomies:

d1: Base,Creative,Role,Ignoring | Vulnerable,Suggestive,Mobilising,Demonstrative

d2: Base,Creative,Vulnerable,Mobilising | Role,Suggestive,Ignoring,Demonstrative

d3: Base,Creative,Suggestive,Demonstrative | Role,Vulnerable,Mobilising,Ignoring (Energetic / Informational)

d4: Base,Role,Vulnerable,Demonstrative | Creative,Suggestive,Mobilising,Ignoring

d5: Base,Role,Suggestive,Mobilising | Creative,Vulnerable,Ignoring,Demonstrative

d6: Base,Vulnerable,Suggestive,Ignoring | Creative,Role,Mobilising,Demonstrative

d7: Base,Mobilising,Ignoring,Demonstrative | Creative,Role,Vulnerable,Suggestive

System 23

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Ignoring

100 → Vulnerable

101 → Demonstrative

110 → Suggestive

111 → Mobilising

Dichotomies:

d1: Base,Creative,Role,Ignoring | Vulnerable,Suggestive,Mobilising,Demonstrative

d2: Base,Creative,Vulnerable,Demonstrative | Role,Suggestive,Mobilising,Ignoring

d3: Base,Creative,Suggestive,Mobilising | Role,Vulnerable,Ignoring,Demonstrative (Valued / Subdued)

d4: Base,Role,Vulnerable,Suggestive | Creative,Mobilising,Ignoring,Demonstrative

d5: Base,Role,Mobilising,Demonstrative | Creative,Vulnerable,Suggestive,Ignoring (Bold / Cautious)

d6: Base,Vulnerable,Mobilising,Ignoring | Creative,Role,Suggestive,Demonstrative (Inert / Contact)

d7: Base,Suggestive,Ignoring,Demonstrative | Creative,Role,Vulnerable,Mobilising

System 24

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Ignoring

100 → Vulnerable

101 → Demonstrative

110 → Mobilising

111 → Suggestive

Dichotomies:

d1: Base,Creative,Role,Ignoring | Vulnerable,Suggestive,Mobilising,Demonstrative

d2: Base,Creative,Vulnerable,Demonstrative | Role,Suggestive,Mobilising,Ignoring

d3: Base,Creative,Suggestive,Mobilising | Role,Vulnerable,Ignoring,Demonstrative (Valued / Subdued)

d4: Base,Role,Vulnerable,Mobilising | Creative,Suggestive,Ignoring,Demonstrative

d5: Base,Role,Suggestive,Demonstrative | Creative,Vulnerable,Mobilising,Ignoring

d6: Base,Vulnerable,Suggestive,Ignoring | Creative,Role,Mobilising,Demonstrative

d7: Base,Mobilising,Ignoring,Demonstrative | Creative,Role,Vulnerable,Suggestive

System 25

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Demonstrative

100 → Vulnerable

101 → Suggestive

110 → Mobilising

111 → Ignoring

Dichotomies:

d1: Base,Creative,Role,Demonstrative | Vulnerable,Suggestive,Mobilising,Ignoring

d2: Base,Creative,Vulnerable,Suggestive | Role,Mobilising,Ignoring,Demonstrative

d3: Base,Creative,Mobilising,Ignoring | Role,Vulnerable,Suggestive,Demonstrative (Excitable / Inhibitable)

d4: Base,Role,Vulnerable,Mobilising | Creative,Suggestive,Ignoring,Demonstrative

d5: Base,Role,Suggestive,Ignoring | Creative,Vulnerable,Mobilising,Demonstrative (Accepting / Producing)

d6: Base,Vulnerable,Ignoring,Demonstrative | Creative,Role,Suggestive,Mobilising (Tensioned / Relaxed)

d7: Base,Suggestive,Mobilising,Demonstrative | Creative,Role,Vulnerable,Ignoring

System 26

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Demonstrative

100 → Vulnerable

101 → Suggestive

110 → Ignoring

111 → Mobilising

Dichotomies:

d1: Base,Creative,Role,Demonstrative | Vulnerable,Suggestive,Mobilising,Ignoring

d2: Base,Creative,Vulnerable,Suggestive | Role,Mobilising,Ignoring,Demonstrative

d3: Base,Creative,Mobilising,Ignoring | Role,Vulnerable,Suggestive,Demonstrative (Excitable / Inhibitable)

d4: Base,Role,Vulnerable,Ignoring | Creative,Suggestive,Mobilising,Demonstrative

d5: Base,Role,Suggestive,Mobilising | Creative,Vulnerable,Ignoring,Demonstrative

d6: Base,Vulnerable,Mobilising,Demonstrative | Creative,Role,Suggestive,Ignoring

d7: Base,Suggestive,Ignoring,Demonstrative | Creative,Role,Vulnerable,Mobilising

System 27

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Demonstrative

100 → Vulnerable

101 → Mobilising

110 → Suggestive

111 → Ignoring

Dichotomies:

d1: Base,Creative,Role,Demonstrative | Vulnerable,Suggestive,Mobilising,Ignoring

d2: Base,Creative,Vulnerable,Mobilising | Role,Suggestive,Ignoring,Demonstrative

d3: Base,Creative,Suggestive,Ignoring | Role,Vulnerable,Mobilising,Demonstrative

d4: Base,Role,Vulnerable,Suggestive | Creative,Mobilising,Ignoring,Demonstrative

d5: Base,Role,Mobilising,Ignoring | Creative,Vulnerable,Suggestive,Demonstrative

d6: Base,Vulnerable,Ignoring,Demonstrative | Creative,Role,Suggestive,Mobilising (Tensioned / Relaxed)

d7: Base,Suggestive,Mobilising,Demonstrative | Creative,Role,Vulnerable,Ignoring

System 28

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Demonstrative

100 → Vulnerable

101 → Mobilising

110 → Ignoring

111 → Suggestive

Dichotomies:

d1: Base,Creative,Role,Demonstrative | Vulnerable,Suggestive,Mobilising,Ignoring

d2: Base,Creative,Vulnerable,Mobilising | Role,Suggestive,Ignoring,Demonstrative

d3: Base,Creative,Suggestive,Ignoring | Role,Vulnerable,Mobilising,Demonstrative

d4: Base,Role,Vulnerable,Ignoring | Creative,Suggestive,Mobilising,Demonstrative

d5: Base,Role,Suggestive,Mobilising | Creative,Vulnerable,Ignoring,Demonstrative

d6: Base,Vulnerable,Suggestive,Demonstrative | Creative,Role,Mobilising,Ignoring (Evaluatory / Situational)

d7: Base,Mobilising,Ignoring,Demonstrative | Creative,Role,Vulnerable,Suggestive

System 29

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Demonstrative

100 → Vulnerable

101 → Ignoring

110 → Suggestive

111 → Mobilising

Dichotomies:

d1: Base,Creative,Role,Demonstrative | Vulnerable,Suggestive,Mobilising,Ignoring

d2: Base,Creative,Vulnerable,Ignoring | Role,Suggestive,Mobilising,Demonstrative

d3: Base,Creative,Suggestive,Mobilising | Role,Vulnerable,Ignoring,Demonstrative (Valued / Subdued)

d4: Base,Role,Vulnerable,Suggestive | Creative,Mobilising,Ignoring,Demonstrative

d5: Base,Role,Mobilising,Ignoring | Creative,Vulnerable,Suggestive,Demonstrative

d6: Base,Vulnerable,Mobilising,Demonstrative | Creative,Role,Suggestive,Ignoring

d7: Base,Suggestive,Ignoring,Demonstrative | Creative,Role,Vulnerable,Mobilising

System 30

Coordinate assignment:

000 → Base

001 → Creative

010 → Role

011 → Demonstrative

100 → Vulnerable

101 → Ignoring

110 → Mobilising

111 → Suggestive

Dichotomies:

d1: Base,Creative,Role,Demonstrative | Vulnerable,Suggestive,Mobilising,Ignoring

d2: Base,Creative,Vulnerable,Ignoring | Role,Suggestive,Mobilising,Demonstrative

d3: Base,Creative,Suggestive,Mobilising | Role,Vulnerable,Ignoring,Demonstrative (Valued / Subdued)

d4: Base,Role,Vulnerable,Mobilising | Creative,Suggestive,Ignoring,Demonstrative

d5: Base,Role,Suggestive,Ignoring | Creative,Vulnerable,Mobilising,Demonstrative (Accepting / Producing)

d6: Base,Vulnerable,Suggestive,Demonstrative | Creative,Role,Mobilising,Ignoring (Evaluatory / Situational)

d7: Base,Mobilising,Ignoring,Demonstrative | Creative,Role,Vulnerable,Suggestive

Element (Information) Dichotomies - All Affine Structures

Labels: [‘Ne’, ‘Si’, ‘Fe’, ‘Ti’, ‘Se’, ‘Ni’, ‘Te’, ‘Fi’]

Total affine Z2^3 structures: 30

System 1 (Tencer-Minaev)

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Ti

100 → Se

101 → Ni

110 → Te

111 → Fi

Dichotomies (Tencer-Minaev):

d1: Ne,Si,Fe,Ti | Se,Ni,Te,Fi (1stAlpha | 1stGamma)

d2: Ne,Si,Se,Ni | Fe,Ti,Te,Fi (Irrational | Rational)

d3: Ne,Si,Te,Fi | Fe,Ti,Se,Ni (1stDelta | 1stBeta)

d4: Ne,Fe,Se,Te | Si,Ti,Ni,Fi (Extroverted | Introverted)

d5: Ne,Fe,Ni,Fi | Si,Ti,Se,Te (1stInternal | 1stExternal)

d6: Ne,Ti,Se,Fi | Si,Fe,Ni,Te (Static | Dynamic)

d7: Ne,Ti,Ni,Te | Si,Fe,Se,Fi (1stAbstract | 1stInvolved)

System 2

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Ti

100 → Se

101 → Ni

110 → Fi

111 → Te

Dichotomies:

d1: Ne,Si,Fe,Ti | Se,Ni,Te,Fi (1stAlpha | 1stGamma)

d2: Ne,Si,Se,Ni | Fe,Ti,Te,Fi (Irrational | Rational)

d3: Ne,Si,Te,Fi | Fe,Ti,Se,Ni (1stDelta | 1stBeta)

d4: Ne,Fe,Se,Fi | Si,Ti,Ni,Te

d5: Ne,Fe,Ni,Te | Si,Ti,Se,Fi

d6: Ne,Ti,Se,Te | Si,Fe,Ni,Fi

d7: Ne,Ti,Ni,Fi | Si,Fe,Se,Te

System 3

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Ti

100 → Se

101 → Te

110 → Ni

111 → Fi

Dichotomies:

d1: Ne,Si,Fe,Ti | Se,Ni,Te,Fi (1stAlpha | 1stGamma)

d2: Ne,Si,Se,Te | Fe,Ti,Ni,Fi

d3: Ne,Si,Ni,Fi | Fe,Ti,Se,Te

d4: Ne,Fe,Se,Ni | Si,Ti,Te,Fi

d5: Ne,Fe,Te,Fi | Si,Ti,Se,Ni

d6: Ne,Ti,Se,Fi | Si,Fe,Ni,Te (Static | Dynamic)

d7: Ne,Ti,Ni,Te | Si,Fe,Se,Fi (1stAbstract | 1stInvolved)

System 4

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Ti

100 → Se

101 → Te

110 → Fi

111 → Ni

Dichotomies:

d1: Ne,Si,Fe,Ti | Se,Ni,Te,Fi (1stAlpha | 1stGamma)

d2: Ne,Si,Se,Te | Fe,Ti,Ni,Fi

d3: Ne,Si,Ni,Fi | Fe,Ti,Se,Te

d4: Ne,Fe,Se,Fi | Si,Ti,Ni,Te

d5: Ne,Fe,Ni,Te | Si,Ti,Se,Fi

d6: Ne,Ti,Se,Ni | Si,Fe,Te,Fi

d7: Ne,Ti,Te,Fi | Si,Fe,Se,Ni

System 5

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Ti

100 → Se

101 → Fi

110 → Ni

111 → Te

Dichotomies:

d1: Ne,Si,Fe,Ti | Se,Ni,Te,Fi (1stAlpha | 1stGamma)

d2: Ne,Si,Se,Fi | Fe,Ti,Ni,Te

d3: Ne,Si,Ni,Te | Fe,Ti,Se,Fi

d4: Ne,Fe,Se,Ni | Si,Ti,Te,Fi

d5: Ne,Fe,Te,Fi | Si,Ti,Se,Ni

d6: Ne,Ti,Se,Te | Si,Fe,Ni,Fi

d7: Ne,Ti,Ni,Fi | Si,Fe,Se,Te

System 6

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Ti

100 → Se

101 → Fi

110 → Te

111 → Ni

Dichotomies:

d1: Ne,Si,Fe,Ti | Se,Ni,Te,Fi (1stAlpha | 1stGamma)

d2: Ne,Si,Se,Fi | Fe,Ti,Ni,Te

d3: Ne,Si,Ni,Te | Fe,Ti,Se,Fi

d4: Ne,Fe,Se,Te | Si,Ti,Ni,Fi (Extroverted | Introverted)

d5: Ne,Fe,Ni,Fi | Si,Ti,Se,Te (1stInternal | 1stExternal)

d6: Ne,Ti,Se,Ni | Si,Fe,Te,Fi

d7: Ne,Ti,Te,Fi | Si,Fe,Se,Ni

System 7

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Se

100 → Ti

101 → Ni

110 → Te

111 → Fi

Dichotomies:

d1: Ne,Si,Fe,Se | Ti,Ni,Te,Fi

d2: Ne,Si,Ti,Ni | Fe,Se,Te,Fi

d3: Ne,Si,Te,Fi | Fe,Ti,Se,Ni (1stDelta | 1stBeta)

d4: Ne,Fe,Ti,Te | Si,Se,Ni,Fi

d5: Ne,Fe,Ni,Fi | Si,Ti,Se,Te (1stInternal | 1stExternal)

d6: Ne,Ti,Se,Fi | Si,Fe,Ni,Te (Static | Dynamic)

d7: Ne,Se,Ni,Te | Si,Fe,Ti,Fi

System 8

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Se

100 → Ti

101 → Ni

110 → Fi

111 → Te

Dichotomies:

d1: Ne,Si,Fe,Se | Ti,Ni,Te,Fi

d2: Ne,Si,Ti,Ni | Fe,Se,Te,Fi

d3: Ne,Si,Te,Fi | Fe,Ti,Se,Ni (1stDelta | 1stBeta)

d4: Ne,Fe,Ti,Fi | Si,Se,Ni,Te

d5: Ne,Fe,Ni,Te | Si,Ti,Se,Fi

d6: Ne,Ti,Se,Te | Si,Fe,Ni,Fi

d7: Ne,Se,Ni,Fi | Si,Fe,Ti,Te

System 9

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Se

100 → Ti

101 → Te

110 → Ni

111 → Fi

Dichotomies:

d1: Ne,Si,Fe,Se | Ti,Ni,Te,Fi

d2: Ne,Si,Ti,Te | Fe,Se,Ni,Fi (ILE+SLI HEF | IEI+SEE HEF)

d3: Ne,Si,Ni,Fi | Fe,Ti,Se,Te

d4: Ne,Fe,Ti,Ni | Si,Se,Te,Fi (LII+EIE HEF | ESI+LSE HEF)

d5: Ne,Fe,Te,Fi | Si,Ti,Se,Ni

d6: Ne,Ti,Se,Fi | Si,Fe,Ni,Te (Static | Dynamic)

d7: Ne,Se,Ni,Te | Si,Fe,Ti,Fi

System 10

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Se

100 → Ti

101 → Te

110 → Fi

111 → Ni

Dichotomies:

d1: Ne,Si,Fe,Se | Ti,Ni,Te,Fi

d2: Ne,Si,Ti,Te | Fe,Se,Ni,Fi (ILE+SLI HEF | IEI+SEE HEF)

d3: Ne,Si,Ni,Fi | Fe,Ti,Se,Te

d4: Ne,Fe,Ti,Fi | Si,Se,Ni,Te

d5: Ne,Fe,Ni,Te | Si,Ti,Se,Fi

d6: Ne,Ti,Se,Ni | Si,Fe,Te,Fi

d7: Ne,Se,Te,Fi | Si,Fe,Ti,Ni

System 11

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Se

100 → Ti

101 → Fi

110 → Ni

111 → Te

Dichotomies:

d1: Ne,Si,Fe,Se | Ti,Ni,Te,Fi

d2: Ne,Si,Ti,Fi | Fe,Se,Ni,Te

d3: Ne,Si,Ni,Te | Fe,Ti,Se,Fi

d4: Ne,Fe,Ti,Ni | Si,Se,Te,Fi (LII+EIE HEF | ESI+LSE HEF)

d5: Ne,Fe,Te,Fi | Si,Ti,Se,Ni

d6: Ne,Ti,Se,Te | Si,Fe,Ni,Fi

d7: Ne,Se,Ni,Fi | Si,Fe,Ti,Te

System 12

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Se

100 → Ti

101 → Fi

110 → Te

111 → Ni

Dichotomies:

d1: Ne,Si,Fe,Se | Ti,Ni,Te,Fi

d2: Ne,Si,Ti,Fi | Fe,Se,Ni,Te

d3: Ne,Si,Ni,Te | Fe,Ti,Se,Fi

d4: Ne,Fe,Ti,Te | Si,Se,Ni,Fi

d5: Ne,Fe,Ni,Fi | Si,Ti,Se,Te (1stInternal | 1stExternal)

d6: Ne,Ti,Se,Ni | Si,Fe,Te,Fi

d7: Ne,Se,Te,Fi | Si,Fe,Ti,Ni

System 13

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Ni

100 → Ti

101 → Se

110 → Te

111 → Fi

Dichotomies:

d1: Ne,Si,Fe,Ni | Ti,Se,Te,Fi

d2: Ne,Si,Ti,Se | Fe,Ni,Te,Fi

d3: Ne,Si,Te,Fi | Fe,Ti,Se,Ni (1stDelta | 1stBeta)

d4: Ne,Fe,Ti,Te | Si,Se,Ni,Fi

d5: Ne,Fe,Se,Fi | Si,Ti,Ni,Te

d6: Ne,Ti,Ni,Fi | Si,Fe,Se,Te

d7: Ne,Se,Ni,Te | Si,Fe,Ti,Fi

System 14

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Ni

100 → Ti

101 → Se

110 → Fi

111 → Te

Dichotomies:

d1: Ne,Si,Fe,Ni | Ti,Se,Te,Fi

d2: Ne,Si,Ti,Se | Fe,Ni,Te,Fi

d3: Ne,Si,Te,Fi | Fe,Ti,Se,Ni (1stDelta | 1stBeta)

d4: Ne,Fe,Ti,Fi | Si,Se,Ni,Te

d5: Ne,Fe,Se,Te | Si,Ti,Ni,Fi (Extroverted | Introverted)

d6: Ne,Ti,Ni,Te | Si,Fe,Se,Fi (1stAbstract | 1stInvolved)

d7: Ne,Se,Ni,Fi | Si,Fe,Ti,Te

System 15

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Ni

100 → Ti

101 → Te

110 → Se

111 → Fi

Dichotomies:

d1: Ne,Si,Fe,Ni | Ti,Se,Te,Fi

d2: Ne,Si,Ti,Te | Fe,Se,Ni,Fi (ILE+SLI HEF | IEI+SEE HEF)

d3: Ne,Si,Se,Fi | Fe,Ti,Ni,Te

d4: Ne,Fe,Ti,Se | Si,Ni,Te,Fi

d5: Ne,Fe,Te,Fi | Si,Ti,Se,Ni

d6: Ne,Ti,Ni,Fi | Si,Fe,Se,Te

d7: Ne,Se,Ni,Te | Si,Fe,Ti,Fi

System 16

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Ni

100 → Ti

101 → Te

110 → Fi

111 → Se

Dichotomies:

d1: Ne,Si,Fe,Ni | Ti,Se,Te,Fi

d2: Ne,Si,Ti,Te | Fe,Se,Ni,Fi (ILE+SLI HEF | IEI+SEE HEF)

d3: Ne,Si,Se,Fi | Fe,Ti,Ni,Te

d4: Ne,Fe,Ti,Fi | Si,Se,Ni,Te

d5: Ne,Fe,Se,Te | Si,Ti,Ni,Fi (Extroverted | Introverted)

d6: Ne,Ti,Se,Ni | Si,Fe,Te,Fi

d7: Ne,Ni,Te,Fi | Si,Fe,Ti,Se (LIE+EII HEF | ESE+LSI HEF)

System 17

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Ni

100 → Ti

101 → Fi

110 → Se

111 → Te

Dichotomies:

d1: Ne,Si,Fe,Ni | Ti,Se,Te,Fi

d2: Ne,Si,Ti,Fi | Fe,Se,Ni,Te

d3: Ne,Si,Se,Te | Fe,Ti,Ni,Fi

d4: Ne,Fe,Ti,Se | Si,Ni,Te,Fi

d5: Ne,Fe,Te,Fi | Si,Ti,Se,Ni

d6: Ne,Ti,Ni,Te | Si,Fe,Se,Fi (1stAbstract | 1stInvolved)

d7: Ne,Se,Ni,Fi | Si,Fe,Ti,Te

System 18

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Ni

100 → Ti

101 → Fi

110 → Te

111 → Se

Dichotomies:

d1: Ne,Si,Fe,Ni | Ti,Se,Te,Fi

d2: Ne,Si,Ti,Fi | Fe,Se,Ni,Te

d3: Ne,Si,Se,Te | Fe,Ti,Ni,Fi

d4: Ne,Fe,Ti,Te | Si,Se,Ni,Fi

d5: Ne,Fe,Se,Fi | Si,Ti,Ni,Te

d6: Ne,Ti,Se,Ni | Si,Fe,Te,Fi

d7: Ne,Ni,Te,Fi | Si,Fe,Ti,Se (LIE+EII HEF | ESE+LSI HEF)

System 19

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Te

100 → Ti

101 → Se

110 → Ni

111 → Fi

Dichotomies:

d1: Ne,Si,Fe,Te | Ti,Se,Ni,Fi

d2: Ne,Si,Ti,Se | Fe,Ni,Te,Fi

d3: Ne,Si,Ni,Fi | Fe,Ti,Se,Te

d4: Ne,Fe,Ti,Ni | Si,Se,Te,Fi (LII+EIE HEF | ESI+LSE HEF)

d5: Ne,Fe,Se,Fi | Si,Ti,Ni,Te

d6: Ne,Ti,Te,Fi | Si,Fe,Se,Ni

d7: Ne,Se,Ni,Te | Si,Fe,Ti,Fi

System 20

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Te

100 → Ti

101 → Se

110 → Fi

111 → Ni

Dichotomies:

d1: Ne,Si,Fe,Te | Ti,Se,Ni,Fi

d2: Ne,Si,Ti,Se | Fe,Ni,Te,Fi

d3: Ne,Si,Ni,Fi | Fe,Ti,Se,Te

d4: Ne,Fe,Ti,Fi | Si,Se,Ni,Te

d5: Ne,Fe,Se,Ni | Si,Ti,Te,Fi

d6: Ne,Ti,Ni,Te | Si,Fe,Se,Fi (1stAbstract | 1stInvolved)

d7: Ne,Se,Te,Fi | Si,Fe,Ti,Ni

System 21

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Te

100 → Ti

101 → Ni

110 → Se

111 → Fi

Dichotomies:

d1: Ne,Si,Fe,Te | Ti,Se,Ni,Fi

d2: Ne,Si,Ti,Ni | Fe,Se,Te,Fi

d3: Ne,Si,Se,Fi | Fe,Ti,Ni,Te

d4: Ne,Fe,Ti,Se | Si,Ni,Te,Fi

d5: Ne,Fe,Ni,Fi | Si,Ti,Se,Te (1stInternal | 1stExternal)

d6: Ne,Ti,Te,Fi | Si,Fe,Se,Ni

d7: Ne,Se,Ni,Te | Si,Fe,Ti,Fi

System 22

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Te

100 → Ti

101 → Ni

110 → Fi

111 → Se

Dichotomies:

d1: Ne,Si,Fe,Te | Ti,Se,Ni,Fi

d2: Ne,Si,Ti,Ni | Fe,Se,Te,Fi

d3: Ne,Si,Se,Fi | Fe,Ti,Ni,Te

d4: Ne,Fe,Ti,Fi | Si,Se,Ni,Te

d5: Ne,Fe,Se,Ni | Si,Ti,Te,Fi

d6: Ne,Ti,Se,Te | Si,Fe,Ni,Fi

d7: Ne,Ni,Te,Fi | Si,Fe,Ti,Se (LIE+EII HEF | ESE+LSI HEF)

System 23

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Te

100 → Ti

101 → Fi

110 → Se

111 → Ni

Dichotomies:

d1: Ne,Si,Fe,Te | Ti,Se,Ni,Fi

d2: Ne,Si,Ti,Fi | Fe,Se,Ni,Te

d3: Ne,Si,Se,Ni | Fe,Ti,Te,Fi (Irrational | Rational)

d4: Ne,Fe,Ti,Se | Si,Ni,Te,Fi

d5: Ne,Fe,Ni,Fi | Si,Ti,Se,Te (1stInternal | 1stExternal)

d6: Ne,Ti,Ni,Te | Si,Fe,Se,Fi (1stAbstract | 1stInvolved)

d7: Ne,Se,Te,Fi | Si,Fe,Ti,Ni

System 24

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Te

100 → Ti

101 → Fi

110 → Ni

111 → Se

Dichotomies:

d1: Ne,Si,Fe,Te | Ti,Se,Ni,Fi

d2: Ne,Si,Ti,Fi | Fe,Se,Ni,Te

d3: Ne,Si,Se,Ni | Fe,Ti,Te,Fi (Irrational | Rational)

d4: Ne,Fe,Ti,Ni | Si,Se,Te,Fi (LII+EIE HEF | ESI+LSE HEF)

d5: Ne,Fe,Se,Fi | Si,Ti,Ni,Te

d6: Ne,Ti,Se,Te | Si,Fe,Ni,Fi

d7: Ne,Ni,Te,Fi | Si,Fe,Ti,Se (LIE+EII HEF | ESE+LSI HEF)

System 25

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Fi

100 → Ti

101 → Se

110 → Ni

111 → Te

Dichotomies:

d1: Ne,Si,Fe,Fi | Ti,Se,Ni,Te (SEI+IEE HEF | SLE+ILI HEF)

d2: Ne,Si,Ti,Se | Fe,Ni,Te,Fi

d3: Ne,Si,Ni,Te | Fe,Ti,Se,Fi

d4: Ne,Fe,Ti,Ni | Si,Se,Te,Fi (LII+EIE HEF | ESI+LSE HEF)

d5: Ne,Fe,Se,Te | Si,Ti,Ni,Fi (Extroverted | Introverted)

d6: Ne,Ti,Te,Fi | Si,Fe,Se,Ni

d7: Ne,Se,Ni,Fi | Si,Fe,Ti,Te

System 26

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Fi

100 → Ti

101 → Se

110 → Te

111 → Ni

Dichotomies:

d1: Ne,Si,Fe,Fi | Ti,Se,Ni,Te (SEI+IEE HEF | SLE+ILI HEF)

d2: Ne,Si,Ti,Se | Fe,Ni,Te,Fi

d3: Ne,Si,Ni,Te | Fe,Ti,Se,Fi

d4: Ne,Fe,Ti,Te | Si,Se,Ni,Fi

d5: Ne,Fe,Se,Ni | Si,Ti,Te,Fi

d6: Ne,Ti,Ni,Fi | Si,Fe,Se,Te

d7: Ne,Se,Te,Fi | Si,Fe,Ti,Ni

System 27

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Fi

100 → Ti

101 → Ni

110 → Se

111 → Te

Dichotomies:

d1: Ne,Si,Fe,Fi | Ti,Se,Ni,Te (SEI+IEE HEF | SLE+ILI HEF)

d2: Ne,Si,Ti,Ni | Fe,Se,Te,Fi

d3: Ne,Si,Se,Te | Fe,Ti,Ni,Fi

d4: Ne,Fe,Ti,Se | Si,Ni,Te,Fi

d5: Ne,Fe,Ni,Te | Si,Ti,Se,Fi

d6: Ne,Ti,Te,Fi | Si,Fe,Se,Ni

d7: Ne,Se,Ni,Fi | Si,Fe,Ti,Te

System 28

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Fi

100 → Ti

101 → Ni

110 → Te

111 → Se

Dichotomies:

d1: Ne,Si,Fe,Fi | Ti,Se,Ni,Te (SEI+IEE HEF | SLE+ILI HEF)

d2: Ne,Si,Ti,Ni | Fe,Se,Te,Fi

d3: Ne,Si,Se,Te | Fe,Ti,Ni,Fi

d4: Ne,Fe,Ti,Te | Si,Se,Ni,Fi

d5: Ne,Fe,Se,Ni | Si,Ti,Te,Fi

d6: Ne,Ti,Se,Fi | Si,Fe,Ni,Te (Static | Dynamic)

d7: Ne,Ni,Te,Fi | Si,Fe,Ti,Se (LIE+EII HEF | ESE+LSI HEF)

System 29

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Fi

100 → Ti

101 → Te

110 → Se

111 → Ni

Dichotomies:

d1: Ne,Si,Fe,Fi | Ti,Se,Ni,Te (SEI+IEE HEF | SLE+ILI HEF)

d2: Ne,Si,Ti,Te | Fe,Se,Ni,Fi (ILE+SLI HEF | IEI+SEE HEF)

d3: Ne,Si,Se,Ni | Fe,Ti,Te,Fi (Irrational | Rational)

d4: Ne,Fe,Ti,Se | Si,Ni,Te,Fi

d5: Ne,Fe,Ni,Te | Si,Ti,Se,Fi

d6: Ne,Ti,Ni,Fi | Si,Fe,Se,Te

d7: Ne,Se,Te,Fi | Si,Fe,Ti,Ni

System 30 (Semidual Mirage HEF)

Coordinate assignment:

000 → Ne

001 → Si

010 → Fe

011 → Fi

100 → Ti

101 → Te

110 → Ni

111 → Se

Dichotomies (Semidual Mirage HEF):

d1: Ne,Si,Fe,Fi | Ti,Se,Ni,Te (SEI+IEE HEF | SLE+ILI HEF)

d2: Ne,Si,Ti,Te | Fe,Se,Ni,Fi (ILE+SLI HEF | IEI+SEE HEF)

d3: Ne,Si,Se,Ni | Fe,Ti,Te,Fi (Irrational | Rational)

d4: Ne,Fe,Ti,Ni | Si,Se,Te,Fi (LII+EIE HEF | ESI+LSE HEF)

d5: Ne,Fe,Se,Te | Si,Ti,Ni,Fi (Extroverted | Introverted)

d6: Ne,Ti,Se,Fi | Si,Fe,Ni,Te (Static | Dynamic)

d7: Ne,Ni,Te,Fi | Si,Fe,Ti,Se (LIE+EII HEF | ESE+LSI HEF)

Element (Information) Dichotomies

Preface

The set of information elements can be canonically defined via dichotomy systems under which the kindred intertype relation is invariant when mapped to a vector space induced by the system. Although all 16 “Varlawend” dichotomy systems preserve the orbital 2-cocycle, orbital preservation alone is insufficient to guarantee kindred invariance. Among these systems, only two ( $D_{2}$ and $D_{14}$ ) fix the kindred relation. In each of these systems, a heptad of dichotomies suffices to distinguish the information metabolism elements (IMEs) uniquely. For more information on which relationships are invariant when mapped to the vector space, check out the Appendices in A Representation-Theoretic Framework for Intertype Relations in Socionics.
For mathematical descriptions of both Models A and G, check out: Mathematical Descriptions of Models A and G.
Side Note: HEF = High Energy Function. These correspond to the Energetic functions of Model-G, which is a Gulenko-Newman trait. Alternatively, ‘HEF’ can be understood as a syntactic placeholder term for the subset that constitutes the identity, benefactor, supervisee and dual relations of the group that comprises all classical intertype relationships. For more information on the Gulenko-Newman dichotomies, check out Encyclopaedia of Model G and Model A Dichotomy Systems (contains proofs of new mathematical discoveries). And for information on how various function dichotomies translate to tetrachotomies for sociotype under the interpretation of injection, check out Injections - Function Dichotomies to TIM Tetrachotomies.
For the full archive of all 30 systems of dichotomies that generate the Information elements, check out Element (Information) Dichotomy Archive and Element (Information) Dichotomies - All Affine Structures.

Semidual Mirage HEF System ( $D_{2}$ )

Extroversion / Introversion
Irrational / Rational
Static / Dynamic
LIE+EII HEF / ESE+LSI HEF
SEI+IEE HEF / SLE+ILI HEF
LII+ESE HEF / ESI+LSE HEF
ILE+SLI HEF / IEI+SEE HEF

Tencer-Minaev System ( $D_{14}$ )

Extroversion / Introversion
Irrational / Rational
Static / Dynamic
(1st) Abstract / (1st) Involved
(1st) Internal / (1st) External
(1st) Alpha / (1st) Gamma
(1st) Delta / (1st) Beta

Element (Information) Dichotomy Archive

#45: ILE,SEI,ESE,LII,EIE,LSI,IEE,SLI (1stAlpha / 1stGamma)

#664: ILE,SEI,ESE,EIE,SLE,SEE,IEE,SLI

#735: ILE,SEI,ESE,EIE,IEI,ILI,IEE,SLI

#819: ILE,SEI,ESE,EIE,LIE,LSE,IEE,SLI

#824: ILE,SEI,ESE,EIE,ESI,EII,IEE,SLI (SEI+IEE HEF / SLE+ILI HEF)

#1666: ILE,SEI,LII,LSI,SLE,SEE,IEE,SLI

#1737: ILE,SEI,LII,LSI,IEI,ILI,IEE,SLI

#1821: ILE,SEI,LII,LSI,LIE,LSE,IEE,SLI (ILE+SLI HEF / IEI+SEE HEF)

#1826: ILE,SEI,LII,LSI,ESI,EII,IEE,SLI

#2808: ILE,SEI,SLE,IEI,SEE,ILI,IEE,SLI (Irrational / Rational)

#2892: ILE,SEI,SLE,SEE,LIE,LSE,IEE,SLI

#2897: ILE,SEI,SLE,SEE,ESI,EII,IEE,SLI

#2963: ILE,SEI,IEI,ILI,LIE,LSE,IEE,SLI

#2968: ILE,SEI,IEI,ILI,ESI,EII,IEE,SLI

#3003: ILE,SEI,LIE,ESI,LSE,EII,IEE,SLI (1stDelta / 1stBeta)

#3017: ILE,ESE,LII,EIE,LSI,SLE,SEE,IEE

#3051: ILE,ESE,LII,EIE,LSI,IEI,ILI,IEE (LII+EIE HEF / ESI+LSE HEF)

#3109: ILE,ESE,LII,EIE,LSI,LIE,LSE,IEE

#3117: ILE,ESE,LII,EIE,LSI,ESI,EII,IEE

#4010: ILE,ESE,EIE,SLE,IEI,SEE,ILI,IEE

#4082: ILE,ESE,EIE,SLE,SEE,LIE,LSE,IEE (Extroverted / Introverted)

#4090: ILE,ESE,EIE,SLE,SEE,ESI,EII,IEE

#4172: ILE,ESE,EIE,IEI,ILI,LIE,LSE,IEE

#4180: ILE,ESE,EIE,IEI,ILI,ESI,EII,IEE (1stInternal / 1stExternal)

#4252: ILE,ESE,EIE,LIE,ESI,LSE,EII,IEE

#5186: ILE,LII,LSI,SLE,IEI,SEE,ILI,IEE

#5258: ILE,LII,LSI,SLE,SEE,LIE,LSE,IEE

#5266: ILE,LII,LSI,SLE,SEE,ESI,EII,IEE (Static / Dynamic)

#5348: ILE,LII,LSI,IEI,ILI,LIE,LSE,IEE (1stAbstract / 1stInvolved)

#5356: ILE,LII,LSI,IEI,ILI,ESI,EII,IEE

#5428: ILE,LII,LSI,LIE,ESI,LSE,EII,IEE

#6321: ILE,SLE,IEI,SEE,ILI,LIE,LSE,IEE

#6329: ILE,SLE,IEI,SEE,ILI,ESI,EII,IEE

#6387: ILE,SLE,SEE,LIE,ESI,LSE,EII,IEE

#6421: ILE,IEI,ILI,LIE,ESI,LSE,EII,IEE (LIE+EII HEF / ESE+LSI HEF)

Ne,Si,Fe,Ti (1stAlpha / 1stGamma)

Ne,Si,Fe,Se

Ne,Si,Fe,Ni

Ne,Si,Fe,Te

Ne,Si,Fe,Fi (SEI+IEE HEF / SLE+ILI HEF)

Ne,Si,Ti,Se

Ne,Si,Ti,Ni

Ne,Si,Ti,Te (ILE+SLI HEF / IEI+SEE HEF)

Ne,Si,Ti,Fi

Ne,Si,Se,Ni (Irrational / Rational)

Ne,Si,Se,Te

Ne,Si,Se,Fi

Ne,Si,Ni,Te

Ne,Si,Ni,Fi

Ne,Si,Te,Fi (1stDelta / 1stBeta)

Ne,Fe,Ti,Se

Ne,Fe,Ti,Ni (LII+EIE HEF / ESI+LSE HEF)

Ne,Fe,Ti,Te

Ne,Fe,Ti,Fi

Ne,Fe,Se,Ni

Ne,Fe,Se,Te (Extroverted / Introverted)

Ne,Fe,Se,Fi

Ne,Fe,Ni,Te

Ne,Fe,Ni,Fi (1stInternal / 1stExternal)

Ne,Fe,Te,Fi

Ne,Ti,Se,Ni

Ne,Ti,Se,Te

Ne,Ti,Se,Fi

Ne,Ti,Ni,Te (Static / Dynamic)

Ne,Ti,Ni,Fi (1stAbstract / 1stInvolvedv)

Ne,Ti,Te,Fi

Ne,Se,Ni,Te

Ne,Se,Ni,Fi

Ne,Se,Te,Fi

Ne,Ni,Te,Fi (LIE+EII HEF / ESE+LSI HEF)

Energetic Dimensionality (ED) - A Proposal

The Gulenko-Newman Dichotomies that Correspond to ED

Energetic/Informational $e B s d$
Excitable/Inhibitable $es b x$
Opening/Closing $e g s S$

Formula for ED

All functions have a baseline of 1d because of the tautological valid/null condition.

If energetic
- Then ED = valid + 2d
If opening
- Then ED = valid + 1d

ED to Informational Dimensionality (ID) Comparisons using Function Dichotomies from both Models A and G

Energetic/Informational is to ED as Strong/Weak is to ID.
Opening/Closing is to ED as Bold/Cautious is to ID.
Excitable/Inhibitable is to ED as Evaluatory/Situational is to ID.

Expanding this schema to 16 elements

If introversion/extroversion is responsible for informatic dimensionality, we’ll assume positivist/negativist as the contributor to energetic dimensionality. We will be using Varlawend’s System 2 (Reference 5) here. Now, energetic functions map onto the two binary relations that entail Process/Result as the third dichotomy in relation to a tetrachotomy formation. The exact dichotomies used will be dependent on the displacement tetrad the given TIM falls under, due to the asymmetric ITR injection used for functions in this space, where asymmetries split in relation to dichotomies; Questim/Declatim, Positivist/Negativist, and Static/Dynamic. Defer to ‘Intertype Relations’ (Reference 1) for more information about this as well as ‘Function Dichotomies to Type Tetrachotomies’ (Reference 2) for which dichotomies of this space (Reference 3) slot into Energetic/Informational and Excitable/Inhibitable based on the displacement tetrad any TIM falls under, in discussion.

So, pretexts aside, the formula for energetic dimensionality goes as follows:

Valid = baseline of 1d
TIM+Mirage HEF = +1d
TIM+Semidual HEF = +1d
Shared Positivism/Negativism = +1d

So, to give an example for the ILI, let’s take !Se-:

Valid = baseline of 1d
NOT ILI+IEE = +0d
SLE+ILI = +1d
Negativist = +1d

Therefore, !Se- has an energetic content of 3d for the ILI.

IMPORTANT NOTE

This post regarding energetic dimensionality is tentative, so take it with a grain of salt. There may be other factors I haven’t considered for the purpose of simplification. For instance, one issue to note is that besides process/result, the function monochotomy for Model-G, both static/dynamic and positivist/negativist contributes to the Opening and Closing rings, so an alternative framing of the formula, depending on semantic relevance, could involve replacing Positivist/Negativist with Static/Dynamic as responsible for the formulation of energetic content of sociotype.

References

Function (Metabolic) Dichotomy to Element (Information) Dichotomy Correspondences for Model A

Classical Dichotomies

For Democratic Types

Function Dichotomy	Element Dichotomy
Valid/Null	Valid/Null
Mental/Vital	Static/Dynamic
Accepting/Producing	Irrational/Rational
Bold/Cautious	Extroverted/Introverted
Strong/Weak	Abstract/Involved
Valued/Subdued	Alpha/Gamma
Inert/Contact	Internal/External
Evaluatory/Situational	Delta/Beta

For Aristocratic Types

Function Dichotomy	Element Dichotomy
Valid/Null	Valid/Null
Mental/Vital	Static/Dynamic
Accepting/Producing	Irrational/Rational
Bold/Cautious	Extroverted/Introverted
Strong/Weak	Internal/External
Valued/Subdued	Delta/Beta
Inert/Contact	Abstract/Involved
Evaluatory/Situational	Alpha/Gamma

Gulenko-Newman Dichotomies

For Iridescent Hopes Types

Function Dichotomy	Element Dichotomy
Valid/Null	Valid/Null
Mental/Vital	Static/Dynamic
Accepting/Producing	Irrational/Rational
Bold/Cautious	Extroverted/Introverted
Energetic/Informational	ILE+SLI HEF/IEI+SEE HEF
Excitable/Inhibitable	LII+EIE HEF/ESI+LSE HEF
Impressionable/Unimpresionable	SEI+IEE HEF/SLE+ILI HEF
Tensioned/Relaxed	LIE+EII HEF/ESE+LSI HEF

For Waiting Types

Function Dichotomy	Element Dichotomy
Valid/Null	Valid/Null
Mental/Vital	Static/Dynamic
Accepting/Producing	Irrational/Rational
Bold/Cautious	Extroverted/Introverted
Energetic/Informational	SEI+IEE HEF/SLE+ILI HEF
Excitable/Inhibitable	ESE+LSI HEF/LIE+EII HEF
Impressionable/Unimpresionable	ILE+SLI HEF/IEI+SEE HEF
Tensioned/Relaxed	LII+EIE HEF/ESI+LSE HEF

For Realistic Plans Types

Function Dichotomy	Element Dichotomy
Valid/Null	Valid/Null
Mental/Vital	Static/Dynamic
Accepting/Producing	Irrational/Rational
Bold/Cautious	Extroverted/Introverted
Energetic/Informational	ESE+LSI HEF/LIE+EII HEF
Excitable/Inhibitable	SEI+IEE HEF/SLE+ILI HEF
Impressionable/Unimpresionable	LII+EIE HEF/ESI+LSE HEF
Tensioned/Relaxed	ILE+SLI HEF/IEI+SEE HEF

For Avoiding Failures Types

Function Dichotomy	Element Dichotomy
Valid/Null	Valid/Null
Mental/Vital	Static/Dynamic
Accepting/Producing	Irrational/Rational
Bold/Cautious	Extroverted/Introverted
Energetic/Informational	LII+EIE HEF/ESI+LSE HEF
Excitable/Inhibitable	ILE+SLI HEF/IEI+SEE HEF
Impressionable/Unimpresionable	ESE+LSI HEF/LIE+EII HEF
Tensioned/Relaxed	SEI+IEE HEF/SLE+ILI HEF

Injections - Function Dichotomies to TIM Tetrachotomies

Disclaimers

The tautological function dichotomy, namely Valid/Null, will inject into a dichotomy of TIM, and not a tetrachotomy.
The division hierarchy for 8 function models once injections are applicable are:
- Function Monochotomy (Valid/Null) $⟶$ TIM Dichotomy
- Function Dichotomy $⟶$ TIM Tetrachotomy
- Function Tetrachotomy $⟶$ TIM Octachotomy
- Function Octachotomy $⟶$ TIM Hexadecachotomy

Model A/U1

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$G_{1} \cap U_{1}$	Democratic/Aristocratic
Mental/Vital	$G_{1} \cap G_{2} \cap U_{1} \cap U_{2}$	Challenge Response Groups
Accepting/Producing	$G_{1} \cap G_{3} \cap U_{1} \cap U_{3}$	Stress Resistance
Bold/Cautious	$G_{1} \cap G_{4} \cap U_{1} \cap U_{4}$	Positivity Groups
Strong/Weak	$G_{1} \cap R_{1} \cap I_{1} \cap U_{1}$	Club
Valued/Subdued	$G_{1} \cap R_{2} \cap I_{2} \cap U_{1}$	Quadra
Inert/Contact	$G_{1} \cap R_{3} \cap I_{3} \cap U_{1}$	Array Groups
Evaluatory/Situational	$G_{1} \cap R_{4} \cap I_{4} \cap U_{1}$	Occupation Groups

Model A/U3

Reinin

For Irrational Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$G_{1} \cap U_{3}$	Process/Result
Mental/Vital	$G_{1} \cap G_{2} \cap U_{3} \cap U_{4}$	Rings of Supervision
Accepting/Producing	$G_{1} \cap G_{3} \cap U_{1} \cap U_{3}$	Stress Resistance
Bold/Cautious	$G_{1} \cap G_{4} \cap U_{2} \cap U_{3}$	Rings of Benefit
Kinetic/Potential	$G_{1} \cap R_{1} \cap I_{3} \cap U_{3}$	Implementation Groups
Verbal/Nonverbal	$G_{1} \cap R_{2} \cap I_{4} \cap U_{3}$	Respository Groups
Inert/Contact	$G_{1} \cap R_{3} \cap I_{1} \cap U_{3}$	Project Groups
Evaluatory/Situational	$G_{1} \cap R_{4} \cap I_{2} \cap U_{3}$	Dispository Groups

For Rational Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$G_{1} \cap U_{3}$	Process/Result
Mental/Vital	$G_{1} \cap G_{2} \cap U_{3} \cap U_{4}$	Rings of Supervision
Accepting/Producing	$G_{1} \cap G_{3} \cap U_{1} \cap U_{3}$	Stress Resistance
Bold/Cautious	$G_{1} \cap G_{4} \cap U_{2} \cap U_{3}$	Rings of Benefit
Kinetic/Potential	$G_{1} \cap R_{3} \cap I_{1} \cap U_{3}$	Project Groups
Verbal/Nonverbal	$G_{1} \cap R_{4} \cap I_{2} \cap U_{3}$	Dispository Groups
Inert/Contact	$G_{1} \cap R_{1} \cap I_{3} \cap U_{3}$	Implementation Groups
Evaluatory/Situational	$G_{1} \cap R_{2} \cap I_{4} \cap U_{3}$	Repository Groups

Tencer-Minaev

For Democratic Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$V_{1} \cap C_{3}$	Process/Result
Mental/Vital	$V_{1} \cap V_{2} \cap C_{3} \cap C_{4}$	Rings of Supervision
Accepting/Producing	$G_{1} \cap V_{3} \cap C_{1} \cap C_{3}$	Stress Resistance
Bold/Cautious	$V_{1} \cap V_{4} \cap C_{2} \cap C_{3}$	Rings of Benefit
Kinetic/Potential	$V_{1} \cap A_{3} \cap D_{1} \cap C_{3}$	Process Implementation, Result Project Groups
Verbal/Nonverbal	$G_{1} \cap A_{4} \cap D_{2} \cap C_{3}$	Dual Axis (Asymmetric Process Passionarity Result Centrality)
Inert/Contact	$V_{1} \cap A_{1} \cap D_{3} \cap C_{3}$	Process Project, Result Implementation Groups
Evaluatory/Situational	$V_{1} \cap A_{2} \cap D_{4} \cap C_{3}$	Dual Axis (Asymmetric Process Centrality Result Passionarity)

For Aristocratic Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$V_{1} \cap C_{3}$	Process/Result
Mental/Vital	$V_{1} \cap V_{2} \cap C_{3} \cap C_{4}$	Rings of Supervision
Accepting/Producing	$G_{1} \cap V_{3} \cap C_{1} \cap C_{3}$	Stress Resistance
Bold/Cautious	$V_{1} \cap V_{4} \cap C_{2} \cap C_{3}$	Rings of Benefit
Kinetic/Potential	$V_{1} \cap A_{1} \cap D_{3} \cap C_{3}$	Process Project, Result Implementation Groups
Verbal/Nonverbal	$G_{1} \cap A_{2} \cap D_{4} \cap C_{3}$	Dual Axis (Asymmetric Process Centrality Result Passionarity)
Inert/Contact	$V_{1} \cap A_{3} \cap D_{1} \cap C_{3}$	Process Implementation, Result Project Groups
Evaluatory/Situational	$V_{1} \cap A_{4} \cap D_{2} \cap C_{3}$	Dual Axis (Asymmetric Process Passionarity Result Centrality)

Model G

Reinin

For Irrational Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$G_{1} \cap U_{3}$	Process/Result
Opening/Closing	$G_{1} \cap G_{2} \cap U_{3} \cap U_{4}$	Rings of Supervision
Stable/Unstable	$G_{1} \cap G_{3} \cap U_{1} \cap U_{3}$	Stress Resistance
External/Internal	$G_{1} \cap G_{4} \cap U_{2} \cap U_{3}$	Rings of Benefit
Leading/Following	$G_{1} \cap R_{1} \cap I_{3} \cap U_{3}$	Implementation Groups
Accelerating/Decelerating	$G_{1} \cap R_{2} \cap I_{4} \cap U_{3}$	Respository Groups
Values/Tools	$G_{1} \cap R_{3} \cap I_{1} \cap U_{3}$	Project Groups
Automatic/Conscious	$G_{1} \cap R_{4} \cap I_{2} \cap U_{3}$	Dispository Groups

For Rational Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$G_{1} \cap U_{3}$	Process/Result
Opening/Closing	$G_{1} \cap G_{2} \cap U_{3} \cap U_{4}$	Rings of Supervision
Stable/Unstable	$G_{1} \cap G_{3} \cap U_{1} \cap U_{3}$	Stress Resistance
External/Internal	$G_{1} \cap G_{4} \cap U_{2} \cap U_{3}$	Rings of Benefit
Leading/Following	$G_{1} \cap R_{3} \cap I_{1} \cap U_{3}$	Project Groups
Accelerating/Decelerating	$G_{1} \cap R_{4} \cap I_{2} \cap U_{3}$	Dispository Groups
Values/Tools	$G_{1} \cap R_{1} \cap I_{3} \cap U_{3}$	Implementation Groups
Automatic/Conscious	$G_{1} \cap R_{2} \cap I_{4} \cap U_{3}$	Repository Groups

Tencer-Minaev

For Democratic Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$V_{1} \cap C_{3}$	Process/Result
Opening/Closing	$V_{1} \cap V_{2} \cap C_{3} \cap C_{4}$	Rings of Supervision
Stable/Unstable	$V_{1} \cap V_{3} \cap C_{1} \cap C_{3}$	Stress Resistance
External/Internal	$V_{1} \cap V_{4} \cap C_{2} \cap C_{3}$	Rings of Benefit
Leading/Following	$V_{1} \cap A_{3} \cap D_{1} \cap C_{3}$	Process Implementation, Result Project Groups
Accelerating/Decelerating	$V_{1} \cap A_{4} \cap D_{2} \cap C_{3}$	Dual Axis (Asymmetric Process Passionarity Result Centrality)
Values/Tools	$V_{1} \cap A_{1} \cap D_{3} \cap C_{3}$	Process Project, Result Implementation Groups
Automatic/Conscious	$V_{1} \cap A_{2} \cap D_{4} \cap C_{3}$	Dual Axis (Asymmetric Process Centrality Result Passionarity)

For Aristocratic Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$V_{1} \cap C_{3}$	Process/Result
Opening/Closing	$V_{1} \cap V_{2} \cap C_{3} \cap C_{4}$	Rings of Supervision
Stable/Unstable	$V_{1} \cap V_{3} \cap C_{1} \cap C_{3}$	Stress Resistance
External/Internal	$V_{1} \cap V_{4} \cap C_{2} \cap C_{3}$	Rings of Benefit
Leading/Following	$V_{1} \cap A_{1} \cap D_{3} \cap C_{3}$	Process Project, Result Implementation Groups
Accelerating/Decelerating	$V_{1} \cap A_{2} \cap D_{4} \cap C_{3}$	Dual Axis (Asymmetric Process Centrality Result Passionarity)
Values/Tools	$V_{1} \cap A_{3} \cap D_{1} \cap C_{3}$	Process Implementation, Result Project Groups
Automatic/Conscious	$V_{1} \cap A_{4} \cap D_{2} \cap C_{3}$	Dual Axis (Asymmetric Process Passionarity Result Centrality)

Gulenko-Newman Dichotomies

Semidual Mirage HEF

For Iridescent Hopes Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$Δ_{1} \cap E_{3}$	Process/Result
Opening/Closing	$Δ_{1} \cap Δ_{4} \cap E_{2} \cap E_{3}$	Rings of Supervision
Stable/Unstable	$Δ_{1} \cap Δ_{3} \cap E_{1} \cap E_{3}$	Stress Resistance
External/Internal	$Δ_{1} \cap Δ_{2} \cap E_{3} \cap E_{4}$	Rings of Benefit
Energetic/Informational	$Δ_{1} \cap (P H)_{3} \cap (P I)_{1} \cap E_{3}$	Iridescent Hopes HEF
Excitable/Inhibitable	$Δ_{1} \cap (P H)_{2} \cap (P I)_{4} \cap E_{3}$	Avoiding Failures HEF
Impressionable/Unimpressionable	$Δ_{1} \cap (P H)_{1} \cap (P I)_{3} \cap E_{3}$	Waiting HEF
Tensioned/Relaxed	$Δ_{1} \cap (P H)_{4} \cap (P I)_{2} \cap E_{3}$	Realistic Plans HEF

For Waiting Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$Δ_{1} \cap E_{3}$	Process/Result
Opening/Closing	$Δ_{1} \cap Δ_{4} \cap E_{2} \cap E_{3}$	Rings of Supervision
Stable/Unstable	$Δ_{1} \cap Δ_{3} \cap E_{1} \cap E_{3}$	Stress Resistance
External/Internal	$Δ_{1} \cap Δ_{2} \cap E_{3} \cap E_{4}$	Rings of Benefit
Energetic/Informational	$Δ_{1} \cap (P H)_{1} \cap (P I)_{3} \cap E_{3}$	Waiting HEF
Excitable/Inhibitable	$Δ_{1} \cap (P H)_{4} \cap (P I)_{2} \cap E_{3}$	Realistic Plans HEF
Impressionable/Unimpressionable	$Δ_{1} \cap (P H)_{3} \cap (P I)_{1} \cap E_{3}$	Iridescent Hopes HEF
Tensioned/Relaxed	$Δ_{1} \cap (P H)_{2} \cap (P I)_{4} \cap E_{3}$	Avoiding Failures HEF

For Realistic Plans Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$Δ_{1} \cap E_{3}$	Process/Result
Opening/Closing	$Δ_{1} \cap Δ_{4} \cap E_{2} \cap E_{3}$	Rings of Supervision
Stable/Unstable	$Δ_{1} \cap Δ_{3} \cap E_{1} \cap E_{3}$	Stress Resistance
External/Internal	$Δ_{1} \cap Δ_{2} \cap E_{3} \cap E_{4}$	Rings of Benefit
Energetic/Informational	$Δ_{1} \cap (P H)_{4} \cap (P I)_{2} \cap E_{3}$	Realistic Plans HEF
Excitable/Inhibitable	$Δ_{1} \cap (P H)_{1} \cap (P I)_{3} \cap E_{3}$	Waiting HEF
Impressionable/Unimpressionable	$Δ_{1} \cap (P H)_{2} \cap (P I)_{4} \cap E_{3}$	Avoiding Failures HEF
Tensioned/Relaxed	$Δ_{1} \cap (P H)_{3} \cap (P I)_{1} \cap E_{3}$	Iridescent Hopes HEF

For Avoiding Failures Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$Δ_{1} \cap E_{3}$	Process/Result
Opening/Closing	$Δ_{1} \cap Δ_{4} \cap E_{2} \cap E_{3}$	Rings of Supervision
Stable/Unstable	$Δ_{1} \cap Δ_{3} \cap E_{1} \cap E_{3}$	Stress Resistance
External/Internal	$Δ_{1} \cap Δ_{2} \cap E_{3} \cap E_{4}$	Rings of Benefit
Energetic/Informational	$Δ_{1} \cap (P H)_{2} \cap (P I)_{4} \cap E_{3}$	Avoiding Failures HEF
Excitable/Inhibitable	$Δ_{1} \cap (P H)_{3} \cap (P I)_{1} \cap E_{3}$	Iridescent Hopes HEF
Impressionable/Unimpressionable	$Δ_{1} \cap (P H)_{4} \cap (P I)_{2} \cap E_{3}$	Realistic Plans HEF
Tensioned/Relaxed	$Δ_{1} \cap (P H)_{1} \cap (P I)_{3} \cap E_{3}$	Waiting HEF

Kindred Business HEF

For Flexible Manoeuvring Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$G_{1} \cap U_{3}$	Process/Result
Opening/Closing	$G_{1} \cap G_{2} \cap U_{3} \cap U_{4}$	Rings of Supervision
Stable/Unstable	$G_{1} \cap G_{3} \cap U_{1} \cap U_{3}$	Stress Resistance
External/Internal	$G_{1} \cap G_{4} \cap U_{2} \cap U_{3}$	Rings of Benefit
Energetic/Informational	$G_{1} \cap (P L)_{3} \cap (P K)_{1} \cap U_{3}$	Flexible Manoeuvring HEF
Excitable/Inhibitable	$G_{1} \cap (P L)_{4} \cap (P K)_{2} \cap U_{3}$	Linear Assertive HEF
Impressionable/Unimpressionable	$G_{1} \cap (P L)_{1} \cap (P K)_{3} \cap U_{3}$	Receptive Adaptive HEF
Tensioned/Relaxed	$G_{1} \cap (P L)_{2} \cap (P K)_{4} \cap U_{3}$	Balanced Stable HEF

For Linear Assertive Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$G_{1} \cap U_{3}$	Process/Result
Opening/Closing	$G_{1} \cap G_{2} \cap U_{3} \cap U_{4}$	Rings of Supervision
Stable/Unstable	$G_{1} \cap G_{3} \cap U_{1} \cap U_{3}$	Stress Resistance
External/Internal	$G_{1} \cap G_{4} \cap U_{2} \cap U_{3}$	Rings of Benefit
Energetic/Informational	$G_{1} \cap (P L)_{4} \cap (P K)_{2} \cap U_{3}$	Linear Assertive HEF
Excitable/Inhibitable	$G_{1} \cap (P L)_{3} \cap (P K)_{1} \cap U_{3}$	Flexible Manoeuvring HEF
Impressionable/Unimpressionable	$G_{1} \cap (P L)_{2} \cap (P K)_{4} \cap U_{3}$	Balanced Stable HEF
Tensioned/Relaxed	$G_{1} \cap (P L)_{1} \cap (P K)_{3} \cap U_{3}$	Receptive Adaptive HEF

For Balanced Stable Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$G_{1} \cap U_{3}$	Process/Result
Opening/Closing	$G_{1} \cap G_{2} \cap U_{3} \cap U_{4}$	Rings of Supervision
Stable/Unstable	$G_{1} \cap G_{3} \cap U_{1} \cap U_{3}$	Stress Resistance
External/Internal	$G_{1} \cap G_{4} \cap U_{2} \cap U_{3}$	Rings of Benefit
Energetic/Informational	$G_{1} \cap (P L)_{2} \cap (P K)_{4} \cap U_{3}$	Balanced Stable HEF
Excitable/Inhibitable	$G_{1} \cap (P L)_{1} \cap (P K)_{3} \cap U_{3}$	Receptive Adaptive HEF
Impressionable/Unimpressionable	$G_{1} \cap (P L)_{4} \cap (P K)_{2} \cap U_{3}$	Linear Assertive HEF
Tensioned/Relaxed	$G_{1} \cap (P L)_{3} \cap (P K)_{1} \cap U_{3}$	Flexible Manoeuvring HEF

For Receptive Adaptive Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$G_{1} \cap U_{3}$	Process/Result
Opening/Closing	$G_{1} \cap G_{2} \cap U_{3} \cap U_{4}$	Rings of Supervision
Stable/Unstable	$G_{1} \cap G_{3} \cap U_{1} \cap U_{3}$	Stress Resistance
External/Internal	$G_{1} \cap G_{4} \cap U_{2} \cap U_{3}$	Rings of Benefit
Energetic/Informational	$G_{1} \cap (P L)_{1} \cap (P K)_{3} \cap U_{3}$	Receptive Adaptive HEF
Excitable/Inhibitable	$G_{1} \cap (P L)_{2} \cap (P K)_{4} \cap U_{3}$	Balanced Stable HEF
Impressionable/Unimpresionable	$G_{1} \cap (P L)_{3} \cap (P K)_{1} \cap U_{3}$	Flexible Manoeuvring HEF
Tensioned/Relaxed	$G_{1} \cap (P L)_{4} \cap (P K)_{2} \cap U_{3}$	Linear Assertive HEF

Activation Quasi Identity HEF

For Approaching Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$O_{1} \cap P_{3}$	Process/Result
Opening/Closing	$O_{1} \cap O_{4} \cap P_{2} \cap P_{3}$	Rings of Supervision
Stable/Unstable	$O_{1} \cap O_{3} \cap P_{1} \cap P_{3}$	Stress Resistance
External/Internal	$O_{1} \cap O_{2} \cap P_{3} \cap P_{4}$	Rings of Benefit
Energetic/Informational	$O_{1} \cap (D A)_{3} \cap (D Q)_{1} \cap P_{3}$	Approaching HEF
Excitable/Inhibitable	$O_{1} \cap (D A)_{2} \cap (D Q)_{4} \cap P_{3}$	Shaping HEF
Impressionable/Unimpresionable	$O_{1} \cap (D A)_{1} \cap (D Q)_{3} \cap P_{3}$	Abstaining HEF
Tensioned/Relaxed	$O_{1} \cap (D A)_{4} \cap (D Q)_{2} \cap P_{3}$	Integrating HEF

For Shaping Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$O_{1} \cap P_{3}$	Process/Result
Opening/Closing	$O_{1} \cap O_{4} \cap P_{2} \cap P_{3}$	Rings of Supervision
Stable/Unstable	$O_{1} \cap O_{3} \cap P_{1} \cap P_{3}$	Stress Resistance
External/Internal	$O_{1} \cap O_{2} \cap P_{3} \cap P_{4}$	Rings of Benefit
Energetic/Informational	$O_{1} \cap (D A)_{2} \cap (D Q)_{4} \cap P_{3}$	Shaping HEF
Excitable/Inhibitable	$O_{1} \cap (D A)_{3} \cap (D Q)_{1} \cap P_{3}$	Approaching HEF
Impressionable/Unimpresionable	$O_{1} \cap (D A)_{4} \cap (D Q)_{2} \cap P_{3}$	Integrating HEF
Tensioned/Relaxed	$O_{1} \cap (D A)_{1} \cap (D Q)_{3} \cap P_{3}$	Abstaining HEF

For Abstaining Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$O_{1} \cap P_{3}$	Process/Result
Opening/Closing	$O_{1} \cap O_{4} \cap P_{2} \cap P_{3}$	Rings of Supervision
Stable/Unstable	$O_{1} \cap O_{3} \cap P_{1} \cap P_{3}$	Stress Resistance
External/Internal	$O_{1} \cap O_{2} \cap P_{3} \cap P_{4}$	Rings of Benefit
Energetic/Informational	$O_{1} \cap (D A)_{1} \cap (D Q)_{3} \cap P_{3}$	Abstaining HEF
Excitable/Inhibitable	$O_{1} \cap (D A)_{4} \cap (D Q)_{2} \cap P_{3}$	Integrating HEF
Impressionable/Unimpressionable	$O_{1} \cap (D A)_{3} \cap (D Q)_{1} \cap P_{3}$	Approaching HEF
Tensioned/Relaxed	$O_{1} \cap (D A)_{2} \cap (D Q)_{4} \cap P_{3}$	Shaping HEF

For Integrating Types

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$O_{1} \cap P_{3}$	Process/Result
Opening/Closing	$O_{1} \cap O_{4} \cap P_{2} \cap P_{3}$	Rings of Supervision
Stable/Unstable	$O_{1} \cap O_{3} \cap P_{1} \cap P_{3}$	Stress Resistance
External/Internal	$O_{1} \cap O_{2} \cap P_{3} \cap P_{4}$	Rings of Benefit
Energetic/Informational	$O_{1} \cap (D A)_{4} \cap (D Q)_{2} \cap P_{3}$	Integrating HEF
Excitable/Inhibitable	$O_{1} \cap (D A)_{1} \cap (D Q)_{3} \cap P_{3}$	Abstaining HEF
Impressionable/Unimpressionable	$O_{1} \cap (D A)_{2} \cap (D Q)_{4} \cap P_{3}$	Shaping HEF
Tensioned/Relaxed	$O_{1} \cap (D A)_{3} \cap (D Q)_{1} \cap P_{3}$	Approaching HEF

Mirror Conflict HEF

For Reorienters

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$V_{1} \cap C_{3}$	Process/Result
Opening/Closing	$V_{1} \cap V_{2} \cap C_{3} \cap C_{4}$	Rings of Supervision
Stable/Unstable	$V_{1} \cap V_{3} \cap C_{1} \cap C_{3}$	Stress Resistance
External/Internal	$V_{1} \cap V_{4} \cap C_{2} \cap C_{3}$	Rings of Benefit
Energetic/Informational	$V_{1} \cap (D C)_{3} \cap (D Q)_{1} \cap C_{3}$	Reorienters HEF
Excitable/Inhibitable	$V_{1} \cap (D C)_{4} \cap (D M)_{2} \cap C_{3}$	Slackeners HEF
Impressionable/Unimpressionable	$V_{1} \cap (D C)_{1} \cap (D M)_{3} \cap C_{3}$	Sharpeners HEF
Tensioned/Relaxed	$V_{1} \cap (D C)_{2} \cap (D M)_{4} \cap C_{3}$	Foundationalists HEF

For Foundationalists

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$V_{1} \cap C_{3}$	Process/Result
Opening/Closing	$V_{1} \cap V_{2} \cap C_{3} \cap C_{4}$	Rings of Supervision
Stable/Unstable	$V_{1} \cap V_{3} \cap C_{1} \cap C_{3}$	Stress Resistance
External/Internal	$V_{1} \cap V_{4} \cap C_{2} \cap C_{3}$	Rings of Benefit
Energetic/Informational	$V_{1} \cap (D C)_{2} \cap (D M)_{4} \cap C_{3}$	Foundationalists HEF
Excitable/Inhibitable	$V_{1} \cap (D C)_{1} \cap (D M)_{3} \cap C_{3}$	Sharpeners HEF
Impressionable/Unimpressionable	$V_{1} \cap (D C)_{4} \cap (D M)_{2} \cap C_{3}$	Slackeners HEF
Tensioned/Relaxed	$V_{1} \cap (D C)_{3} \cap (D Q)_{1} \cap C_{3}$	Reorienters HEF

For Sharpeners

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$V_{1} \cap C_{3}$	Process/Result
Opening/Closing	$V_{1} \cap V_{2} \cap C_{3} \cap C_{4}$	Rings of Supervision
Stable/Unstable	$V_{1} \cap V_{3} \cap C_{1} \cap C_{3}$	Stress Resistance
External/Internal	$V_{1} \cap V_{4} \cap C_{2} \cap C_{3}$	Rings of Benefit
Energetic/Informational	$V_{1} \cap (D C)_{1} \cap (D M)_{3} \cap C_{3}$	Sharpeners HEF
Excitable/Inhibitable	$V_{1} \cap (D C)_{2} \cap (D M)_{4} \cap C_{3}$	Foundationalists HEF
Impressionable/Unimpressionable	$V_{1} \cap (D C)_{3} \cap (D Q)_{1} \cap C_{3}$	Reorienters HEF
Tensioned/Relaxed	$V_{1} \cap (D C)_{4} \cap (D M)_{2} \cap C_{3}$	Slackeners HEF

For Slackeners

Function Dichotomy	TIM Tetrachotomy Construction	TIM Tetrachotomy
Valid/Null	$V_{1} \cap C_{3}$	Process/Result
Opening/Closing	$V_{1} \cap V_{2} \cap C_{3} \cap C_{4}$	Rings of Supervision
Stable/Unstable	$V_{1} \cap V_{3} \cap C_{1} \cap C_{3}$	Stress Resistance
External/Internal	$V_{1} \cap V_{4} \cap C_{2} \cap C_{3}$	Rings of Benefit
Energetic/Informational	$V_{1} \cap (D C)_{4} \cap (D M)_{2} \cap C_{3}$	Slackeners HEF
Excitable/Inhibitable	$V_{1} \cap (D C)_{3} \cap (D Q)_{1} \cap C_{3}$	Reorienters HEF
Impressionable/Unimpressionable	$V_{1} \cap (D C)_{2} \cap (D M)_{4} \cap C_{3}$	Foundationalists HEF
Tensioned/Relaxed	$V_{1} \cap (D C)_{1} \cap (D M)_{3} \cap C_{3}$	Sharpeners HEF

Injections - Model A and Model G Charge Systems

Model A/U2

TIM	Base	Creative	Role	Vulnerable	Suggestive	Mobilising	Ignoring	Demonstrative
ILE	Ne+	Ti-	Se+	Fi-	Si+	Fe-	Ni+	Te-
SEI	Si-	Fe+	Ni-	Te-	Ne-	Ti+	Se-	Fi+
ESE	Fe+	Si-	Te+	Ni-	Ti+	Ne-	Fi+	Se-
LII	Ti-	Ne+	Fi-	Se+	Fe-	Si+	Te-	Ni+
EIE	Fe-	Ni+	Te-	Si+	Ti-	Se+	Fi-	Ne+
LSI	Ti+	Se-	Fi+	Ne-	Fe+	Ni-	Te+	Si-
SLE	Se-	Ti+	Ne-	Fi+	Ni-	Fe+	Si-	Te+
IEI	Ni+	Fe-	Si+	Te-	Se+	Ti-	Ne+	Fi-
SEE	Se+	Fi-	Ne+	Ti-	Ni+	Te-	Si+	Fe-
ILI	Ni-	Te+	Si-	Fe+	Se-	Fi+	Ne-	Ti+
LIE	Te+	Ni-	Fe+	Si-	Fi+	Se	Ti-	Ne+
ESI	Fi-	Se+	Ti-	Ne+	Te+	Ni+	Fe-	Si+
LSE	Te-	Si+	Fe-	Ni+	Fi-	Ne+	Ti-	Se+
EII	Fi+	Ne-	Ti+	Se-	Te+	Si-	Fe+	Ni-
IEE	Ne-	Fi+	Se-	Ti+	Si-	Te+	Ni-	Fe+
SLI	Si+	Te-	Ni+	Fe-	Ne+	Fi-	Se+	Ti-

Model A/U3

TIM	Base	Creative	Role	Vulnerable	Suggestive	Mobilising	Observing	Demonstrative
ILE	Ne+	Ti+	Se+	Fi+	Si-	Fe-	Ni-	Te-
SEI	Si-	Fe-	Ni-	Te-	Ne+	Ti+	Se+	Fi-
ESE	Fe+	Si+	Te+	Ni+	Ti-	Ne-	Fi-	Se-
LII	Ti-	Ne-	Fi-	Se-	Fe+	Si+	Te+	Ni+
EIE	Fe-	Ni-	Te-	Si-	Ti+	Se+	Fi+	Ne+
LSI	Ti+	Se+	Fi+	Ne+	Fe-	Ni-	Te-	Si-
SLE	Se-	Ti-	Ne-	Fi-	Ni+	Fe+	Si+	Te+
IEI	Ni+	Fe+	Si+	Te+	Se-	Ti-	Ne-	Fi-
SEE	Se+	Fi+	Ne+	Ti+	Ni-	Te-	Si-	Fe-
ILI	Ni-	Te-	Si-	Fe-	Se+	Fi+	Ne+	Ti+
LIE	Te+	Ni+	Fe+	Si+	Fi-	Se-	Ti-	Ne-
ESI	Fi-	Se-	Ti-	Ne-	Te+	Ni+	Fe+	Si+
LSE	Te-	Si-	Fe-	Ni-	Fi+	Ne+	Ti+	Se+
EII	Fi+	Ne+	Ti+	Se+	Te-	Si-	Fe-	Ni-
IEE	Ne-	Fi-	Se-	Ti-	Si+	Te+	Ni+	Fe+
SLI	Si+	Te+	Ni+	Fe+	Ne-	Fi-	Se-	Ti-

Model A/U4

TIM	Base	Creative	Role	Vulnerable	Suggestive	Mobilising	Ignoring	Demonstrative
ILE	Ne+	Ti+	Se+	Fi+	Si+	Fe+	Ni+	Te+
SEI	Si-	Fe-	Ni-	Te-	Ne-	Ti-	Se-	Fi-
ESE	Fe+	Si+	Te+	Ni+	Ti+	Ne+	Fi+	Se+
LII	Ti-	Ne-	Fi-	Se-	Fe-	Si-	Te-	Ni-
EIE	Fe-	Ni-	Te-	Si-	Ti-	Se-	Fi-	Ne-
LSI	Ti+	Se+	Fi+	Ne+	Fe+	Ni+	Te+	Si+
SLE	Se-	Ti-	Ne-	Fi-	Ni-	Fe-	Si-	Te-
IEI	Ni+	Fe+	Si+	Te+	Se+	Ti+	Ne+	Fi+
SEE	Se+	Fi+	Ne+	Ti+	Ni+	Te+	Si+	Fe+
ILI	Ni-	Te-	Si-	Fe-	Se-	Fi-	Ne-	Ti-
LIE	Te+	Ni+	Fe+	Si+	Fi+	Se+	Ti+	Ne+
ESI	Fi-	Se-	Ti-	Ne-	Te-	Ni-	Fe-	Si-
LSE	Te-	Si-	Fe-	Ni-	Fi-	Ne-	Ti-	Se-
EII	Fi+	Ne+	Ti+	Se+	Te+	Si+	Fe+	Ni+
IEE	Ne-	Fi-	Se-	Ti-	Si-	Te-	Ni-	Fe-
SLI	Si+	Te+	Ni+	Fe+	Ne+	Fi+	Se+	Ti+

Model A/U1

TIM	Base	Creative	Role	Vulnerable	Suggestive	Mobilising	Ignoring	Demonstrative
ILE	Ne+	Ti-	Se+	Fi-	Si-	Fe+	Ni-	Te+
SEI	Si-	Fe+	Ni-	Te+	Ne+	Ti-	Se+	Fi-
ESE	Fe+	Si-	Te+	Ni-	Ti-	Ne+	Fi-	Se+
LII	Ti-	Ne+	Fi-	Se+	Fe+	Si-	Te+	Ni-
EIE	Fe-	Ni+	Te-	Si+	Ti+	Se-	Fi+	Ne-
LSI	Ti+	Se-	Fi+	Ne-	Fe-	Ni+	Te-	Si+
SLE	Se-	Ti+	Ne-	Fi+	Ni+	Fe-	Si+	Te-
IEI	Ni+	Fe-	Si+	Te-	Se-	Ti+	Ne-	Fi+
SEE	Se+	Fi-	Ne+	Ti-	Ni-	Te+	Si-	Fe+
ILI	Ni-	Te+	Si-	Fe+	Se+	Fi-	Ne+	Ti-
LIE	Te+	Ni-	Fe+	Si-	Fi-	Se+	Ti-	Ne+
ESI	Fi-	Se+	Ti-	Ne+	Te+	Ni-	Fe+	Si-
LSE	Te-	Si+	Fe-	Ni+	Fi+	Ne-	Ti+	Se-
EII	Fi+	Ne-	Ti+	Se-	Te-	Si+	Fe-	Ni+
IEE	Ne-	Fi+	Se-	Ti+	Si+	Te-	Ni+	Fe-
SLI	Si+	Te-	Ni+	Fe-	Ne-	Fi+	Se-	Ti+

Model G

TIM	Lead	Creative	Role	Launcher	Demonstrative	Manipulative	Brake	Controlling
ILE	Ne+	Te-	Se+	Fe-	Ti+	Si-	Fi+	Ni-
SEI	Si-	Fi+	Ni-	Ti+	Fe-	Ne+	Te-	Se+
ESE	Fe+	Se-	Te+	Ne-	Si+	Ti-	Ni+	Fi-
LII	Ti-	Ni+	Fi-	Si+	Ne-	Fe+	Se-	Te+
EIE	Fe-	Ne+	Te-	Se+	Ni-	Ti+	Si-	Fi+
LSI	Ti+	Si-	Fi+	Ni-	Se+	Fe-	Ne+	Te-
SLE	Se-	Te+	Ne-	Fe+	Ti-	Ni+	Fi-	Si+
IEI	Ni+	Fi-	Si+	Ti-	Fe+	Se-	Te+	Ne-
SEE	Se+	Fe-	Ne+	Te-	Fi+	Ni-	Ti+	Si-
ILI	Ni-	Ti+	Si-	Fi+	Te-	Se+	Fe-	Ne+
LIE	Te+	Ne-	Fe+	Se-	Ni+	Fi-	Si+	Ti-
ESI	Fi-	Si+	Ti-	Ni+	Se-	Te+	Ne-	Fe+
LSE	Te-	Se+	Fe-	Ne+	Si-	Fi+	Ni-	Ni-
EII	Fi+	Ni-	Ti+	Si-	Ne+	Te-	Se+	Fe-
IEE	Ne-	Fe+	Se-	Te+	Fi-	Si+	Ti-	Ni+
SLI	Si+	Ti-	Ni+	Fi-	Te+	Ne-	Fe+	Se-

Mathematical Descriptions of Models A and G

The Transitive Permutation Group $8 T_{9}$

The transitive permutation group $8 T_{9}$ is the 9th transitive subgroup of the symmetric group $S_{8}$ (acting on 8 points) in the database of transitive groups. It is known to be isomorphic to the direct product of the dihedral group of order 8 and the cyclic group of order 2 ( $D_{4} \times Z_{2}$ ).

Model A

In Model A, we have a set $F_{M A}$ of 8 functions (labelled points) and a set

$I = {Ne, Si, Fe, Ti, Se, Ni, Te, Fi}$

of 8 information metabolism elements (IMEs) occupying $F_{M A}$ . The group which comprises the classical intertype relations $S ≅ D_{4} \times Z_{2}$ acts on functions transitively by permuting them in specific ways depending on the action applied (i.e. the relationship that acts on Model A by permuting its set of functions). For instance, the kindred relationship $k \in S$ exchanges functions 2 and 4, but also functions 6 and 8. Therefore, we can denote this as $(2, 4) (6, 8)$ . An order 4 relationship like the supervisee $s \in S$ shifts functions 1-4 as well as functions 5-8, cyclically, which can be expressed as $(1, 2, 3, 4) (5, 6, 7, 8)$ .

Formally, $S$ acts via pre-compositions on the set of bijections from $F_{M A}$ to $I$ and the set of types $T$ can be defined as all arrangements which result from applying every permutation in $S$ .

$S$ can be described as the group generated by certain permutations such as $s = (1, 2, 3, 4) (5, 6, 7, 8)$ , $d = (1, 5) (2, 6) (3, 7) (4, 8)$ , and $a = (1, 6) (2, 5) (3, 8) (4, 7)$ . That is, $s (1) = 2$ , $s (2) = 3$ , etc. From these generators, it follows directly that this permutation group is isomorphic to $D_{4} \times Z_{2}$ , that acts on 8 points, and hence Model A realises the transitive permutation group $8 T_{9}$ .

The Transitive Permutation Group $8 T_{2}$

The transitive permutation group $8 T_{2}$ is the 2nd transitive subgroup of the symmetric group $S_{8}$ (acting on 8 points) in the database of transitive groups. It is known to be isomorphic to the direct product of the cyclic groups of orders 2 and 4 ( $Z_{2} \times Z_{4}$ , respectively).

Model G

In Model G, we have a set $F_{MG}$ of 8 functions and a set

$E = {? N e^{+},! S i^{-},! F e^{+}, ? T i^{-}, ? F e^{-},! T i^{+},! S e^{-}, ? N i^{+}, ? S e^{+},! N i^{-},! T e^{+}, ? F i^{-}, ? T e^{-},! F i^{+},! N e^{-}, ? S i^{+}}$

of 16 monadic (signed) elements, half of which occupy $F_{MG}$ , depending on whether a type is Process or Result. The set of functions is acted on by the index-2 subgroup of $S$ that describes Process/Result, for which we’ll denote $H$ , and is isomorphic to $Z_{2} \times Z_{4}$ . $H$ acts on functions in specific ways depending on the action applied, for a particular type $t \in T$ .

Like with $S$ , $H$ can be described by certain permutations such as $B = (1, 2, 3, 4) (5, 6, 7, 8)$ for order 4 relationships and $d = (1, 6) (2, 7) (3, 8) (4, 5)$ for order 2 relationships. From these generators, it follows directly that this permutation group is isomorphic to $Z_{2} \times Z_{4}$ , that acts on 8 points, and hence Model G realises the transitive permutation group $8 T_{2}$ , when restricted to a single orbit.

Since Model-G does not model all elements of the full socion for a type $t \in T$ , the construction of Model G layouts for both process and result types, for which we’ll denote $P$ and $R$ , respectively, are needed to represent all information in the Socion. Thus, Model-G can be formally understood as $F_{MG} \times {P, R}$ with $H$ acting on $F_{MG}$ , the selector dichotomy (Process/Result) acting on ${P, R}$ and no group action mixing the two.

Alternate Interpretations of Model A (Systems of Injections)

The set $I$ is sometimes substituted for the set $E$ , and consequently the acting group on Model A is no longer $S$ , but an index-2 subgroup of it. For example, in the School of Classical Socionics (SCS), the set of functions is acted on by $H ≅ Z_{2} \times Z_{4}$ (Process/Result), so in this sense Models A and G are isomorphic (both $8 T_{2}$ groups). However, in the School of System Socionics (SSS), the set of functions is acted on by the Questim/Declatim subgroup, which is isomorphic to $D_{4}$ (the dihedral group of order 8). In this sense, Model A can be can be decomposed into the two orbits of $S$ , one of which can be described as the transitive permutation group $8 T_{4}$ , which is a subgroup of $S_{8}$ and is isomorphic to $D_{4}$ .

Technical note: Systems of injections (charge models with only 8 functions) are best viewed as orbit models. Any compatible index-2 subgroup $H$ acts transitively on a single orbit of size 8 (hence an $8 T_{k}$ label applies). The full charge construction $F \times {A, B}$ is an intransitive $H$ -set with two orbits; it is not itself an $n T_{k}$ object unless extended by a sheet-swapping element, yielding a transitive $16 T_{l}$ action.

What counts as an acceptable system of injections?

An acceptable system of injections on Model A must arise from an index-2 subgroup of $S$ corresponding to a supralocal dichotomy. These include Democratic/Aristocratic, Questim/Declatim, Process/Result, and Positivist/Negativist.

The reason for this restriction is structural. Each information element $i \in I$ admits a decomposition into its associated monadic elements in $E$ , and any admissible injection must preserve this correspondence. Equivalently, for every function in $F_{M A}$ , either the unsplit element $i$ or exactly one of its associated monadic refinements must be present, uniformly across all types.

Index-2 subgroups not associated with supralocal dichotomies (these are the general dichotomies, which when intersected define the ‘Temperament’ tetrachotomy) fail to satisfy this condition, as they induce splittings that cannot be reconciled with the monadic decomposition of elements in $I$ . Consequently, no other index-2 subgroup of $S$ satisfies the uniform monadic-refinement constraint above.

Classification Proposal of the ‘A-Models’

$A [S]$ : Model defined by the full transitive $D_{4} \times Z_{2}$ action on the set of 8 functions. Baseline Model A with the Informational Metabolism Elements (IMEs).
$A [S / U_{1}]$ : Model that is theoretical Democratic/Aristocratic $≅ Z_{2}^{3}$ serves as the basis here, which has a transitive action on the set of 8 functions.
$A [S / U_{2}]$ : Model deployed by the School of Systemic Socionics (SSS). The basis is Questim/Declatim $≅ D_{4}$ which acts transitively on the set of 8 functions.
$A [S / U_{3}]$ : Model deployed by the School of Classical Socionics (SCS) and School of Humanitarian Socionics (SHS) for Model G. The basis is Process/Result $≅ Z_{2} \times Z_{4}$ which acts transitively on the set of 8 functions.
$A [S / U_{4}]$ : Model that is theoretical. Positivist/Negativist $≅ D_{4}$ is the basis here, which acts transitively on the set of 8 functions.

Function Dichotomies

Classical

Model A

$Intertype Relations {{e, k}, {m, s}, {g, l}, {c, S}} {{e, k}, {g, l}, {d, h}, {x, i}} {{e, k}, {g, l}, {a, b}, {q, B}} {{e, k}, {m, s}, {x, i}, {q, B}} {{e, k}, {m, s}, {d, h}, {a, b}} {{e, k}, {c, S}, {a, b}, {x, i}} {{e, k}, {c, S}, {d, h}, {q, B}} Function Dichotomy Mental/Vital Accepting/Producing Bold/Cautious Strong/Weak Valued/Subdued Inert/Contact Evaluatory/Situational 1st set {1, 2, 3, 4} {1, 3, 5, 7} {1, 3, 6, 8} {1, 2, 7, 8} {1, 2, 5, 6} {1, 4, 6, 7} {1, 4, 5, 8} 2nd set {5, 6, 7, 8} {2, 4, 6, 8} {2, 4, 5, 7} {3, 4, 5, 6} {3, 4, 7, 8} {2, 3, 5, 8} {2, 3, 6, 7}$

Model G

$Intertype Relations {e, B, g, b} {e, g, d, x} {e, g, s, S} {e, B, m, x} {e, b, m, d} {e, b, S, x} {e, B, d, s} Function Dichotomy External/Internal Stable/Unstable Opening/Closing Leading/Following Accelerating/Decelerating Values/Tools Automatic/Conscious 1st set {1, 2, 3, 4} {1, 3, 6, 8} {1, 3, 5, 7} {1, 2, 5, 8} {1, 4, 5, 6} {1, 4, 7, 8} {1, 2, 6, 7} 2nd set {5, 6, 7, 8} {2, 4, 5, 7} {2, 4, 6, 8} {3, 4, 6, 7} {2, 3, 7, 8} {2, 3, 5, 6} {3, 4, 5, 8}$

Gulenko-Newman

Model A

$Intertype Relations {{e, k}, {m, s}, {g, l}, {c, S}} {{e, k}, {g, l}, {d, h}, {x, i}} {{e, k}, {g, l}, {a, b}, {q, B}} {{e, k}, {m, s}, {d, h}, {q, B}} {{e, k}, {c, S}, {d, h}, {a, b}} {{e, k}, {c, S}, {x, i}, {q, B}} {{e, k}, {m, s}, {a, b}, {x, i}} Function Dichotomy Mental/Vital Accepting/Producing Bold/Cautious Energetic/Informational Impressionable/Unimpressionable Tensioned/Relaxed Excitable/Inhibitable 1st set {1, 2, 3, 4} {1, 3, 5, 7} {1, 3, 6, 8} {1, 2, 5, 8} {1, 4, 5, 6} {1, 4, 7, 8} {1, 2, 6, 7} 2nd set {5, 6, 7, 8} {2, 4, 6, 8} {2, 4, 5, 7} {3, 4, 6, 7} {2, 3, 7, 8} {2, 3, 5, 6} {3, 4, 5, 8}$

Model G

$Intertype Relations {e, B, g, b} {e, g, d, x} {e, g, s, S} {e, B, m, d} {e, b, d, S} {e, B, S, x} {e, b, s, x} Function Dichotomy External/Internal Stable/Unstable Opening/Closing Energetic/Informational Impressionable/Unimpressionable Tensioned/Relaxed Excitable/Inhibitable 1st set {1, 2, 3, 4} {1, 3, 6, 8} {1, 3, 5, 7} {1, 2, 5, 6} {1, 4, 6, 7} {1, 2, 7, 8} {1, 4, 5, 8} 2nd set {5, 6, 7, 8} {2, 4, 5, 7} {2, 4, 6, 8} {3, 4, 7, 8} {2, 3, 5, 8} {3, 4, 5, 6} {2, 3, 6, 7}$

The Conceptual Contrast between Model A and Model G

Model A is a surjective coset model: functions correspond to cosets of the ‘kindreds’ subgroup ${e, k}$ of $S$ , hence 8 IMEs. However, Model G is an injective refinement model: functions receive monadic elements via selector-controlled injections.

References / Further Reading

Model A Function Dichotomy Archive

#1: Base, Creative, Role, Vulnerable (Mental / Vital)
#2: Base, Creative, Role, Suggestive
#3: Base, Creative, Role, Mobilising
#4: Base, Creative, Role, Ignoring
#5: Base, Creative, Role, Demonstrative
#6: Base, Creative, Vulnerable, Suggestive
#7: Base, Creative, Vulnerable, Mobilising
#8: Base, Creative, Vulnerable, Ignoring
#9: Base, Creative, Vulnerable, Demonstrative
#10: Base, Creative, Suggestive, Mobilising (Valued / Subdued)
#11: Base, Creative, Suggestive, Ignoring
#12: Base, Creative, Suggestive, Demonstrative (Energetic / Informational)
#13: Base, Creative, Mobilising, Ignoring (Excitable / Inhibitable)
#14: Base, Creative, Mobilising, Demonstrative (Prominent / Inconspic)
#15: Base, Creative, Ignoring, Demonstrative (Strong / Weak)
#16: Base, Role, Vulnerable, Suggestive
#17: Base, Role, Vulnerable, Mobilising
#18: Base, Role, Vulnerable, Ignoring
#19: Base, Role, Vulnerable, Demonstrative
#20: Base, Role, Suggestive, Mobilising
#21: Base, Role, Suggestive, Ignoring (Accepting / Producing)
#22: Base, Role, Suggestive, Demonstrative
#23: Base, Role, Mobilising, Ignoring
#24: Base, Role, Mobilising, Demonstrative (Bold / Cautious)
#25: Base, Role, Ignoring, Demonstrative
#26: Base, Vulnerable, Suggestive, Mobilising (Impressionable / Unimpressionable)
#27: Base, Vulnerable, Suggestive, Ignoring
#28: Base, Vulnerable, Suggestive, Demonstrative (Evaluatory / Situational)
#29: Base, Vulnerable, Mobilising, Ignoring (Inert / Contact)
#30: Base, Vulnerable, Mobilising, Demonstrative
#31: Base, Vulnerable, Ignoring, Demonstrative (Tensioned / Relaxed)
#32: Base, Suggestive, Mobilising, Ignoring
#33: Base, Suggestive, Mobilising, Demonstrative
#34: Base, Suggestive, Ignoring, Demonstrative
#35: Base, Mobilising, Ignoring, Demonstrative

Model-V

A Mathematical Description of Model V

Brief Disclaimer

For those who haven’t read Mathematical Descriptions of Models A and G, I suggest you do so, as this article serves as an extension of this.

The Structure

Model V (created by Vladmir Vincent) is very much similar to Model A in the regard that for both models, $S ≅ D_{4} \times Z_{2}$ acts on the set of 8 functions transitively, and both models would be classified under $8 T_{9}$ using GAP’s classification code of finite transitive groups and share the same automorphism class, but the key thing that separates them is that the elements used are different. In Model A, the standard information elements are used, whereas in Model V, elements that are shared by mirror pairs are used, which I will call ‘mirror elements’ (MEs for short). So, Model V can be described by $F$ (the set of functions) and the set

$M = {?(NT),!(SF), ?(NF),!(ST),!(NT), ?(SF),!(NF), ?(ST)}$

of mirror elements. Formally, $S$ acts via pre-compositions on the set of bijections from $F$ to $M$ in Model V and the set of types $T$ can be defined as all arrangements which result from applying every permutation in $S$ .

The Surjection

If we consider that $∣ S ∣ = 16$ and $∣ F ∣ = 8$ , then it can be extrapolated that the relationship between $F \to S$ is surjective (one-to-many).

List of Surjections in Model A

Function 1: Identity, Kindred
Function 2: Mirror, Supervisee
Function 3: Superego, Lookalike
Function 4: Conflictor, Supervisor
Function 5: Dual, Semi-dual
Function 6: Activator, Beneficiary
Function 7: Extinguisher, Mirage
Function 8: Quasi-identical, Benefactor

List of Surjections in Model V

Function 1: Identity, Mirror
Function 2: Kindred, Supervisor
Function 3: Superego, Conflictor
Function 4: Lookalike, Supervisee
Function 5: Dual, Activator
Function 6: Semi-dual, Benefactor
Function 7: Extinguisher, Quasi-identical
Function 8: Mirage, Beneficiary

It is interesting of note that for both sets of functions that the elements that are shared between the models are all contained in the Process/Result subgroup, in the sense that for example that there is only one $?(NT)$ for a Process type.

Systems of Injections for Model V

An acceptable system of injections on Model V must arise from an index-2 subgroup of $S$ corresponding to a converse dichotomy. These include Irrational/Rational, Extroverted/Introverted, Process/Result, and Questim/Declatim.

The reason for this restriction is structural. Each mirror element $m \in M$ admits a decomposition into its associated monadic elements in $E$ , and any admissible injection must preserve this correspondence. Equivalently, for every function in $F$ either the unsplit element $m$ or exactly one of its associated monadic refinements must be present, uniformly across all types.

Index-2 subgroups not associated with converse dichotomies (these are the vector dichotomies, which when intersected define the ‘Challenge Response’ tetrachotomy) fail to satisfy this condition, as they induce splittings that cannot be reconciled with the monadic decomposition of elements in $M$ . Consequently, no other index-2 subgroup of $S$ satisfies the uniform monadic-refinement constraint above.

Classification Proposal of the ‘V-Models’

$V [S]$ : Model defined by the full transitive $D_{4} \times Z_{2}$ action on the set of 8 functions. Baseline Model V with the Mirror Elements (MEs).
$V [S / C_{1}]$ : Model that is theoretical. Irrational/Rational $≅ Z_{2}^{3}$ serves as the basis here, which has a transitive action on the set of 8 functions.
$V [S / C_{2}]$ : Theoretical model. The basis is Extroverted/Introverted $≅ D_{4}$ which acts transitively on the set of 8 functions.
$V [S / C_{3}]$ : Model deployed by the School of Classical Socionics (SCS) and School of Humanitarian Socionics (SHS) for Model G. The basis is Process/Result $≅ Z_{2} \times Z_{4}$ which acts transitively on the set of 8 functions.
$V [S / C_{4}]$ : Model that is theoretical. Positivist/Negativist $≅ D_{4}$ is the basis here, which acts transitively on the set of 8 functions.

Partition Spaces

Socion Division Hierarchy

The Division Hierarchy (Partition Spaces)

16/1: Monochotomy $\to$ Hexadecad (Full Socion)
16/2: Dichotomy $\to$ Octad (Trait)
16/4: Tetrachotomy $\to$ Tetrad / Quaternion
16/8: Octachotomy $\to$ Dyad
16/16: Hexadecachotomy $\to$ Monad (Sociotype)

Footnote

All partitions in this hierarchy are assumed are assumed to be proper (equicardinal). Non-uniform divisions (e.g. 12/4, 10/6, 14/2 in the case of dichotomies) are treated separately and do not belong to the standard $k$ -chotomy hierarchy.

References / Further Reading

https://docs.google.com/document/d/1BsfFGHnjdUvMvIwNWy5DcLyZekq0G9EXGx_JIYi3RT4/edit?tab=t.0

Dichotomies

Classification of Orbital-Respecting Dichotomy Systems

Dichotomy System Signature Map

$Σ_{D_{i}} := (Name, Z_{2}^{l o g_{2} (∣ I_{D_{i}} ∣)}, SelectorType (S / I_{D_{i}}), Respects (I_{D_{i}}))$

Table of Dichotomy Systems

#	Name	Structure of $I$	Selector Type for $r I$	$I$ Respects?
1	Receptive-Adaptive Result Compass Process HEF	$Z_{2}$	Waffle	$D A \land J P$
2	Semidual Mirage HEF	$Z_{2}^{2}$	Orbital	$J P$
3	Kindred Business HEF	$Z_{2}^{2}$	Orbital	$J P$
4	Flexible-Manoeuvring Result Compass Process HEF	$Z_{2}$	Waffle	$D A \land J P$
5	Parallel Club Quadra Charged Rationality	$Z_{2}$	Orbital	$D A \land J P$
6	Balanced-Stable Process Compass Result HEF	$Z_{2}$	Waffle	$D A \land J P$
7	Linear-Assertive Process Compass Result HEF	$Z_{2}$	Waffle	$D A \land J P$
8	Perpendicular Club Quadra Vertedness	$Z_{2}$	Orbital	$D A \land J P$
9	Activation Quasi-Identity HEF	$Z_{2}^{2}$	Orbital	$D A$
10	Balanced-Stable Result Compass Process HEF	$Z_{2}$	Waffle	$D A \land J P$
11	Linear-Assertive Result Compass Process HEF	$Z_{2}$	Waffle	$D A \land J P$
12	Mirror Conflict HEF	$Z_{2}^{2}$	Orbital	$D A$
13	Receptive-Adaptive Process Compass Result HEF	$Z_{2}$	Waffle	$D A \land J P$
14	Tencer-Minaev	$Z_{2}^{3}$	Orbital	$J P$
15	Reinin	$Z_{2}^{3}$	Orbital	$D A$
16	Flexible-Manoeuvring Process Compass Result HEF	$Z_{2}$	Waffle	$D A \land J P$

References

Hybrid Dichotomy System

Hybrid Dichotomy System for $S$ - The Geometric Dichotomies

0th order dichotomy

{} - Valid/Null

1st order dichotomy

N - Intuitive/Sensing
T - Logical/Ethical
A - 1stAbstract/1stInvolved
I - 1stInternal/1stExternal

2nd order dichotomy

NT - Democratic/Aristocratic
NA - +X1/-X1
NI - +X6/-X6
TA - +X2/-X2
TI - +X5/-X5
AI - Irrational/Rational

3rd order dichotomy

NTA - 2ndAbstract/2ndInvolved
NTI - 2ndExternal/2ndInvolved
NAI - Tactical/Strategic
TAI - Constructivist/Emotivist

4th order dichotomy

NTAI - Process/Result

ITR to Vector Correspondence

e, x = (0, 0, 0, 0)
g, d = (1, 1, 1, 1)

Dem(m, q) = (0, 0, 0, 1)
Arist(m, q) = (0, 0, 1, 0)
Dem(c, a) = (1, 1, 1, 0)
Arist(c, a) = (1, 1, 0, 1)

P(k, i) = (0, 1, 0, 0)
J(k, i) = (1, 0, 0, 0)
P(l, h) = (1, 0, 1, 1)
J(l, h) = (0, 1, 1, 1)

P-dem-right: (b, S), J-arist-right: (B, s) = (0, 1, 1, 0)
J-arist-right: (b, S), P-dem-right: (B, s) = (1, 0, 0, 1)
P-arist-left: (b, S), J-dem-left: (B, s) = (0, 1, 0, 1)
J-dem-left: (b, S), P-arist-left: (B, s) = (1, 0, 1, 0)

TIM Dichotomy Index

Reinin Dichotomies

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E – Introvert/Extrovert

N - Intuitive/Sensing

T - Logical/Ethical

P - Rational/Irrational

2nd order dichotomy

EN - Carefree/Farsighted

ET – Yielding/Obstinate

EP - Static/Dynamic

NT – Democratic/Aristocratic

NP – Tactical/Strategic

TP – Constructivist/Emotivist

3rd order dichotomy

ENT – Positivist/Negativist

ENP – Judicious/Decisive

ETP – Merry/Serious

NTP – Process/Result

4th order dichotomy

ENTP – Questim/Declatim

General Dichotomy

G1 = Valid/Null

G2 = Static/Dynamic

G3 = Irrational/Rational

G4 = Extroverted/Introverted

Rational Dichotomy

R1 = Logical/Ethical

R2 = Merry/Serious

R3 = Constructivist/Emotivist

R4 = Yielding/Obstinate

Irrational Dichotomy

I1 = Intuitive/Sensing

I2 = Judicious/Decisive

I3 = Tactical/Strategic

I4 = Carefree/Farsighted

Supralocal Dichotomy

U1 = Democratic/Aristocratic

U2 = Questim/Declatim

U3 = Process/Result

U4 = Positivist/Negativist

Type 1 Dichotomies (“regional”)

G1 = Valid/Null

I1 = Intuitive/Sensing

R1 = Logical/Ethical

U1 = Democratic/Aristocratic

G2 = Static/Dynamic

I2 = Judicious/Decisive

R2 = Merry/Serious

U2 = Questim/Declatim

Type 3 Dichotomies (“vertical” or “interval”)

G3 = Irrational/Rational

I3 = Tactical/Strategic

R3 = Constructivist/Emotivist

U3 = Process/Result

Type 4 Dichotomies (“focal”)

G4 = Extroverted/Introverted

I4 = Carefree/Farsighted

R4 = Yielding/Obstinate

U4 = Positivist/Negativist

Tencer-Minaev Dichotomies

1st Alpha/Gamma - (Alpha + Aristocratic-Carefree) vs. (Gamma + Aristocratic-Farsighted)

2nd Alpha/Gamma - (Alpha + Aristocratic-Farsighted) vs. (Gamma + Aristocratic-Carefree)

1st Beta/Delta – (Beta + Democratic-Farsighted) vs. (Delta + Democratic-Carefree)

2nd Beta/Delta - (Beta + Democratic-Carefree) vs. (Delta + Democratic-Farsighted)

1st Abstract/Involved – (Abstract + Aristocratic-Emotivist) + (Involved + Aristocratic-Constructivist)

2nd Abstract/Involved – (Abstract + Aristocratic-Constructivist) vs. (Involved + Aristocratic-Emotivist)

1st External/Internal – (External + Democratic-Emotivist) vs. (Internal + Democratic-Constructivist)

2nd External/Internal – (External + Democratic-Constructivist) vs. (Internal + Democratic-Emotivist)

Formula

Quadra space dichotomy: C2C4

Club space dichotomy: C1C3

where C is the set which holds all the cardinal (I/R) elements.

0th order dichotomy

$\emptyset$ = Valid/Null

1st order dichotomy

Q - Questim/Declatim or Questim/Declatim

A - 1st Abstract/1st Involved

I - 1st Internal/1st External

D - Democratic/Aristocratic

2nd order dichotomy

QA - 2ndAlpha/2ndGamma

QI - 2nd Beta/2nd Delta

QD - Static/Dynamic

AI - Irrational/Rational

AD - 2nd Abstract/2nd Involved

ID - 2nd External/2nd Internal

3rd order dichotomy

QAI - Positivist/Negativist

QAD - 1st Alpha/1st Gamma

QID - 1st Delta/1st Beta

AID - Process/Result

4th order dichotomy

QAID - Extroverted/Introverted

Twin Dichotomy Pairings

Valid/Null and Irrational/Rational

Extraverted/Introverted and Static/Dynamic

Democratic/Aristocratic and Process/Result

Questim/Declatim and Positivist/Negativist

1st Α and 2nd Α

1st Β and 2nd Β

1st (Internal/External) and 2nd (External/Internal)

1st (Abstract/Involved) and 2nd (Abstract/Involved)

Vector Dichotomy

V1 = Valid/Null

V2 = Static/Dynamic

V3 = Democratic/Aristocratic

V4 = Questim/Declatim

Aristocratic Dichotomy

A1 = 1stImplicit/1stExplicit

A2 = 1stDelta/1stBeta

A3 = 5thExplicit/5thImplicit

A4 = 5thBeta/5thDelta

Democratic Dichotomy

D1 = 1stDetached/1stInvolved

D2 = 1stAlpha/1stGamma

D3 = 5thDetached/5thInvolved

D4 = 5thAlpha/5thGamma

Converse Dichotomy

C1 = Irrational/Rational

C2 = Extroverted/Introverted

C3 = Process/Result

C4 = Positivist/Negativist

Receptive-Adaptive Result Compass Process HEF Dichotomies (System 1)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

D - Descending Result + EII HEF / Ascending Result + LSI HEF

L - Logical Result + SEI HEF / Ethical Result + ILI HEF

P - Irrational/Rational

2nd order dichotomy

ED - Intuitive Result + ILE HEF / Sensing Result + SEE HEF

EL - Central Result + EIE HEF / Peripheral Result + LSE HEF

EP - Static/Dynamic

DL - Positivist/Negativist

DP - Peripheral Result + EIE HEF / Central Result + LSE EEF

LP - Sensing Result + ILE HEF / Intuitive Result + SEE HEF

3rd order dichotomy

EDL - Democratic/Aristocratic

EDP - Ethical Result + SEI HEF / Logical Result + ILI HEF

ELP - Ascending Result + EII HEF / Descending Result + LSI HEF

DLP - Questim/Declatim

4th order dichotomy

EDLP - Process/Result

Additional Notes

ED - {ILE LSE LIE IEE} XAND {LII IEI LSI SEI}

EL - {SLE LIE EIE ILE} XAND {IEI ESI ILI LSI}

DL - {EII ILE LIE SLI} XAND {LSI SEE ESE IEI}

DP - {IEE SLI ILI ILE} XAND {ESE LII LSI EIE}

LP - {SLE SLI SEI ILE} XAND {ESE ESI LSI LSE}

DLP - {ILE SEE IEI SLI} XAND {EIE LSE LII ESI}

EDP - {IEE ILE ESE EIE} XAND {SEI ESI IEI EII}

ELP - {SLE ILE ESE LSE} XAND {LII IEI ILI EII}

Mirage HEF Dichotomies (System 2)

0th order dichotomy

$\emptyset$ = Valid/Null

1st order dichotomy

E - Extroverted/Introverted

L - LIE+EII HEF / ESE+LSI HEF

S - SEI+SLE HEF / ILI+IEE HEF

P - Irrational/Rational

2nd order dichotomy

EL - ILE+SLI HEF / IEI+SEE HEF

ES - EIE+ESI HEF / LII+LSE HEF

EP - Static/Dynamic

LS - Positivist/Negativist

LP - LII+EIE HEF / ESI+LSE HEF

SP - ILE+IEI HEF / SEE+SLI HEF

3rd order dichotomy

ELS - Democratic/Aristocratic

ELP - SEI+IEE HEF / SLE+ILI HEF

ESP - ESE+EII HEF / LSI+LIE HEF

LSP - Questim/Declatim

4th order dichotomy

ELSP - Process/Result

Additional Notes

L	S	P	L $\times$ (S $\times$ P)
1	1	1	1
1	1	0	0
1	0	1	0
0	1	1	0
1	0	0	1
0	1	0	1
0	0	1	1
0	0	0	0

ELS: Ne+ Te+ Fe+ Se+ Fi- Ni- Ti- Si- = Democratic

ELP: Ne+ Ne- Fe+ Fe- Fi- Fi+ Si- Si+ = SEI-IEE HEF

ESP: Ne+ Se- Te- Fe+ Ti- Fi+ Ni- Si+ = ESE-EII HEF

LSP: Ne+ Ni+ Te- Fi- Fe- Ti- Se+ Si+ = Questim

L: (Te+ Ni+ Ne- Fi- Fi+ Ne+ Ni- Te-) / (Fe+ Si+ Se- Ti- Ti+ Se+ Si- Fe-)

S: (Si- Ne+ Se- Ni+ Te+ Ti- Fe- Fi+) / (Ni- Se+ Ne- Si+ Te- Ti+ Fe+ Fi-)

E	L	S	P	E $\times$ L $\times$ (S $\times$ P)
1	1	1	1	1
1	1	1	0	0
1	1	0	1	0
1	0	1	1	0
0	1	1	1	0
1	1	0	0	1
1	0	1	0	1
1	0	0	1	1
0	1	1	0	1
0	1	0	1	1
0	0	1	1	1
1	0	0	0	0
0	1	0	0	0
0	0	1	0	0
0	0	0	1	0
0	0	0	0	1

ELSP: Ne+ Te- Fe- Se+ Fi+ Ni- Si- Ti+ = Process

LS: Te+ Ni+ Ne+ Fi+

L¬S: Ne- Te- Fi- Ni-

¬LS: Si- Se- Ti- Fe-

¬L¬S: Fe+ Si+ Ti+ Se+

Kindred Business HEF Dichotomies (System 3)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

I - ILE+SLE HEF / SEE+IEE HEF

S - SEI+SLI HEF / IEI+ILI HEF

P - Irrational/Rational

2nd order dichotomy

EI - ESI+EII HEF / LII+LSI HEF

ES - EIE+LIE HEF / ESE+LSE HEF

EP - Static/Dynamic

IS - Democratic/Aristocratic

IP - SEI+IEI HEF / ILI+SLI HEF

SP - ILE+IEE HEF / SLE+SEE HEF

3rd order dichotomy

EIS - Positivist/Negativist

EIP - ESE+EIE HEF / LIE+LSE HEF

ESP - LII+EII HEF / LSI+ESI HEF

ISP - Process/Result

4th order dichotomy

EISP - Questim/Declatim

Additional Notes

EI - {ILE LSE SLE LIE} XAND {EII ILI ESI SLI}

ES - {EIE ILE LIE IEE} XAND {ILI LSI IEI ESI}

IS - {ILE SEI LIE LII} XAND {SEE ILI ESI ESE}

IP - {ILE SEI SLE IEI} XAND {EIE EII ESE ESI}

SP - {SEI ILE SLI IEE} XAND {ESE ESI LSI LSE}

EIS - {ILE LIE SEE ESE} XAND {IEI LSI SLI EII}

ISP - {ILE SEI SEE ILI} XAND {EIE LSI LSE EII}

EIP - {ILE SLE ESE EIE} XAND {LII LSI ILI SLI}

ESP - {ILE ESE IEE LSE} XAND {LII IEI ILI EII}

Flexible-Manoeuvring Result Compass Process HEF Dichotomies (System 4)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

C - Central Result + EII HEF / Peripheral Result + LSI HEF

I - Intuitive Result + SEI HEF / Sensing Result + ILI HEF

P - Irrational/Rational

2nd order dichotomy

EC - Logical Result + ILE HEF / Ethical Result + SEE HEF

EI - Descending Result + EIE HEF / Ascending Result + LSE HEF

EP - Static/Dynamic

CI - Positivist//Negativist

CP - Ascending Result + EIE HEF / Descending Result + LSE HEF

IP - Ethical Result + ILE HEF / Logical Result + SEE HEF

3rd order dichotomy

ECI - Democratic/Aristocratic

ECP - Sensing Result + SEI HEF / Intuitive Result + ILI HEF

EIP - Peripheral Result + EII HEF / Central Result / LSI HEF

CIP - Questim/Declatim

4th order dichotomy

ECIP - Process/Result

Additional Notes

EC - {SLE LIE ILE LSE} XAND {SLI LII LSI SEI}

EI - {LIE IEE ILE EIE} XAND {ILI LSI SLI ESI}

CI - {LIE IEI EII ILE} XAND {SLI ESE LSI SEE}

CP - {SLE IEI ILE ILI} XAND {LII ESE LSI EIE}

IP - {IEI IEE SEI ILE} XAND {ESE ESI LSI LSE}

ECI - {ILE LIE ESE SEE} XAND {LII SEI ESI ILI}

CIP - {ILE IEI SEE SLI} XAND {LII EIE ESI LSE}

ECP - {ILE SLE ESE EIE} XAND {SLI ESI EII SEI}

EIP - {IEE ILE ESE LSE} XAND {LII SLI EII ILI}

Parallel Club Quadra Charged Rationality Dichotomies (System 5)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

A - Ascending Positivists + Ethical Negativists / Descending Positivists + Logical Negativists

C - Central Negativists + Intuitive Positivists / Peripheral Negativists + Sensing Positivists

P - Irrational/Rational

2nd order dichotomy

EA - Peripheral Positivists + Intuitive Negativists / Central Positivists + Sensing Negativists

EC - Ascending Negativists + Logical Positivists / Descending Negativists + Ethical Positivists

EP - Static/Dynamic

AC - Questim/Declatim

AP - Peripheral Negativists + Intuitive Positivists / Central Negativists + Sensing Positivists

CP - Ascending Positivists + Logical Negativists / Descending Positivists + Ethical Negativists

3rd order dichotomy

EAC - Process/Result

EAP - Descending Negativists + Logical Positivists / Ascending Negativists + Ethical Positivists

ECP - Peripheral Positivists + Sensing Negativists / Central Positivists + Intuitive Negativists

ACP - Positivist/Negativist

4th order dichotomy

EACP - Democratic/Aristocratic

Additional Notes

EA - {ESE ILE IEE EIE} XAND {SLI EII LII ILI}

EC - {ILE LIE EIE SLE} XAND {LII SEI LSI SLI}

AC - {ILE IEI EIE ESI} XAND {SEE SLI LII LSE}

AP - {ILE IEI IEE SEI} XAND {LII LSE LIE EII}

CP - {SLE ILI ILE IEI} XAND {LII LSE ESE LSI}

EAC - {ILE EIE SEE LSE} XAND {SEI LSI ILI EII}

ACP - {ILE IEI SEE SLI} XAND {ESE LSI LIE EII}

EAP - {ILE IEE LSE LIE} XAND {LSI SLI ILI ESI}

ECP - {SLE ILE LSE ESE} XAND {SEI ESI EII SLI}

Balanced-Stable Process Compass Result HEF Dichotomies (System 6)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

A - Ascending Process + IEE HEF / Descending Process + SLE HEF

I - Intuitive Process + ESI HEF / Sensing Process + LII HEF

P - Irrational/Rational

2nd order dichotomy

EA - Intuitive Process + LII HEF / Sensing Process + ESI HEF

EI - Ascending Process + SLE HEF / Descending Process + IEE HEF

EP - Static/Dynamic

AI - Questim/Declatim

AP - Peripheral Process + SLI HEF / Central Process + IEI HEF

IP - Logical Process + ESE HEF / Ethical Process + LIE HEF

3rd order dichotomy

EAI - Process/Result

EAP - Logical Process + LIE HEF / Ethical Process + ESE HEF

EIP - Peripheral Process + IEI HEF / Central Process + SLI HEF

AIP - Positivist/Negativist

4th order dichotomy

EAIP - Democratic/Aristocratic

Additional Notes

EA - {ILE EIE IEE ESE} XAND {ILI EII LII IEI}

EI - {ILE EIE SLE LIE} XAND {SEI LSI LII IEI}

AI - {ILE EIE ESI SLI} XAND {SEE LSE LII IEI}

AP - {ILE SEI IEE SLI} XAND {LSE EII LIE LII}

IP - {ILE ILI SLE SLI} XAND {LSE LSI LII ESE}

EAI - {ILE EIE SEE LSE} XAND {SEI LSI ILI EII}

AIP - {ILE SLI SEE IEI} XAND {ESE LSI LIE EII}

EAP - {ILE IEE LSE LIE} XAND {LSI ILI ESI IEI}

EIP - {ILE SLE LSE ESE} XAND {SEI IEI ESI EII}

Linear-Assertive Process Compass Result HEF Dichotomies (System 7)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

L - Logical Process + ESI HEF / Ethical Process + LII HEF

A - Ascending Process + SLI HEF / Descending Process + IEI HEF

P - Irrational/Rational

2nd order dichotomy

EL - Peripheral Process + SLE HEF / Central Process + IEE HEF

EA - Intuitive Process + LIE HEF / Sensing Process + ESE HEF

EP - Static/Dynamic

LA - Positivist/Negativist

LP - Intuitive Process + ESE HEF / Sensing Process + LIE HEF

AP - Peripheral Process + IEE HEF / Central Process + SLE HEF

3rd order dichotomy

ELA - Democratic/Aristocratic

ELP - Ascending Process + IEI HEF / Descending Process + SLI HEF

EAP - Logical Process + LII HEF / Ethical Process + ESI HEF

LAP - Questim/Declatim

4th order dichotomy

ELAP - Process/Result

Additional Notes

EL - {SLE LIE LSE ILE} XAND {SEI EII LII IEI}

EA - {ILE EIE IEE LIE} XAND {ILI EII IEI ESI}

LA - {ILE LSI SLI LIE} XAND {SEE EII IEI ESE}

LP - {ILE ILI SLI SLE} XAND {EII EIE LII ESE}

AP - {ILE SEI SLI IEE} XAND {LSE EII ESI ESE}

ELA - {ILE LIE SEE ESE} XAND {SEI LII ESI ILI}

ELP - {ILE SLE EIE ESE} XAND {SEI IEI ESI LSI}

EAP - {ILE IEE LSE ESE} XAND {LII IEI LSI ILI}

LAP - {ILE SLI SEE IEI} XAND {LII EIE ESI LSE}

Perpendicular Club Quadra Vertedness Dichotomies (System 8)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

L - Logical Extroverts + Central Introverts / Ethical Extroverts + Peripheral Introverts

I - Intuitive Extroverts + Ascending Introverts / Sensing Extroverts + Descending Introverts

P - Irrational/Rational

2nd order dichotomy

EL - Logical Extroverts + Peripheral Introverts / Ethical Extroverts + Central Introverts

EI - Intuitive Extroverts + Descending Introverts / Sensing Extroverts + Ascending Introverts

EP - Static/Dynamic

LI - Positivist/Negativist

LP - Ascending Extroverts + Intuitive Introverts / Descending Extroverts + Sensing Introverts

IP - Peripheral Extroverts + Ethical Introverts / Central Extroverts + Logical Introverts

3rd order dichotomy

ELI - Democratic/Aristocratic

ELP - Ascending Extroverts + Sensing Introverts / Descending Extroverts + Intuitive Introverts

EIP - Peripheral Extroverts + Logical Introverts / Central Extroverts + Ethical Introverts

LIP - Questim/Declatim

4th order dichotomy

ELIP - Process/Result

Additional Notes

EL - {ILE SLE LIE LSE} XAND {LII SEI EII SLI}

EI - {ILE EIE IEE LIE} XAND {SLI EII ESI ILI}

LI - {LIE ILE IEI LSI} XAND {EII SLI ESE SEE}

LP - {ILE ILI IEI SLE} XAND {ESE EIE LII EII}

IP - {ILE IEE SEI IEI} XAND {EII ESI ESE LSE}

ELI - {LIE ILE ESE SEE} XAND {SEI LII ILI ESI}

ELP - {ILE SLE ESE EIE} XAND {SEI LSI ESI SLI}

EIP - {ILE IEE ESE LSE} XAND {LII LSI ILI SLI}

LIP - {ILE IEI SLI SEE} XAND {LII EIE ESI LSE}

Activation Quasi-Identity HEF Dichotomies (System 9)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

S - SEI+LII HEF / ILI+ESI HEF

I - IEI+EII HEF / LSI+SLI HEF

P - Irrational/Rational

2nd order dichotomy

ES - EIE+IEE HEF / SLE+LSE HEF

EI - ILE+ESE HEF / SEE+LIE HEF

EP - Static/Dynamic

SI - Positivist/Negativist

SP - ILE+LIE HEF / ESE+SEE HEF

IP - EIE+SLE HEF / LSE+IEE HEF

3rd order dichotomy

ESI - Democratic/Aristocratic

ESP - EII+SLI HEF / LSI+IEI HEF

EIP - SEI+ESI HEF / LII+ILI HEF

SIP - Questim/Declatim

4th order dichotomy

ESIP - Process/Result

Additional Notes

ES - {ILE EIE IEE ESE} XAND {ILI LSI ESI SLI}

EI - {ESE SLE LSE ILE} XAND {LSI SEI SLI LII}

SI - {EII ILE IEI ESE} XAND {LSI SEE SLI LIE}

SP - {SEI ILE IEE IEI} XAND {ESI LIE LSE LSI}

IP - {ILE ILI IEI SLE} XAND {LSI EIE LIE LII}

ESI - {ILE ESE SEE LIE} XAND {LII SEI ESI ILI}

ESP - {ILE IEE LIE LSE} XAND {LII ILI SLI EII}

EIP - {ILE SLE EIE LIE} XAND {SEI ESI EII SLI}

SIP - {ILE IEI SEE SLI} XAND {LII EIE ESI LSE}

Balanced-Stable Result Compass Process HEF Dichotomies (System 10)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

D - Descending Result + ILE HEF / Ascending Result + SEE HEF

A - Ascending Result + ILE HEF / Descending Result + SEE HEF

P - Irrational/Rational

2nd order dichotomy

ED - Intuitive Result + EII HEF / Sensing Result + LSI HEF

EA - Sensing Result + EII HEF / Intuitive Result + LSI HEF

EP - Static/Dynamic

DA - Process/Result

DP - Peripheral Result + SEI HEF / Central Result + ILI HEF

AP - Central Result + SEI HEF / Peripheral Result + ILI HEF

3rd order dichotomy

EDA - Questim/Declatim

EDP - Ethical Result + EIE HEF / Logical Result + LSE HEF

EAP - Logical Result + EIE HEF / Ethical Result + LSE HEF

DAP - Democratic/Aristocratic

4th order dichotomy

EDAP - Positivist/Negativist

Additional Notes

ED - {LIE IEE ILE LSE} XAND {EII ILI LII IEI}

EA - {ILE LSE ESE SLE} XAND {ILI EII SLI ESI}

DA - {ILE SEI LSE LSI} XAND {SEE ILI EII EIE}

DP - {ILE SEI IEE SLI} XAND {ESE LII EII EIE}

AP - {ILE SEI SLE IEI} XAND {LIE ESI EII EIE}

EDA - {ILE EIE SEE LSE} XAND {LII IEI ESI SLI}

DAP - {ILE SEI SEE ILI} XAND {ESE LII LIE ESI}

EDP - {ILE IEE ESE EIE} XAND {LSI ILI ESI IEI}

EAP - {ILE SLE LIE EIE} XAND {LII LSI ILI SLI}

Linear-Assertive Result Compass Process HEF Dichotomies (System 11)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

D - Decisive/Central Result + ILE HEF / Peripheral Result + SEE HEF

J - Judicious/Peripheral Result + ILE HEF / Central Result + SEE HEF

P - Irrational/Rational

2nd order dichotomy

ED - Logical Result + EII HEF / Ethical Result + LSI HEF

EJ - Ethical Result + EII HEF / Logical Result + LSI HEF

EP - Static/Dynamic

DJ - Process/Result

DP - Ascending Result + SEI HEF / Descending Result + ILI HEF

JP - Descending Result + SEI HEF / Ascending Result + ILI HEF

3rd order dichotomy

EDJ - Questim/Declatim

EDP - Sensing Result + EIE HEF / Intuitive Result + LSE HEF

EJP - Intuitive Result + EIE HEF / Sensing Result + LSE HEF

DJP - Democratic/Aristocratic

4th order dichotomy

EDJP - Positivist/Negativist

Additional Notes

ED - {SLE LIE ILE LSE} XAND {LII SLI ILI EII}

EJ - {ESE IEE ILE LSE} XAND {ILI EII IEI ESI}

DJ - {ILE SEI LSI LSE} XAND {SEE EII ILI EIE}

DP - {SLE IEI ILE SEI} XAND {EII EIE ESE LII}

JP - {IEE SLI ILE SEI} XAND {EII EIE LIE ESI}

EDJ - {ILE LSE SEE EIE} XAND {ESI SLI LII IEI}

EDP - {SLE EIE ESE ILE} XAND {LSI ILI ESI SLI}

EJP - {IEE EIE ILE LIE} XAND {ILI LSI LII IEI}

DJP - {ILE SEI SEE ILI} XAND {ESE LII LIE ESI}

Mirror Conflict HEF Dichotomies (System 12)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

I - ILE+ESI HEF / LII+SEE HEF

S - SEI+LIE HEF / ESE+ILI HEF

P - Irrational/Rational

2nd order dichotomy

EI - SLE+EII HEF / LSI+IEE HEF

ES - EIE+SLI HEF / IEI+LSE HEF

EP - Static/Dynamic

IS - Democratic/Aristocratic

IP - SEI+ESE HEF / ILI+LIE HEF

SP - ILE+LII HEF / SEE+ESI HEF

3rd order dichotomy

EIS - Positivist/Negativist

EIP - EIE+IEI HEF / LSE+SLI HEF

ESP - EII+IEE HEF / LSI+SLE HEF

ISP - Process/Result

4th order dichotomy

EISP - Questim/Declatim

Additional Notes

EI - {ILE LSE SLE LIE} XAND {LII EII ILI IEI}

ES - {ILE EIE LIE IEE} XAND {LII SLI ILI LSI}

IS - {ILE SEI LIE ESI} XAND {LII ESE SEE ILI}

IP - {ILE SEI SLE SLI} XAND {LII ESE EIE EII}

SP - {SEI ILE IEE IEI} XAND {ESE LII LSE LSI}

EIS - {ILE LIE ESE SEE} XAND {IEI LSI SLI EII}

EIP - {ILE SLE ESE EIE} XAND {LSI IEI ILI ESI}

ESP - {ILE IEE ESE LSE} XAND {ILI ESI SLI EII}

ISP - {ILE SEI SEE ILI} XAND {EIE LSI LSE EII}

Receptive-Adaptive Process Compass Result HEF Dichotomies (System 13)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

S - SLI HEF + Logical Process / IEI HEF + Ethical Process

I - IEI HEF + Logical Process / SLI HEF + Ethical Process

P - Irrational/Rational

2nd order dichotomy

ES - LIE HEF + Peripheral Process / ESE HEF + Central Process

EI - ESE HEF + Peripheral Process / LIE HEF + Central Process

EP - Static/Dynamic

SI - Process/Result

SP - IEE HEF + Intuitive Process / SLE HEF + Sensing Process

IP - SLE HEF + Intuitive Process / IEE HEF + Sensing Process

3rd order dichotomy

ESI - Questim/Declatim

ESP - LII HEF + Ascending Process / ESI HEF + Descending Process

EIP - ESI HEF + Ascending Process / LII HEF + Descending Process

SIP - Democratic/Aristocratic

4th order dichotomy

ESIP - Positivist/Negativist

Additional Notes

ES - {ILE LSE IEE LIE} XAND {IEI ESI SEI EII}

EI - {SLE ESE ILE LSE} XAND {SEI EII SLI LII}

SI - {ILE ILI LSE LSI} XAND {SEE SEI EII EIE}

SP - {SLI IEE ILE ILI} XAND {EIE EII ESE ESI}

IP - {IEI SLE ILE ILI} XAND {LIE LII EII EIE}

ESI - {ILE LSE SEE EIE} XAND {LII IEI ESI SLI}

ESP - {IEE ILE ESE EIE} XAND {LII SEI LSI IEI}

EIP - {ILE SLE EIE LIE} XAND {SEI LSI ESI SLI}

SIP - {ILE ILI SEE SEI} XAND {ESE LII LIE ESI}

Flexible-Manoeuvring Process Compass Result HEF Dichotomies (System 16)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

S - SLE HEF + Logical Process / IEE HEF + Ethical Process

I - IEE HEF + Logical Process / SLE HEF + Ethical Process

P - Irrational/Rational

2nd order dichotomy

ES - ESI HEF + Peripheral Process / LII HEF + Central Process

EI - LII HEF + Peripheral Process / ESI HEF + Central Process

EP - Static/Dynamic

SI - Process/Result

SP - IEI HEF + Intuitive Process / SLI HEF + Sensing Process

IP - SLI HEF + Intuitive Process / IEI HEF + Intuitive Process

3rd order dichotomy

ESI - Questim/Declatim

ESP - ESE HEF + Ascending Process / LIE HEF + Descending Process

EIP - LIE HEF + Ascending Process / ESE HEF + Descending Process

SIP - Democratic/Aristocratic

4th order dichotomy

ESIP - Positivist/Negativist

Additional Notes

ES - {SLE LIE ILE LSE} XAND {SLI ESI SEI EII}

EI - {ILE LSE IEE ESE} XAND {SEI EII IEI LII}

SI - {ILE LSI ILI LSE} XAND {SEI EIE SEE EII}

SP - {SLE IEI ILE ILI} XAND {ESI ESE EIE EII}

IP - {IEE SLI ILE ILI} XAND {LII LIE EIE EII}

ESI - {ILE LSE EIE SEE} XAND {LII IEI ESI SLI}

ESP - {ILE SLE EIE ESE} XAND {SEI LII LSI SLI}

EIP - {LIE IEE EIE ILE} XAND {ESI SEI IEI LSI}

SIP - {ILE SEI SEE ILI} XAND {ESE LII LIE ESI

Keirsey-Berens Dichotomies (Bonus)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

E - Extroverted/Introverted

I - Informative/Directive {Fi ego, alpha quadra} / {Ni ego, ST}

S - Systematic/Nomadic {Si ego, NT} / {Se ego, NF}

P - Process/Result

2nd order dichotomy

EI - Progress/Outcome {ILE ESE SEE IEE IEI ILI LSI SLI}

ES - {ILE ESE LIE LSE LSI ESI IEI EII}

EP - Questim/Declatim

IS - Merry/Serious

IP - {ILE SEI SEE EII IEI LIE SLE SLI}

SP - {SEI LSE ILE ILI SLE ESI IEI IEE}

3rd order dichotomy

EIS - Constructivist/Emotivist

EIP - Pragmatic/Affiliative {Se ego + NT} / {Si ego + NF}

ESP - {ILE LII LSE SLI SLE LSI IEE EII}

ISP - Carefree/Farsighted

4th order dichotomy

EISP - Intuitive/Sensing

”Lupus”-“Cluster” Dichotomies (Bonus)

0th order dichotomy

$\emptyset$ - Valid/Null

1st order dichotomy

T - Logical/Ethical

L - Lazy/Proactive {Ne ego + Pi} / {Se ego + Je}

X - {ILE SEI ILI EII SLE LIE ESE ESI}

C - Carefree/Farsighted

2nd order dichotomy

TL - {ILE LII ILI SLI ESE EIE SEE ESI}

TX - {ILE ILI SLE LIE SEE EIE IEE IEI}

TC - Positivist/Negativist

LX - Process/Result

LC - {ILE SEI IEE SLI ESE SLE SEE LSE}

XC - {ILE SEI LIE ESI LII IEI SEE LSE}

3rd order dichotomy

TLX - Tactical/Strategic

TLC - {ILE SLE LSE SLI EIE IEI ESI EII}

TXC - {ILE LIE LII LSE EII ESE EIE IEE}

LXC - Merry/Serious

4th order dichotomy

TLXC - Static/Dynamic

References

TIM Octads Archive

Updated Notation

$d$ denotes a dichotomy with trait set $t (d)$ .
$D$ denotes a dichotomy algebra or “wall space” generated by a set of 8 wall dichotomies. When combined with the 7 orbital dichotomies, form a dichotomy system, with $T (D)$ being the set of all traits that are generated by a set of dichotomies $D$ .
$O$ denotes the set of orbital dichotomies generated by closure of the 2-cocycle interaction of wall dichotomies expressed in a dichotomy space $D$ .
$D$ denotes the set of all identified, orbital-respecting dichotomy systems (Newman 2023). This may also be referred to as the “Varlawend” or “Newman” spaces.
$W$ denotes the global collection of all wall (non-orbital) dichotomies that appear in the 16 dichotomy systems.
$D$ denotes the universal collection of all of dichotomy systems $D$ that may act on the set of types, $T$ .
$C_{H}$ is the class of dichotomy systems that preserve a subgroup $H < S$ .

$C$

Order 1

This class is reserved to systems which no nontrivial intertype relation respects dichotomies from a dichotomy system $D \in C_{{e}}$ , either by preserving a trait or flipping it for any given dichotomy $d \in D$ . An example cited in this context is the ‘Lupus-Cluster’ dichotomy system. While it may act on $T$ , in this construction it is structurally trivial.

Order 2

Usually, dichotomy systems are uniquely identified by enumeration when $∣ H ∣ = 2$ . This is to ensure that nontrivial dichotomy systems can uniquely be identified syntactically. And the index uniquely identifies the system relative to the class. It is also possible for a dichotomy system to be a part of several classes, so if for example the Reinin system of dichotomies is enumerated $15$ in one class, it may not be true for every other class.

Subgroups are typically denoted using commas and braces, but when no ambiguity results, they will be removed, along with the identity element, so $C_{r} := C_{{e, r}}$ .

A structurally nontrivial dichotomy system is one that preserves at least one nontrivial dyadic intertype relations subgroup ${e, r}$ of $S ≅ D_{4} \times Z_{2}$ . $S$ has 11 such order 2 subgroups, and each subgroup yields an 8 element quotient geometry admitting $\frac{8 !}{∣ A G L ( 3 , 2 ) ∣} = 30$ inequivalent $Z_{2}^{3}$ type dichotomy structures, with each of these lifting to 16 compatible dichotomy systems on $T$ .

If a dichotomy system in $C_{g}$ contains the complete set of orbital dichotomies, then it is also in $D$ . Conceptually:

$D := {D_{i} ∣ 1 \leq i \leq 16} \subset C_{g} \subset D .$

For the superego-preserving class, the enumeration is aligned with the identified Newman systems. Thus, whenever $1 \leq i \leq 16$ ,

$D_{i} = C_{g, i},$

and the index $i$ refers to the same system in both notations. For example,

$D_{15} = C_{g, 15},$

which denotes the Reinin system of dichotomies. Thus, in the special case of $C_{g}$ , the indexing agrees with $D$ .

Subclasses

Each of the $11$ nontrivial classes will be further divided into subclasses. These subclasses are determined y the invariant dichotomies used to define the order-2 subgroup ${e, r}$ . Each subclass contains up to $16$ dichotomy systems on $T$ , corresponding up to the $16$ ways of lifting the underlying $8$ -element geometry while preserving the symmetry of the seven defining dichotomies.

For example, the extinguishment dyad ${e, x}$ may be realised by several distinct subclasses. One subclass arises from the Reinin dichotomies, while another arises from the Tencer-Minaev dichotomies. See the section Example Subclasses of Dichotomy Systems for more detail.

Order 4

For any $∣ H ∣ > 2$ , these will be dubbed the ‘meta classes’, as they can be defined using smaller classes of dichotomy systems. For any normal subgroup $H ≅ Z_{2}^{2}$ , they will be abbreviated using capital letters as notation, usually to denote an ‘orbital tetrachotomy’.

$Subgroup {e, g, x, d} {e, g, a, q} {e, g, i, h} {e, g, k, l} {e, g, c, m} Notation := Description Z := ’Central’ or Stress Resistance O := ’Orientation’ or Positivity Group Δ := Displacement G := ’General’ or Temperament V := ’Vector’ or Challenge Response Group$

Order 8

This class has size 2, which contain the Reinin and Tencer-Minaev systems of dichotomies, since when $H ≅ Z_{2}^{3}$ (for example the Democratic/Aristocratic or Irrational/Rational subgroup). And $C D (H)$ when $∣ H ∣ = 8$ spits out either the Reinin or Tencer-Minaev dichotomies, depending on the subgroup inputted. Formally:

$C D (H) := {D ∣ \forall h \in H, h (D) = D \lor \overset{ˉ}{D}}$

Appendix A: Complete List of all Socionic Octads containing the ILE

#1: ILE,SEI,ESE,LII,EIE,LSI,SLE,IEI (Merry $\in C_{g, 15}, C_{x, 15}, C_{x, 30}$ )
#2: ILE,SEI,ESE,LII,EIE,LSI,SLE,SEE
#3: ILE,SEI,ESE,LII,EIE,LSI,SLE,ILI
#4: ILE,SEI,ESE,LII,EIE,LSI,SLE,LIE
#5: ILE,SEI,ESE,LII,EIE,LSI,SLE,ESI
#6: ILE,SEI,ESE,LII,EIE,LSI,SLE,LSE
#7: ILE,SEI,ESE,LII,EIE,LSI,SLE,EII
#8: ILE,SEI,ESE,LII,EIE,LSI,SLE,IEE $\in C_{x, 16}, C_{x, 29}$
#9: ILE,SEI,ESE,LII,EIE,LSI,SLE,SLI (ESE HEF + Ascending Process $\in C_{g, 16}$ )
#10: ILE,SEI,ESE,LII,EIE,LSI,IEI,SEE
#11: ILE,SEI,ESE,LII,EIE,LSI,IEI,ILI
#12: ILE,SEI,ESE,LII,EIE,LSI,IEI,LIE
#13: ILE,SEI,ESE,LII,EIE,LSI,IEI,ESI
#14: ILE,SEI,ESE,LII,EIE,LSI,IEI,LSE
#15: ILE,SEI,ESE,LII,EIE,LSI,IEI,EII
#16: ILE,SEI,ESE,LII,EIE,LSI,IEI,IEE (LII HEF + Ascending Process $\in C_{g, 13}$ )
#17: ILE,SEI,ESE,LII,EIE,LSI,IEI,SLI $\in C_{x, 13}, C_{x, 32}$
#18: ILE,SEI,ESE,LII,EIE,LSI,SEE,ILI
#19: ILE,SEI,ESE,LII,EIE,LSI,SEE,LIE
#20: ILE,SEI,ESE,LII,EIE,LSI,SEE,ESI
#21: ILE,SEI,ESE,LII,EIE,LSI,SEE,LSE
#22: ILE,SEI,ESE,LII,EIE,LSI,SEE,EII
#23: ILE,SEI,ESE,LII,EIE,LSI,SEE,IEE
#24: ILE,SEI,ESE,LII,EIE,LSI,SEE,SLI
#25: ILE,SEI,ESE,LII,EIE,LSI,ILI,LIE
#26: ILE,SEI,ESE,LII,EIE,LSI,ILI,ESI
#27: ILE,SEI,ESE,LII,EIE,LSI,ILI,LSE
#28: ILE,SEI,ESE,LII,EIE,LSI,ILI,EII
#29: ILE,SEI,ESE,LII,EIE,LSI,ILI,IEE
#30: ILE,SEI,ESE,LII,EIE,LSI,ILI,SLI
#31: ILE,SEI,ESE,LII,EIE,LSI,LIE,ESI
#32: ILE,SEI,ESE,LII,EIE,LSI,LIE,LSE
#33: ILE,SEI,ESE,LII,EIE,LSI,LIE,EII
#34: ILE,SEI,ESE,LII,EIE,LSI,LIE,IEE
#35: ILE,SEI,ESE,LII,EIE,LSI,LIE,SLI
#36: ILE,SEI,ESE,LII,EIE,LSI,ESI,LSE
#37: ILE,SEI,ESE,LII,EIE,LSI,ESI,EII
#38: ILE,SEI,ESE,LII,EIE,LSI,ESI,IEE
#39: ILE,SEI,ESE,LII,EIE,LSI,ESI,SLI
#40: ILE,SEI,ESE,LII,EIE,LSI,LSE,EII
#41: ILE,SEI,ESE,LII,EIE,LSI,LSE,IEE
#42: ILE,SEI,ESE,LII,EIE,LSI,LSE,SLI
#43: ILE,SEI,ESE,LII,EIE,LSI,EII,IEE
#44: ILE,SEI,ESE,LII,EIE,LSI,EII,SLI
#45: ILE,SEI,ESE,LII,EIE,LSI,IEE,SLI (1stAlpha $\in C_{g, 14}, C_{x, 14}, C_{x, 31}$ )
#46: ILE,SEI,ESE,LII,EIE,SLE,IEI,SEE
#47: ILE,SEI,ESE,LII,EIE,SLE,IEI,ILI
#48: ILE,SEI,ESE,LII,EIE,SLE,IEI,LIE
#49: ILE,SEI,ESE,LII,EIE,SLE,IEI,ESI
#50: ILE,SEI,ESE,LII,EIE,SLE,IEI,LSE $\in C_{x, 11}, C_{x, 26}$
#51: ILE,SEI,ESE,LII,EIE,SLE,IEI,EII (SEI HEF + Ascending Result $\in C_{g, 11}$ )
#52: ILE,SEI,ESE,LII,EIE,SLE,IEI,IEE
#53: ILE,SEI,ESE,LII,EIE,SLE,IEI,SLI
#54: ILE,SEI,ESE,LII,EIE,SLE,SEE,ILI
#55: ILE,SEI,ESE,LII,EIE,SLE,SEE,LIE
#56: ILE,SEI,ESE,LII,EIE,SLE,SEE,ESI
#57: ILE,SEI,ESE,LII,EIE,SLE,SEE,LSE
#58: ILE,SEI,ESE,LII,EIE,SLE,SEE,EII
#59: ILE,SEI,ESE,LII,EIE,SLE,SEE,IEE
#60: ILE,SEI,ESE,LII,EIE,SLE,SEE,SLI
#61: ILE,SEI,ESE,LII,EIE,SLE,ILI,LIE
#62: ILE,SEI,ESE,LII,EIE,SLE,ILI,ESI
#63: ILE,SEI,ESE,LII,EIE,SLE,ILI,LSE
#64: ILE,SEI,ESE,LII,EIE,SLE,ILI,EII
#65: ILE,SEI,ESE,LII,EIE,SLE,ILI,IEE
#66: ILE,SEI,ESE,LII,EIE,SLE,ILI,SLI
#67: ILE,SEI,ESE,LII,EIE,SLE,LIE,ESI
#68: ILE,SEI,ESE,LII,EIE,SLE,LIE,LSE
#69: ILE,SEI,ESE,LII,EIE,SLE,LIE,EII
#70: ILE,SEI,ESE,LII,EIE,SLE,LIE,IEE
#71: ILE,SEI,ESE,LII,EIE,SLE,LIE,SLI
#72: ILE,SEI,ESE,LII,EIE,SLE,ESI,LSE
#73: ILE,SEI,ESE,LII,EIE,SLE,ESI,EII
#74: ILE,SEI,ESE,LII,EIE,SLE,ESI,IEE
#75: ILE,SEI,ESE,LII,EIE,SLE,ESI,SLI
#76: ILE,SEI,ESE,LII,EIE,SLE,LSE,EII
#77: ILE,SEI,ESE,LII,EIE,SLE,LSE,IEE $\in C_{x, 12}, C_{x, 25}$
#78: ILE,SEI,ESE,LII,EIE,SLE,LSE,SLI
#79: ILE,SEI,ESE,LII,EIE,SLE,EII,IEE
#80: ILE,SEI,ESE,LII,EIE,SLE,EII,SLI (SEI+ESE HEF $\in C_{g, 12}$ )
#81: ILE,SEI,ESE,LII,EIE,SLE,IEE,SLI
#82: ILE,SEI,ESE,LII,EIE,IEI,SEE,ILI
#83: ILE,SEI,ESE,LII,EIE,IEI,SEE,LIE
#84: ILE,SEI,ESE,LII,EIE,IEI,SEE,ESI
#85: ILE,SEI,ESE,LII,EIE,IEI,SEE,LSE
#86: ILE,SEI,ESE,LII,EIE,IEI,SEE,EII
#87: ILE,SEI,ESE,LII,EIE,IEI,SEE,IEE
#88: ILE,SEI,ESE,LII,EIE,IEI,SEE,SLI
#89: ILE,SEI,ESE,LII,EIE,IEI,ILI,LIE
#90: ILE,SEI,ESE,LII,EIE,IEI,ILI,ESI
#91: ILE,SEI,ESE,LII,EIE,IEI,ILI,LSE
#92: ILE,SEI,ESE,LII,EIE,IEI,ILI,EII
#93: ILE,SEI,ESE,LII,EIE,IEI,ILI,IEE
#94: ILE,SEI,ESE,LII,EIE,IEI,ILI,SLI
#95: ILE,SEI,ESE,LII,EIE,IEI,LIE,ESI
#96: ILE,SEI,ESE,LII,EIE,IEI,LIE,LSE
#97: ILE,SEI,ESE,LII,EIE,IEI,LIE,EII
#98: ILE,SEI,ESE,LII,EIE,IEI,LIE,IEE
#99: ILE,SEI,ESE,LII,EIE,IEI,LIE,SLI
#100: ILE,SEI,ESE,LII,EIE,IEI,ESI,LSE
#101: ILE,SEI,ESE,LII,EIE,IEI,ESI,EII
#102: ILE,SEI,ESE,LII,EIE,IEI,ESI,IEE
#103: ILE,SEI,ESE,LII,EIE,IEI,ESI,SLI
#104: ILE,SEI,ESE,LII,EIE,IEI,LSE,EII
#105: ILE,SEI,ESE,LII,EIE,IEI,LSE,IEE
#106: ILE,SEI,ESE,LII,EIE,IEI,LSE,SLI $\in C_{x, 9}, C_{x, 28}$
#107: ILE,SEI,ESE,LII,EIE,IEI,EII,IEE (SEI+LII HEF $\in C_{g, 9}$ )
#108: ILE,SEI,ESE,LII,EIE,IEI,EII,SLI
#109: ILE,SEI,ESE,LII,EIE,IEI,IEE,SLI
#110: ILE,SEI,ESE,LII,EIE,SEE,ILI,LIE
#111: ILE,SEI,ESE,LII,EIE,SEE,ILI,ESI
#112: ILE,SEI,ESE,LII,EIE,SEE,ILI,LSE
#113: ILE,SEI,ESE,LII,EIE,SEE,ILI,EII
#114: ILE,SEI,ESE,LII,EIE,SEE,ILI,IEE
#115: ILE,SEI,ESE,LII,EIE,SEE,ILI,SLI
#116: ILE,SEI,ESE,LII,EIE,SEE,LIE,ESI
#117: ILE,SEI,ESE,LII,EIE,SEE,LIE,LSE
#118: ILE,SEI,ESE,LII,EIE,SEE,LIE,EII
#119: ILE,SEI,ESE,LII,EIE,SEE,LIE,IEE
#120: ILE,SEI,ESE,LII,EIE,SEE,LIE,SLI
#121: ILE,SEI,ESE,LII,EIE,SEE,ESI,LSE
#122: ILE,SEI,ESE,LII,EIE,SEE,ESI,EII
#123: ILE,SEI,ESE,LII,EIE,SEE,ESI,IEE
#124: ILE,SEI,ESE,LII,EIE,SEE,ESI,SLI
#125: ILE,SEI,ESE,LII,EIE,SEE,LSE,EII
#126: ILE,SEI,ESE,LII,EIE,SEE,LSE,IEE
#127: ILE,SEI,ESE,LII,EIE,SEE,LSE,SLI
#128: ILE,SEI,ESE,LII,EIE,SEE,EII,IEE
#129: ILE,SEI,ESE,LII,EIE,SEE,EII,SLI
#130: ILE,SEI,ESE,LII,EIE,SEE,IEE,SLI
#131: ILE,SEI,ESE,LII,EIE,ILI,LIE,ESI
#132: ILE,SEI,ESE,LII,EIE,ILI,LIE,LSE
#133: ILE,SEI,ESE,LII,EIE,ILI,LIE,EII
#134: ILE,SEI,ESE,LII,EIE,ILI,LIE,IEE
#135: ILE,SEI,ESE,LII,EIE,ILI,LIE,SLI
#136: ILE,SEI,ESE,LII,EIE,ILI,ESI,LSE
#137: ILE,SEI,ESE,LII,EIE,ILI,ESI,EII
#138: ILE,SEI,ESE,LII,EIE,ILI,ESI,IEE
#139: ILE,SEI,ESE,LII,EIE,ILI,ESI,SLI
#140: ILE,SEI,ESE,LII,EIE,ILI,LSE,EII
#141: ILE,SEI,ESE,LII,EIE,ILI,LSE,IEE
#142: ILE,SEI,ESE,LII,EIE,ILI,LSE,SLI
#143: ILE,SEI,ESE,LII,EIE,ILI,EII,IEE
#144: ILE,SEI,ESE,LII,EIE,ILI,EII,SLI
#145: ILE,SEI,ESE,LII,EIE,ILI,IEE,SLI
#146: ILE,SEI,ESE,LII,EIE,LIE,ESI,LSE
#147: ILE,SEI,ESE,LII,EIE,LIE,ESI,EII
#148: ILE,SEI,ESE,LII,EIE,LIE,ESI,IEE
#149: ILE,SEI,ESE,LII,EIE,LIE,ESI,SLI
#150: ILE,SEI,ESE,LII,EIE,LIE,LSE,EII
#151: ILE,SEI,ESE,LII,EIE,LIE,LSE,IEE
#152: ILE,SEI,ESE,LII,EIE,LIE,LSE,SLI
#153: ILE,SEI,ESE,LII,EIE,LIE,EII,IEE
#154: ILE,SEI,ESE,LII,EIE,LIE,EII,SLI
#155: ILE,SEI,ESE,LII,EIE,LIE,IEE,SLI
#156: ILE,SEI,ESE,LII,EIE,ESI,LSE,EII
#157: ILE,SEI,ESE,LII,EIE,ESI,LSE,IEE
#158: ILE,SEI,ESE,LII,EIE,ESI,LSE,SLI
#159: ILE,SEI,ESE,LII,EIE,ESI,EII,IEE
#160: ILE,SEI,ESE,LII,EIE,ESI,EII,SLI
#161: ILE,SEI,ESE,LII,EIE,ESI,IEE,SLI
#162: ILE,SEI,ESE,LII,EIE,LSE,EII,IEE
#163: ILE,SEI,ESE,LII,EIE,LSE,EII,SLI
#164: ILE,SEI,ESE,LII,EIE,LSE,IEE,SLI $\in C_{x, 10}, C_{x, 27}$
#165: ILE,SEI,ESE,LII,EIE,EII,IEE,SLI (SEI HEF + Peripheral Result $\in C_{g, 10}$ )
#166: ILE,SEI,ESE,LII,LSI,SLE,IEI,SEE
#167: ILE,SEI,ESE,LII,LSI,SLE,IEI,ILI
#168: ILE,SEI,ESE,LII,LSI,SLE,IEI,LIE
#169: ILE,SEI,ESE,LII,LSI,SLE,IEI,ESI
#170: ILE,SEI,ESE,LII,LSI,SLE,IEI,LSE (ILE HEF + Ascending Result $\in C_{g, 10}$ )
#171: ILE,SEI,ESE,LII,LSI,SLE,IEI,EII $\in C_{x, 10}, C_{x, 27}$
#172: ILE,SEI,ESE,LII,LSI,SLE,IEI,IEE
#173: ILE,SEI,ESE,LII,LSI,SLE,IEI,SLI
#174: ILE,SEI,ESE,LII,LSI,SLE,SEE,ILI
#175: ILE,SEI,ESE,LII,LSI,SLE,SEE,LIE
#176: ILE,SEI,ESE,LII,LSI,SLE,SEE,ESI
#177: ILE,SEI,ESE,LII,LSI,SLE,SEE,LSE
#178: ILE,SEI,ESE,LII,LSI,SLE,SEE,EII
#179: ILE,SEI,ESE,LII,LSI,SLE,SEE,IEE
#180: ILE,SEI,ESE,LII,LSI,SLE,SEE,SLI
#181: ILE,SEI,ESE,LII,LSI,SLE,ILI,LIE
#182: ILE,SEI,ESE,LII,LSI,SLE,ILI,ESI
#183: ILE,SEI,ESE,LII,LSI,SLE,ILI,LSE
#184: ILE,SEI,ESE,LII,LSI,SLE,ILI,EII
#185: ILE,SEI,ESE,LII,LSI,SLE,ILI,IEE
#186: ILE,SEI,ESE,LII,LSI,SLE,ILI,SLI
#187: ILE,SEI,ESE,LII,LSI,SLE,LIE,ESI
#188: ILE,SEI,ESE,LII,LSI,SLE,LIE,LSE
#189: ILE,SEI,ESE,LII,LSI,SLE,LIE,EII
#190: ILE,SEI,ESE,LII,LSI,SLE,LIE,IEE
#191: ILE,SEI,ESE,LII,LSI,SLE,LIE,SLI
#192: ILE,SEI,ESE,LII,LSI,SLE,ESI,LSE
#193: ILE,SEI,ESE,LII,LSI,SLE,ESI,EII
#194: ILE,SEI,ESE,LII,LSI,SLE,ESI,IEE
#195: ILE,SEI,ESE,LII,LSI,SLE,ESI,SLI
#196: ILE,SEI,ESE,LII,LSI,SLE,LSE,EII
#197: ILE,SEI,ESE,LII,LSI,SLE,LSE,IEE
#198: ILE,SEI,ESE,LII,LSI,SLE,LSE,SLI (ILE+ESE HEF $\in C_{g, 9}$ )
#199: ILE,SEI,ESE,LII,LSI,SLE,EII,IEE $\in C_{x, 9}, C_{x, 28}$
#200: ILE,SEI,ESE,LII,LSI,SLE,EII,SLI
#201: ILE,SEI,ESE,LII,LSI,SLE,IEE,SLI
#202: ILE,SEI,ESE,LII,LSI,IEI,SEE,ILI
#203: ILE,SEI,ESE,LII,LSI,IEI,SEE,LIE
#204: ILE,SEI,ESE,LII,LSI,IEI,SEE,ESI
#205: ILE,SEI,ESE,LII,LSI,IEI,SEE,LSE
#206: ILE,SEI,ESE,LII,LSI,IEI,SEE,EII
#207: ILE,SEI,ESE,LII,LSI,IEI,SEE,IEE
#208: ILE,SEI,ESE,LII,LSI,IEI,SEE,SLI
#209: ILE,SEI,ESE,LII,LSI,IEI,ILI,LIE
#210: ILE,SEI,ESE,LII,LSI,IEI,ILI,ESI
#211: ILE,SEI,ESE,LII,LSI,IEI,ILI,LSE
#212: ILE,SEI,ESE,LII,LSI,IEI,ILI,EII
#213: ILE,SEI,ESE,LII,LSI,IEI,ILI,IEE
#214: ILE,SEI,ESE,LII,LSI,IEI,ILI,SLI
#215: ILE,SEI,ESE,LII,LSI,IEI,LIE,ESI
#216: ILE,SEI,ESE,LII,LSI,IEI,LIE,LSE
#217: ILE,SEI,ESE,LII,LSI,IEI,LIE,EII
#218: ILE,SEI,ESE,LII,LSI,IEI,LIE,IEE
#219: ILE,SEI,ESE,LII,LSI,IEI,LIE,SLI
#220: ILE,SEI,ESE,LII,LSI,IEI,ESI,LSE
#221: ILE,SEI,ESE,LII,LSI,IEI,ESI,EII
#222: ILE,SEI,ESE,LII,LSI,IEI,ESI,IEE
#223: ILE,SEI,ESE,LII,LSI,IEI,ESI,SLI
#224: ILE,SEI,ESE,LII,LSI,IEI,LSE,EII
#225: ILE,SEI,ESE,LII,LSI,IEI,LSE,IEE (ILE+LII HEF $\in C_{g, 12}$ )
#226: ILE,SEI,ESE,LII,LSI,IEI,LSE,SLI
#227: ILE,SEI,ESE,LII,LSI,IEI,EII,IEE
#228: ILE,SEI,ESE,LII,LSI,IEI,EII,SLI $\in C_{x, 12}, C_{x, 25}$
#229: ILE,SEI,ESE,LII,LSI,IEI,IEE,SLI
#230: ILE,SEI,ESE,LII,LSI,SEE,ILI,LIE
#231: ILE,SEI,ESE,LII,LSI,SEE,ILI,ESI
#232: ILE,SEI,ESE,LII,LSI,SEE,ILI,LSE
#233: ILE,SEI,ESE,LII,LSI,SEE,ILI,EII
#234: ILE,SEI,ESE,LII,LSI,SEE,ILI,IEE
#235: ILE,SEI,ESE,LII,LSI,SEE,ILI,SLI
#236: ILE,SEI,ESE,LII,LSI,SEE,LIE,ESI
#237: ILE,SEI,ESE,LII,LSI,SEE,LIE,LSE
#238: ILE,SEI,ESE,LII,LSI,SEE,LIE,EII
#239: ILE,SEI,ESE,LII,LSI,SEE,LIE,IEE
#240: ILE,SEI,ESE,LII,LSI,SEE,LIE,SLI
#241: ILE,SEI,ESE,LII,LSI,SEE,ESI,LSE
#242: ILE,SEI,ESE,LII,LSI,SEE,ESI,EII
#243: ILE,SEI,ESE,LII,LSI,SEE,ESI,IEE
#244: ILE,SEI,ESE,LII,LSI,SEE,ESI,SLI
#245: ILE,SEI,ESE,LII,LSI,SEE,LSE,EII
#246: ILE,SEI,ESE,LII,LSI,SEE,LSE,IEE
#247: ILE,SEI,ESE,LII,LSI,SEE,LSE,SLI
#248: ILE,SEI,ESE,LII,LSI,SEE,EII,IEE
#249: ILE,SEI,ESE,LII,LSI,SEE,EII,SLI
#250: ILE,SEI,ESE,LII,LSI,SEE,IEE,SLI
#251: ILE,SEI,ESE,LII,LSI,ILI,LIE,ESI
#252: ILE,SEI,ESE,LII,LSI,ILI,LIE,LSE
#253: ILE,SEI,ESE,LII,LSI,ILI,LIE,EII
#254: ILE,SEI,ESE,LII,LSI,ILI,LIE,IEE
#255: ILE,SEI,ESE,LII,LSI,ILI,LIE,SLI
#256: ILE,SEI,ESE,LII,LSI,ILI,ESI,LSE
#257: ILE,SEI,ESE,LII,LSI,ILI,ESI,EII
#258: ILE,SEI,ESE,LII,LSI,ILI,ESI,IEE
#259: ILE,SEI,ESE,LII,LSI,ILI,ESI,SLI
#260: ILE,SEI,ESE,LII,LSI,ILI,LSE,EII
#261: ILE,SEI,ESE,LII,LSI,ILI,LSE,IEE
#262: ILE,SEI,ESE,LII,LSI,ILI,LSE,SLI
#263: ILE,SEI,ESE,LII,LSI,ILI,EII,IEE
#264: ILE,SEI,ESE,LII,LSI,ILI,EII,SLI
#265: ILE,SEI,ESE,LII,LSI,ILI,IEE,SLI
#266: ILE,SEI,ESE,LII,LSI,LIE,ESI,LSE
#267: ILE,SEI,ESE,LII,LSI,LIE,ESI,EII
#268: ILE,SEI,ESE,LII,LSI,LIE,ESI,IEE
#269: ILE,SEI,ESE,LII,LSI,LIE,ESI,SLI
#270: ILE,SEI,ESE,LII,LSI,LIE,LSE,EII
#271: ILE,SEI,ESE,LII,LSI,LIE,LSE,IEE
#272: ILE,SEI,ESE,LII,LSI,LIE,LSE,SLI
#273: ILE,SEI,ESE,LII,LSI,LIE,EII,IEE
#274: ILE,SEI,ESE,LII,LSI,LIE,EII,SLI
#275: ILE,SEI,ESE,LII,LSI,LIE,IEE,SLI
#276: ILE,SEI,ESE,LII,LSI,ESI,LSE,EII
#277: ILE,SEI,ESE,LII,LSI,ESI,LSE,IEE
#278: ILE,SEI,ESE,LII,LSI,ESI,LSE,SLI
#279: ILE,SEI,ESE,LII,LSI,ESI,EII,IEE
#280: ILE,SEI,ESE,LII,LSI,ESI,EII,SLI
#281: ILE,SEI,ESE,LII,LSI,ESI,IEE,SLI
#282: ILE,SEI,ESE,LII,LSI,LSE,EII,IEE
#283: ILE,SEI,ESE,LII,LSI,LSE,EII,SLI
#284: ILE,SEI,ESE,LII,LSI,LSE,IEE,SLI (ILE HEF + Peripheral Result $\in C_{g, 11}$ )
#285: ILE,SEI,ESE,LII,LSI,EII,IEE,SLI $\in C_{x, 11}, C_{x, 26}$
#286: ILE,SEI,ESE,LII,SLE,IEI,SEE,ILI
#287: ILE,SEI,ESE,LII,SLE,IEI,SEE,LIE
#288: ILE,SEI,ESE,LII,SLE,IEI,SEE,ESI
#289: ILE,SEI,ESE,LII,SLE,IEI,SEE,LSE
#290: ILE,SEI,ESE,LII,SLE,IEI,SEE,EII
#291: ILE,SEI,ESE,LII,SLE,IEI,SEE,IEE
#292: ILE,SEI,ESE,LII,SLE,IEI,SEE,SLI
#293: ILE,SEI,ESE,LII,SLE,IEI,ILI,LIE
#294: ILE,SEI,ESE,LII,SLE,IEI,ILI,ESI
#295: ILE,SEI,ESE,LII,SLE,IEI,ILI,LSE
#296: ILE,SEI,ESE,LII,SLE,IEI,ILI,EII
#297: ILE,SEI,ESE,LII,SLE,IEI,ILI,IEE
#298: ILE,SEI,ESE,LII,SLE,IEI,ILI,SLI
#299: ILE,SEI,ESE,LII,SLE,IEI,LIE,ESI
#300: ILE,SEI,ESE,LII,SLE,IEI,LIE,LSE
#301: ILE,SEI,ESE,LII,SLE,IEI,LIE,EII
#302: ILE,SEI,ESE,LII,SLE,IEI,LIE,IEE
#303: ILE,SEI,ESE,LII,SLE,IEI,LIE,SLI
#304: ILE,SEI,ESE,LII,SLE,IEI,ESI,LSE
#305: ILE,SEI,ESE,LII,SLE,IEI,ESI,EII
#306: ILE,SEI,ESE,LII,SLE,IEI,ESI,IEE
#307: ILE,SEI,ESE,LII,SLE,IEI,ESI,SLI
#308: ILE,SEI,ESE,LII,SLE,IEI,LSE,EII (2ndAlpha $\in C_{g, 14}, C_{x, 14}, C_{x, 31}$ )
#309: ILE,SEI,ESE,LII,SLE,IEI,LSE,IEE
#310: ILE,SEI,ESE,LII,SLE,IEI,LSE,SLI
#311: ILE,SEI,ESE,LII,SLE,IEI,EII,IEE
#312: ILE,SEI,ESE,LII,SLE,IEI,EII,SLI
#313: ILE,SEI,ESE,LII,SLE,IEI,IEE,SLI
#314: ILE,SEI,ESE,LII,SLE,SEE,ILI,LIE
#315: ILE,SEI,ESE,LII,SLE,SEE,ILI,ESI
#316: ILE,SEI,ESE,LII,SLE,SEE,ILI,LSE
#317: ILE,SEI,ESE,LII,SLE,SEE,ILI,EII
#318: ILE,SEI,ESE,LII,SLE,SEE,ILI,IEE
#319: ILE,SEI,ESE,LII,SLE,SEE,ILI,SLI
#320: ILE,SEI,ESE,LII,SLE,SEE,LIE,ESI
#321: ILE,SEI,ESE,LII,SLE,SEE,LIE,LSE
#322: ILE,SEI,ESE,LII,SLE,SEE,LIE,EII
#323: ILE,SEI,ESE,LII,SLE,SEE,LIE,IEE
#324: ILE,SEI,ESE,LII,SLE,SEE,LIE,SLI
#325: ILE,SEI,ESE,LII,SLE,SEE,ESI,LSE
#326: ILE,SEI,ESE,LII,SLE,SEE,ESI,EII
#327: ILE,SEI,ESE,LII,SLE,SEE,ESI,IEE
#328: ILE,SEI,ESE,LII,SLE,SEE,ESI,SLI
#329: ILE,SEI,ESE,LII,SLE,SEE,LSE,EII
#330: ILE,SEI,ESE,LII,SLE,SEE,LSE,IEE
#331: ILE,SEI,ESE,LII,SLE,SEE,LSE,SLI
#332: ILE,SEI,ESE,LII,SLE,SEE,EII,IEE
#333: ILE,SEI,ESE,LII,SLE,SEE,EII,SLI
#334: ILE,SEI,ESE,LII,SLE,SEE,IEE,SLI
#335: ILE,SEI,ESE,LII,SLE,ILI,LIE,ESI
#336: ILE,SEI,ESE,LII,SLE,ILI,LIE,LSE
#337: ILE,SEI,ESE,LII,SLE,ILI,LIE,EII
#338: ILE,SEI,ESE,LII,SLE,ILI,LIE,IEE
#339: ILE,SEI,ESE,LII,SLE,ILI,LIE,SLI
#340: ILE,SEI,ESE,LII,SLE,ILI,ESI,LSE
#341: ILE,SEI,ESE,LII,SLE,ILI,ESI,EII
#342: ILE,SEI,ESE,LII,SLE,ILI,ESI,IEE
#343: ILE,SEI,ESE,LII,SLE,ILI,ESI,SLI
#344: ILE,SEI,ESE,LII,SLE,ILI,LSE,EII
#345: ILE,SEI,ESE,LII,SLE,ILI,LSE,IEE
#346: ILE,SEI,ESE,LII,SLE,ILI,LSE,SLI
#347: ILE,SEI,ESE,LII,SLE,ILI,EII,IEE
#348: ILE,SEI,ESE,LII,SLE,ILI,EII,SLI
#349: ILE,SEI,ESE,LII,SLE,ILI,IEE,SLI
#350: ILE,SEI,ESE,LII,SLE,LIE,ESI,LSE
#351: ILE,SEI,ESE,LII,SLE,LIE,ESI,EII
#352: ILE,SEI,ESE,LII,SLE,LIE,ESI,IEE
#353: ILE,SEI,ESE,LII,SLE,LIE,ESI,SLI
#354: ILE,SEI,ESE,LII,SLE,LIE,LSE,EII
#355: ILE,SEI,ESE,LII,SLE,LIE,LSE,IEE
#356: ILE,SEI,ESE,LII,SLE,LIE,LSE,SLI
#357: ILE,SEI,ESE,LII,SLE,LIE,EII,IEE
#358: ILE,SEI,ESE,LII,SLE,LIE,EII,SLI
#359: ILE,SEI,ESE,LII,SLE,LIE,IEE,SLI
#360: ILE,SEI,ESE,LII,SLE,ESI,LSE,EII
#361: ILE,SEI,ESE,LII,SLE,ESI,LSE,IEE
#362: ILE,SEI,ESE,LII,SLE,ESI,LSE,SLI
#363: ILE,SEI,ESE,LII,SLE,ESI,EII,IEE
#364: ILE,SEI,ESE,LII,SLE,ESI,EII,SLI
#365: ILE,SEI,ESE,LII,SLE,ESI,IEE,SLI
#366: ILE,SEI,ESE,LII,SLE,LSE,EII,IEE $\in C_{x, 13}, C_{x, 32}$
#367: ILE,SEI,ESE,LII,SLE,LSE,EII,SLI (ESE HEF + Ascending Process $\in C_{g, 13}$ )
#368: ILE,SEI,ESE,LII,SLE,LSE,IEE,SLI
#369: ILE,SEI,ESE,LII,SLE,EII,IEE,SLI
#370: ILE,SEI,ESE,LII,IEI,SEE,ILI,LIE
#371: ILE,SEI,ESE,LII,IEI,SEE,ILI,ESI
#372: ILE,SEI,ESE,LII,IEI,SEE,ILI,LSE
#373: ILE,SEI,ESE,LII,IEI,SEE,ILI,EII
#374: ILE,SEI,ESE,LII,IEI,SEE,ILI,IEE
#375: ILE,SEI,ESE,LII,IEI,SEE,ILI,SLI
#376: ILE,SEI,ESE,LII,IEI,SEE,LIE,ESI
#377: ILE,SEI,ESE,LII,IEI,SEE,LIE,LSE
#378: ILE,SEI,ESE,LII,IEI,SEE,LIE,EII
#379: ILE,SEI,ESE,LII,IEI,SEE,LIE,IEE
#380: ILE,SEI,ESE,LII,IEI,SEE,LIE,SLI
#381: ILE,SEI,ESE,LII,IEI,SEE,ESI,LSE
#382: ILE,SEI,ESE,LII,IEI,SEE,ESI,EII
#383: ILE,SEI,ESE,LII,IEI,SEE,ESI,IEE
#384: ILE,SEI,ESE,LII,IEI,SEE,ESI,SLI
#385: ILE,SEI,ESE,LII,IEI,SEE,LSE,EII
#386: ILE,SEI,ESE,LII,IEI,SEE,LSE,IEE
#387: ILE,SEI,ESE,LII,IEI,SEE,LSE,SLI
#388: ILE,SEI,ESE,LII,IEI,SEE,EII,IEE
#389: ILE,SEI,ESE,LII,IEI,SEE,EII,SLI
#390: ILE,SEI,ESE,LII,IEI,SEE,IEE,SLI
#391: ILE,SEI,ESE,LII,IEI,ILI,LIE,ESI
#392: ILE,SEI,ESE,LII,IEI,ILI,LIE,LSE
#393: ILE,SEI,ESE,LII,IEI,ILI,LIE,EII
#394: ILE,SEI,ESE,LII,IEI,ILI,LIE,IEE
#395: ILE,SEI,ESE,LII,IEI,ILI,LIE,SLI
#396: ILE,SEI,ESE,LII,IEI,ILI,ESI,LSE
#397: ILE,SEI,ESE,LII,IEI,ILI,ESI,EII
#398: ILE,SEI,ESE,LII,IEI,ILI,ESI,IEE
#399: ILE,SEI,ESE,LII,IEI,ILI,ESI,SLI
#400: ILE,SEI,ESE,LII,IEI,ILI,LSE,EII
#401: ILE,SEI,ESE,LII,IEI,ILI,LSE,IEE
#402: ILE,SEI,ESE,LII,IEI,ILI,LSE,SLI
#403: ILE,SEI,ESE,LII,IEI,ILI,EII,IEE
#404: ILE,SEI,ESE,LII,IEI,ILI,EII,SLI
#405: ILE,SEI,ESE,LII,IEI,ILI,IEE,SLI
#406: ILE,SEI,ESE,LII,IEI,LIE,ESI,LSE
#407: ILE,SEI,ESE,LII,IEI,LIE,ESI,EII
#408: ILE,SEI,ESE,LII,IEI,LIE,ESI,IEE
#409: ILE,SEI,ESE,LII,IEI,LIE,ESI,SLI
#410: ILE,SEI,ESE,LII,IEI,LIE,LSE,EII
#411: ILE,SEI,ESE,LII,IEI,LIE,LSE,IEE
#412: ILE,SEI,ESE,LII,IEI,LIE,LSE,SLI
#413: ILE,SEI,ESE,LII,IEI,LIE,EII,IEE
#414: ILE,SEI,ESE,LII,IEI,LIE,EII,SLI
#415: ILE,SEI,ESE,LII,IEI,LIE,IEE,SLI
#416: ILE,SEI,ESE,LII,IEI,ESI,LSE,EII
#417: ILE,SEI,ESE,LII,IEI,ESI,LSE,IEE
#418: ILE,SEI,ESE,LII,IEI,ESI,LSE,SLI
#419: ILE,SEI,ESE,LII,IEI,ESI,EII,IEE
#420: ILE,SEI,ESE,LII,IEI,ESI,EII,SLI
#421: ILE,SEI,ESE,LII,IEI,ESI,IEE,SLI
#422: ILE,SEI,ESE,LII,IEI,LSE,EII,IEE (LII HEF + Peripheral Process $\in C_{g, 16}$ )
#423: ILE,SEI,ESE,LII,IEI,LSE,EII,SLI $\in C_{x, 16}, C_{x, 29}$
#424: ILE,SEI,ESE,LII,IEI,LSE,IEE,SLI
#425: ILE,SEI,ESE,LII,IEI,EII,IEE,SLI
#426: ILE,SEI,ESE,LII,SEE,ILI,LIE,ESI (Democratic $\in O$ )
#427: ILE,SEI,ESE,LII,SEE,ILI,LIE,LSE
#428: ILE,SEI,ESE,LII,SEE,ILI,LIE,EII
#429: ILE,SEI,ESE,LII,SEE,ILI,LIE,IEE
#430: ILE,SEI,ESE,LII,SEE,ILI,LIE,SLI
#431: ILE,SEI,ESE,LII,SEE,ILI,ESI,LSE
#432: ILE,SEI,ESE,LII,SEE,ILI,ESI,EII
#433: ILE,SEI,ESE,LII,SEE,ILI,ESI,IEE
#434: ILE,SEI,ESE,LII,SEE,ILI,ESI,SLI
#435: ILE,SEI,ESE,LII,SEE,ILI,LSE,EII
#436: ILE,SEI,ESE,LII,SEE,ILI,LSE,IEE
#437: ILE,SEI,ESE,LII,SEE,ILI,LSE,SLI
#438: ILE,SEI,ESE,LII,SEE,ILI,EII,IEE
#439: ILE,SEI,ESE,LII,SEE,ILI,EII,SLI
#440: ILE,SEI,ESE,LII,SEE,ILI,IEE,SLI
#441: ILE,SEI,ESE,LII,SEE,LIE,ESI,LSE
#442: ILE,SEI,ESE,LII,SEE,LIE,ESI,EII
#443: ILE,SEI,ESE,LII,SEE,LIE,ESI,IEE
#444: ILE,SEI,ESE,LII,SEE,LIE,ESI,SLI
#445: ILE,SEI,ESE,LII,SEE,LIE,LSE,EII
#446: ILE,SEI,ESE,LII,SEE,LIE,LSE,IEE
#447: ILE,SEI,ESE,LII,SEE,LIE,LSE,SLI
#448: ILE,SEI,ESE,LII,SEE,LIE,EII,IEE
#449: ILE,SEI,ESE,LII,SEE,LIE,EII,SLI
#450: ILE,SEI,ESE,LII,SEE,LIE,IEE,SLI
#451: ILE,SEI,ESE,LII,SEE,ESI,LSE,EII
#452: ILE,SEI,ESE,LII,SEE,ESI,LSE,IEE
#453: ILE,SEI,ESE,LII,SEE,ESI,LSE,SLI
#454: ILE,SEI,ESE,LII,SEE,ESI,EII,IEE (Informative)
#455: ILE,SEI,ESE,LII,SEE,ESI,EII,SLI
#456: ILE,SEI,ESE,LII,SEE,ESI,IEE,SLI
#457: ILE,SEI,ESE,LII,SEE,LSE,EII,IEE
#458: ILE,SEI,ESE,LII,SEE,LSE,EII,SLI
#459: ILE,SEI,ESE,LII,SEE,LSE,IEE,SLI
#460: ILE,SEI,ESE,LII,SEE,EII,IEE,SLI
#461: ILE,SEI,ESE,LII,ILI,LIE,ESI,LSE
#462: ILE,SEI,ESE,LII,ILI,LIE,ESI,EII
#463: ILE,SEI,ESE,LII,ILI,LIE,ESI,IEE
#464: ILE,SEI,ESE,LII,ILI,LIE,ESI,SLI
#465: ILE,SEI,ESE,LII,ILI,LIE,LSE,EII
#466: ILE,SEI,ESE,LII,ILI,LIE,LSE,IEE
#467: ILE,SEI,ESE,LII,ILI,LIE,LSE,SLI (Systematic)
#468: ILE,SEI,ESE,LII,ILI,LIE,EII,IEE
#469: ILE,SEI,ESE,LII,ILI,LIE,EII,SLI
#470: ILE,SEI,ESE,LII,ILI,LIE,IEE,SLI
#471: ILE,SEI,ESE,LII,ILI,ESI,LSE,EII
#472: ILE,SEI,ESE,LII,ILI,ESI,LSE,IEE
#473: ILE,SEI,ESE,LII,ILI,ESI,LSE,SLI
#474: ILE,SEI,ESE,LII,ILI,ESI,EII,IEE
#475: ILE,SEI,ESE,LII,ILI,ESI,EII,SLI
#476: ILE,SEI,ESE,LII,ILI,ESI,IEE,SLI
#477: ILE,SEI,ESE,LII,ILI,LSE,EII,IEE
#478: ILE,SEI,ESE,LII,ILI,LSE,EII,SLI
#479: ILE,SEI,ESE,LII,ILI,LSE,IEE,SLI
#480: ILE,SEI,ESE,LII,ILI,EII,IEE,SLI
#481: ILE,SEI,ESE,LII,LIE,ESI,LSE,EII
#482: ILE,SEI,ESE,LII,LIE,ESI,LSE,IEE
#483: ILE,SEI,ESE,LII,LIE,ESI,LSE,SLI
#484: ILE,SEI,ESE,LII,LIE,ESI,EII,IEE
#485: ILE,SEI,ESE,LII,LIE,ESI,EII,SLI
#486: ILE,SEI,ESE,LII,LIE,ESI,IEE,SLI
#487: ILE,SEI,ESE,LII,LIE,LSE,EII,IEE
#488: ILE,SEI,ESE,LII,LIE,LSE,EII,SLI
#489: ILE,SEI,ESE,LII,LIE,LSE,IEE,SLI
#490: ILE,SEI,ESE,LII,LIE,EII,IEE,SLI
#491: ILE,SEI,ESE,LII,ESI,LSE,EII,IEE
#492: ILE,SEI,ESE,LII,ESI,LSE,EII,SLI
#493: ILE,SEI,ESE,LII,ESI,LSE,IEE,SLI
#494: ILE,SEI,ESE,LII,ESI,EII,IEE,SLI
#495: ILE,SEI,ESE,LII,LSE,EII,IEE,SLI (Judicious $\in C_{g, 15}, C_{x, 15}, C_{x, 30}$ )
#496: ILE,SEI,ESE,EIE,LSI,SLE,IEI,SEE
#497: ILE,SEI,ESE,EIE,LSI,SLE,IEI,ILI
#498: ILE,SEI,ESE,EIE,LSI,SLE,IEI,LIE $\in C_{x, 7}, C_{x, 22}$
#499: ILE,SEI,ESE,EIE,LSI,SLE,IEI,ESI (IEI HEF + Ascending Process $\in C_{g, 7}$ )
#500: ILE,SEI,ESE,EIE,LSI,SLE,IEI,LSE
#501: ILE,SEI,ESE,EIE,LSI,SLE,IEI,EII
#502: ILE,SEI,ESE,EIE,LSI,SLE,IEI,IEE
#503: ILE,SEI,ESE,EIE,LSI,SLE,IEI,SLI
#504: ILE,SEI,ESE,EIE,LSI,SLE,SEE,ILI
#505: ILE,SEI,ESE,EIE,LSI,SLE,SEE,LIE
#506: ILE,SEI,ESE,EIE,LSI,SLE,SEE,ESI
#507: ILE,SEI,ESE,EIE,LSI,SLE,SEE,LSE
#508: ILE,SEI,ESE,EIE,LSI,SLE,SEE,EII
#509: ILE,SEI,ESE,EIE,LSI,SLE,SEE,IEE
#510: ILE,SEI,ESE,EIE,LSI,SLE,SEE,SLI
#511: ILE,SEI,ESE,EIE,LSI,SLE,ILI,LIE
#512: ILE,SEI,ESE,EIE,LSI,SLE,ILI,ESI
#513: ILE,SEI,ESE,EIE,LSI,SLE,ILI,LSE
#514: ILE,SEI,ESE,EIE,LSI,SLE,ILI,EII
#515: ILE,SEI,ESE,EIE,LSI,SLE,ILI,IEE
#516: ILE,SEI,ESE,EIE,LSI,SLE,ILI,SLI
#517: ILE,SEI,ESE,EIE,LSI,SLE,LIE,ESI
#518: ILE,SEI,ESE,EIE,LSI,SLE,LIE,LSE
#519: ILE,SEI,ESE,EIE,LSI,SLE,LIE,EII
#520: ILE,SEI,ESE,EIE,LSI,SLE,LIE,IEE $\in C_{x, 8}, C_{x, 21}$
#521: ILE,SEI,ESE,EIE,LSI,SLE,LIE,SLI
#522: ILE,SEI,ESE,EIE,LSI,SLE,ESI,LSE
#523: ILE,SEI,ESE,EIE,LSI,SLE,ESI,EII
#524: ILE,SEI,ESE,EIE,LSI,SLE,ESI,IEE
#525: ILE,SEI,ESE,EIE,LSI,SLE,ESI,SLI (Sensing Introverts + Ascending Extroverts $\in C_{g, 8}$ )
#526: ILE,SEI,ESE,EIE,LSI,SLE,LSE,EII
#527: ILE,SEI,ESE,EIE,LSI,SLE,LSE,IEE
#528: ILE,SEI,ESE,EIE,LSI,SLE,LSE,SLI
#529: ILE,SEI,ESE,EIE,LSI,SLE,EII,IEE
#530: ILE,SEI,ESE,EIE,LSI,SLE,EII,SLI
#531: ILE,SEI,ESE,EIE,LSI,SLE,IEE,SLI
#532: ILE,SEI,ESE,EIE,LSI,IEI,SEE,ILI
#533: ILE,SEI,ESE,EIE,LSI,IEI,SEE,LIE
#534: ILE,SEI,ESE,EIE,LSI,IEI,SEE,ESI
#535: ILE,SEI,ESE,EIE,LSI,IEI,SEE,LSE
#536: ILE,SEI,ESE,EIE,LSI,IEI,SEE,EII
#537: ILE,SEI,ESE,EIE,LSI,IEI,SEE,IEE
#538: ILE,SEI,ESE,EIE,LSI,IEI,SEE,SLI
#539: ILE,SEI,ESE,EIE,LSI,IEI,ILI,LIE
#540: ILE,SEI,ESE,EIE,LSI,IEI,ILI,ESI
#541: ILE,SEI,ESE,EIE,LSI,IEI,ILI,LSE
#542: ILE,SEI,ESE,EIE,LSI,IEI,ILI,EII
#543: ILE,SEI,ESE,EIE,LSI,IEI,ILI,IEE
#544: ILE,SEI,ESE,EIE,LSI,IEI,ILI,SLI
#545: ILE,SEI,ESE,EIE,LSI,IEI,LIE,ESI
#546: ILE,SEI,ESE,EIE,LSI,IEI,LIE,LSE
#547: ILE,SEI,ESE,EIE,LSI,IEI,LIE,EII
#548: ILE,SEI,ESE,EIE,LSI,IEI,LIE,IEE
#549: ILE,SEI,ESE,EIE,LSI,IEI,LIE,SLI $\in C_{x, 5}, C_{x, 24}$
#550: ILE,SEI,ESE,EIE,LSI,IEI,ESI,LSE
#551: ILE,SEI,ESE,EIE,LSI,IEI,ESI,EII
#552: ILE,SEI,ESE,EIE,LSI,IEI,ESI,IEE (Ethical Negativists + Ascending Positivists $\in C_{g, 5}$ )
#553: ILE,SEI,ESE,EIE,LSI,IEI,ESI,SLI
#554: ILE,SEI,ESE,EIE,LSI,IEI,LSE,EII
#555: ILE,SEI,ESE,EIE,LSI,IEI,LSE,IEE
#556: ILE,SEI,ESE,EIE,LSI,IEI,LSE,SLI
#557: ILE,SEI,ESE,EIE,LSI,IEI,EII,IEE
#558: ILE,SEI,ESE,EIE,LSI,IEI,EII,SLI
#559: ILE,SEI,ESE,EIE,LSI,IEI,IEE,SLI
#560: ILE,SEI,ESE,EIE,LSI,SEE,ILI,LIE
#561: ILE,SEI,ESE,EIE,LSI,SEE,ILI,ESI
#562: ILE,SEI,ESE,EIE,LSI,SEE,ILI,LSE
#563: ILE,SEI,ESE,EIE,LSI,SEE,ILI,EII
#564: ILE,SEI,ESE,EIE,LSI,SEE,ILI,IEE
#565: ILE,SEI,ESE,EIE,LSI,SEE,ILI,SLI
#566: ILE,SEI,ESE,EIE,LSI,SEE,LIE,ESI
#567: ILE,SEI,ESE,EIE,LSI,SEE,LIE,LSE
#568: ILE,SEI,ESE,EIE,LSI,SEE,LIE,EII
#569: ILE,SEI,ESE,EIE,LSI,SEE,LIE,IEE
#570: ILE,SEI,ESE,EIE,LSI,SEE,LIE,SLI
#571: ILE,SEI,ESE,EIE,LSI,SEE,ESI,LSE
#572: ILE,SEI,ESE,EIE,LSI,SEE,ESI,EII
#573: ILE,SEI,ESE,EIE,LSI,SEE,ESI,IEE
#574: ILE,SEI,ESE,EIE,LSI,SEE,ESI,SLI
#575: ILE,SEI,ESE,EIE,LSI,SEE,LSE,EII
#576: ILE,SEI,ESE,EIE,LSI,SEE,LSE,IEE
#577: ILE,SEI,ESE,EIE,LSI,SEE,LSE,SLI
#578: ILE,SEI,ESE,EIE,LSI,SEE,EII,IEE
#579: ILE,SEI,ESE,EIE,LSI,SEE,EII,SLI
#580: ILE,SEI,ESE,EIE,LSI,SEE,IEE,SLI
#581: ILE,SEI,ESE,EIE,LSI,ILI,LIE,ESI
#582: ILE,SEI,ESE,EIE,LSI,ILI,LIE,LSE
#583: ILE,SEI,ESE,EIE,LSI,ILI,LIE,EII
#584: ILE,SEI,ESE,EIE,LSI,ILI,LIE,IEE
#585: ILE,SEI,ESE,EIE,LSI,ILI,LIE,SLI
#586: ILE,SEI,ESE,EIE,LSI,ILI,ESI,LSE
#587: ILE,SEI,ESE,EIE,LSI,ILI,ESI,EII
#588: ILE,SEI,ESE,EIE,LSI,ILI,ESI,IEE
#589: ILE,SEI,ESE,EIE,LSI,ILI,ESI,SLI
#590: ILE,SEI,ESE,EIE,LSI,ILI,LSE,EII
#591: ILE,SEI,ESE,EIE,LSI,ILI,LSE,IEE
#592: ILE,SEI,ESE,EIE,LSI,ILI,LSE,SLI
#593: ILE,SEI,ESE,EIE,LSI,ILI,EII,IEE
#594: ILE,SEI,ESE,EIE,LSI,ILI,EII,SLI
#595: ILE,SEI,ESE,EIE,LSI,ILI,IEE,SLI
#596: ILE,SEI,ESE,EIE,LSI,LIE,ESI,LSE
#597: ILE,SEI,ESE,EIE,LSI,LIE,ESI,EII
#598: ILE,SEI,ESE,EIE,LSI,LIE,ESI,IEE
#599: ILE,SEI,ESE,EIE,LSI,LIE,ESI,SLI
#600: ILE,SEI,ESE,EIE,LSI,LIE,LSE,EII
#601: ILE,SEI,ESE,EIE,LSI,LIE,LSE,IEE
#602: ILE,SEI,ESE,EIE,LSI,LIE,LSE,SLI
#603: ILE,SEI,ESE,EIE,LSI,LIE,EII,IEE
#604: ILE,SEI,ESE,EIE,LSI,LIE,EII,SLI
#605: ILE,SEI,ESE,EIE,LSI,LIE,IEE,SLI $\in C_{x, 6}, C_{x, 23}$
#606: ILE,SEI,ESE,EIE,LSI,ESI,LSE,EII
#607: ILE,SEI,ESE,EIE,LSI,ESI,LSE,IEE
#608: ILE,SEI,ESE,EIE,LSI,ESI,LSE,SLI
#609: ILE,SEI,ESE,EIE,LSI,ESI,EII,IEE
#610: ILE,SEI,ESE,EIE,LSI,ESI,EII,SLI
#611: ILE,SEI,ESE,EIE,LSI,ESI,IEE,SLI (IEE HEF + Ascending Process $\in C_{g, 6}$ )
#612: ILE,SEI,ESE,EIE,LSI,LSE,EII,IEE
#613: ILE,SEI,ESE,EIE,LSI,LSE,EII,SLI
#614: ILE,SEI,ESE,EIE,LSI,LSE,IEE,SLI
#615: ILE,SEI,ESE,EIE,LSI,EII,IEE,SLI
#616: ILE,SEI,ESE,EIE,SLE,IEI,SEE,ILI
#617: ILE,SEI,ESE,EIE,SLE,IEI,SEE,LIE
#618: ILE,SEI,ESE,EIE,SLE,IEI,SEE,ESI
#619: ILE,SEI,ESE,EIE,SLE,IEI,SEE,LSE
#620: ILE,SEI,ESE,EIE,SLE,IEI,SEE,EII
#621: ILE,SEI,ESE,EIE,SLE,IEI,SEE,IEE
#622: ILE,SEI,ESE,EIE,SLE,IEI,SEE,SLI
#623: ILE,SEI,ESE,EIE,SLE,IEI,ILI,LIE
#624: ILE,SEI,ESE,EIE,SLE,IEI,ILI,ESI
#625: ILE,SEI,ESE,EIE,SLE,IEI,ILI,LSE
#626: ILE,SEI,ESE,EIE,SLE,IEI,ILI,EII
#627: ILE,SEI,ESE,EIE,SLE,IEI,ILI,IEE
#628: ILE,SEI,ESE,EIE,SLE,IEI,ILI,SLI
#629: ILE,SEI,ESE,EIE,SLE,IEI,LIE,ESI
#630: ILE,SEI,ESE,EIE,SLE,IEI,LIE,LSE $\in C_{x, 3}, C_{x, 18}$
#631: ILE,SEI,ESE,EIE,SLE,IEI,LIE,EII
#632: ILE,SEI,ESE,EIE,SLE,IEI,LIE,IEE
#633: ILE,SEI,ESE,EIE,SLE,IEI,LIE,SLI
#634: ILE,SEI,ESE,EIE,SLE,IEI,ESI,LSE
#635: ILE,SEI,ESE,EIE,SLE,IEI,ESI,EII (SEI+IEI HEF $\in C_{g, 3}$ )
#636: ILE,SEI,ESE,EIE,SLE,IEI,ESI,IEE
#637: ILE,SEI,ESE,EIE,SLE,IEI,ESI,SLI
#638: ILE,SEI,ESE,EIE,SLE,IEI,LSE,EII
#639: ILE,SEI,ESE,EIE,SLE,IEI,LSE,IEE
#640: ILE,SEI,ESE,EIE,SLE,IEI,LSE,SLI
#641: ILE,SEI,ESE,EIE,SLE,IEI,EII,IEE
#642: ILE,SEI,ESE,EIE,SLE,IEI,EII,SLI
#643: ILE,SEI,ESE,EIE,SLE,IEI,IEE,SLI
#644: ILE,SEI,ESE,EIE,SLE,SEE,ILI,LIE
#645: ILE,SEI,ESE,EIE,SLE,SEE,ILI,ESI
#646: ILE,SEI,ESE,EIE,SLE,SEE,ILI,LSE
#647: ILE,SEI,ESE,EIE,SLE,SEE,ILI,EII
#648: ILE,SEI,ESE,EIE,SLE,SEE,ILI,IEE
#649: ILE,SEI,ESE,EIE,SLE,SEE,ILI,SLI
#650: ILE,SEI,ESE,EIE,SLE,SEE,LIE,ESI
#651: ILE,SEI,ESE,EIE,SLE,SEE,LIE,LSE
#652: ILE,SEI,ESE,EIE,SLE,SEE,LIE,EII
#653: ILE,SEI,ESE,EIE,SLE,SEE,LIE,IEE
#654: ILE,SEI,ESE,EIE,SLE,SEE,LIE,SLI
#655: ILE,SEI,ESE,EIE,SLE,SEE,ESI,LSE
#656: ILE,SEI,ESE,EIE,SLE,SEE,ESI,EII
#657: ILE,SEI,ESE,EIE,SLE,SEE,ESI,IEE
#658: ILE,SEI,ESE,EIE,SLE,SEE,ESI,SLI
#659: ILE,SEI,ESE,EIE,SLE,SEE,LSE,EII
#660: ILE,SEI,ESE,EIE,SLE,SEE,LSE,IEE
#661: ILE,SEI,ESE,EIE,SLE,SEE,LSE,SLI
#662: ILE,SEI,ESE,EIE,SLE,SEE,EII,IEE
#663: ILE,SEI,ESE,EIE,SLE,SEE,EII,SLI
#664: ILE,SEI,ESE,EIE,SLE,SEE,IEE,SLI
#665: ILE,SEI,ESE,EIE,SLE,ILI,LIE,ESI
#666: ILE,SEI,ESE,EIE,SLE,ILI,LIE,LSE
#667: ILE,SEI,ESE,EIE,SLE,ILI,LIE,EII
#668: ILE,SEI,ESE,EIE,SLE,ILI,LIE,IEE
#669: ILE,SEI,ESE,EIE,SLE,ILI,LIE,SLI
#670: ILE,SEI,ESE,EIE,SLE,ILI,ESI,LSE
#671: ILE,SEI,ESE,EIE,SLE,ILI,ESI,EII
#672: ILE,SEI,ESE,EIE,SLE,ILI,ESI,IEE
#673: ILE,SEI,ESE,EIE,SLE,ILI,ESI,SLI
#674: ILE,SEI,ESE,EIE,SLE,ILI,LSE,EII
#675: ILE,SEI,ESE,EIE,SLE,ILI,LSE,IEE
#676: ILE,SEI,ESE,EIE,SLE,ILI,LSE,SLI
#677: ILE,SEI,ESE,EIE,SLE,ILI,EII,IEE
#678: ILE,SEI,ESE,EIE,SLE,ILI,EII,SLI
#679: ILE,SEI,ESE,EIE,SLE,ILI,IEE,SLI
#680: ILE,SEI,ESE,EIE,SLE,LIE,ESI,LSE
#681: ILE,SEI,ESE,EIE,SLE,LIE,ESI,EII
#682: ILE,SEI,ESE,EIE,SLE,LIE,ESI,IEE
#683: ILE,SEI,ESE,EIE,SLE,LIE,ESI,SLI
#684: ILE,SEI,ESE,EIE,SLE,LIE,LSE,EII
#685: ILE,SEI,ESE,EIE,SLE,LIE,LSE,IEE $\in C_{x, 4}, C_{x, 17}$
#686: ILE,SEI,ESE,EIE,SLE,LIE,LSE,SLI
#687: ILE,SEI,ESE,EIE,SLE,LIE,EII,IEE
#688: ILE,SEI,ESE,EIE,SLE,LIE,EII,SLI
#689: ILE,SEI,ESE,EIE,SLE,LIE,IEE,SLI
#690: ILE,SEI,ESE,EIE,SLE,ESI,LSE,EII
#691: ILE,SEI,ESE,EIE,SLE,ESI,LSE,IEE
#692: ILE,SEI,ESE,EIE,SLE,ESI,LSE,SLI
#693: ILE,SEI,ESE,EIE,SLE,ESI,EII,IEE
#694: ILE,SEI,ESE,EIE,SLE,ESI,EII,SLI (SEI HEF + Sensing Result $\in C_{g, 4}$ )
#695: ILE,SEI,ESE,EIE,SLE,ESI,IEE,SLI
#696: ILE,SEI,ESE,EIE,SLE,LSE,EII,IEE
#697: ILE,SEI,ESE,EIE,SLE,LSE,EII,SLI
#698: ILE,SEI,ESE,EIE,SLE,LSE,IEE,SLI
#699: ILE,SEI,ESE,EIE,SLE,EII,IEE,SLI
#700: ILE,SEI,ESE,EIE,IEI,SEE,ILI,LIE
#701: ILE,SEI,ESE,EIE,IEI,SEE,ILI,ESI
#702: ILE,SEI,ESE,EIE,IEI,SEE,ILI,LSE
#703: ILE,SEI,ESE,EIE,IEI,SEE,ILI,EII
#704: ILE,SEI,ESE,EIE,IEI,SEE,ILI,IEE
#705: ILE,SEI,ESE,EIE,IEI,SEE,ILI,SLI
#706: ILE,SEI,ESE,EIE,IEI,SEE,LIE,ESI
#707: ILE,SEI,ESE,EIE,IEI,SEE,LIE,LSE
#708: ILE,SEI,ESE,EIE,IEI,SEE,LIE,EII
#709: ILE,SEI,ESE,EIE,IEI,SEE,LIE,IEE
#710: ILE,SEI,ESE,EIE,IEI,SEE,LIE,SLI
#711: ILE,SEI,ESE,EIE,IEI,SEE,ESI,LSE
#712: ILE,SEI,ESE,EIE,IEI,SEE,ESI,EII
#713: ILE,SEI,ESE,EIE,IEI,SEE,ESI,IEE
#714: ILE,SEI,ESE,EIE,IEI,SEE,ESI,SLI
#715: ILE,SEI,ESE,EIE,IEI,SEE,LSE,EII
#716: ILE,SEI,ESE,EIE,IEI,SEE,LSE,IEE
#717: ILE,SEI,ESE,EIE,IEI,SEE,LSE,SLI
#718: ILE,SEI,ESE,EIE,IEI,SEE,EII,IEE
#719: ILE,SEI,ESE,EIE,IEI,SEE,EII,SLI
#720: ILE,SEI,ESE,EIE,IEI,SEE,IEE,SLI
#721: ILE,SEI,ESE,EIE,IEI,ILI,LIE,ESI
#722: ILE,SEI,ESE,EIE,IEI,ILI,LIE,LSE
#723: ILE,SEI,ESE,EIE,IEI,ILI,LIE,EII
#724: ILE,SEI,ESE,EIE,IEI,ILI,LIE,IEE
#725: ILE,SEI,ESE,EIE,IEI,ILI,LIE,SLI
#726: ILE,SEI,ESE,EIE,IEI,ILI,ESI,LSE
#727: ILE,SEI,ESE,EIE,IEI,ILI,ESI,EII
#728: ILE,SEI,ESE,EIE,IEI,ILI,ESI,IEE
#729: ILE,SEI,ESE,EIE,IEI,ILI,ESI,SLI
#730: ILE,SEI,ESE,EIE,IEI,ILI,LSE,EII
#731: ILE,SEI,ESE,EIE,IEI,ILI,LSE,IEE
#732: ILE,SEI,ESE,EIE,IEI,ILI,LSE,SLI
#733: ILE,SEI,ESE,EIE,IEI,ILI,EII,IEE
#734: ILE,SEI,ESE,EIE,IEI,ILI,EII,SLI
#735: ILE,SEI,ESE,EIE,IEI,ILI,IEE,SLI
#736: ILE,SEI,ESE,EIE,IEI,LIE,ESI,LSE
#737: ILE,SEI,ESE,EIE,IEI,LIE,ESI,EII
#738: ILE,SEI,ESE,EIE,IEI,LIE,ESI,IEE
#739: ILE,SEI,ESE,EIE,IEI,LIE,ESI,SLI
#740: ILE,SEI,ESE,EIE,IEI,LIE,LSE,EII
#741: ILE,SEI,ESE,EIE,IEI,LIE,LSE,IEE
#742: ILE,SEI,ESE,EIE,IEI,LIE,LSE,SLI $\in C_{x, 1}, C_{x, 20}$
#743: ILE,SEI,ESE,EIE,IEI,LIE,EII,IEE
#744: ILE,SEI,ESE,EIE,IEI,LIE,EII,SLI
#745: ILE,SEI,ESE,EIE,IEI,LIE,IEE,SLI
#746: ILE,SEI,ESE,EIE,IEI,ESI,LSE,EII
#747: ILE,SEI,ESE,EIE,IEI,ESI,LSE,IEE
#748: ILE,SEI,ESE,EIE,IEI,ESI,LSE,SLI
#749: ILE,SEI,ESE,EIE,IEI,ESI,EII,IEE (SEI HEF + Ethical Result $\in C_{g, 1}$ )
#750: ILE,SEI,ESE,EIE,IEI,ESI,EII,SLI
#751: ILE,SEI,ESE,EIE,IEI,ESI,IEE,SLI
#752: ILE,SEI,ESE,EIE,IEI,LSE,EII,IEE
#753: ILE,SEI,ESE,EIE,IEI,LSE,EII,SLI
#754: ILE,SEI,ESE,EIE,IEI,LSE,IEE,SLI
#755: ILE,SEI,ESE,EIE,IEI,EII,IEE,SLI
#756: ILE,SEI,ESE,EIE,SEE,ILI,LIE,ESI
#757: ILE,SEI,ESE,EIE,SEE,ILI,LIE,LSE (+A4)
#758: ILE,SEI,ESE,EIE,SEE,ILI,LIE,EII
#759: ILE,SEI,ESE,EIE,SEE,ILI,LIE,IEE
#760: ILE,SEI,ESE,EIE,SEE,ILI,LIE,SLI
#761: ILE,SEI,ESE,EIE,SEE,ILI,ESI,LSE
#762: ILE,SEI,ESE,EIE,SEE,ILI,ESI,EII
#763: ILE,SEI,ESE,EIE,SEE,ILI,ESI,IEE
#764: ILE,SEI,ESE,EIE,SEE,ILI,ESI,SLI
#765: ILE,SEI,ESE,EIE,SEE,ILI,LSE,EII
#766: ILE,SEI,ESE,EIE,SEE,ILI,LSE,IEE
#767: ILE,SEI,ESE,EIE,SEE,ILI,LSE,SLI
#768: ILE,SEI,ESE,EIE,SEE,ILI,EII,IEE
#769: ILE,SEI,ESE,EIE,SEE,ILI,EII,SLI
#770: ILE,SEI,ESE,EIE,SEE,ILI,IEE,SLI
#771: ILE,SEI,ESE,EIE,SEE,LIE,ESI,LSE
#772: ILE,SEI,ESE,EIE,SEE,LIE,ESI,EII
#773: ILE,SEI,ESE,EIE,SEE,LIE,ESI,IEE
#774: ILE,SEI,ESE,EIE,SEE,LIE,ESI,SLI
#775: ILE,SEI,ESE,EIE,SEE,LIE,LSE,EII
#776: ILE,SEI,ESE,EIE,SEE,LIE,LSE,IEE
#777: ILE,SEI,ESE,EIE,SEE,LIE,LSE,SLI
#778: ILE,SEI,ESE,EIE,SEE,LIE,EII,IEE
#779: ILE,SEI,ESE,EIE,SEE,LIE,EII,SLI
#780: ILE,SEI,ESE,EIE,SEE,LIE,IEE,SLI
#781: ILE,SEI,ESE,EIE,SEE,ESI,LSE,EII
#782: ILE,SEI,ESE,EIE,SEE,ESI,LSE,IEE
#783: ILE,SEI,ESE,EIE,SEE,ESI,LSE,SLI
#784: ILE,SEI,ESE,EIE,SEE,ESI,EII,IEE
#785: ILE,SEI,ESE,EIE,SEE,ESI,EII,SLI
#786: ILE,SEI,ESE,EIE,SEE,ESI,IEE,SLI
#787: ILE,SEI,ESE,EIE,SEE,LSE,EII,IEE
#788: ILE,SEI,ESE,EIE,SEE,LSE,EII,SLI
#789: ILE,SEI,ESE,EIE,SEE,LSE,IEE,SLI
#790: ILE,SEI,ESE,EIE,SEE,EII,IEE,SLI
#791: ILE,SEI,ESE,EIE,ILI,LIE,ESI,LSE
#792: ILE,SEI,ESE,EIE,ILI,LIE,ESI,EII
#793: ILE,SEI,ESE,EIE,ILI,LIE,ESI,IEE
#794: ILE,SEI,ESE,EIE,ILI,LIE,ESI,SLI
#795: ILE,SEI,ESE,EIE,ILI,LIE,LSE,EII
#796: ILE,SEI,ESE,EIE,ILI,LIE,LSE,IEE
#797: ILE,SEI,ESE,EIE,ILI,LIE,LSE,SLI
#798: ILE,SEI,ESE,EIE,ILI,LIE,EII,IEE
#799: ILE,SEI,ESE,EIE,ILI,LIE,EII,SLI
#800: ILE,SEI,ESE,EIE,ILI,LIE,IEE,SLI
#801: ILE,SEI,ESE,EIE,ILI,ESI,LSE,EII
#802: ILE,SEI,ESE,EIE,ILI,ESI,LSE,IEE
#803: ILE,SEI,ESE,EIE,ILI,ESI,LSE,SLI
#804: ILE,SEI,ESE,EIE,ILI,ESI,EII,IEE
#805: ILE,SEI,ESE,EIE,ILI,ESI,EII,SLI
#806: ILE,SEI,ESE,EIE,ILI,ESI,IEE,SLI
#807: ILE,SEI,ESE,EIE,ILI,LSE,EII,IEE
#808: ILE,SEI,ESE,EIE,ILI,LSE,EII,SLI
#809: ILE,SEI,ESE,EIE,ILI,LSE,IEE,SLI
#810: ILE,SEI,ESE,EIE,ILI,EII,IEE,SLI
#811: ILE,SEI,ESE,EIE,LIE,ESI,LSE,EII
#812: ILE,SEI,ESE,EIE,LIE,ESI,LSE,IEE
#813: ILE,SEI,ESE,EIE,LIE,ESI,LSE,SLI
#814: ILE,SEI,ESE,EIE,LIE,ESI,EII,IEE
#815: ILE,SEI,ESE,EIE,LIE,ESI,EII,SLI
#816: ILE,SEI,ESE,EIE,LIE,ESI,IEE,SLI
#817: ILE,SEI,ESE,EIE,LIE,LSE,EII,IEE
#818: ILE,SEI,ESE,EIE,LIE,LSE,EII,SLI
#819: ILE,SEI,ESE,EIE,LIE,LSE,IEE,SLI $\in C_{x, 2}, C_{x, 19}$
#820: ILE,SEI,ESE,EIE,LIE,EII,IEE,SLI
#821: ILE,SEI,ESE,EIE,ESI,LSE,EII,IEE
#822: ILE,SEI,ESE,EIE,ESI,LSE,EII,SLI
#823: ILE,SEI,ESE,EIE,ESI,LSE,IEE,SLI
#824: ILE,SEI,ESE,EIE,ESI,EII,IEE,SLI (SEI+IEE HEF $\in C_{g, 2}$ )
#825: ILE,SEI,ESE,EIE,LSE,EII,IEE,SLI
#826: ILE,SEI,ESE,LSI,SLE,IEI,SEE,ILI
#827: ILE,SEI,ESE,LSI,SLE,IEI,SEE,LIE
#828: ILE,SEI,ESE,LSI,SLE,IEI,SEE,ESI
#829: ILE,SEI,ESE,LSI,SLE,IEI,SEE,LSE
#830: ILE,SEI,ESE,LSI,SLE,IEI,SEE,EII
#831: ILE,SEI,ESE,LSI,SLE,IEI,SEE,IEE
#832: ILE,SEI,ESE,LSI,SLE,IEI,SEE,SLI
#833: ILE,SEI,ESE,LSI,SLE,IEI,ILI,LIE
#834: ILE,SEI,ESE,LSI,SLE,IEI,ILI,ESI
#835: ILE,SEI,ESE,LSI,SLE,IEI,ILI,LSE
#836: ILE,SEI,ESE,LSI,SLE,IEI,ILI,EII
#837: ILE,SEI,ESE,LSI,SLE,IEI,ILI,IEE
#838: ILE,SEI,ESE,LSI,SLE,IEI,ILI,SLI
#839: ILE,SEI,ESE,LSI,SLE,IEI,LIE,ESI
#840: ILE,SEI,ESE,LSI,SLE,IEI,LIE,LSE
#841: ILE,SEI,ESE,LSI,SLE,IEI,LIE,EII $\in C_{x, 2}, C_{x, 19}$
#842: ILE,SEI,ESE,LSI,SLE,IEI,LIE,IEE
#843: ILE,SEI,ESE,LSI,SLE,IEI,LIE,SLI
#844: ILE,SEI,ESE,LSI,SLE,IEI,ESI,LSE (ILE+IEI HEF $\in C_{g, 2}$ )
#845: ILE,SEI,ESE,LSI,SLE,IEI,ESI,EII
#846: ILE,SEI,ESE,LSI,SLE,IEI,ESI,IEE
#847: ILE,SEI,ESE,LSI,SLE,IEI,ESI,SLI
#848: ILE,SEI,ESE,LSI,SLE,IEI,LSE,EII
#849: ILE,SEI,ESE,LSI,SLE,IEI,LSE,IEE
#850: ILE,SEI,ESE,LSI,SLE,IEI,LSE,SLI
#851: ILE,SEI,ESE,LSI,SLE,IEI,EII,IEE
#852: ILE,SEI,ESE,LSI,SLE,IEI,EII,SLI
#853: ILE,SEI,ESE,LSI,SLE,IEI,IEE,SLI
#854: ILE,SEI,ESE,LSI,SLE,SEE,ILI,LIE
#855: ILE,SEI,ESE,LSI,SLE,SEE,ILI,ESI
#856: ILE,SEI,ESE,LSI,SLE,SEE,ILI,LSE
#857: ILE,SEI,ESE,LSI,SLE,SEE,ILI,EII
#858: ILE,SEI,ESE,LSI,SLE,SEE,ILI,IEE
#859: ILE,SEI,ESE,LSI,SLE,SEE,ILI,SLI
#860: ILE,SEI,ESE,LSI,SLE,SEE,LIE,ESI
#861: ILE,SEI,ESE,LSI,SLE,SEE,LIE,LSE
#862: ILE,SEI,ESE,LSI,SLE,SEE,LIE,EII
#863: ILE,SEI,ESE,LSI,SLE,SEE,LIE,IEE
#864: ILE,SEI,ESE,LSI,SLE,SEE,LIE,SLI
#865: ILE,SEI,ESE,LSI,SLE,SEE,ESI,LSE
#866: ILE,SEI,ESE,LSI,SLE,SEE,ESI,EII
#867: ILE,SEI,ESE,LSI,SLE,SEE,ESI,IEE
#868: ILE,SEI,ESE,LSI,SLE,SEE,ESI,SLI
#869: ILE,SEI,ESE,LSI,SLE,SEE,LSE,EII
#870: ILE,SEI,ESE,LSI,SLE,SEE,LSE,IEE
#871: ILE,SEI,ESE,LSI,SLE,SEE,LSE,SLI
#872: ILE,SEI,ESE,LSI,SLE,SEE,EII,IEE
#873: ILE,SEI,ESE,LSI,SLE,SEE,EII,SLI
#874: ILE,SEI,ESE,LSI,SLE,SEE,IEE,SLI
#875: ILE,SEI,ESE,LSI,SLE,ILI,LIE,ESI
#876: ILE,SEI,ESE,LSI,SLE,ILI,LIE,LSE
#877: ILE,SEI,ESE,LSI,SLE,ILI,LIE,EII
#878: ILE,SEI,ESE,LSI,SLE,ILI,LIE,IEE
#879: ILE,SEI,ESE,LSI,SLE,ILI,LIE,SLI
#880: ILE,SEI,ESE,LSI,SLE,ILI,ESI,LSE
#881: ILE,SEI,ESE,LSI,SLE,ILI,ESI,EII
#882: ILE,SEI,ESE,LSI,SLE,ILI,ESI,IEE
#883: ILE,SEI,ESE,LSI,SLE,ILI,ESI,SLI
#884: ILE,SEI,ESE,LSI,SLE,ILI,LSE,EII
#885: ILE,SEI,ESE,LSI,SLE,ILI,LSE,IEE
#886: ILE,SEI,ESE,LSI,SLE,ILI,LSE,SLI
#887: ILE,SEI,ESE,LSI,SLE,ILI,EII,IEE
#888: ILE,SEI,ESE,LSI,SLE,ILI,EII,SLI
#889: ILE,SEI,ESE,LSI,SLE,ILI,IEE,SLI
#890: ILE,SEI,ESE,LSI,SLE,LIE,ESI,LSE
#891: ILE,SEI,ESE,LSI,SLE,LIE,ESI,EII
#892: ILE,SEI,ESE,LSI,SLE,LIE,ESI,IEE
#893: ILE,SEI,ESE,LSI,SLE,LIE,ESI,SLI
#894: ILE,SEI,ESE,LSI,SLE,LIE,LSE,EII
#895: ILE,SEI,ESE,LSI,SLE,LIE,LSE,IEE
#896: ILE,SEI,ESE,LSI,SLE,LIE,LSE,SLI
#897: ILE,SEI,ESE,LSI,SLE,LIE,EII,IEE $\in C_{x, 1}, C_{x, 20}$
#898: ILE,SEI,ESE,LSI,SLE,LIE,EII,SLI
#899: ILE,SEI,ESE,LSI,SLE,LIE,IEE,SLI
#900: ILE,SEI,ESE,LSI,SLE,ESI,LSE,EII
#901: ILE,SEI,ESE,LSI,SLE,ESI,LSE,IEE
#902: ILE,SEI,ESE,LSI,SLE,ESI,LSE,SLI (ILE HEF + Sensing Result $\in C_{g, 1}$ )
#903: ILE,SEI,ESE,LSI,SLE,ESI,EII,IEE
#904: ILE,SEI,ESE,LSI,SLE,ESI,EII,SLI
#905: ILE,SEI,ESE,LSI,SLE,ESI,IEE,SLI
#906: ILE,SEI,ESE,LSI,SLE,LSE,EII,IEE
#907: ILE,SEI,ESE,LSI,SLE,LSE,EII,SLI
#908: ILE,SEI,ESE,LSI,SLE,LSE,IEE,SLI
#909: ILE,SEI,ESE,LSI,SLE,EII,IEE,SLI
#910: ILE,SEI,ESE,LSI,IEI,SEE,ILI,LIE
#911: ILE,SEI,ESE,LSI,IEI,SEE,ILI,ESI
#912: ILE,SEI,ESE,LSI,IEI,SEE,ILI,LSE
#913: ILE,SEI,ESE,LSI,IEI,SEE,ILI,EII
#914: ILE,SEI,ESE,LSI,IEI,SEE,ILI,IEE
#915: ILE,SEI,ESE,LSI,IEI,SEE,ILI,SLI
#916: ILE,SEI,ESE,LSI,IEI,SEE,LIE,ESI
#917: ILE,SEI,ESE,LSI,IEI,SEE,LIE,LSE
#918: ILE,SEI,ESE,LSI,IEI,SEE,LIE,EII
#919: ILE,SEI,ESE,LSI,IEI,SEE,LIE,IEE
#920: ILE,SEI,ESE,LSI,IEI,SEE,LIE,SLI
#921: ILE,SEI,ESE,LSI,IEI,SEE,ESI,LSE
#922: ILE,SEI,ESE,LSI,IEI,SEE,ESI,EII
#923: ILE,SEI,ESE,LSI,IEI,SEE,ESI,IEE
#924: ILE,SEI,ESE,LSI,IEI,SEE,ESI,SLI
#925: ILE,SEI,ESE,LSI,IEI,SEE,LSE,EII
#926: ILE,SEI,ESE,LSI,IEI,SEE,LSE,IEE
#927: ILE,SEI,ESE,LSI,IEI,SEE,LSE,SLI
#928: ILE,SEI,ESE,LSI,IEI,SEE,EII,IEE
#929: ILE,SEI,ESE,LSI,IEI,SEE,EII,SLI
#930: ILE,SEI,ESE,LSI,IEI,SEE,IEE,SLI
#931: ILE,SEI,ESE,LSI,IEI,ILI,LIE,ESI
#932: ILE,SEI,ESE,LSI,IEI,ILI,LIE,LSE
#933: ILE,SEI,ESE,LSI,IEI,ILI,LIE,EII
#934: ILE,SEI,ESE,LSI,IEI,ILI,LIE,IEE
#935: ILE,SEI,ESE,LSI,IEI,ILI,LIE,SLI
#936: ILE,SEI,ESE,LSI,IEI,ILI,ESI,LSE
#937: ILE,SEI,ESE,LSI,IEI,ILI,ESI,EII
#938: ILE,SEI,ESE,LSI,IEI,ILI,ESI,IEE
#939: ILE,SEI,ESE,LSI,IEI,ILI,ESI,SLI
#940: ILE,SEI,ESE,LSI,IEI,ILI,LSE,EII
#941: ILE,SEI,ESE,LSI,IEI,ILI,LSE,IEE
#942: ILE,SEI,ESE,LSI,IEI,ILI,LSE,SLI
#943: ILE,SEI,ESE,LSI,IEI,ILI,EII,IEE
#944: ILE,SEI,ESE,LSI,IEI,ILI,EII,SLI
#945: ILE,SEI,ESE,LSI,IEI,ILI,IEE,SLI
#946: ILE,SEI,ESE,LSI,IEI,LIE,ESI,LSE
#947: ILE,SEI,ESE,LSI,IEI,LIE,ESI,EII
#948: ILE,SEI,ESE,LSI,IEI,LIE,ESI,IEE
#949: ILE,SEI,ESE,LSI,IEI,LIE,ESI,SLI
#950: ILE,SEI,ESE,LSI,IEI,LIE,LSE,EII
#951: ILE,SEI,ESE,LSI,IEI,LIE,LSE,IEE
#952: ILE,SEI,ESE,LSI,IEI,LIE,LSE,SLI
#953: ILE,SEI,ESE,LSI,IEI,LIE,EII,IEE
#954: ILE,SEI,ESE,LSI,IEI,LIE,EII,SLI $\in C_{x, 4}, C_{x, 17}$
#955: ILE,SEI,ESE,LSI,IEI,LIE,IEE,SLI
#956: ILE,SEI,ESE,LSI,IEI,ESI,LSE,EII
#957: ILE,SEI,ESE,LSI,IEI,ESI,LSE,IEE (ILE HEF + Ethical Result $\in C_{g, 4}$ )
#958: ILE,SEI,ESE,LSI,IEI,ESI,LSE,SLI
#959: ILE,SEI,ESE,LSI,IEI,ESI,EII,IEE
#960: ILE,SEI,ESE,LSI,IEI,ESI,EII,SLI
#961: ILE,SEI,ESE,LSI,IEI,ESI,IEE,SLI
#962: ILE,SEI,ESE,LSI,IEI,LSE,EII,IEE
#963: ILE,SEI,ESE,LSI,IEI,LSE,EII,SLI
#964: ILE,SEI,ESE,LSI,IEI,LSE,IEE,SLI
#965: ILE,SEI,ESE,LSI,IEI,EII,IEE,SLI
#966: ILE,SEI,ESE,LSI,SEE,ILI,LIE,ESI
#967: ILE,SEI,ESE,LSI,SEE,ILI,LIE,LSE
#968: ILE,SEI,ESE,LSI,SEE,ILI,LIE,EII (+B8)
#969: ILE,SEI,ESE,LSI,SEE,ILI,LIE,IEE
#970: ILE,SEI,ESE,LSI,SEE,ILI,LIE,SLI
#971: ILE,SEI,ESE,LSI,SEE,ILI,ESI,LSE
#972: ILE,SEI,ESE,LSI,SEE,ILI,ESI,EII
#973: ILE,SEI,ESE,LSI,SEE,ILI,ESI,IEE
#974: ILE,SEI,ESE,LSI,SEE,ILI,ESI,SLI
#975: ILE,SEI,ESE,LSI,SEE,ILI,LSE,EII
#976: ILE,SEI,ESE,LSI,SEE,ILI,LSE,IEE
#977: ILE,SEI,ESE,LSI,SEE,ILI,LSE,SLI
#978: ILE,SEI,ESE,LSI,SEE,ILI,EII,IEE
#979: ILE,SEI,ESE,LSI,SEE,ILI,EII,SLI
#980: ILE,SEI,ESE,LSI,SEE,ILI,IEE,SLI
#981: ILE,SEI,ESE,LSI,SEE,LIE,ESI,LSE
#982: ILE,SEI,ESE,LSI,SEE,LIE,ESI,EII
#983: ILE,SEI,ESE,LSI,SEE,LIE,ESI,IEE
#984: ILE,SEI,ESE,LSI,SEE,LIE,ESI,SLI
#985: ILE,SEI,ESE,LSI,SEE,LIE,LSE,EII
#986: ILE,SEI,ESE,LSI,SEE,LIE,LSE,IEE
#987: ILE,SEI,ESE,LSI,SEE,LIE,LSE,SLI
#988: ILE,SEI,ESE,LSI,SEE,LIE,EII,IEE
#989: ILE,SEI,ESE,LSI,SEE,LIE,EII,SLI
#990: ILE,SEI,ESE,LSI,SEE,LIE,IEE,SLI
#991: ILE,SEI,ESE,LSI,SEE,ESI,LSE,EII
#992: ILE,SEI,ESE,LSI,SEE,ESI,LSE,IEE
#993: ILE,SEI,ESE,LSI,SEE,ESI,LSE,SLI
#994: ILE,SEI,ESE,LSI,SEE,ESI,EII,IEE
#995: ILE,SEI,ESE,LSI,SEE,ESI,EII,SLI
#996: ILE,SEI,ESE,LSI,SEE,ESI,IEE,SLI
#997: ILE,SEI,ESE,LSI,SEE,LSE,EII,IEE
#998: ILE,SEI,ESE,LSI,SEE,LSE,EII,SLI
#999: ILE,SEI,ESE,LSI,SEE,LSE,IEE,SLI
#1000: ILE,SEI,ESE,LSI,SEE,EII,IEE,SLI
#1001: ILE,SEI,ESE,LSI,ILI,LIE,ESI,LSE
#1002: ILE,SEI,ESE,LSI,ILI,LIE,ESI,EII
#1003: ILE,SEI,ESE,LSI,ILI,LIE,ESI,IEE
#1004: ILE,SEI,ESE,LSI,ILI,LIE,ESI,SLI
#1005: ILE,SEI,ESE,LSI,ILI,LIE,LSE,EII
#1006: ILE,SEI,ESE,LSI,ILI,LIE,LSE,IEE
#1007: ILE,SEI,ESE,LSI,ILI,LIE,LSE,SLI
#1008: ILE,SEI,ESE,LSI,ILI,LIE,EII,IEE
#1009: ILE,SEI,ESE,LSI,ILI,LIE,EII,SLI
#1010: ILE,SEI,ESE,LSI,ILI,LIE,IEE,SLI
#1011: ILE,SEI,ESE,LSI,ILI,ESI,LSE,EII
#1012: ILE,SEI,ESE,LSI,ILI,ESI,LSE,IEE
#1013: ILE,SEI,ESE,LSI,ILI,ESI,LSE,SLI
#1014: ILE,SEI,ESE,LSI,ILI,ESI,EII,IEE
#1015: ILE,SEI,ESE,LSI,ILI,ESI,EII,SLI
#1016: ILE,SEI,ESE,LSI,ILI,ESI,IEE,SLI
#1017: ILE,SEI,ESE,LSI,ILI,LSE,EII,IEE
#1018: ILE,SEI,ESE,LSI,ILI,LSE,EII,SLI
#1019: ILE,SEI,ESE,LSI,ILI,LSE,IEE,SLI
#1020: ILE,SEI,ESE,LSI,ILI,EII,IEE,SLI
#1021: ILE,SEI,ESE,LSI,LIE,ESI,LSE,EII
#1022: ILE,SEI,ESE,LSI,LIE,ESI,LSE,IEE
#1023: ILE,SEI,ESE,LSI,LIE,ESI,LSE,SLI
#1024: ILE,SEI,ESE,LSI,LIE,ESI,EII,IEE
#1025: ILE,SEI,ESE,LSI,LIE,ESI,EII,SLI
#1026: ILE,SEI,ESE,LSI,LIE,ESI,IEE,SLI
#1027: ILE,SEI,ESE,LSI,LIE,LSE,EII,IEE
#1028: ILE,SEI,ESE,LSI,LIE,LSE,EII,SLI
#1029: ILE,SEI,ESE,LSI,LIE,LSE,IEE,SLI
#1030: ILE,SEI,ESE,LSI,LIE,EII,IEE,SLI $\in C_{x, 3}, C_{x, 18}$
#1031: ILE,SEI,ESE,LSI,ESI,LSE,EII,IEE
#1032: ILE,SEI,ESE,LSI,ESI,LSE,EII,SLI
#1033: ILE,SEI,ESE,LSI,ESI,LSE,IEE,SLI (ILE+IEE HEF $\in C_{g, 3}$ )
#1034: ILE,SEI,ESE,LSI,ESI,EII,IEE,SLI
#1035: ILE,SEI,ESE,LSI,LSE,EII,IEE,SLI
#1036: ILE,SEI,ESE,SLE,IEI,SEE,ILI,LIE
#1037: ILE,SEI,ESE,SLE,IEI,SEE,ILI,ESI
#1038: ILE,SEI,ESE,SLE,IEI,SEE,ILI,LSE
#1039: ILE,SEI,ESE,SLE,IEI,SEE,ILI,EII
#1040: ILE,SEI,ESE,SLE,IEI,SEE,ILI,IEE
#1041: ILE,SEI,ESE,SLE,IEI,SEE,ILI,SLI
#1042: ILE,SEI,ESE,SLE,IEI,SEE,LIE,ESI
#1043: ILE,SEI,ESE,SLE,IEI,SEE,LIE,LSE
#1044: ILE,SEI,ESE,SLE,IEI,SEE,LIE,EII
#1045: ILE,SEI,ESE,SLE,IEI,SEE,LIE,IEE
#1046: ILE,SEI,ESE,SLE,IEI,SEE,LIE,SLI
#1047: ILE,SEI,ESE,SLE,IEI,SEE,ESI,LSE
#1048: ILE,SEI,ESE,SLE,IEI,SEE,ESI,EII
#1049: ILE,SEI,ESE,SLE,IEI,SEE,ESI,IEE
#1050: ILE,SEI,ESE,SLE,IEI,SEE,ESI,SLI
#1051: ILE,SEI,ESE,SLE,IEI,SEE,LSE,EII
#1052: ILE,SEI,ESE,SLE,IEI,SEE,LSE,IEE
#1053: ILE,SEI,ESE,SLE,IEI,SEE,LSE,SLI
#1054: ILE,SEI,ESE,SLE,IEI,SEE,EII,IEE
#1055: ILE,SEI,ESE,SLE,IEI,SEE,EII,SLI
#1056: ILE,SEI,ESE,SLE,IEI,SEE,IEE,SLI
#1057: ILE,SEI,ESE,SLE,IEI,ILI,LIE,ESI
#1058: ILE,SEI,ESE,SLE,IEI,ILI,LIE,LSE
#1059: ILE,SEI,ESE,SLE,IEI,ILI,LIE,EII
#1060: ILE,SEI,ESE,SLE,IEI,ILI,LIE,IEE
#1061: ILE,SEI,ESE,SLE,IEI,ILI,LIE,SLI
#1062: ILE,SEI,ESE,SLE,IEI,ILI,ESI,LSE
#1063: ILE,SEI,ESE,SLE,IEI,ILI,ESI,EII
#1064: ILE,SEI,ESE,SLE,IEI,ILI,ESI,IEE
#1065: ILE,SEI,ESE,SLE,IEI,ILI,ESI,SLI
#1066: ILE,SEI,ESE,SLE,IEI,ILI,LSE,EII
#1067: ILE,SEI,ESE,SLE,IEI,ILI,LSE,IEE
#1068: ILE,SEI,ESE,SLE,IEI,ILI,LSE,SLI
#1069: ILE,SEI,ESE,SLE,IEI,ILI,EII,IEE
#1070: ILE,SEI,ESE,SLE,IEI,ILI,EII,SLI
#1071: ILE,SEI,ESE,SLE,IEI,ILI,IEE,SLI
#1072: ILE,SEI,ESE,SLE,IEI,LIE,ESI,LSE
#1073: ILE,SEI,ESE,SLE,IEI,LIE,ESI,EII
#1074: ILE,SEI,ESE,SLE,IEI,LIE,ESI,IEE
#1075: ILE,SEI,ESE,SLE,IEI,LIE,ESI,SLI
#1076: ILE,SEI,ESE,SLE,IEI,LIE,LSE,EII $\in C_{x, 6}, C_{x, 23}$
#1077: ILE,SEI,ESE,SLE,IEI,LIE,LSE,IEE
#1078: ILE,SEI,ESE,SLE,IEI,LIE,LSE,SLI
#1079: ILE,SEI,ESE,SLE,IEI,LIE,EII,IEE
#1080: ILE,SEI,ESE,SLE,IEI,LIE,EII,SLI
#1081: ILE,SEI,ESE,SLE,IEI,LIE,IEE,SLI
#1082: ILE,SEI,ESE,SLE,IEI,ESI,LSE,EII (IEI HEF + Peripheral Process $\in C_{g, 6}$ )
#1083: ILE,SEI,ESE,SLE,IEI,ESI,LSE,IEE
#1084: ILE,SEI,ESE,SLE,IEI,ESI,LSE,SLI
#1085: ILE,SEI,ESE,SLE,IEI,ESI,EII,IEE
#1086: ILE,SEI,ESE,SLE,IEI,ESI,EII,SLI
#1087: ILE,SEI,ESE,SLE,IEI,ESI,IEE,SLI
#1088: ILE,SEI,ESE,SLE,IEI,LSE,EII,IEE
#1089: ILE,SEI,ESE,SLE,IEI,LSE,EII,SLI
#1090: ILE,SEI,ESE,SLE,IEI,LSE,IEE,SLI
#1091: ILE,SEI,ESE,SLE,IEI,EII,IEE,SLI
#1092: ILE,SEI,ESE,SLE,SEE,ILI,LIE,ESI
#1093: ILE,SEI,ESE,SLE,SEE,ILI,LIE,LSE
#1094: ILE,SEI,ESE,SLE,SEE,ILI,LIE,EII
#1095: ILE,SEI,ESE,SLE,SEE,ILI,LIE,IEE (+Z4) #1096: ILE,SEI,ESE,SLE,SEE,ILI,LIE,SLI
#1097: ILE,SEI,ESE,SLE,SEE,ILI,ESI,LSE
#1098: ILE,SEI,ESE,SLE,SEE,ILI,ESI,EII
#1099: ILE,SEI,ESE,SLE,SEE,ILI,ESI,IEE
#1100: ILE,SEI,ESE,SLE,SEE,ILI,ESI,SLI
#1101: ILE,SEI,ESE,SLE,SEE,ILI,LSE,EII
#1102: ILE,SEI,ESE,SLE,SEE,ILI,LSE,IEE
#1103: ILE,SEI,ESE,SLE,SEE,ILI,LSE,SLI
#1104: ILE,SEI,ESE,SLE,SEE,ILI,EII,IEE
#1105: ILE,SEI,ESE,SLE,SEE,ILI,EII,SLI
#1106: ILE,SEI,ESE,SLE,SEE,ILI,IEE,SLI
#1107: ILE,SEI,ESE,SLE,SEE,LIE,ESI,LSE
#1108: ILE,SEI,ESE,SLE,SEE,LIE,ESI,EII
#1109: ILE,SEI,ESE,SLE,SEE,LIE,ESI,IEE
#1110: ILE,SEI,ESE,SLE,SEE,LIE,ESI,SLI
#1111: ILE,SEI,ESE,SLE,SEE,LIE,LSE,EII
#1112: ILE,SEI,ESE,SLE,SEE,LIE,LSE,IEE
#1113: ILE,SEI,ESE,SLE,SEE,LIE,LSE,SLI
#1114: ILE,SEI,ESE,SLE,SEE,LIE,EII,IEE
#1115: ILE,SEI,ESE,SLE,SEE,LIE,EII,SLI
#1116: ILE,SEI,ESE,SLE,SEE,LIE,IEE,SLI
#1117: ILE,SEI,ESE,SLE,SEE,ESI,LSE,EII
#1118: ILE,SEI,ESE,SLE,SEE,ESI,LSE,IEE
#1119: ILE,SEI,ESE,SLE,SEE,ESI,LSE,SLI
#1120: ILE,SEI,ESE,SLE,SEE,ESI,EII,IEE
#1121: ILE,SEI,ESE,SLE,SEE,ESI,EII,SLI
#1122: ILE,SEI,ESE,SLE,SEE,ESI,IEE,SLI
#1123: ILE,SEI,ESE,SLE,SEE,LSE,EII,IEE
#1124: ILE,SEI,ESE,SLE,SEE,LSE,EII,SLI
#1125: ILE,SEI,ESE,SLE,SEE,LSE,IEE,SLI
#1126: ILE,SEI,ESE,SLE,SEE,EII,IEE,SLI
#1127: ILE,SEI,ESE,SLE,ILI,LIE,ESI,LSE
#1128: ILE,SEI,ESE,SLE,ILI,LIE,ESI,EII
#1129: ILE,SEI,ESE,SLE,ILI,LIE,ESI,IEE
#1130: ILE,SEI,ESE,SLE,ILI,LIE,ESI,SLI
#1131: ILE,SEI,ESE,SLE,ILI,LIE,LSE,EII
#1132: ILE,SEI,ESE,SLE,ILI,LIE,LSE,IEE
#1133: ILE,SEI,ESE,SLE,ILI,LIE,LSE,SLI
#1134: ILE,SEI,ESE,SLE,ILI,LIE,EII,IEE
#1135: ILE,SEI,ESE,SLE,ILI,LIE,EII,SLI
#1136: ILE,SEI,ESE,SLE,ILI,LIE,IEE,SLI
#1137: ILE,SEI,ESE,SLE,ILI,ESI,LSE,EII
#1138: ILE,SEI,ESE,SLE,ILI,ESI,LSE,IEE
#1139: ILE,SEI,ESE,SLE,ILI,ESI,LSE,SLI
#1140: ILE,SEI,ESE,SLE,ILI,ESI,EII,IEE
#1141: ILE,SEI,ESE,SLE,ILI,ESI,EII,SLI
#1142: ILE,SEI,ESE,SLE,ILI,ESI,IEE,SLI
#1143: ILE,SEI,ESE,SLE,ILI,LSE,EII,IEE
#1144: ILE,SEI,ESE,SLE,ILI,LSE,EII,SLI
#1145: ILE,SEI,ESE,SLE,ILI,LSE,IEE,SLI
#1146: ILE,SEI,ESE,SLE,ILI,EII,IEE,SLI
#1147: ILE,SEI,ESE,SLE,LIE,ESI,LSE,EII
#1148: ILE,SEI,ESE,SLE,LIE,ESI,LSE,IEE
#1149: ILE,SEI,ESE,SLE,LIE,ESI,LSE,SLI
#1150: ILE,SEI,ESE,SLE,LIE,ESI,EII,IEE
#1151: ILE,SEI,ESE,SLE,LIE,ESI,EII,SLI
#1152: ILE,SEI,ESE,SLE,LIE,ESI,IEE,SLI
#1153: ILE,SEI,ESE,SLE,LIE,LSE,EII,IEE $\in C_{x, 5}, C_{x, 24}$
#1154: ILE,SEI,ESE,SLE,LIE,LSE,EII,SLI
#1155: ILE,SEI,ESE,SLE,LIE,LSE,IEE,SLI
#1156: ILE,SEI,ESE,SLE,LIE,EII,IEE,SLI
#1157: ILE,SEI,ESE,SLE,ESI,LSE,EII,IEE
#1158: ILE,SEI,ESE,SLE,ESI,LSE,EII,SLI (Sensing Negativists + Peripheral Positivists $\in C_{g, 5}$ )
#1159: ILE,SEI,ESE,SLE,ESI,LSE,IEE,SLI
#1160: ILE,SEI,ESE,SLE,ESI,EII,IEE,SLI
#1161: ILE,SEI,ESE,SLE,LSE,EII,IEE,SLI
#1162: ILE,SEI,ESE,IEI,SEE,ILI,LIE,ESI
#1163: ILE,SEI,ESE,IEI,SEE,ILI,LIE,LSE
#1164: ILE,SEI,ESE,IEI,SEE,ILI,LIE,EII
#1165: ILE,SEI,ESE,IEI,SEE,ILI,LIE,IEE
#1166: ILE,SEI,ESE,IEI,SEE,ILI,LIE,SLI (+Y6)
#1167: ILE,SEI,ESE,IEI,SEE,ILI,ESI,LSE
#1168: ILE,SEI,ESE,IEI,SEE,ILI,ESI,EII
#1169: ILE,SEI,ESE,IEI,SEE,ILI,ESI,IEE
#1170: ILE,SEI,ESE,IEI,SEE,ILI,ESI,SLI
#1171: ILE,SEI,ESE,IEI,SEE,ILI,LSE,EII
#1172: ILE,SEI,ESE,IEI,SEE,ILI,LSE,IEE
#1173: ILE,SEI,ESE,IEI,SEE,ILI,LSE,SLI
#1174: ILE,SEI,ESE,IEI,SEE,ILI,EII,IEE
#1175: ILE,SEI,ESE,IEI,SEE,ILI,EII,SLI
#1176: ILE,SEI,ESE,IEI,SEE,ILI,IEE,SLI
#1177: ILE,SEI,ESE,IEI,SEE,LIE,ESI,LSE
#1178: ILE,SEI,ESE,IEI,SEE,LIE,ESI,EII
#1179: ILE,SEI,ESE,IEI,SEE,LIE,ESI,IEE
#1180: ILE,SEI,ESE,IEI,SEE,LIE,ESI,SLI
#1181: ILE,SEI,ESE,IEI,SEE,LIE,LSE,EII
#1182: ILE,SEI,ESE,IEI,SEE,LIE,LSE,IEE
#1183: ILE,SEI,ESE,IEI,SEE,LIE,LSE,SLI
#1184: ILE,SEI,ESE,IEI,SEE,LIE,EII,IEE
#1185: ILE,SEI,ESE,IEI,SEE,LIE,EII,SLI
#1186: ILE,SEI,ESE,IEI,SEE,LIE,IEE,SLI
#1187: ILE,SEI,ESE,IEI,SEE,ESI,LSE,EII
#1188: ILE,SEI,ESE,IEI,SEE,ESI,LSE,IEE
#1189: ILE,SEI,ESE,IEI,SEE,ESI,LSE,SLI
#1190: ILE,SEI,ESE,IEI,SEE,ESI,EII,IEE
#1191: ILE,SEI,ESE,IEI,SEE,ESI,EII,SLI
#1192: ILE,SEI,ESE,IEI,SEE,ESI,IEE,SLI
#1193: ILE,SEI,ESE,IEI,SEE,LSE,EII,IEE
#1194: ILE,SEI,ESE,IEI,SEE,LSE,EII,SLI
#1195: ILE,SEI,ESE,IEI,SEE,LSE,IEE,SLI
#1196: ILE,SEI,ESE,IEI,SEE,EII,IEE,SLI
#1197: ILE,SEI,ESE,IEI,ILI,LIE,ESI,LSE
#1198: ILE,SEI,ESE,IEI,ILI,LIE,ESI,EII
#1199: ILE,SEI,ESE,IEI,ILI,LIE,ESI,IEE
#1200: ILE,SEI,ESE,IEI,ILI,LIE,ESI,SLI
#1201: ILE,SEI,ESE,IEI,ILI,LIE,LSE,EII
#1202: ILE,SEI,ESE,IEI,ILI,LIE,LSE,IEE
#1203: ILE,SEI,ESE,IEI,ILI,LIE,LSE,SLI
#1204: ILE,SEI,ESE,IEI,ILI,LIE,EII,IEE
#1205: ILE,SEI,ESE,IEI,ILI,LIE,EII,SLI
#1206: ILE,SEI,ESE,IEI,ILI,LIE,IEE,SLI
#1207: ILE,SEI,ESE,IEI,ILI,ESI,LSE,EII
#1208: ILE,SEI,ESE,IEI,ILI,ESI,LSE,IEE
#1209: ILE,SEI,ESE,IEI,ILI,ESI,LSE,SLI
#1210: ILE,SEI,ESE,IEI,ILI,ESI,EII,IEE
#1211: ILE,SEI,ESE,IEI,ILI,ESI,EII,SLI
#1212: ILE,SEI,ESE,IEI,ILI,ESI,IEE,SLI
#1213: ILE,SEI,ESE,IEI,ILI,LSE,EII,IEE
#1214: ILE,SEI,ESE,IEI,ILI,LSE,EII,SLI
#1215: ILE,SEI,ESE,IEI,ILI,LSE,IEE,SLI
#1216: ILE,SEI,ESE,IEI,ILI,EII,IEE,SLI
#1217: ILE,SEI,ESE,IEI,LIE,ESI,LSE,EII
#1218: ILE,SEI,ESE,IEI,LIE,ESI,LSE,IEE
#1219: ILE,SEI,ESE,IEI,LIE,ESI,LSE,SLI
#1220: ILE,SEI,ESE,IEI,LIE,ESI,EII,IEE
#1221: ILE,SEI,ESE,IEI,LIE,ESI,EII,SLI
#1222: ILE,SEI,ESE,IEI,LIE,ESI,IEE,SLI
#1223: ILE,SEI,ESE,IEI,LIE,LSE,EII,IEE
#1224: ILE,SEI,ESE,IEI,LIE,LSE,EII,SLI $\in C_{x, 8}, C_{x, 21}$
#1225: ILE,SEI,ESE,IEI,LIE,LSE,IEE,SLI
#1226: ILE,SEI,ESE,IEI,LIE,EII,IEE,SLI
#1227: ILE,SEI,ESE,IEI,ESI,LSE,EII,IEE (Ethical Introverts + Peripheral Extroverts $\in C_{g, 8}$ )
#1228: ILE,SEI,ESE,IEI,ESI,LSE,EII,SLI
#1229: ILE,SEI,ESE,IEI,ESI,LSE,IEE,SLI
#1230: ILE,SEI,ESE,IEI,ESI,EII,IEE,SLI
#1231: ILE,SEI,ESE,IEI,LSE,EII,IEE,SLI
#1232: ILE,SEI,ESE,SEE,ILI,LIE,ESI,LSE
#1233: ILE,SEI,ESE,SEE,ILI,LIE,ESI,EII
#1234: ILE,SEI,ESE,SEE,ILI,LIE,ESI,IEE
#1235: ILE,SEI,ESE,SEE,ILI,LIE,ESI,SLI
#1236: ILE,SEI,ESE,SEE,ILI,LIE,LSE,EII
#1237: ILE,SEI,ESE,SEE,ILI,LIE,LSE,IEE
#1238: ILE,SEI,ESE,SEE,ILI,LIE,LSE,SLI
#1239: ILE,SEI,ESE,SEE,ILI,LIE,EII,IEE
#1240: ILE,SEI,ESE,SEE,ILI,LIE,EII,SLI
#1241: ILE,SEI,ESE,SEE,ILI,LIE,IEE,SLI
#1242: ILE,SEI,ESE,SEE,ILI,ESI,LSE,EII
#1243: ILE,SEI,ESE,SEE,ILI,ESI,LSE,IEE
#1244: ILE,SEI,ESE,SEE,ILI,ESI,LSE,SLI
#1245: ILE,SEI,ESE,SEE,ILI,ESI,EII,IEE
#1246: ILE,SEI,ESE,SEE,ILI,ESI,EII,SLI
#1247: ILE,SEI,ESE,SEE,ILI,ESI,IEE,SLI
#1248: ILE,SEI,ESE,SEE,ILI,LSE,EII,IEE
#1249: ILE,SEI,ESE,SEE,ILI,LSE,EII,SLI
#1250: ILE,SEI,ESE,SEE,ILI,LSE,IEE,SLI
#1251: ILE,SEI,ESE,SEE,ILI,EII,IEE,SLI
#1252: ILE,SEI,ESE,SEE,LIE,ESI,LSE,EII
#1253: ILE,SEI,ESE,SEE,LIE,ESI,LSE,IEE
#1254: ILE,SEI,ESE,SEE,LIE,ESI,LSE,SLI
#1255: ILE,SEI,ESE,SEE,LIE,ESI,EII,IEE
#1256: ILE,SEI,ESE,SEE,LIE,ESI,EII,SLI
#1257: ILE,SEI,ESE,SEE,LIE,ESI,IEE,SLI
#1258: ILE,SEI,ESE,SEE,LIE,LSE,EII,IEE
#1259: ILE,SEI,ESE,SEE,LIE,LSE,EII,SLI
#1260: ILE,SEI,ESE,SEE,LIE,LSE,IEE,SLI
#1261: ILE,SEI,ESE,SEE,LIE,EII,IEE,SLI
#1262: ILE,SEI,ESE,SEE,ESI,LSE,EII,IEE
#1263: ILE,SEI,ESE,SEE,ESI,LSE,EII,SLI
#1264: ILE,SEI,ESE,SEE,ESI,LSE,IEE,SLI
#1265: ILE,SEI,ESE,SEE,ESI,EII,IEE,SLI
#1266: ILE,SEI,ESE,SEE,LSE,EII,IEE,SLI
#1267: ILE,SEI,ESE,ILI,LIE,ESI,LSE,EII
#1268: ILE,SEI,ESE,ILI,LIE,ESI,LSE,IEE
#1269: ILE,SEI,ESE,ILI,LIE,ESI,LSE,SLI
#1270: ILE,SEI,ESE,ILI,LIE,ESI,EII,IEE
#1271: ILE,SEI,ESE,ILI,LIE,ESI,EII,SLI
#1272: ILE,SEI,ESE,ILI,LIE,ESI,IEE,SLI
#1273: ILE,SEI,ESE,ILI,LIE,LSE,EII,IEE
#1274: ILE,SEI,ESE,ILI,LIE,LSE,EII,SLI
#1275: ILE,SEI,ESE,ILI,LIE,LSE,IEE,SLI
#1276: ILE,SEI,ESE,ILI,LIE,EII,IEE,SLI
#1277: ILE,SEI,ESE,ILI,ESI,LSE,EII,IEE
#1278: ILE,SEI,ESE,ILI,ESI,LSE,EII,SLI
#1279: ILE,SEI,ESE,ILI,ESI,LSE,IEE,SLI
#1280: ILE,SEI,ESE,ILI,ESI,EII,IEE,SLI
#1281: ILE,SEI,ESE,ILI,LSE,EII,IEE,SLI
#1282: ILE,SEI,ESE,LIE,ESI,LSE,EII,IEE
#1283: ILE,SEI,ESE,LIE,ESI,LSE,EII,SLI
#1284: ILE,SEI,ESE,LIE,ESI,LSE,IEE,SLI
#1285: ILE,SEI,ESE,LIE,ESI,EII,IEE,SLI
#1286: ILE,SEI,ESE,LIE,LSE,EII,IEE,SLI $\in C_{x, 7}, C_{x, 22}$
#1287: ILE,SEI,ESE,ESI,LSE,EII,IEE,SLI (IEE HEF + Peripheral Process $\in C_{g, 7}$ )
#1288: ILE,SEI,LII,EIE,LSI,SLE,IEI,SEE
#1289: ILE,SEI,LII,EIE,LSI,SLE,IEI,ILI
#1290: ILE,SEI,LII,EIE,LSI,SLE,IEI,LIE (SLE HEF + Ascending Process $\in C_{g, 6}$ )
#1291: ILE,SEI,LII,EIE,LSI,SLE,IEI,ESI $\in C_{x, 6}, C_{x, 23}$
#1292: ILE,SEI,LII,EIE,LSI,SLE,IEI,LSE
#1293: ILE,SEI,LII,EIE,LSI,SLE,IEI,EII
#1294: ILE,SEI,LII,EIE,LSI,SLE,IEI,IEE
#1295: ILE,SEI,LII,EIE,LSI,SLE,IEI,SLI
#1296: ILE,SEI,LII,EIE,LSI,SLE,SEE,ILI
#1297: ILE,SEI,LII,EIE,LSI,SLE,SEE,LIE
#1298: ILE,SEI,LII,EIE,LSI,SLE,SEE,ESI
#1299: ILE,SEI,LII,EIE,LSI,SLE,SEE,LSE
#1300: ILE,SEI,LII,EIE,LSI,SLE,SEE,EII
#1301: ILE,SEI,LII,EIE,LSI,SLE,SEE,IEE
#1302: ILE,SEI,LII,EIE,LSI,SLE,SEE,SLI
#1303: ILE,SEI,LII,EIE,LSI,SLE,ILI,LIE
#1304: ILE,SEI,LII,EIE,LSI,SLE,ILI,ESI
#1305: ILE,SEI,LII,EIE,LSI,SLE,ILI,LSE
#1306: ILE,SEI,LII,EIE,LSI,SLE,ILI,EII
#1307: ILE,SEI,LII,EIE,LSI,SLE,ILI,IEE
#1308: ILE,SEI,LII,EIE,LSI,SLE,ILI,SLI
#1309: ILE,SEI,LII,EIE,LSI,SLE,LIE,ESI
#1310: ILE,SEI,LII,EIE,LSI,SLE,LIE,LSE
#1311: ILE,SEI,LII,EIE,LSI,SLE,LIE,EII
#1312: ILE,SEI,LII,EIE,LSI,SLE,LIE,IEE
#1313: ILE,SEI,LII,EIE,LSI,SLE,LIE,SLI (Logical Positivists + Ascending Negativists $\in C_{g, 5}$ )
#1314: ILE,SEI,LII,EIE,LSI,SLE,ESI,LSE
#1315: ILE,SEI,LII,EIE,LSI,SLE,ESI,EII
#1316: ILE,SEI,LII,EIE,LSI,SLE,ESI,IEE $\in C_{x, 5}, C_{x, 24}$
#1317: ILE,SEI,LII,EIE,LSI,SLE,ESI,SLI
#1318: ILE,SEI,LII,EIE,LSI,SLE,LSE,EII
#1319: ILE,SEI,LII,EIE,LSI,SLE,LSE,IEE
#1320: ILE,SEI,LII,EIE,LSI,SLE,LSE,SLI
#1321: ILE,SEI,LII,EIE,LSI,SLE,EII,IEE
#1322: ILE,SEI,LII,EIE,LSI,SLE,EII,SLI
#1323: ILE,SEI,LII,EIE,LSI,SLE,IEE,SLI
#1324: ILE,SEI,LII,EIE,LSI,IEI,SEE,ILI
#1325: ILE,SEI,LII,EIE,LSI,IEI,SEE,LIE
#1326: ILE,SEI,LII,EIE,LSI,IEI,SEE,ESI
#1327: ILE,SEI,LII,EIE,LSI,IEI,SEE,LSE
#1328: ILE,SEI,LII,EIE,LSI,IEI,SEE,EII
#1329: ILE,SEI,LII,EIE,LSI,IEI,SEE,IEE
#1330: ILE,SEI,LII,EIE,LSI,IEI,SEE,SLI
#1331: ILE,SEI,LII,EIE,LSI,IEI,ILI,LIE
#1332: ILE,SEI,LII,EIE,LSI,IEI,ILI,ESI
#1333: ILE,SEI,LII,EIE,LSI,IEI,ILI,LSE
#1334: ILE,SEI,LII,EIE,LSI,IEI,ILI,EII
#1335: ILE,SEI,LII,EIE,LSI,IEI,ILI,IEE
#1336: ILE,SEI,LII,EIE,LSI,IEI,ILI,SLI
#1337: ILE,SEI,LII,EIE,LSI,IEI,LIE,ESI
#1338: ILE,SEI,LII,EIE,LSI,IEI,LIE,LSE
#1339: ILE,SEI,LII,EIE,LSI,IEI,LIE,EII
#1340: ILE,SEI,LII,EIE,LSI,IEI,LIE,IEE (Intuitive Extroverts + Ascending Introverts $\in C_{g, 8}$ )
#1341: ILE,SEI,LII,EIE,LSI,IEI,LIE,SLI
#1342: ILE,SEI,LII,EIE,LSI,IEI,ESI,LSE
#1343: ILE,SEI,LII,EIE,LSI,IEI,ESI,EII
#1344: ILE,SEI,LII,EIE,LSI,IEI,ESI,IEE
#1345: ILE,SEI,LII,EIE,LSI,IEI,ESI,SLI $\in C_{x, 8}, C_{x, 21}$
#1346: ILE,SEI,LII,EIE,LSI,IEI,LSE,EII
#1347: ILE,SEI,LII,EIE,LSI,IEI,LSE,IEE
#1348: ILE,SEI,LII,EIE,LSI,IEI,LSE,SLI
#1349: ILE,SEI,LII,EIE,LSI,IEI,EII,IEE
#1350: ILE,SEI,LII,EIE,LSI,IEI,EII,SLI
#1351: ILE,SEI,LII,EIE,LSI,IEI,IEE,SLI
#1352: ILE,SEI,LII,EIE,LSI,SEE,ILI,LIE
#1353: ILE,SEI,LII,EIE,LSI,SEE,ILI,ESI
#1354: ILE,SEI,LII,EIE,LSI,SEE,ILI,LSE
#1355: ILE,SEI,LII,EIE,LSI,SEE,ILI,EII
#1356: ILE,SEI,LII,EIE,LSI,SEE,ILI,IEE
#1357: ILE,SEI,LII,EIE,LSI,SEE,ILI,SLI
#1358: ILE,SEI,LII,EIE,LSI,SEE,LIE,ESI
#1359: ILE,SEI,LII,EIE,LSI,SEE,LIE,LSE
#1360: ILE,SEI,LII,EIE,LSI,SEE,LIE,EII
#1361: ILE,SEI,LII,EIE,LSI,SEE,LIE,IEE
#1362: ILE,SEI,LII,EIE,LSI,SEE,LIE,SLI
#1363: ILE,SEI,LII,EIE,LSI,SEE,ESI,LSE
#1364: ILE,SEI,LII,EIE,LSI,SEE,ESI,EII
#1365: ILE,SEI,LII,EIE,LSI,SEE,ESI,IEE
#1366: ILE,SEI,LII,EIE,LSI,SEE,ESI,SLI
#1367: ILE,SEI,LII,EIE,LSI,SEE,LSE,EII
#1368: ILE,SEI,LII,EIE,LSI,SEE,LSE,IEE
#1369: ILE,SEI,LII,EIE,LSI,SEE,LSE,SLI
#1370: ILE,SEI,LII,EIE,LSI,SEE,EII,IEE
#1371: ILE,SEI,LII,EIE,LSI,SEE,EII,SLI
#1372: ILE,SEI,LII,EIE,LSI,SEE,IEE,SLI
#1373: ILE,SEI,LII,EIE,LSI,ILI,LIE,ESI
#1374: ILE,SEI,LII,EIE,LSI,ILI,LIE,LSE
#1375: ILE,SEI,LII,EIE,LSI,ILI,LIE,EII
#1376: ILE,SEI,LII,EIE,LSI,ILI,LIE,IEE
#1377: ILE,SEI,LII,EIE,LSI,ILI,LIE,SLI
#1378: ILE,SEI,LII,EIE,LSI,ILI,ESI,LSE
#1379: ILE,SEI,LII,EIE,LSI,ILI,ESI,EII
#1380: ILE,SEI,LII,EIE,LSI,ILI,ESI,IEE
#1381: ILE,SEI,LII,EIE,LSI,ILI,ESI,SLI
#1382: ILE,SEI,LII,EIE,LSI,ILI,LSE,EII
#1383: ILE,SEI,LII,EIE,LSI,ILI,LSE,IEE
#1384: ILE,SEI,LII,EIE,LSI,ILI,LSE,SLI
#1385: ILE,SEI,LII,EIE,LSI,ILI,EII,IEE
#1386: ILE,SEI,LII,EIE,LSI,ILI,EII,SLI
#1387: ILE,SEI,LII,EIE,LSI,ILI,IEE,SLI
#1388: ILE,SEI,LII,EIE,LSI,LIE,ESI,LSE
#1389: ILE,SEI,LII,EIE,LSI,LIE,ESI,EII
#1390: ILE,SEI,LII,EIE,LSI,LIE,ESI,IEE
#1391: ILE,SEI,LII,EIE,LSI,LIE,ESI,SLI
#1392: ILE,SEI,LII,EIE,LSI,LIE,LSE,EII
#1393: ILE,SEI,LII,EIE,LSI,LIE,LSE,IEE
#1394: ILE,SEI,LII,EIE,LSI,LIE,LSE,SLI
#1395: ILE,SEI,LII,EIE,LSI,LIE,EII,IEE
#1396: ILE,SEI,LII,EIE,LSI,LIE,EII,SLI
#1397: ILE,SEI,LII,EIE,LSI,LIE,IEE,SLI (SLI HEF + Ascending Process $\in C_{g, 7}$ )
#1398: ILE,SEI,LII,EIE,LSI,ESI,LSE,EII
#1399: ILE,SEI,LII,EIE,LSI,ESI,LSE,IEE
#1400: ILE,SEI,LII,EIE,LSI,ESI,LSE,SLI
#1401: ILE,SEI,LII,EIE,LSI,ESI,EII,IEE
#1402: ILE,SEI,LII,EIE,LSI,ESI,EII,SLI
#1403: ILE,SEI,LII,EIE,LSI,ESI,IEE,SLI $\in C_{x, 7}, C_{x, 22}$
#1404: ILE,SEI,LII,EIE,LSI,LSE,EII,IEE
#1405: ILE,SEI,LII,EIE,LSI,LSE,EII,SLI
#1406: ILE,SEI,LII,EIE,LSI,LSE,IEE,SLI
#1407: ILE,SEI,LII,EIE,LSI,EII,IEE,SLI
#1408: ILE,SEI,LII,EIE,SLE,IEI,SEE,ILI
#1409: ILE,SEI,LII,EIE,SLE,IEI,SEE,LIE
#1410: ILE,SEI,LII,EIE,SLE,IEI,SEE,ESI
#1411: ILE,SEI,LII,EIE,SLE,IEI,SEE,LSE
#1412: ILE,SEI,LII,EIE,SLE,IEI,SEE,EII
#1413: ILE,SEI,LII,EIE,SLE,IEI,SEE,IEE
#1414: ILE,SEI,LII,EIE,SLE,IEI,SEE,SLI
#1415: ILE,SEI,LII,EIE,SLE,IEI,ILI,LIE
#1416: ILE,SEI,LII,EIE,SLE,IEI,ILI,ESI
#1417: ILE,SEI,LII,EIE,SLE,IEI,ILI,LSE
#1418: ILE,SEI,LII,EIE,SLE,IEI,ILI,EII
#1419: ILE,SEI,LII,EIE,SLE,IEI,ILI,IEE
#1420: ILE,SEI,LII,EIE,SLE,IEI,ILI,SLI
#1421: ILE,SEI,LII,EIE,SLE,IEI,LIE,ESI
#1422: ILE,SEI,LII,EIE,SLE,IEI,LIE,LSE
#1423: ILE,SEI,LII,EIE,SLE,IEI,LIE,EII (SEI+SLE HEF $\in C_{g, 2}$ )
#1424: ILE,SEI,LII,EIE,SLE,IEI,LIE,IEE
#1425: ILE,SEI,LII,EIE,SLE,IEI,LIE,SLI
#1426: ILE,SEI,LII,EIE,SLE,IEI,ESI,LSE $\in C_{x, 2}, C_{x, 19}$
#1427: ILE,SEI,LII,EIE,SLE,IEI,ESI,EII
#1428: ILE,SEI,LII,EIE,SLE,IEI,ESI,IEE
#1429: ILE,SEI,LII,EIE,SLE,IEI,ESI,SLI
#1430: ILE,SEI,LII,EIE,SLE,IEI,LSE,EII
#1431: ILE,SEI,LII,EIE,SLE,IEI,LSE,IEE
#1432: ILE,SEI,LII,EIE,SLE,IEI,LSE,SLI
#1433: ILE,SEI,LII,EIE,SLE,IEI,EII,IEE
#1434: ILE,SEI,LII,EIE,SLE,IEI,EII,SLI
#1435: ILE,SEI,LII,EIE,SLE,IEI,IEE,SLI
#1436: ILE,SEI,LII,EIE,SLE,SEE,ILI,LIE
#1437: ILE,SEI,LII,EIE,SLE,SEE,ILI,ESI
#1438: ILE,SEI,LII,EIE,SLE,SEE,ILI,LSE
#1439: ILE,SEI,LII,EIE,SLE,SEE,ILI,EII
#1440: ILE,SEI,LII,EIE,SLE,SEE,ILI,IEE
#1441: ILE,SEI,LII,EIE,SLE,SEE,ILI,SLI
#1442: ILE,SEI,LII,EIE,SLE,SEE,LIE,ESI
#1443: ILE,SEI,LII,EIE,SLE,SEE,LIE,LSE
#1444: ILE,SEI,LII,EIE,SLE,SEE,LIE,EII
#1445: ILE,SEI,LII,EIE,SLE,SEE,LIE,IEE
#1446: ILE,SEI,LII,EIE,SLE,SEE,LIE,SLI
#1447: ILE,SEI,LII,EIE,SLE,SEE,ESI,LSE
#1448: ILE,SEI,LII,EIE,SLE,SEE,ESI,EII
#1449: ILE,SEI,LII,EIE,SLE,SEE,ESI,IEE
#1450: ILE,SEI,LII,EIE,SLE,SEE,ESI,SLI
#1451: ILE,SEI,LII,EIE,SLE,SEE,LSE,EII
#1452: ILE,SEI,LII,EIE,SLE,SEE,LSE,IEE
#1453: ILE,SEI,LII,EIE,SLE,SEE,LSE,SLI
#1454: ILE,SEI,LII,EIE,SLE,SEE,EII,IEE
#1455: ILE,SEI,LII,EIE,SLE,SEE,EII,SLI
#1456: ILE,SEI,LII,EIE,SLE,SEE,IEE,SLI
#1457: ILE,SEI,LII,EIE,SLE,ILI,LIE,ESI
#1458: ILE,SEI,LII,EIE,SLE,ILI,LIE,LSE
#1459: ILE,SEI,LII,EIE,SLE,ILI,LIE,EII
#1460: ILE,SEI,LII,EIE,SLE,ILI,LIE,IEE
#1461: ILE,SEI,LII,EIE,SLE,ILI,LIE,SLI
#1462: ILE,SEI,LII,EIE,SLE,ILI,ESI,LSE
#1463: ILE,SEI,LII,EIE,SLE,ILI,ESI,EII
#1464: ILE,SEI,LII,EIE,SLE,ILI,ESI,IEE
#1465: ILE,SEI,LII,EIE,SLE,ILI,ESI,SLI
#1466: ILE,SEI,LII,EIE,SLE,ILI,LSE,EII
#1467: ILE,SEI,LII,EIE,SLE,ILI,LSE,IEE
#1468: ILE,SEI,LII,EIE,SLE,ILI,LSE,SLI
#1469: ILE,SEI,LII,EIE,SLE,ILI,EII,IEE
#1470: ILE,SEI,LII,EIE,SLE,ILI,EII,SLI
#1471: ILE,SEI,LII,EIE,SLE,ILI,IEE,SLI
#1472: ILE,SEI,LII,EIE,SLE,LIE,ESI,LSE
#1473: ILE,SEI,LII,EIE,SLE,LIE,ESI,EII
#1474: ILE,SEI,LII,EIE,SLE,LIE,ESI,IEE
#1475: ILE,SEI,LII,EIE,SLE,LIE,ESI,SLI
#1476: ILE,SEI,LII,EIE,SLE,LIE,LSE,EII
#1477: ILE,SEI,LII,EIE,SLE,LIE,LSE,IEE
#1478: ILE,SEI,LII,EIE,SLE,LIE,LSE,SLI
#1479: ILE,SEI,LII,EIE,SLE,LIE,EII,IEE
#1480: ILE,SEI,LII,EIE,SLE,LIE,EII,SLI (SEI HEF + Logical Result $\in C_{g, 1}$ )
#1481: ILE,SEI,LII,EIE,SLE,LIE,IEE,SLI
#1482: ILE,SEI,LII,EIE,SLE,ESI,LSE,EII
#1483: ILE,SEI,LII,EIE,SLE,ESI,LSE,IEE $\in C_{x, 1}, C_{x, 20}$
#1484: ILE,SEI,LII,EIE,SLE,ESI,LSE,SLI
#1485: ILE,SEI,LII,EIE,SLE,ESI,EII,IEE
#1486: ILE,SEI,LII,EIE,SLE,ESI,EII,SLI
#1487: ILE,SEI,LII,EIE,SLE,ESI,IEE,SLI
#1488: ILE,SEI,LII,EIE,SLE,LSE,EII,IEE
#1489: ILE,SEI,LII,EIE,SLE,LSE,EII,SLI
#1490: ILE,SEI,LII,EIE,SLE,LSE,IEE,SLI
#1491: ILE,SEI,LII,EIE,SLE,EII,IEE,SLI
#1492: ILE,SEI,LII,EIE,IEI,SEE,ILI,LIE
#1493: ILE,SEI,LII,EIE,IEI,SEE,ILI,ESI
#1494: ILE,SEI,LII,EIE,IEI,SEE,ILI,LSE
#1495: ILE,SEI,LII,EIE,IEI,SEE,ILI,EII
#1496: ILE,SEI,LII,EIE,IEI,SEE,ILI,IEE
#1497: ILE,SEI,LII,EIE,IEI,SEE,ILI,SLI
#1498: ILE,SEI,LII,EIE,IEI,SEE,LIE,ESI
#1499: ILE,SEI,LII,EIE,IEI,SEE,LIE,LSE
#1500: ILE,SEI,LII,EIE,IEI,SEE,LIE,EII
#1501: ILE,SEI,LII,EIE,IEI,SEE,LIE,IEE
#1502: ILE,SEI,LII,EIE,IEI,SEE,LIE,SLI
#1503: ILE,SEI,LII,EIE,IEI,SEE,ESI,LSE
#1504: ILE,SEI,LII,EIE,IEI,SEE,ESI,EII
#1505: ILE,SEI,LII,EIE,IEI,SEE,ESI,IEE
#1506: ILE,SEI,LII,EIE,IEI,SEE,ESI,SLI
#1507: ILE,SEI,LII,EIE,IEI,SEE,LSE,EII
#1508: ILE,SEI,LII,EIE,IEI,SEE,LSE,IEE
#1509: ILE,SEI,LII,EIE,IEI,SEE,LSE,SLI
#1510: ILE,SEI,LII,EIE,IEI,SEE,EII,IEE
#1511: ILE,SEI,LII,EIE,IEI,SEE,EII,SLI
#1512: ILE,SEI,LII,EIE,IEI,SEE,IEE,SLI
#1513: ILE,SEI,LII,EIE,IEI,ILI,LIE,ESI
#1514: ILE,SEI,LII,EIE,IEI,ILI,LIE,LSE
#1515: ILE,SEI,LII,EIE,IEI,ILI,LIE,EII
#1516: ILE,SEI,LII,EIE,IEI,ILI,LIE,IEE
#1517: ILE,SEI,LII,EIE,IEI,ILI,LIE,SLI
#1518: ILE,SEI,LII,EIE,IEI,ILI,ESI,LSE
#1519: ILE,SEI,LII,EIE,IEI,ILI,ESI,EII
#1520: ILE,SEI,LII,EIE,IEI,ILI,ESI,IEE
#1521: ILE,SEI,LII,EIE,IEI,ILI,ESI,SLI
#1522: ILE,SEI,LII,EIE,IEI,ILI,LSE,EII
#1523: ILE,SEI,LII,EIE,IEI,ILI,LSE,IEE
#1524: ILE,SEI,LII,EIE,IEI,ILI,LSE,SLI
#1525: ILE,SEI,LII,EIE,IEI,ILI,EII,IEE
#1526: ILE,SEI,LII,EIE,IEI,ILI,EII,SLI
#1527: ILE,SEI,LII,EIE,IEI,ILI,IEE,SLI
#1528: ILE,SEI,LII,EIE,IEI,LIE,ESI,LSE
#1529: ILE,SEI,LII,EIE,IEI,LIE,ESI,EII
#1530: ILE,SEI,LII,EIE,IEI,LIE,ESI,IEE
#1531: ILE,SEI,LII,EIE,IEI,LIE,ESI,SLI
#1532: ILE,SEI,LII,EIE,IEI,LIE,LSE,EII
#1533: ILE,SEI,LII,EIE,IEI,LIE,LSE,IEE
#1534: ILE,SEI,LII,EIE,IEI,LIE,LSE,SLI
#1535: ILE,SEI,LII,EIE,IEI,LIE,EII,IEE (SEI HEF + Intuitive Result $\in C_{g, 4}$ )
#1536: ILE,SEI,LII,EIE,IEI,LIE,EII,SLI
#1537: ILE,SEI,LII,EIE,IEI,LIE,IEE,SLI
#1538: ILE,SEI,LII,EIE,IEI,ESI,LSE,EII
#1539: ILE,SEI,LII,EIE,IEI,ESI,LSE,IEE
#1540: ILE,SEI,LII,EIE,IEI,ESI,LSE,SLI $\in C_{x, 4}, C_{x, 17}$
#1541: ILE,SEI,LII,EIE,IEI,ESI,EII,IEE
#1542: ILE,SEI,LII,EIE,IEI,ESI,EII,SLI
#1543: ILE,SEI,LII,EIE,IEI,ESI,IEE,SLI
#1544: ILE,SEI,LII,EIE,IEI,LSE,EII,IEE
#1545: ILE,SEI,LII,EIE,IEI,LSE,EII,SLI
#1546: ILE,SEI,LII,EIE,IEI,LSE,IEE,SLI
#1547: ILE,SEI,LII,EIE,IEI,EII,IEE,SLI
#1548: ILE,SEI,LII,EIE,SEE,ILI,LIE,ESI
#1549: ILE,SEI,LII,EIE,SEE,ILI,LIE,LSE
#1550: ILE,SEI,LII,EIE,SEE,ILI,LIE,EII
#1551: ILE,SEI,LII,EIE,SEE,ILI,LIE,IEE
#1552: ILE,SEI,LII,EIE,SEE,ILI,LIE,SLI
#1553: ILE,SEI,LII,EIE,SEE,ILI,ESI,LSE (+B7) #1554: ILE,SEI,LII,EIE,SEE,ILI,ESI,EII
#1555: ILE,SEI,LII,EIE,SEE,ILI,ESI,IEE
#1556: ILE,SEI,LII,EIE,SEE,ILI,ESI,SLI
#1557: ILE,SEI,LII,EIE,SEE,ILI,LSE,EII
#1558: ILE,SEI,LII,EIE,SEE,ILI,LSE,IEE
#1559: ILE,SEI,LII,EIE,SEE,ILI,LSE,SLI
#1560: ILE,SEI,LII,EIE,SEE,ILI,EII,IEE
#1561: ILE,SEI,LII,EIE,SEE,ILI,EII,SLI
#1562: ILE,SEI,LII,EIE,SEE,ILI,IEE,SLI
#1563: ILE,SEI,LII,EIE,SEE,LIE,ESI,LSE
#1564: ILE,SEI,LII,EIE,SEE,LIE,ESI,EII
#1565: ILE,SEI,LII,EIE,SEE,LIE,ESI,IEE
#1566: ILE,SEI,LII,EIE,SEE,LIE,ESI,SLI
#1567: ILE,SEI,LII,EIE,SEE,LIE,LSE,EII
#1568: ILE,SEI,LII,EIE,SEE,LIE,LSE,IEE
#1569: ILE,SEI,LII,EIE,SEE,LIE,LSE,SLI
#1570: ILE,SEI,LII,EIE,SEE,LIE,EII,IEE
#1571: ILE,SEI,LII,EIE,SEE,LIE,EII,SLI
#1572: ILE,SEI,LII,EIE,SEE,LIE,IEE,SLI
#1573: ILE,SEI,LII,EIE,SEE,ESI,LSE,EII
#1574: ILE,SEI,LII,EIE,SEE,ESI,LSE,IEE
#1575: ILE,SEI,LII,EIE,SEE,ESI,LSE,SLI
#1576: ILE,SEI,LII,EIE,SEE,ESI,EII,IEE
#1577: ILE,SEI,LII,EIE,SEE,ESI,EII,SLI
#1578: ILE,SEI,LII,EIE,SEE,ESI,IEE,SLI
#1579: ILE,SEI,LII,EIE,SEE,LSE,EII,IEE
#1580: ILE,SEI,LII,EIE,SEE,LSE,EII,SLI
#1581: ILE,SEI,LII,EIE,SEE,LSE,IEE,SLI
#1582: ILE,SEI,LII,EIE,SEE,EII,IEE,SLI
#1583: ILE,SEI,LII,EIE,ILI,LIE,ESI,LSE
#1584: ILE,SEI,LII,EIE,ILI,LIE,ESI,EII
#1585: ILE,SEI,LII,EIE,ILI,LIE,ESI,IEE
#1586: ILE,SEI,LII,EIE,ILI,LIE,ESI,SLI
#1587: ILE,SEI,LII,EIE,ILI,LIE,LSE,EII
#1588: ILE,SEI,LII,EIE,ILI,LIE,LSE,IEE
#1589: ILE,SEI,LII,EIE,ILI,LIE,LSE,SLI
#1590: ILE,SEI,LII,EIE,ILI,LIE,EII,IEE
#1591: ILE,SEI,LII,EIE,ILI,LIE,EII,SLI
#1592: ILE,SEI,LII,EIE,ILI,LIE,IEE,SLI
#1593: ILE,SEI,LII,EIE,ILI,ESI,LSE,EII
#1594: ILE,SEI,LII,EIE,ILI,ESI,LSE,IEE
#1595: ILE,SEI,LII,EIE,ILI,ESI,LSE,SLI
#1596: ILE,SEI,LII,EIE,ILI,ESI,EII,IEE
#1597: ILE,SEI,LII,EIE,ILI,ESI,EII,SLI
#1598: ILE,SEI,LII,EIE,ILI,ESI,IEE,SLI
#1599: ILE,SEI,LII,EIE,ILI,LSE,EII,IEE
#1600: ILE,SEI,LII,EIE,ILI,LSE,EII,SLI
#1601: ILE,SEI,LII,EIE,ILI,LSE,IEE,SLI
#1602: ILE,SEI,LII,EIE,ILI,EII,IEE,SLI
#1603: ILE,SEI,LII,EIE,LIE,ESI,LSE,EII
#1604: ILE,SEI,LII,EIE,LIE,ESI,LSE,IEE
#1605: ILE,SEI,LII,EIE,LIE,ESI,LSE,SLI
#1606: ILE,SEI,LII,EIE,LIE,ESI,EII,IEE
#1607: ILE,SEI,LII,EIE,LIE,ESI,EII,SLI
#1608: ILE,SEI,LII,EIE,LIE,ESI,IEE,SLI
#1609: ILE,SEI,LII,EIE,LIE,LSE,EII,IEE
#1610: ILE,SEI,LII,EIE,LIE,LSE,EII,SLI
#1611: ILE,SEI,LII,EIE,LIE,LSE,IEE,SLI
#1612: ILE,SEI,LII,EIE,LIE,EII,IEE,SLI (SEI+SLI HEF $\in C_{g, 3}$ )
#1613: ILE,SEI,LII,EIE,ESI,LSE,EII,IEE
#1614: ILE,SEI,LII,EIE,ESI,LSE,EII,SLI
#1615: ILE,SEI,LII,EIE,ESI,LSE,IEE,SLI $\in C_{x, 3}, C_{x, 18}$
#1616: ILE,SEI,LII,EIE,ESI,EII,IEE,SLI
#1617: ILE,SEI,LII,EIE,LSE,EII,IEE,SLI
#1618: ILE,SEI,LII,LSI,SLE,IEI,SEE,ILI
#1619: ILE,SEI,LII,LSI,SLE,IEI,SEE,LIE
#1620: ILE,SEI,LII,LSI,SLE,IEI,SEE,ESI
#1621: ILE,SEI,LII,LSI,SLE,IEI,SEE,LSE
#1622: ILE,SEI,LII,LSI,SLE,IEI,SEE,EII
#1623: ILE,SEI,LII,LSI,SLE,IEI,SEE,IEE
#1624: ILE,SEI,LII,LSI,SLE,IEI,SEE,SLI
#1625: ILE,SEI,LII,LSI,SLE,IEI,ILI,LIE
#1626: ILE,SEI,LII,LSI,SLE,IEI,ILI,ESI
#1627: ILE,SEI,LII,LSI,SLE,IEI,ILI,LSE
#1628: ILE,SEI,LII,LSI,SLE,IEI,ILI,EII
#1629: ILE,SEI,LII,LSI,SLE,IEI,ILI,IEE
#1630: ILE,SEI,LII,LSI,SLE,IEI,ILI,SLI
#1631: ILE,SEI,LII,LSI,SLE,IEI,LIE,ESI
#1632: ILE,SEI,LII,LSI,SLE,IEI,LIE,LSE (ILE+SLE HEF $\in C_{g, 3}$ )
#1633: ILE,SEI,LII,LSI,SLE,IEI,LIE,EII
#1634: ILE,SEI,LII,LSI,SLE,IEI,LIE,IEE
#1635: ILE,SEI,LII,LSI,SLE,IEI,LIE,SLI
#1636: ILE,SEI,LII,LSI,SLE,IEI,ESI,LSE
#1637: ILE,SEI,LII,LSI,SLE,IEI,ESI,EII $\in C_{x, 3}, C_{x, 18}$
#1638: ILE,SEI,LII,LSI,SLE,IEI,ESI,IEE
#1639: ILE,SEI,LII,LSI,SLE,IEI,ESI,SLI
#1640: ILE,SEI,LII,LSI,SLE,IEI,LSE,EII
#1641: ILE,SEI,LII,LSI,SLE,IEI,LSE,IEE
#1642: ILE,SEI,LII,LSI,SLE,IEI,LSE,SLI
#1643: ILE,SEI,LII,LSI,SLE,IEI,EII,IEE
#1644: ILE,SEI,LII,LSI,SLE,IEI,EII,SLI
#1645: ILE,SEI,LII,LSI,SLE,IEI,IEE,SLI
#1646: ILE,SEI,LII,LSI,SLE,SEE,ILI,LIE
#1647: ILE,SEI,LII,LSI,SLE,SEE,ILI,ESI
#1648: ILE,SEI,LII,LSI,SLE,SEE,ILI,LSE
#1649: ILE,SEI,LII,LSI,SLE,SEE,ILI,EII
#1650: ILE,SEI,LII,LSI,SLE,SEE,ILI,IEE
#1651: ILE,SEI,LII,LSI,SLE,SEE,ILI,SLI
#1652: ILE,SEI,LII,LSI,SLE,SEE,LIE,ESI
#1653: ILE,SEI,LII,LSI,SLE,SEE,LIE,LSE
#1654: ILE,SEI,LII,LSI,SLE,SEE,LIE,EII
#1655: ILE,SEI,LII,LSI,SLE,SEE,LIE,IEE
#1656: ILE,SEI,LII,LSI,SLE,SEE,LIE,SLI
#1657: ILE,SEI,LII,LSI,SLE,SEE,ESI,LSE
#1658: ILE,SEI,LII,LSI,SLE,SEE,ESI,EII
#1659: ILE,SEI,LII,LSI,SLE,SEE,ESI,IEE
#1660: ILE,SEI,LII,LSI,SLE,SEE,ESI,SLI
#1661: ILE,SEI,LII,LSI,SLE,SEE,LSE,EII
#1662: ILE,SEI,LII,LSI,SLE,SEE,LSE,IEE
#1663: ILE,SEI,LII,LSI,SLE,SEE,LSE,SLI
#1664: ILE,SEI,LII,LSI,SLE,SEE,EII,IEE
#1665: ILE,SEI,LII,LSI,SLE,SEE,EII,SLI
#1666: ILE,SEI,LII,LSI,SLE,SEE,IEE,SLI
#1667: ILE,SEI,LII,LSI,SLE,ILI,LIE,ESI
#1668: ILE,SEI,LII,LSI,SLE,ILI,LIE,LSE
#1669: ILE,SEI,LII,LSI,SLE,ILI,LIE,EII
#1670: ILE,SEI,LII,LSI,SLE,ILI,LIE,IEE
#1671: ILE,SEI,LII,LSI,SLE,ILI,LIE,SLI
#1672: ILE,SEI,LII,LSI,SLE,ILI,ESI,LSE
#1673: ILE,SEI,LII,LSI,SLE,ILI,ESI,EII
#1674: ILE,SEI,LII,LSI,SLE,ILI,ESI,IEE
#1675: ILE,SEI,LII,LSI,SLE,ILI,ESI,SLI
#1676: ILE,SEI,LII,LSI,SLE,ILI,LSE,EII
#1677: ILE,SEI,LII,LSI,SLE,ILI,LSE,IEE
#1678: ILE,SEI,LII,LSI,SLE,ILI,LSE,SLI
#1679: ILE,SEI,LII,LSI,SLE,ILI,EII,IEE
#1680: ILE,SEI,LII,LSI,SLE,ILI,EII,SLI
#1681: ILE,SEI,LII,LSI,SLE,ILI,IEE,SLI
#1682: ILE,SEI,LII,LSI,SLE,LIE,ESI,LSE
#1683: ILE,SEI,LII,LSI,SLE,LIE,ESI,EII
#1684: ILE,SEI,LII,LSI,SLE,LIE,ESI,IEE
#1685: ILE,SEI,LII,LSI,SLE,LIE,ESI,SLI
#1686: ILE,SEI,LII,LSI,SLE,LIE,LSE,EII
#1687: ILE,SEI,LII,LSI,SLE,LIE,LSE,IEE
#1688: ILE,SEI,LII,LSI,SLE,LIE,LSE,SLI (ILE HEF + Logical Result $\in C_{g, 4}$ )
#1689: ILE,SEI,LII,LSI,SLE,LIE,EII,IEE
#1690: ILE,SEI,LII,LSI,SLE,LIE,EII,SLI
#1691: ILE,SEI,LII,LSI,SLE,LIE,IEE,SLI
#1692: ILE,SEI,LII,LSI,SLE,ESI,LSE,EII
#1693: ILE,SEI,LII,LSI,SLE,ESI,LSE,IEE
#1694: ILE,SEI,LII,LSI,SLE,ESI,LSE,SLI
#1695: ILE,SEI,LII,LSI,SLE,ESI,EII,IEE $\in C_{x, 4}, C_{x, 17}$
#1696: ILE,SEI,LII,LSI,SLE,ESI,EII,SLI
#1697: ILE,SEI,LII,LSI,SLE,ESI,IEE,SLI
#1698: ILE,SEI,LII,LSI,SLE,LSE,EII,IEE
#1699: ILE,SEI,LII,LSI,SLE,LSE,EII,SLI
#1700: ILE,SEI,LII,LSI,SLE,LSE,IEE,SLI
#1701: ILE,SEI,LII,LSI,SLE,EII,IEE,SLI
#1702: ILE,SEI,LII,LSI,IEI,SEE,ILI,LIE
#1703: ILE,SEI,LII,LSI,IEI,SEE,ILI,ESI
#1704: ILE,SEI,LII,LSI,IEI,SEE,ILI,LSE
#1705: ILE,SEI,LII,LSI,IEI,SEE,ILI,EII
#1706: ILE,SEI,LII,LSI,IEI,SEE,ILI,IEE
#1707: ILE,SEI,LII,LSI,IEI,SEE,ILI,SLI
#1708: ILE,SEI,LII,LSI,IEI,SEE,LIE,ESI
#1709: ILE,SEI,LII,LSI,IEI,SEE,LIE,LSE
#1710: ILE,SEI,LII,LSI,IEI,SEE,LIE,EII
#1711: ILE,SEI,LII,LSI,IEI,SEE,LIE,IEE
#1712: ILE,SEI,LII,LSI,IEI,SEE,LIE,SLI
#1713: ILE,SEI,LII,LSI,IEI,SEE,ESI,LSE
#1714: ILE,SEI,LII,LSI,IEI,SEE,ESI,EII
#1715: ILE,SEI,LII,LSI,IEI,SEE,ESI,IEE
#1716: ILE,SEI,LII,LSI,IEI,SEE,ESI,SLI
#1717: ILE,SEI,LII,LSI,IEI,SEE,LSE,EII
#1718: ILE,SEI,LII,LSI,IEI,SEE,LSE,IEE
#1719: ILE,SEI,LII,LSI,IEI,SEE,LSE,SLI
#1720: ILE,SEI,LII,LSI,IEI,SEE,EII,IEE
#1721: ILE,SEI,LII,LSI,IEI,SEE,EII,SLI
#1722: ILE,SEI,LII,LSI,IEI,SEE,IEE,SLI
#1723: ILE,SEI,LII,LSI,IEI,ILI,LIE,ESI
#1724: ILE,SEI,LII,LSI,IEI,ILI,LIE,LSE
#1725: ILE,SEI,LII,LSI,IEI,ILI,LIE,EII
#1726: ILE,SEI,LII,LSI,IEI,ILI,LIE,IEE
#1727: ILE,SEI,LII,LSI,IEI,ILI,LIE,SLI
#1728: ILE,SEI,LII,LSI,IEI,ILI,ESI,LSE
#1729: ILE,SEI,LII,LSI,IEI,ILI,ESI,EII
#1730: ILE,SEI,LII,LSI,IEI,ILI,ESI,IEE
#1731: ILE,SEI,LII,LSI,IEI,ILI,ESI,SLI
#1732: ILE,SEI,LII,LSI,IEI,ILI,LSE,EII
#1733: ILE,SEI,LII,LSI,IEI,ILI,LSE,IEE
#1734: ILE,SEI,LII,LSI,IEI,ILI,LSE,SLI
#1735: ILE,SEI,LII,LSI,IEI,ILI,EII,IEE
#1736: ILE,SEI,LII,LSI,IEI,ILI,EII,SLI
#1737: ILE,SEI,LII,LSI,IEI,ILI,IEE,SLI
#1738: ILE,SEI,LII,LSI,IEI,LIE,ESI,LSE
#1739: ILE,SEI,LII,LSI,IEI,LIE,ESI,EII
#1740: ILE,SEI,LII,LSI,IEI,LIE,ESI,IEE
#1741: ILE,SEI,LII,LSI,IEI,LIE,ESI,SLI
#1742: ILE,SEI,LII,LSI,IEI,LIE,LSE,EII
#1743: ILE,SEI,LII,LSI,IEI,LIE,LSE,IEE (ILE HEF + Intuitive Result $\in C_{g, 1}$ )
#1744: ILE,SEI,LII,LSI,IEI,LIE,LSE,SLI
#1745: ILE,SEI,LII,LSI,IEI,LIE,EII,IEE
#1746: ILE,SEI,LII,LSI,IEI,LIE,EII,SLI
#1747: ILE,SEI,LII,LSI,IEI,LIE,IEE,SLI
#1748: ILE,SEI,LII,LSI,IEI,ESI,LSE,EII
#1749: ILE,SEI,LII,LSI,IEI,ESI,LSE,IEE
#1750: ILE,SEI,LII,LSI,IEI,ESI,LSE,SLI
#1751: ILE,SEI,LII,LSI,IEI,ESI,EII,IEE
#1752: ILE,SEI,LII,LSI,IEI,ESI,EII,SLI $\in C_{x, 1}, C_{x, 20}$
#1753: ILE,SEI,LII,LSI,IEI,ESI,IEE,SLI
#1754: ILE,SEI,LII,LSI,IEI,LSE,EII,IEE
#1755: ILE,SEI,LII,LSI,IEI,LSE,EII,SLI
#1756: ILE,SEI,LII,LSI,IEI,LSE,IEE,SLI
#1757: ILE,SEI,LII,LSI,IEI,EII,IEE,SLI
#1758: ILE,SEI,LII,LSI,SEE,ILI,LIE,ESI
#1759: ILE,SEI,LII,LSI,SEE,ILI,LIE,LSE
#1760: ILE,SEI,LII,LSI,SEE,ILI,LIE,EII
#1761: ILE,SEI,LII,LSI,SEE,ILI,LIE,IEE
#1762: ILE,SEI,LII,LSI,SEE,ILI,LIE,SLI
#1763: ILE,SEI,LII,LSI,SEE,ILI,ESI,LSE
#1764: ILE,SEI,LII,LSI,SEE,ILI,ESI,EII (+A8)
#1765: ILE,SEI,LII,LSI,SEE,ILI,ESI,IEE
#1766: ILE,SEI,LII,LSI,SEE,ILI,ESI,SLI
#1767: ILE,SEI,LII,LSI,SEE,ILI,LSE,EII
#1768: ILE,SEI,LII,LSI,SEE,ILI,LSE,IEE
#1769: ILE,SEI,LII,LSI,SEE,ILI,LSE,SLI
#1770: ILE,SEI,LII,LSI,SEE,ILI,EII,IEE
#1771: ILE,SEI,LII,LSI,SEE,ILI,EII,SLI
#1772: ILE,SEI,LII,LSI,SEE,ILI,IEE,SLI
#1773: ILE,SEI,LII,LSI,SEE,LIE,ESI,LSE
#1774: ILE,SEI,LII,LSI,SEE,LIE,ESI,EII
#1775: ILE,SEI,LII,LSI,SEE,LIE,ESI,IEE
#1776: ILE,SEI,LII,LSI,SEE,LIE,ESI,SLI
#1777: ILE,SEI,LII,LSI,SEE,LIE,LSE,EII
#1778: ILE,SEI,LII,LSI,SEE,LIE,LSE,IEE
#1779: ILE,SEI,LII,LSI,SEE,LIE,LSE,SLI
#1780: ILE,SEI,LII,LSI,SEE,LIE,EII,IEE
#1781: ILE,SEI,LII,LSI,SEE,LIE,EII,SLI
#1782: ILE,SEI,LII,LSI,SEE,LIE,IEE,SLI
#1783: ILE,SEI,LII,LSI,SEE,ESI,LSE,EII
#1784: ILE,SEI,LII,LSI,SEE,ESI,LSE,IEE
#1785: ILE,SEI,LII,LSI,SEE,ESI,LSE,SLI
#1786: ILE,SEI,LII,LSI,SEE,ESI,EII,IEE
#1787: ILE,SEI,LII,LSI,SEE,ESI,EII,SLI
#1788: ILE,SEI,LII,LSI,SEE,ESI,IEE,SLI
#1789: ILE,SEI,LII,LSI,SEE,LSE,EII,IEE
#1790: ILE,SEI,LII,LSI,SEE,LSE,EII,SLI
#1791: ILE,SEI,LII,LSI,SEE,LSE,IEE,SLI
#1792: ILE,SEI,LII,LSI,SEE,EII,IEE,SLI
#1793: ILE,SEI,LII,LSI,ILI,LIE,ESI,LSE
#1794: ILE,SEI,LII,LSI,ILI,LIE,ESI,EII
#1795: ILE,SEI,LII,LSI,ILI,LIE,ESI,IEE
#1796: ILE,SEI,LII,LSI,ILI,LIE,ESI,SLI
#1797: ILE,SEI,LII,LSI,ILI,LIE,LSE,EII
#1798: ILE,SEI,LII,LSI,ILI,LIE,LSE,IEE
#1799: ILE,SEI,LII,LSI,ILI,LIE,LSE,SLI
#1800: ILE,SEI,LII,LSI,ILI,LIE,EII,IEE
#1801: ILE,SEI,LII,LSI,ILI,LIE,EII,SLI
#1802: ILE,SEI,LII,LSI,ILI,LIE,IEE,SLI
#1803: ILE,SEI,LII,LSI,ILI,ESI,LSE,EII
#1804: ILE,SEI,LII,LSI,ILI,ESI,LSE,IEE
#1805: ILE,SEI,LII,LSI,ILI,ESI,LSE,SLI
#1806: ILE,SEI,LII,LSI,ILI,ESI,EII,IEE
#1807: ILE,SEI,LII,LSI,ILI,ESI,EII,SLI
#1808: ILE,SEI,LII,LSI,ILI,ESI,IEE,SLI
#1809: ILE,SEI,LII,LSI,ILI,LSE,EII,IEE
#1810: ILE,SEI,LII,LSI,ILI,LSE,EII,SLI
#1811: ILE,SEI,LII,LSI,ILI,LSE,IEE,SLI
#1812: ILE,SEI,LII,LSI,ILI,EII,IEE,SLI
#1813: ILE,SEI,LII,LSI,LIE,ESI,LSE,EII
#1814: ILE,SEI,LII,LSI,LIE,ESI,LSE,IEE
#1815: ILE,SEI,LII,LSI,LIE,ESI,LSE,SLI
#1816: ILE,SEI,LII,LSI,LIE,ESI,EII,IEE
#1817: ILE,SEI,LII,LSI,LIE,ESI,EII,SLI
#1818: ILE,SEI,LII,LSI,LIE,ESI,IEE,SLI
#1819: ILE,SEI,LII,LSI,LIE,LSE,EII,IEE
#1820: ILE,SEI,LII,LSI,LIE,LSE,EII,SLI
#1821: ILE,SEI,LII,LSI,LIE,LSE,IEE,SLI (ILE+SLI HEF $\in C_{g, 2}$ )
#1822: ILE,SEI,LII,LSI,LIE,EII,IEE,SLI
#1823: ILE,SEI,LII,LSI,ESI,LSE,EII,IEE
#1824: ILE,SEI,LII,LSI,ESI,LSE,EII,SLI
#1825: ILE,SEI,LII,LSI,ESI,LSE,IEE,SLI
#1826: ILE,SEI,LII,LSI,ESI,EII,IEE,SLI $\in C_{x, 2}, C_{x, 19}$
#1827: ILE,SEI,LII,LSI,LSE,EII,IEE,SLI
#1828: ILE,SEI,LII,SLE,IEI,SEE,ILI,LIE
#1829: ILE,SEI,LII,SLE,IEI,SEE,ILI,ESI
#1830: ILE,SEI,LII,SLE,IEI,SEE,ILI,LSE
#1831: ILE,SEI,LII,SLE,IEI,SEE,ILI,EII
#1832: ILE,SEI,LII,SLE,IEI,SEE,ILI,IEE
#1833: ILE,SEI,LII,SLE,IEI,SEE,ILI,SLI
#1834: ILE,SEI,LII,SLE,IEI,SEE,LIE,ESI
#1835: ILE,SEI,LII,SLE,IEI,SEE,LIE,LSE
#1836: ILE,SEI,LII,SLE,IEI,SEE,LIE,EII
#1837: ILE,SEI,LII,SLE,IEI,SEE,LIE,IEE
#1838: ILE,SEI,LII,SLE,IEI,SEE,LIE,SLI
#1839: ILE,SEI,LII,SLE,IEI,SEE,ESI,LSE
#1840: ILE,SEI,LII,SLE,IEI,SEE,ESI,EII
#1841: ILE,SEI,LII,SLE,IEI,SEE,ESI,IEE
#1842: ILE,SEI,LII,SLE,IEI,SEE,ESI,SLI
#1843: ILE,SEI,LII,SLE,IEI,SEE,LSE,EII
#1844: ILE,SEI,LII,SLE,IEI,SEE,LSE,IEE
#1845: ILE,SEI,LII,SLE,IEI,SEE,LSE,SLI
#1846: ILE,SEI,LII,SLE,IEI,SEE,EII,IEE
#1847: ILE,SEI,LII,SLE,IEI,SEE,EII,SLI
#1848: ILE,SEI,LII,SLE,IEI,SEE,IEE,SLI
#1849: ILE,SEI,LII,SLE,IEI,ILI,LIE,ESI
#1850: ILE,SEI,LII,SLE,IEI,ILI,LIE,LSE
#1851: ILE,SEI,LII,SLE,IEI,ILI,LIE,EII
#1852: ILE,SEI,LII,SLE,IEI,ILI,LIE,IEE
#1853: ILE,SEI,LII,SLE,IEI,ILI,LIE,SLI
#1854: ILE,SEI,LII,SLE,IEI,ILI,ESI,LSE
#1855: ILE,SEI,LII,SLE,IEI,ILI,ESI,EII
#1856: ILE,SEI,LII,SLE,IEI,ILI,ESI,IEE
#1857: ILE,SEI,LII,SLE,IEI,ILI,ESI,SLI
#1858: ILE,SEI,LII,SLE,IEI,ILI,LSE,EII
#1859: ILE,SEI,LII,SLE,IEI,ILI,LSE,IEE
#1860: ILE,SEI,LII,SLE,IEI,ILI,LSE,SLI
#1861: ILE,SEI,LII,SLE,IEI,ILI,EII,IEE
#1862: ILE,SEI,LII,SLE,IEI,ILI,EII,SLI
#1863: ILE,SEI,LII,SLE,IEI,ILI,IEE,SLI
#1864: ILE,SEI,LII,SLE,IEI,LIE,ESI,LSE
#1865: ILE,SEI,LII,SLE,IEI,LIE,ESI,EII
#1866: ILE,SEI,LII,SLE,IEI,LIE,ESI,IEE
#1867: ILE,SEI,LII,SLE,IEI,LIE,ESI,SLI
#1868: ILE,SEI,LII,SLE,IEI,LIE,LSE,EII (SLE HEF + Peripheral Process $\in C_{g, 7}$ )
#1869: ILE,SEI,LII,SLE,IEI,LIE,LSE,IEE
#1870: ILE,SEI,LII,SLE,IEI,LIE,LSE,SLI
#1871: ILE,SEI,LII,SLE,IEI,LIE,EII,IEE
#1872: ILE,SEI,LII,SLE,IEI,LIE,EII,SLI
#1873: ILE,SEI,LII,SLE,IEI,LIE,IEE,SLI
#1874: ILE,SEI,LII,SLE,IEI,ESI,LSE,EII $\in C_{x, 7}, C_{x, 22}$
#1875: ILE,SEI,LII,SLE,IEI,ESI,LSE,IEE
#1876: ILE,SEI,LII,SLE,IEI,ESI,LSE,SLI
#1877: ILE,SEI,LII,SLE,IEI,ESI,EII,IEE
#1878: ILE,SEI,LII,SLE,IEI,ESI,EII,SLI
#1879: ILE,SEI,LII,SLE,IEI,ESI,IEE,SLI
#1880: ILE,SEI,LII,SLE,IEI,LSE,EII,IEE
#1881: ILE,SEI,LII,SLE,IEI,LSE,EII,SLI
#1882: ILE,SEI,LII,SLE,IEI,LSE,IEE,SLI
#1883: ILE,SEI,LII,SLE,IEI,EII,IEE,SLI
#1884: ILE,SEI,LII,SLE,SEE,ILI,LIE,ESI
#1885: ILE,SEI,LII,SLE,SEE,ILI,LIE,LSE
#1886: ILE,SEI,LII,SLE,SEE,ILI,LIE,EII
#1887: ILE,SEI,LII,SLE,SEE,ILI,LIE,IEE
#1888: ILE,SEI,LII,SLE,SEE,ILI,LIE,SLI
#1889: ILE,SEI,LII,SLE,SEE,ILI,ESI,LSE
#1890: ILE,SEI,LII,SLE,SEE,ILI,ESI,EII
#1891: ILE,SEI,LII,SLE,SEE,ILI,ESI,IEE (+Y3) #1892: ILE,SEI,LII,SLE,SEE,ILI,ESI,SLI
#1893: ILE,SEI,LII,SLE,SEE,ILI,LSE,EII
#1894: ILE,SEI,LII,SLE,SEE,ILI,LSE,IEE
#1895: ILE,SEI,LII,SLE,SEE,ILI,LSE,SLI
#1896: ILE,SEI,LII,SLE,SEE,ILI,EII,IEE
#1897: ILE,SEI,LII,SLE,SEE,ILI,EII,SLI
#1898: ILE,SEI,LII,SLE,SEE,ILI,IEE,SLI
#1899: ILE,SEI,LII,SLE,SEE,LIE,ESI,LSE
#1900: ILE,SEI,LII,SLE,SEE,LIE,ESI,EII
#1901: ILE,SEI,LII,SLE,SEE,LIE,ESI,IEE
#1902: ILE,SEI,LII,SLE,SEE,LIE,ESI,SLI
#1903: ILE,SEI,LII,SLE,SEE,LIE,LSE,EII
#1904: ILE,SEI,LII,SLE,SEE,LIE,LSE,IEE
#1905: ILE,SEI,LII,SLE,SEE,LIE,LSE,SLI
#1906: ILE,SEI,LII,SLE,SEE,LIE,EII,IEE
#1907: ILE,SEI,LII,SLE,SEE,LIE,EII,SLI
#1908: ILE,SEI,LII,SLE,SEE,LIE,IEE,SLI
#1909: ILE,SEI,LII,SLE,SEE,ESI,LSE,EII
#1910: ILE,SEI,LII,SLE,SEE,ESI,LSE,IEE
#1911: ILE,SEI,LII,SLE,SEE,ESI,LSE,SLI
#1912: ILE,SEI,LII,SLE,SEE,ESI,EII,IEE
#1913: ILE,SEI,LII,SLE,SEE,ESI,EII,SLI
#1914: ILE,SEI,LII,SLE,SEE,ESI,IEE,SLI
#1915: ILE,SEI,LII,SLE,SEE,LSE,EII,IEE
#1916: ILE,SEI,LII,SLE,SEE,LSE,EII,SLI
#1917: ILE,SEI,LII,SLE,SEE,LSE,IEE,SLI
#1918: ILE,SEI,LII,SLE,SEE,EII,IEE,SLI
#1919: ILE,SEI,LII,SLE,ILI,LIE,ESI,LSE
#1920: ILE,SEI,LII,SLE,ILI,LIE,ESI,EII
#1921: ILE,SEI,LII,SLE,ILI,LIE,ESI,IEE
#1922: ILE,SEI,LII,SLE,ILI,LIE,ESI,SLI
#1923: ILE,SEI,LII,SLE,ILI,LIE,LSE,EII
#1924: ILE,SEI,LII,SLE,ILI,LIE,LSE,IEE
#1925: ILE,SEI,LII,SLE,ILI,LIE,LSE,SLI
#1926: ILE,SEI,LII,SLE,ILI,LIE,EII,IEE
#1927: ILE,SEI,LII,SLE,ILI,LIE,EII,SLI
#1928: ILE,SEI,LII,SLE,ILI,LIE,IEE,SLI
#1929: ILE,SEI,LII,SLE,ILI,ESI,LSE,EII
#1930: ILE,SEI,LII,SLE,ILI,ESI,LSE,IEE
#1931: ILE,SEI,LII,SLE,ILI,ESI,LSE,SLI
#1932: ILE,SEI,LII,SLE,ILI,ESI,EII,IEE
#1933: ILE,SEI,LII,SLE,ILI,ESI,EII,SLI
#1934: ILE,SEI,LII,SLE,ILI,ESI,IEE,SLI
#1935: ILE,SEI,LII,SLE,ILI,LSE,EII,IEE
#1936: ILE,SEI,LII,SLE,ILI,LSE,EII,SLI
#1937: ILE,SEI,LII,SLE,ILI,LSE,IEE,SLI
#1938: ILE,SEI,LII,SLE,ILI,EII,IEE,SLI
#1939: ILE,SEI,LII,SLE,LIE,ESI,LSE,EII
#1940: ILE,SEI,LII,SLE,LIE,ESI,LSE,IEE
#1941: ILE,SEI,LII,SLE,LIE,ESI,LSE,SLI
#1942: ILE,SEI,LII,SLE,LIE,ESI,EII,IEE
#1943: ILE,SEI,LII,SLE,LIE,ESI,EII,SLI
#1944: ILE,SEI,LII,SLE,LIE,ESI,IEE,SLI
#1945: ILE,SEI,LII,SLE,LIE,LSE,EII,IEE
#1946: ILE,SEI,LII,SLE,LIE,LSE,EII,SLI (Logical Extroverts + Peripheral Introverts $\in C_{g, 8}$ )
#1947: ILE,SEI,LII,SLE,LIE,LSE,IEE,SLI
#1948: ILE,SEI,LII,SLE,LIE,EII,IEE,SLI
#1949: ILE,SEI,LII,SLE,ESI,LSE,EII,IEE $\in C_{x, 8}, C_{x, 21}$
#1950: ILE,SEI,LII,SLE,ESI,LSE,EII,SLI
#1951: ILE,SEI,LII,SLE,ESI,LSE,IEE,SLI
#1952: ILE,SEI,LII,SLE,ESI,EII,IEE,SLI
#1953: ILE,SEI,LII,SLE,LSE,EII,IEE,SLI
#1954: ILE,SEI,LII,IEI,SEE,ILI,LIE,ESI
#1955: ILE,SEI,LII,IEI,SEE,ILI,LIE,LSE
#1956: ILE,SEI,LII,IEI,SEE,ILI,LIE,EII
#1957: ILE,SEI,LII,IEI,SEE,ILI,LIE,IEE
#1958: ILE,SEI,LII,IEI,SEE,ILI,LIE,SLI
#1959: ILE,SEI,LII,IEI,SEE,ILI,ESI,LSE
#1960: ILE,SEI,LII,IEI,SEE,ILI,ESI,EII
#1961: ILE,SEI,LII,IEI,SEE,ILI,ESI,IEE
#1962: ILE,SEI,LII,IEI,SEE,ILI,ESI,SLI (+Z7) #1963: ILE,SEI,LII,IEI,SEE,ILI,LSE,EII
#1964: ILE,SEI,LII,IEI,SEE,ILI,LSE,IEE
#1965: ILE,SEI,LII,IEI,SEE,ILI,LSE,SLI
#1966: ILE,SEI,LII,IEI,SEE,ILI,EII,IEE
#1967: ILE,SEI,LII,IEI,SEE,ILI,EII,SLI
#1968: ILE,SEI,LII,IEI,SEE,ILI,IEE,SLI
#1969: ILE,SEI,LII,IEI,SEE,LIE,ESI,LSE
#1970: ILE,SEI,LII,IEI,SEE,LIE,ESI,EII
#1971: ILE,SEI,LII,IEI,SEE,LIE,ESI,IEE
#1972: ILE,SEI,LII,IEI,SEE,LIE,ESI,SLI
#1973: ILE,SEI,LII,IEI,SEE,LIE,LSE,EII
#1974: ILE,SEI,LII,IEI,SEE,LIE,LSE,IEE
#1975: ILE,SEI,LII,IEI,SEE,LIE,LSE,SLI
#1976: ILE,SEI,LII,IEI,SEE,LIE,EII,IEE
#1977: ILE,SEI,LII,IEI,SEE,LIE,EII,SLI
#1978: ILE,SEI,LII,IEI,SEE,LIE,IEE,SLI
#1979: ILE,SEI,LII,IEI,SEE,ESI,LSE,EII
#1980: ILE,SEI,LII,IEI,SEE,ESI,LSE,IEE
#1981: ILE,SEI,LII,IEI,SEE,ESI,LSE,SLI
#1982: ILE,SEI,LII,IEI,SEE,ESI,EII,IEE
#1983: ILE,SEI,LII,IEI,SEE,ESI,EII,SLI
#1984: ILE,SEI,LII,IEI,SEE,ESI,IEE,SLI
#1985: ILE,SEI,LII,IEI,SEE,LSE,EII,IEE
#1986: ILE,SEI,LII,IEI,SEE,LSE,EII,SLI
#1987: ILE,SEI,LII,IEI,SEE,LSE,IEE,SLI
#1988: ILE,SEI,LII,IEI,SEE,EII,IEE,SLI
#1989: ILE,SEI,LII,IEI,ILI,LIE,ESI,LSE
#1990: ILE,SEI,LII,IEI,ILI,LIE,ESI,EII
#1991: ILE,SEI,LII,IEI,ILI,LIE,ESI,IEE
#1992: ILE,SEI,LII,IEI,ILI,LIE,ESI,SLI
#1993: ILE,SEI,LII,IEI,ILI,LIE,LSE,EII
#1994: ILE,SEI,LII,IEI,ILI,LIE,LSE,IEE
#1995: ILE,SEI,LII,IEI,ILI,LIE,LSE,SLI
#1996: ILE,SEI,LII,IEI,ILI,LIE,EII,IEE
#1997: ILE,SEI,LII,IEI,ILI,LIE,EII,SLI
#1998: ILE,SEI,LII,IEI,ILI,LIE,IEE,SLI
#1999: ILE,SEI,LII,IEI,ILI,ESI,LSE,EII
#2000: ILE,SEI,LII,IEI,ILI,ESI,LSE,IEE
#2001: ILE,SEI,LII,IEI,ILI,ESI,LSE,SLI
#2002: ILE,SEI,LII,IEI,ILI,ESI,EII,IEE
#2003: ILE,SEI,LII,IEI,ILI,ESI,EII,SLI
#2004: ILE,SEI,LII,IEI,ILI,ESI,IEE,SLI
#2005: ILE,SEI,LII,IEI,ILI,LSE,EII,IEE
#2006: ILE,SEI,LII,IEI,ILI,LSE,EII,SLI
#2007: ILE,SEI,LII,IEI,ILI,LSE,IEE,SLI
#2008: ILE,SEI,LII,IEI,ILI,EII,IEE,SLI (Lazy)
#2009: ILE,SEI,LII,IEI,LIE,ESI,LSE,EII
#2010: ILE,SEI,LII,IEI,LIE,ESI,LSE,IEE
#2011: ILE,SEI,LII,IEI,LIE,ESI,LSE,SLI
#2012: ILE,SEI,LII,IEI,LIE,ESI,EII,IEE
#2013: ILE,SEI,LII,IEI,LIE,ESI,EII,SLI
#2014: ILE,SEI,LII,IEI,LIE,ESI,IEE,SLI
#2015: ILE,SEI,LII,IEI,LIE,LSE,EII,IEE (Intuitive Positivists + Peripheral Negativists $\in C_{g, 5}$ )
#2016: ILE,SEI,LII,IEI,LIE,LSE,EII,SLI
#2017: ILE,SEI,LII,IEI,LIE,LSE,IEE,SLI
#2018: ILE,SEI,LII,IEI,LIE,EII,IEE,SLI
#2019: ILE,SEI,LII,IEI,ESI,LSE,EII,IEE
#2020: ILE,SEI,LII,IEI,ESI,LSE,EII,SLI $\in C_{x, 5}, C_{x, 24}$
#2021: ILE,SEI,LII,IEI,ESI,LSE,IEE,SLI
#2022: ILE,SEI,LII,IEI,ESI,EII,IEE,SLI
#2023: ILE,SEI,LII,IEI,LSE,EII,IEE,SLI
#2024: ILE,SEI,LII,SEE,ILI,LIE,ESI,LSE
#2025: ILE,SEI,LII,SEE,ILI,LIE,ESI,EII
#2026: ILE,SEI,LII,SEE,ILI,LIE,ESI,IEE
#2027: ILE,SEI,LII,SEE,ILI,LIE,ESI,SLI
#2028: ILE,SEI,LII,SEE,ILI,LIE,LSE,EII
#2029: ILE,SEI,LII,SEE,ILI,LIE,LSE,IEE
#2030: ILE,SEI,LII,SEE,ILI,LIE,LSE,SLI
#2031: ILE,SEI,LII,SEE,ILI,LIE,EII,IEE
#2032: ILE,SEI,LII,SEE,ILI,LIE,EII,SLI
#2033: ILE,SEI,LII,SEE,ILI,LIE,IEE,SLI
#2034: ILE,SEI,LII,SEE,ILI,ESI,LSE,EII
#2035: ILE,SEI,LII,SEE,ILI,ESI,LSE,IEE
#2036: ILE,SEI,LII,SEE,ILI,ESI,LSE,SLI
#2037: ILE,SEI,LII,SEE,ILI,ESI,EII,IEE
#2038: ILE,SEI,LII,SEE,ILI,ESI,EII,SLI
#2039: ILE,SEI,LII,SEE,ILI,ESI,IEE,SLI
#2040: ILE,SEI,LII,SEE,ILI,LSE,EII,IEE
#2041: ILE,SEI,LII,SEE,ILI,LSE,EII,SLI
#2042: ILE,SEI,LII,SEE,ILI,LSE,IEE,SLI
#2043: ILE,SEI,LII,SEE,ILI,EII,IEE,SLI
#2044: ILE,SEI,LII,SEE,LIE,ESI,LSE,EII
#2045: ILE,SEI,LII,SEE,LIE,ESI,LSE,IEE
#2046: ILE,SEI,LII,SEE,LIE,ESI,LSE,SLI
#2047: ILE,SEI,LII,SEE,LIE,ESI,EII,IEE
#2048: ILE,SEI,LII,SEE,LIE,ESI,EII,SLI
#2049: ILE,SEI,LII,SEE,LIE,ESI,IEE,SLI
#2050: ILE,SEI,LII,SEE,LIE,LSE,EII,IEE
#2051: ILE,SEI,LII,SEE,LIE,LSE,EII,SLI
#2052: ILE,SEI,LII,SEE,LIE,LSE,IEE,SLI
#2053: ILE,SEI,LII,SEE,LIE,EII,IEE,SLI
#2054: ILE,SEI,LII,SEE,ESI,LSE,EII,IEE
#2055: ILE,SEI,LII,SEE,ESI,LSE,EII,SLI
#2056: ILE,SEI,LII,SEE,ESI,LSE,IEE,SLI
#2057: ILE,SEI,LII,SEE,ESI,EII,IEE,SLI
#2058: ILE,SEI,LII,SEE,LSE,EII,IEE,SLI
#2059: ILE,SEI,LII,ILI,LIE,ESI,LSE,EII
#2060: ILE,SEI,LII,ILI,LIE,ESI,LSE,IEE
#2061: ILE,SEI,LII,ILI,LIE,ESI,LSE,SLI
#2062: ILE,SEI,LII,ILI,LIE,ESI,EII,IEE
#2063: ILE,SEI,LII,ILI,LIE,ESI,EII,SLI
#2064: ILE,SEI,LII,ILI,LIE,ESI,IEE,SLI
#2065: ILE,SEI,LII,ILI,LIE,LSE,EII,IEE
#2066: ILE,SEI,LII,ILI,LIE,LSE,EII,SLI
#2067: ILE,SEI,LII,ILI,LIE,LSE,IEE,SLI
#2068: ILE,SEI,LII,ILI,LIE,EII,IEE,SLI
#2069: ILE,SEI,LII,ILI,ESI,LSE,EII,IEE
#2070: ILE,SEI,LII,ILI,ESI,LSE,EII,SLI
#2071: ILE,SEI,LII,ILI,ESI,LSE,IEE,SLI
#2072: ILE,SEI,LII,ILI,ESI,EII,IEE,SLI
#2073: ILE,SEI,LII,ILI,LSE,EII,IEE,SLI
#2074: ILE,SEI,LII,LIE,ESI,LSE,EII,IEE
#2075: ILE,SEI,LII,LIE,ESI,LSE,EII,SLI
#2076: ILE,SEI,LII,LIE,ESI,LSE,IEE,SLI
#2077: ILE,SEI,LII,LIE,ESI,EII,IEE,SLI
#2078: ILE,SEI,LII,LIE,LSE,EII,IEE,SLI (SLI HEF + Peripheral Process $\in C_{g, 6}$ )
#2079: ILE,SEI,LII,ESI,LSE,EII,IEE,SLI $\in C_{x, 6}, C_{x, 23}$
#2080: ILE,SEI,EIE,LSI,SLE,IEI,SEE,ILI
#2081: ILE,SEI,EIE,LSI,SLE,IEI,SEE,LIE
#2082: ILE,SEI,EIE,LSI,SLE,IEI,SEE,ESI
#2083: ILE,SEI,EIE,LSI,SLE,IEI,SEE,LSE
#2084: ILE,SEI,EIE,LSI,SLE,IEI,SEE,EII
#2085: ILE,SEI,EIE,LSI,SLE,IEI,SEE,IEE
#2086: ILE,SEI,EIE,LSI,SLE,IEI,SEE,SLI
#2087: ILE,SEI,EIE,LSI,SLE,IEI,ILI,LIE
#2088: ILE,SEI,EIE,LSI,SLE,IEI,ILI,ESI
#2089: ILE,SEI,EIE,LSI,SLE,IEI,ILI,LSE
#2090: ILE,SEI,EIE,LSI,SLE,IEI,ILI,EII
#2091: ILE,SEI,EIE,LSI,SLE,IEI,ILI,IEE
#2092: ILE,SEI,EIE,LSI,SLE,IEI,ILI,SLI
#2093: ILE,SEI,EIE,LSI,SLE,IEI,LIE,ESI (2ndBeta $\in C_{g, 14}, C_{x, 14}, C_{x, 31}$ )
#2094: ILE,SEI,EIE,LSI,SLE,IEI,LIE,LSE
#2095: ILE,SEI,EIE,LSI,SLE,IEI,LIE,EII
#2096: ILE,SEI,EIE,LSI,SLE,IEI,LIE,IEE
#2097: ILE,SEI,EIE,LSI,SLE,IEI,LIE,SLI
#2098: ILE,SEI,EIE,LSI,SLE,IEI,ESI,LSE
#2099: ILE,SEI,EIE,LSI,SLE,IEI,ESI,EII
#2100: ILE,SEI,EIE,LSI,SLE,IEI,ESI,IEE
#2101: ILE,SEI,EIE,LSI,SLE,IEI,ESI,SLI
#2102: ILE,SEI,EIE,LSI,SLE,IEI,LSE,EII
#2103: ILE,SEI,EIE,LSI,SLE,IEI,LSE,IEE
#2104: ILE,SEI,EIE,LSI,SLE,IEI,LSE,SLI
#2105: ILE,SEI,EIE,LSI,SLE,IEI,EII,IEE
#2106: ILE,SEI,EIE,LSI,SLE,IEI,EII,SLI
#2107: ILE,SEI,EIE,LSI,SLE,IEI,IEE,SLI
#2108: ILE,SEI,EIE,LSI,SLE,SEE,ILI,LIE
#2109: ILE,SEI,EIE,LSI,SLE,SEE,ILI,ESI
#2110: ILE,SEI,EIE,LSI,SLE,SEE,ILI,LSE
#2111: ILE,SEI,EIE,LSI,SLE,SEE,ILI,EII
#2112: ILE,SEI,EIE,LSI,SLE,SEE,ILI,IEE
#2113: ILE,SEI,EIE,LSI,SLE,SEE,ILI,SLI
#2114: ILE,SEI,EIE,LSI,SLE,SEE,LIE,ESI
#2115: ILE,SEI,EIE,LSI,SLE,SEE,LIE,LSE
#2116: ILE,SEI,EIE,LSI,SLE,SEE,LIE,EII
#2117: ILE,SEI,EIE,LSI,SLE,SEE,LIE,IEE
#2118: ILE,SEI,EIE,LSI,SLE,SEE,LIE,SLI
#2119: ILE,SEI,EIE,LSI,SLE,SEE,ESI,LSE
#2120: ILE,SEI,EIE,LSI,SLE,SEE,ESI,EII
#2121: ILE,SEI,EIE,LSI,SLE,SEE,ESI,IEE
#2122: ILE,SEI,EIE,LSI,SLE,SEE,ESI,SLI
#2123: ILE,SEI,EIE,LSI,SLE,SEE,LSE,EII
#2124: ILE,SEI,EIE,LSI,SLE,SEE,LSE,IEE
#2125: ILE,SEI,EIE,LSI,SLE,SEE,LSE,SLI
#2126: ILE,SEI,EIE,LSI,SLE,SEE,EII,IEE
#2127: ILE,SEI,EIE,LSI,SLE,SEE,EII,SLI
#2128: ILE,SEI,EIE,LSI,SLE,SEE,IEE,SLI
#2129: ILE,SEI,EIE,LSI,SLE,ILI,LIE,ESI
#2130: ILE,SEI,EIE,LSI,SLE,ILI,LIE,LSE
#2131: ILE,SEI,EIE,LSI,SLE,ILI,LIE,EII
#2132: ILE,SEI,EIE,LSI,SLE,ILI,LIE,IEE
#2133: ILE,SEI,EIE,LSI,SLE,ILI,LIE,SLI
#2134: ILE,SEI,EIE,LSI,SLE,ILI,ESI,LSE
#2135: ILE,SEI,EIE,LSI,SLE,ILI,ESI,EII
#2136: ILE,SEI,EIE,LSI,SLE,ILI,ESI,IEE
#2137: ILE,SEI,EIE,LSI,SLE,ILI,ESI,SLI
#2138: ILE,SEI,EIE,LSI,SLE,ILI,LSE,EII
#2139: ILE,SEI,EIE,LSI,SLE,ILI,LSE,IEE
#2140: ILE,SEI,EIE,LSI,SLE,ILI,LSE,SLI
#2141: ILE,SEI,EIE,LSI,SLE,ILI,EII,IEE
#2142: ILE,SEI,EIE,LSI,SLE,ILI,EII,SLI
#2143: ILE,SEI,EIE,LSI,SLE,ILI,IEE,SLI
#2144: ILE,SEI,EIE,LSI,SLE,LIE,ESI,LSE
#2145: ILE,SEI,EIE,LSI,SLE,LIE,ESI,EII
#2146: ILE,SEI,EIE,LSI,SLE,LIE,ESI,IEE $\in C_{x, 13}, C_{x, 32}$
#2147: ILE,SEI,EIE,LSI,SLE,LIE,ESI,SLI (ESI HEF + Ascending Process $\in C_{g, 13}$ )
#2148: ILE,SEI,EIE,LSI,SLE,LIE,LSE,EII
#2149: ILE,SEI,EIE,LSI,SLE,LIE,LSE,IEE
#2150: ILE,SEI,EIE,LSI,SLE,LIE,LSE,SLI
#2151: ILE,SEI,EIE,LSI,SLE,LIE,EII,IEE
#2152: ILE,SEI,EIE,LSI,SLE,LIE,EII,SLI
#2153: ILE,SEI,EIE,LSI,SLE,LIE,IEE,SLI
#2154: ILE,SEI,EIE,LSI,SLE,ESI,LSE,EII
#2155: ILE,SEI,EIE,LSI,SLE,ESI,LSE,IEE
#2156: ILE,SEI,EIE,LSI,SLE,ESI,LSE,SLI
#2157: ILE,SEI,EIE,LSI,SLE,ESI,EII,IEE
#2158: ILE,SEI,EIE,LSI,SLE,ESI,EII,SLI
#2159: ILE,SEI,EIE,LSI,SLE,ESI,IEE,SLI
#2160: ILE,SEI,EIE,LSI,SLE,LSE,EII,IEE
#2161: ILE,SEI,EIE,LSI,SLE,LSE,EII,SLI
#2162: ILE,SEI,EIE,LSI,SLE,LSE,IEE,SLI
#2163: ILE,SEI,EIE,LSI,SLE,EII,IEE,SLI
#2164: ILE,SEI,EIE,LSI,IEI,SEE,ILI,LIE
#2165: ILE,SEI,EIE,LSI,IEI,SEE,ILI,ESI
#2166: ILE,SEI,EIE,LSI,IEI,SEE,ILI,LSE
#2167: ILE,SEI,EIE,LSI,IEI,SEE,ILI,EII
#2168: ILE,SEI,EIE,LSI,IEI,SEE,ILI,IEE
#2169: ILE,SEI,EIE,LSI,IEI,SEE,ILI,SLI
#2170: ILE,SEI,EIE,LSI,IEI,SEE,LIE,ESI
#2171: ILE,SEI,EIE,LSI,IEI,SEE,LIE,LSE
#2172: ILE,SEI,EIE,LSI,IEI,SEE,LIE,EII
#2173: ILE,SEI,EIE,LSI,IEI,SEE,LIE,IEE
#2174: ILE,SEI,EIE,LSI,IEI,SEE,LIE,SLI
#2175: ILE,SEI,EIE,LSI,IEI,SEE,ESI,LSE
#2176: ILE,SEI,EIE,LSI,IEI,SEE,ESI,EII
#2177: ILE,SEI,EIE,LSI,IEI,SEE,ESI,IEE
#2178: ILE,SEI,EIE,LSI,IEI,SEE,ESI,SLI
#2179: ILE,SEI,EIE,LSI,IEI,SEE,LSE,EII
#2180: ILE,SEI,EIE,LSI,IEI,SEE,LSE,IEE
#2181: ILE,SEI,EIE,LSI,IEI,SEE,LSE,SLI
#2182: ILE,SEI,EIE,LSI,IEI,SEE,EII,IEE
#2183: ILE,SEI,EIE,LSI,IEI,SEE,EII,SLI
#2184: ILE,SEI,EIE,LSI,IEI,SEE,IEE,SLI
#2185: ILE,SEI,EIE,LSI,IEI,ILI,LIE,ESI
#2186: ILE,SEI,EIE,LSI,IEI,ILI,LIE,LSE
#2187: ILE,SEI,EIE,LSI,IEI,ILI,LIE,EII
#2188: ILE,SEI,EIE,LSI,IEI,ILI,LIE,IEE
#2189: ILE,SEI,EIE,LSI,IEI,ILI,LIE,SLI
#2190: ILE,SEI,EIE,LSI,IEI,ILI,ESI,LSE
#2191: ILE,SEI,EIE,LSI,IEI,ILI,ESI,EII
#2192: ILE,SEI,EIE,LSI,IEI,ILI,ESI,IEE
#2193: ILE,SEI,EIE,LSI,IEI,ILI,ESI,SLI
#2194: ILE,SEI,EIE,LSI,IEI,ILI,LSE,EII
#2195: ILE,SEI,EIE,LSI,IEI,ILI,LSE,IEE
#2196: ILE,SEI,EIE,LSI,IEI,ILI,LSE,SLI
#2197: ILE,SEI,EIE,LSI,IEI,ILI,EII,IEE
#2198: ILE,SEI,EIE,LSI,IEI,ILI,EII,SLI
#2199: ILE,SEI,EIE,LSI,IEI,ILI,IEE,SLI
#2200: ILE,SEI,EIE,LSI,IEI,LIE,ESI,LSE
#2201: ILE,SEI,EIE,LSI,IEI,LIE,ESI,EII
#2202: ILE,SEI,EIE,LSI,IEI,LIE,ESI,IEE (LIE HEF + Ascending Process $\in C_{g, 16}$ )
#2203: ILE,SEI,EIE,LSI,IEI,LIE,ESI,SLI $\in C_{x, 16}, C_{x, 29}$
#2204: ILE,SEI,EIE,LSI,IEI,LIE,LSE,EII
#2205: ILE,SEI,EIE,LSI,IEI,LIE,LSE,IEE
#2206: ILE,SEI,EIE,LSI,IEI,LIE,LSE,SLI
#2207: ILE,SEI,EIE,LSI,IEI,LIE,EII,IEE
#2208: ILE,SEI,EIE,LSI,IEI,LIE,EII,SLI
#2209: ILE,SEI,EIE,LSI,IEI,LIE,IEE,SLI
#2210: ILE,SEI,EIE,LSI,IEI,ESI,LSE,EII
#2211: ILE,SEI,EIE,LSI,IEI,ESI,LSE,IEE
#2212: ILE,SEI,EIE,LSI,IEI,ESI,LSE,SLI
#2213: ILE,SEI,EIE,LSI,IEI,ESI,EII,IEE
#2214: ILE,SEI,EIE,LSI,IEI,ESI,EII,SLI
#2215: ILE,SEI,EIE,LSI,IEI,ESI,IEE,SLI
#2216: ILE,SEI,EIE,LSI,IEI,LSE,EII,IEE
#2217: ILE,SEI,EIE,LSI,IEI,LSE,EII,SLI
#2218: ILE,SEI,EIE,LSI,IEI,LSE,IEE,SLI
#2219: ILE,SEI,EIE,LSI,IEI,EII,IEE,SLI
#2220: ILE,SEI,EIE,LSI,SEE,ILI,LIE,ESI
#2221: ILE,SEI,EIE,LSI,SEE,ILI,LIE,LSE
#2222: ILE,SEI,EIE,LSI,SEE,ILI,LIE,EII
#2223: ILE,SEI,EIE,LSI,SEE,ILI,LIE,IEE
#2224: ILE,SEI,EIE,LSI,SEE,ILI,LIE,SLI
#2225: ILE,SEI,EIE,LSI,SEE,ILI,ESI,LSE
#2226: ILE,SEI,EIE,LSI,SEE,ILI,ESI,EII
#2227: ILE,SEI,EIE,LSI,SEE,ILI,ESI,IEE
#2228: ILE,SEI,EIE,LSI,SEE,ILI,ESI,SLI
#2229: ILE,SEI,EIE,LSI,SEE,ILI,LSE,EII (Process $\in O$ )
#2230: ILE,SEI,EIE,LSI,SEE,ILI,LSE,IEE
#2231: ILE,SEI,EIE,LSI,SEE,ILI,LSE,SLI
#2232: ILE,SEI,EIE,LSI,SEE,ILI,EII,IEE
#2233: ILE,SEI,EIE,LSI,SEE,ILI,EII,SLI
#2234: ILE,SEI,EIE,LSI,SEE,ILI,IEE,SLI
#2235: ILE,SEI,EIE,LSI,SEE,LIE,ESI,LSE
#2236: ILE,SEI,EIE,LSI,SEE,LIE,ESI,EII
#2237: ILE,SEI,EIE,LSI,SEE,LIE,ESI,IEE
#2238: ILE,SEI,EIE,LSI,SEE,LIE,ESI,SLI
#2239: ILE,SEI,EIE,LSI,SEE,LIE,LSE,EII
#2240: ILE,SEI,EIE,LSI,SEE,LIE,LSE,IEE
#2241: ILE,SEI,EIE,LSI,SEE,LIE,LSE,SLI
#2242: ILE,SEI,EIE,LSI,SEE,LIE,EII,IEE
#2243: ILE,SEI,EIE,LSI,SEE,LIE,EII,SLI
#2244: ILE,SEI,EIE,LSI,SEE,LIE,IEE,SLI
#2245: ILE,SEI,EIE,LSI,SEE,ESI,LSE,EII
#2246: ILE,SEI,EIE,LSI,SEE,ESI,LSE,IEE
#2247: ILE,SEI,EIE,LSI,SEE,ESI,LSE,SLI
#2248: ILE,SEI,EIE,LSI,SEE,ESI,EII,IEE
#2249: ILE,SEI,EIE,LSI,SEE,ESI,EII,SLI
#2250: ILE,SEI,EIE,LSI,SEE,ESI,IEE,SLI
#2251: ILE,SEI,EIE,LSI,SEE,LSE,EII,IEE
#2252: ILE,SEI,EIE,LSI,SEE,LSE,EII,SLI
#2253: ILE,SEI,EIE,LSI,SEE,LSE,IEE,SLI
#2254: ILE,SEI,EIE,LSI,SEE,EII,IEE,SLI
#2255: ILE,SEI,EIE,LSI,ILI,LIE,ESI,LSE
#2256: ILE,SEI,EIE,LSI,ILI,LIE,ESI,EII
#2257: ILE,SEI,EIE,LSI,ILI,LIE,ESI,IEE
#2258: ILE,SEI,EIE,LSI,ILI,LIE,ESI,SLI
#2259: ILE,SEI,EIE,LSI,ILI,LIE,LSE,EII
#2260: ILE,SEI,EIE,LSI,ILI,LIE,LSE,IEE
#2261: ILE,SEI,EIE,LSI,ILI,LIE,LSE,SLI
#2262: ILE,SEI,EIE,LSI,ILI,LIE,EII,IEE
#2263: ILE,SEI,EIE,LSI,ILI,LIE,EII,SLI
#2264: ILE,SEI,EIE,LSI,ILI,LIE,IEE,SLI
#2265: ILE,SEI,EIE,LSI,ILI,ESI,LSE,EII
#2266: ILE,SEI,EIE,LSI,ILI,ESI,LSE,IEE
#2267: ILE,SEI,EIE,LSI,ILI,ESI,LSE,SLI
#2268: ILE,SEI,EIE,LSI,ILI,ESI,EII,IEE
#2269: ILE,SEI,EIE,LSI,ILI,ESI,EII,SLI
#2270: ILE,SEI,EIE,LSI,ILI,ESI,IEE,SLI
#2271: ILE,SEI,EIE,LSI,ILI,LSE,EII,IEE
#2272: ILE,SEI,EIE,LSI,ILI,LSE,EII,SLI
#2273: ILE,SEI,EIE,LSI,ILI,LSE,IEE,SLI
#2274: ILE,SEI,EIE,LSI,ILI,EII,IEE,SLI
#2275: ILE,SEI,EIE,LSI,LIE,ESI,LSE,EII
#2276: ILE,SEI,EIE,LSI,LIE,ESI,LSE,IEE
#2277: ILE,SEI,EIE,LSI,LIE,ESI,LSE,SLI
#2278: ILE,SEI,EIE,LSI,LIE,ESI,EII,IEE
#2279: ILE,SEI,EIE,LSI,LIE,ESI,EII,SLI
#2280: ILE,SEI,EIE,LSI,LIE,ESI,IEE,SLI (Carefree $\in C_{g, 15}, C_{x, 15}, C_{x, 30}$ )
#2281: ILE,SEI,EIE,LSI,LIE,LSE,EII,IEE
#2282: ILE,SEI,EIE,LSI,LIE,LSE,EII,SLI
#2283: ILE,SEI,EIE,LSI,LIE,LSE,IEE,SLI
#2284: ILE,SEI,EIE,LSI,LIE,EII,IEE,SLI
#2285: ILE,SEI,EIE,LSI,ESI,LSE,EII,IEE
#2286: ILE,SEI,EIE,LSI,ESI,LSE,EII,SLI
#2287: ILE,SEI,EIE,LSI,ESI,LSE,IEE,SLI
#2288: ILE,SEI,EIE,LSI,ESI,EII,IEE,SLI
#2289: ILE,SEI,EIE,LSI,LSE,EII,IEE,SLI
#2290: ILE,SEI,EIE,SLE,IEI,SEE,ILI,LIE
#2291: ILE,SEI,EIE,SLE,IEI,SEE,ILI,ESI
#2292: ILE,SEI,EIE,SLE,IEI,SEE,ILI,LSE
#2293: ILE,SEI,EIE,SLE,IEI,SEE,ILI,EII
#2294: ILE,SEI,EIE,SLE,IEI,SEE,ILI,IEE
#2295: ILE,SEI,EIE,SLE,IEI,SEE,ILI,SLI
#2296: ILE,SEI,EIE,SLE,IEI,SEE,LIE,ESI
#2297: ILE,SEI,EIE,SLE,IEI,SEE,LIE,LSE
#2298: ILE,SEI,EIE,SLE,IEI,SEE,LIE,EII
#2299: ILE,SEI,EIE,SLE,IEI,SEE,LIE,IEE
#2300: ILE,SEI,EIE,SLE,IEI,SEE,LIE,SLI
#2301: ILE,SEI,EIE,SLE,IEI,SEE,ESI,LSE
#2302: ILE,SEI,EIE,SLE,IEI,SEE,ESI,EII
#2303: ILE,SEI,EIE,SLE,IEI,SEE,ESI,IEE
#2304: ILE,SEI,EIE,SLE,IEI,SEE,ESI,SLI
#2305: ILE,SEI,EIE,SLE,IEI,SEE,LSE,EII
#2306: ILE,SEI,EIE,SLE,IEI,SEE,LSE,IEE
#2307: ILE,SEI,EIE,SLE,IEI,SEE,LSE,SLI
#2308: ILE,SEI,EIE,SLE,IEI,SEE,EII,IEE
#2309: ILE,SEI,EIE,SLE,IEI,SEE,EII,SLI
#2310: ILE,SEI,EIE,SLE,IEI,SEE,IEE,SLI
#2311: ILE,SEI,EIE,SLE,IEI,ILI,LIE,ESI
#2312: ILE,SEI,EIE,SLE,IEI,ILI,LIE,LSE
#2313: ILE,SEI,EIE,SLE,IEI,ILI,LIE,EII
#2314: ILE,SEI,EIE,SLE,IEI,ILI,LIE,IEE
#2315: ILE,SEI,EIE,SLE,IEI,ILI,LIE,SLI
#2316: ILE,SEI,EIE,SLE,IEI,ILI,ESI,LSE
#2317: ILE,SEI,EIE,SLE,IEI,ILI,ESI,EII
#2318: ILE,SEI,EIE,SLE,IEI,ILI,ESI,IEE
#2319: ILE,SEI,EIE,SLE,IEI,ILI,ESI,SLI
#2320: ILE,SEI,EIE,SLE,IEI,ILI,LSE,EII
#2321: ILE,SEI,EIE,SLE,IEI,ILI,LSE,IEE
#2322: ILE,SEI,EIE,SLE,IEI,ILI,LSE,SLI
#2323: ILE,SEI,EIE,SLE,IEI,ILI,EII,IEE
#2324: ILE,SEI,EIE,SLE,IEI,ILI,EII,SLI
#2325: ILE,SEI,EIE,SLE,IEI,ILI,IEE,SLI
#2326: ILE,SEI,EIE,SLE,IEI,LIE,ESI,LSE $\in C_{x, 10}, C_{x, 27}$
#2327: ILE,SEI,EIE,SLE,IEI,LIE,ESI,EII (SEI HEF + Central Result $\in C_{g, 10}$ )
#2328: ILE,SEI,EIE,SLE,IEI,LIE,ESI,IEE
#2329: ILE,SEI,EIE,SLE,IEI,LIE,ESI,SLI
#2330: ILE,SEI,EIE,SLE,IEI,LIE,LSE,EII
#2331: ILE,SEI,EIE,SLE,IEI,LIE,LSE,IEE
#2332: ILE,SEI,EIE,SLE,IEI,LIE,LSE,SLI
#2333: ILE,SEI,EIE,SLE,IEI,LIE,EII,IEE
#2334: ILE,SEI,EIE,SLE,IEI,LIE,EII,SLI
#2335: ILE,SEI,EIE,SLE,IEI,LIE,IEE,SLI
#2336: ILE,SEI,EIE,SLE,IEI,ESI,LSE,EII
#2337: ILE,SEI,EIE,SLE,IEI,ESI,LSE,IEE
#2338: ILE,SEI,EIE,SLE,IEI,ESI,LSE,SLI
#2339: ILE,SEI,EIE,SLE,IEI,ESI,EII,IEE
#2340: ILE,SEI,EIE,SLE,IEI,ESI,EII,SLI
#2341: ILE,SEI,EIE,SLE,IEI,ESI,IEE,SLI
#2342: ILE,SEI,EIE,SLE,IEI,LSE,EII,IEE
#2343: ILE,SEI,EIE,SLE,IEI,LSE,EII,SLI
#2344: ILE,SEI,EIE,SLE,IEI,LSE,IEE,SLI
#2345: ILE,SEI,EIE,SLE,IEI,EII,IEE,SLI
#2346: ILE,SEI,EIE,SLE,SEE,ILI,LIE,ESI
#2347: ILE,SEI,EIE,SLE,SEE,ILI,LIE,LSE
#2348: ILE,SEI,EIE,SLE,SEE,ILI,LIE,EII
#2349: ILE,SEI,EIE,SLE,SEE,ILI,LIE,IEE
#2350: ILE,SEI,EIE,SLE,SEE,ILI,LIE,SLI
#2351: ILE,SEI,EIE,SLE,SEE,ILI,ESI,LSE
#2352: ILE,SEI,EIE,SLE,SEE,ILI,ESI,EII
#2353: ILE,SEI,EIE,SLE,SEE,ILI,ESI,IEE
#2354: ILE,SEI,EIE,SLE,SEE,ILI,ESI,SLI
#2355: ILE,SEI,EIE,SLE,SEE,ILI,LSE,EII
#2356: ILE,SEI,EIE,SLE,SEE,ILI,LSE,IEE (+Γ3)
#2357: ILE,SEI,EIE,SLE,SEE,ILI,LSE,SLI
#2358: ILE,SEI,EIE,SLE,SEE,ILI,EII,IEE
#2359: ILE,SEI,EIE,SLE,SEE,ILI,EII,SLI
#2360: ILE,SEI,EIE,SLE,SEE,ILI,IEE,SLI
#2361: ILE,SEI,EIE,SLE,SEE,LIE,ESI,LSE
#2362: ILE,SEI,EIE,SLE,SEE,LIE,ESI,EII
#2363: ILE,SEI,EIE,SLE,SEE,LIE,ESI,IEE
#2364: ILE,SEI,EIE,SLE,SEE,LIE,ESI,SLI
#2365: ILE,SEI,EIE,SLE,SEE,LIE,LSE,EII
#2366: ILE,SEI,EIE,SLE,SEE,LIE,LSE,IEE
#2367: ILE,SEI,EIE,SLE,SEE,LIE,LSE,SLI
#2368: ILE,SEI,EIE,SLE,SEE,LIE,EII,IEE
#2369: ILE,SEI,EIE,SLE,SEE,LIE,EII,SLI
#2370: ILE,SEI,EIE,SLE,SEE,LIE,IEE,SLI
#2371: ILE,SEI,EIE,SLE,SEE,ESI,LSE,EII
#2372: ILE,SEI,EIE,SLE,SEE,ESI,LSE,IEE
#2373: ILE,SEI,EIE,SLE,SEE,ESI,LSE,SLI
#2374: ILE,SEI,EIE,SLE,SEE,ESI,EII,IEE
#2375: ILE,SEI,EIE,SLE,SEE,ESI,EII,SLI
#2376: ILE,SEI,EIE,SLE,SEE,ESI,IEE,SLI
#2377: ILE,SEI,EIE,SLE,SEE,LSE,EII,IEE
#2378: ILE,SEI,EIE,SLE,SEE,LSE,EII,SLI
#2379: ILE,SEI,EIE,SLE,SEE,LSE,IEE,SLI
#2380: ILE,SEI,EIE,SLE,SEE,EII,IEE,SLI
#2381: ILE,SEI,EIE,SLE,ILI,LIE,ESI,LSE
#2382: ILE,SEI,EIE,SLE,ILI,LIE,ESI,EII
#2383: ILE,SEI,EIE,SLE,ILI,LIE,ESI,IEE
#2384: ILE,SEI,EIE,SLE,ILI,LIE,ESI,SLI
#2385: ILE,SEI,EIE,SLE,ILI,LIE,LSE,EII
#2386: ILE,SEI,EIE,SLE,ILI,LIE,LSE,IEE
#2387: ILE,SEI,EIE,SLE,ILI,LIE,LSE,SLI
#2388: ILE,SEI,EIE,SLE,ILI,LIE,EII,IEE
#2389: ILE,SEI,EIE,SLE,ILI,LIE,EII,SLI
#2390: ILE,SEI,EIE,SLE,ILI,LIE,IEE,SLI
#2391: ILE,SEI,EIE,SLE,ILI,ESI,LSE,EII
#2392: ILE,SEI,EIE,SLE,ILI,ESI,LSE,IEE
#2393: ILE,SEI,EIE,SLE,ILI,ESI,LSE,SLI
#2394: ILE,SEI,EIE,SLE,ILI,ESI,EII,IEE
#2395: ILE,SEI,EIE,SLE,ILI,ESI,EII,SLI
#2396: ILE,SEI,EIE,SLE,ILI,ESI,IEE,SLI
#2397: ILE,SEI,EIE,SLE,ILI,LSE,EII,IEE
#2398: ILE,SEI,EIE,SLE,ILI,LSE,EII,SLI
#2399: ILE,SEI,EIE,SLE,ILI,LSE,IEE,SLI
#2400: ILE,SEI,EIE,SLE,ILI,EII,IEE,SLI
#2401: ILE,SEI,EIE,SLE,LIE,ESI,LSE,EII
#2402: ILE,SEI,EIE,SLE,LIE,ESI,LSE,IEE $\in C_{x, 9}, C_{x, 28}$
#2403: ILE,SEI,EIE,SLE,LIE,ESI,LSE,SLI
#2404: ILE,SEI,EIE,SLE,LIE,ESI,EII,IEE
#2405: ILE,SEI,EIE,SLE,LIE,ESI,EII,SLI (SEI+ESI HEF $\in C_{g, 9}$ )
#2406: ILE,SEI,EIE,SLE,LIE,ESI,IEE,SLI
#2407: ILE,SEI,EIE,SLE,LIE,LSE,EII,IEE
#2408: ILE,SEI,EIE,SLE,LIE,LSE,EII,SLI
#2409: ILE,SEI,EIE,SLE,LIE,LSE,IEE,SLI
#2410: ILE,SEI,EIE,SLE,LIE,EII,IEE,SLI
#2411: ILE,SEI,EIE,SLE,ESI,LSE,EII,IEE
#2412: ILE,SEI,EIE,SLE,ESI,LSE,EII,SLI
#2413: ILE,SEI,EIE,SLE,ESI,LSE,IEE,SLI
#2414: ILE,SEI,EIE,SLE,ESI,EII,IEE,SLI
#2415: ILE,SEI,EIE,SLE,LSE,EII,IEE,SLI
#2416: ILE,SEI,EIE,IEI,SEE,ILI,LIE,ESI
#2417: ILE,SEI,EIE,IEI,SEE,ILI,LIE,LSE
#2418: ILE,SEI,EIE,IEI,SEE,ILI,LIE,EII
#2419: ILE,SEI,EIE,IEI,SEE,ILI,LIE,IEE
#2420: ILE,SEI,EIE,IEI,SEE,ILI,LIE,SLI
#2421: ILE,SEI,EIE,IEI,SEE,ILI,ESI,LSE
#2422: ILE,SEI,EIE,IEI,SEE,ILI,ESI,EII
#2423: ILE,SEI,EIE,IEI,SEE,ILI,ESI,IEE
#2424: ILE,SEI,EIE,IEI,SEE,ILI,ESI,SLI
#2425: ILE,SEI,EIE,IEI,SEE,ILI,LSE,EII
#2426: ILE,SEI,EIE,IEI,SEE,ILI,LSE,IEE
#2427: ILE,SEI,EIE,IEI,SEE,ILI,LSE,SLI (+Δ7)
#2428: ILE,SEI,EIE,IEI,SEE,ILI,EII,IEE
#2429: ILE,SEI,EIE,IEI,SEE,ILI,EII,SLI
#2430: ILE,SEI,EIE,IEI,SEE,ILI,IEE,SLI
#2431: ILE,SEI,EIE,IEI,SEE,LIE,ESI,LSE
#2432: ILE,SEI,EIE,IEI,SEE,LIE,ESI,EII
#2433: ILE,SEI,EIE,IEI,SEE,LIE,ESI,IEE
#2434: ILE,SEI,EIE,IEI,SEE,LIE,ESI,SLI
#2435: ILE,SEI,EIE,IEI,SEE,LIE,LSE,EII
#2436: ILE,SEI,EIE,IEI,SEE,LIE,LSE,IEE
#2437: ILE,SEI,EIE,IEI,SEE,LIE,LSE,SLI
#2438: ILE,SEI,EIE,IEI,SEE,LIE,EII,IEE
#2439: ILE,SEI,EIE,IEI,SEE,LIE,EII,SLI
#2440: ILE,SEI,EIE,IEI,SEE,LIE,IEE,SLI
#2441: ILE,SEI,EIE,IEI,SEE,ESI,LSE,EII
#2442: ILE,SEI,EIE,IEI,SEE,ESI,LSE,IEE
#2443: ILE,SEI,EIE,IEI,SEE,ESI,LSE,SLI
#2444: ILE,SEI,EIE,IEI,SEE,ESI,EII,IEE
#2445: ILE,SEI,EIE,IEI,SEE,ESI,EII,SLI
#2446: ILE,SEI,EIE,IEI,SEE,ESI,IEE,SLI
#2447: ILE,SEI,EIE,IEI,SEE,LSE,EII,IEE
#2448: ILE,SEI,EIE,IEI,SEE,LSE,EII,SLI
#2449: ILE,SEI,EIE,IEI,SEE,LSE,IEE,SLI
#2450: ILE,SEI,EIE,IEI,SEE,EII,IEE,SLI
#2451: ILE,SEI,EIE,IEI,ILI,LIE,ESI,LSE
#2452: ILE,SEI,EIE,IEI,ILI,LIE,ESI,EII
#2453: ILE,SEI,EIE,IEI,ILI,LIE,ESI,IEE
#2454: ILE,SEI,EIE,IEI,ILI,LIE,ESI,SLI
#2455: ILE,SEI,EIE,IEI,ILI,LIE,LSE,EII
#2456: ILE,SEI,EIE,IEI,ILI,LIE,LSE,IEE
#2457: ILE,SEI,EIE,IEI,ILI,LIE,LSE,SLI
#2458: ILE,SEI,EIE,IEI,ILI,LIE,EII,IEE
#2459: ILE,SEI,EIE,IEI,ILI,LIE,EII,SLI
#2460: ILE,SEI,EIE,IEI,ILI,LIE,IEE,SLI
#2461: ILE,SEI,EIE,IEI,ILI,ESI,LSE,EII
#2462: ILE,SEI,EIE,IEI,ILI,ESI,LSE,IEE
#2463: ILE,SEI,EIE,IEI,ILI,ESI,LSE,SLI
#2464: ILE,SEI,EIE,IEI,ILI,ESI,EII,IEE
#2465: ILE,SEI,EIE,IEI,ILI,ESI,EII,SLI
#2466: ILE,SEI,EIE,IEI,ILI,ESI,IEE,SLI
#2467: ILE,SEI,EIE,IEI,ILI,LSE,EII,IEE
#2468: ILE,SEI,EIE,IEI,ILI,LSE,EII,SLI
#2469: ILE,SEI,EIE,IEI,ILI,LSE,IEE,SLI
#2470: ILE,SEI,EIE,IEI,ILI,EII,IEE,SLI
#2471: ILE,SEI,EIE,IEI,LIE,ESI,LSE,EII
#2472: ILE,SEI,EIE,IEI,LIE,ESI,LSE,IEE
#2473: ILE,SEI,EIE,IEI,LIE,ESI,LSE,SLI $\in C_{x, 12}, C_{x, 25}$
#2474: ILE,SEI,EIE,IEI,LIE,ESI,EII,IEE (SEI+LIE HEF $\in C_{g, 12}$ )
#2475: ILE,SEI,EIE,IEI,LIE,ESI,EII,SLI
#2476: ILE,SEI,EIE,IEI,LIE,ESI,IEE,SLI
#2477: ILE,SEI,EIE,IEI,LIE,LSE,EII,IEE
#2478: ILE,SEI,EIE,IEI,LIE,LSE,EII,SLI
#2479: ILE,SEI,EIE,IEI,LIE,LSE,IEE,SLI
#2480: ILE,SEI,EIE,IEI,LIE,EII,IEE,SLI
#2481: ILE,SEI,EIE,IEI,ESI,LSE,EII,IEE
#2482: ILE,SEI,EIE,IEI,ESI,LSE,EII,SLI
#2483: ILE,SEI,EIE,IEI,ESI,LSE,IEE,SLI
#2484: ILE,SEI,EIE,IEI,ESI,EII,IEE,SLI
#2485: ILE,SEI,EIE,IEI,LSE,EII,IEE,SLI
#2486: ILE,SEI,EIE,SEE,ILI,LIE,ESI,LSE
#2487: ILE,SEI,EIE,SEE,ILI,LIE,ESI,EII
#2488: ILE,SEI,EIE,SEE,ILI,LIE,ESI,IEE
#2489: ILE,SEI,EIE,SEE,ILI,LIE,ESI,SLI
#2490: ILE,SEI,EIE,SEE,ILI,LIE,LSE,EII
#2491: ILE,SEI,EIE,SEE,ILI,LIE,LSE,IEE
#2492: ILE,SEI,EIE,SEE,ILI,LIE,LSE,SLI
#2493: ILE,SEI,EIE,SEE,ILI,LIE,EII,IEE
#2494: ILE,SEI,EIE,SEE,ILI,LIE,EII,SLI
#2495: ILE,SEI,EIE,SEE,ILI,LIE,IEE,SLI
#2496: ILE,SEI,EIE,SEE,ILI,ESI,LSE,EII
#2497: ILE,SEI,EIE,SEE,ILI,ESI,LSE,IEE
#2498: ILE,SEI,EIE,SEE,ILI,ESI,LSE,SLI
#2499: ILE,SEI,EIE,SEE,ILI,ESI,EII,IEE
#2500: ILE,SEI,EIE,SEE,ILI,ESI,EII,SLI
#2501: ILE,SEI,EIE,SEE,ILI,ESI,IEE,SLI
#2502: ILE,SEI,EIE,SEE,ILI,LSE,EII,IEE
#2503: ILE,SEI,EIE,SEE,ILI,LSE,EII,SLI
#2504: ILE,SEI,EIE,SEE,ILI,LSE,IEE,SLI
#2505: ILE,SEI,EIE,SEE,ILI,EII,IEE,SLI
#2506: ILE,SEI,EIE,SEE,LIE,ESI,LSE,EII
#2507: ILE,SEI,EIE,SEE,LIE,ESI,LSE,IEE
#2508: ILE,SEI,EIE,SEE,LIE,ESI,LSE,SLI
#2509: ILE,SEI,EIE,SEE,LIE,ESI,EII,IEE
#2510: ILE,SEI,EIE,SEE,LIE,ESI,EII,SLI
#2511: ILE,SEI,EIE,SEE,LIE,ESI,IEE,SLI
#2512: ILE,SEI,EIE,SEE,LIE,LSE,EII,IEE
#2513: ILE,SEI,EIE,SEE,LIE,LSE,EII,SLI
#2514: ILE,SEI,EIE,SEE,LIE,LSE,IEE,SLI
#2515: ILE,SEI,EIE,SEE,LIE,EII,IEE,SLI
#2516: ILE,SEI,EIE,SEE,ESI,LSE,EII,IEE
#2517: ILE,SEI,EIE,SEE,ESI,LSE,EII,SLI
#2518: ILE,SEI,EIE,SEE,ESI,LSE,IEE,SLI
#2519: ILE,SEI,EIE,SEE,ESI,EII,IEE,SLI
#2520: ILE,SEI,EIE,SEE,LSE,EII,IEE,SLI
#2521: ILE,SEI,EIE,ILI,LIE,ESI,LSE,EII
#2522: ILE,SEI,EIE,ILI,LIE,ESI,LSE,IEE
#2523: ILE,SEI,EIE,ILI,LIE,ESI,LSE,SLI
#2524: ILE,SEI,EIE,ILI,LIE,ESI,EII,IEE
#2525: ILE,SEI,EIE,ILI,LIE,ESI,EII,SLI
#2526: ILE,SEI,EIE,ILI,LIE,ESI,IEE,SLI
#2527: ILE,SEI,EIE,ILI,LIE,LSE,EII,IEE
#2528: ILE,SEI,EIE,ILI,LIE,LSE,EII,SLI
#2529: ILE,SEI,EIE,ILI,LIE,LSE,IEE,SLI
#2530: ILE,SEI,EIE,ILI,LIE,EII,IEE,SLI
#2531: ILE,SEI,EIE,ILI,ESI,LSE,EII,IEE
#2532: ILE,SEI,EIE,ILI,ESI,LSE,EII,SLI
#2533: ILE,SEI,EIE,ILI,ESI,LSE,IEE,SLI
#2534: ILE,SEI,EIE,ILI,ESI,EII,IEE,SLI
#2535: ILE,SEI,EIE,ILI,LSE,EII,IEE,SLI
#2536: ILE,SEI,EIE,LIE,ESI,LSE,EII,IEE
#2537: ILE,SEI,EIE,LIE,ESI,LSE,EII,SLI
#2538: ILE,SEI,EIE,LIE,ESI,LSE,IEE,SLI $\in C_{x, 11}, C_{x, 26}$
#2539: ILE,SEI,EIE,LIE,ESI,EII,IEE,SLI (SEI HEF + Descending Result $\in C_{g, 11}$ )
#2540: ILE,SEI,EIE,LIE,LSE,EII,IEE,SLI
#2541: ILE,SEI,EIE,ESI,LSE,EII,IEE,SLI
#2542: ILE,SEI,LSI,SLE,IEI,SEE,ILI,LIE
#2543: ILE,SEI,LSI,SLE,IEI,SEE,ILI,ESI
#2544: ILE,SEI,LSI,SLE,IEI,SEE,ILI,LSE
#2545: ILE,SEI,LSI,SLE,IEI,SEE,ILI,EII
#2546: ILE,SEI,LSI,SLE,IEI,SEE,ILI,IEE
#2547: ILE,SEI,LSI,SLE,IEI,SEE,ILI,SLI
#2548: ILE,SEI,LSI,SLE,IEI,SEE,LIE,ESI
#2549: ILE,SEI,LSI,SLE,IEI,SEE,LIE,LSE
#2550: ILE,SEI,LSI,SLE,IEI,SEE,LIE,EII
#2551: ILE,SEI,LSI,SLE,IEI,SEE,LIE,IEE
#2552: ILE,SEI,LSI,SLE,IEI,SEE,LIE,SLI
#2553: ILE,SEI,LSI,SLE,IEI,SEE,ESI,LSE
#2554: ILE,SEI,LSI,SLE,IEI,SEE,ESI,EII
#2555: ILE,SEI,LSI,SLE,IEI,SEE,ESI,IEE
#2556: ILE,SEI,LSI,SLE,IEI,SEE,ESI,SLI
#2557: ILE,SEI,LSI,SLE,IEI,SEE,LSE,EII
#2558: ILE,SEI,LSI,SLE,IEI,SEE,LSE,IEE
#2559: ILE,SEI,LSI,SLE,IEI,SEE,LSE,SLI
#2560: ILE,SEI,LSI,SLE,IEI,SEE,EII,IEE
#2561: ILE,SEI,LSI,SLE,IEI,SEE,EII,SLI
#2562: ILE,SEI,LSI,SLE,IEI,SEE,IEE,SLI
#2563: ILE,SEI,LSI,SLE,IEI,ILI,LIE,ESI
#2564: ILE,SEI,LSI,SLE,IEI,ILI,LIE,LSE
#2565: ILE,SEI,LSI,SLE,IEI,ILI,LIE,EII
#2566: ILE,SEI,LSI,SLE,IEI,ILI,LIE,IEE
#2567: ILE,SEI,LSI,SLE,IEI,ILI,LIE,SLI
#2568: ILE,SEI,LSI,SLE,IEI,ILI,ESI,LSE
#2569: ILE,SEI,LSI,SLE,IEI,ILI,ESI,EII
#2570: ILE,SEI,LSI,SLE,IEI,ILI,ESI,IEE
#2571: ILE,SEI,LSI,SLE,IEI,ILI,ESI,SLI
#2572: ILE,SEI,LSI,SLE,IEI,ILI,LSE,EII
#2573: ILE,SEI,LSI,SLE,IEI,ILI,LSE,IEE
#2574: ILE,SEI,LSI,SLE,IEI,ILI,LSE,SLI
#2575: ILE,SEI,LSI,SLE,IEI,ILI,EII,IEE
#2576: ILE,SEI,LSI,SLE,IEI,ILI,EII,SLI
#2577: ILE,SEI,LSI,SLE,IEI,ILI,IEE,SLI
#2578: ILE,SEI,LSI,SLE,IEI,LIE,ESI,LSE (ILE HEF + Central Result $\in C_{g, 11}$ )
#2579: ILE,SEI,LSI,SLE,IEI,LIE,ESI,EII $\in C_{x, 11}, C_{x, 26}$
#2580: ILE,SEI,LSI,SLE,IEI,LIE,ESI,IEE
#2581: ILE,SEI,LSI,SLE,IEI,LIE,ESI,SLI
#2582: ILE,SEI,LSI,SLE,IEI,LIE,LSE,EII
#2583: ILE,SEI,LSI,SLE,IEI,LIE,LSE,IEE
#2584: ILE,SEI,LSI,SLE,IEI,LIE,LSE,SLI
#2585: ILE,SEI,LSI,SLE,IEI,LIE,EII,IEE
#2586: ILE,SEI,LSI,SLE,IEI,LIE,EII,SLI
#2587: ILE,SEI,LSI,SLE,IEI,LIE,IEE,SLI
#2588: ILE,SEI,LSI,SLE,IEI,ESI,LSE,EII
#2589: ILE,SEI,LSI,SLE,IEI,ESI,LSE,IEE
#2590: ILE,SEI,LSI,SLE,IEI,ESI,LSE,SLI
#2591: ILE,SEI,LSI,SLE,IEI,ESI,EII,IEE
#2592: ILE,SEI,LSI,SLE,IEI,ESI,EII,SLI
#2593: ILE,SEI,LSI,SLE,IEI,ESI,IEE,SLI
#2594: ILE,SEI,LSI,SLE,IEI,LSE,EII,IEE
#2595: ILE,SEI,LSI,SLE,IEI,LSE,EII,SLI
#2596: ILE,SEI,LSI,SLE,IEI,LSE,IEE,SLI
#2597: ILE,SEI,LSI,SLE,IEI,EII,IEE,SLI
#2598: ILE,SEI,LSI,SLE,SEE,ILI,LIE,ESI
#2599: ILE,SEI,LSI,SLE,SEE,ILI,LIE,LSE
#2600: ILE,SEI,LSI,SLE,SEE,ILI,LIE,EII
#2601: ILE,SEI,LSI,SLE,SEE,ILI,LIE,IEE
#2602: ILE,SEI,LSI,SLE,SEE,ILI,LIE,SLI
#2603: ILE,SEI,LSI,SLE,SEE,ILI,ESI,LSE
#2604: ILE,SEI,LSI,SLE,SEE,ILI,ESI,EII
#2605: ILE,SEI,LSI,SLE,SEE,ILI,ESI,IEE
#2606: ILE,SEI,LSI,SLE,SEE,ILI,ESI,SLI
#2607: ILE,SEI,LSI,SLE,SEE,ILI,LSE,EII
#2608: ILE,SEI,LSI,SLE,SEE,ILI,LSE,IEE
#2609: ILE,SEI,LSI,SLE,SEE,ILI,LSE,SLI
#2610: ILE,SEI,LSI,SLE,SEE,ILI,EII,IEE (+Δ8)
#2611: ILE,SEI,LSI,SLE,SEE,ILI,EII,SLI
#2612: ILE,SEI,LSI,SLE,SEE,ILI,IEE,SLI
#2613: ILE,SEI,LSI,SLE,SEE,LIE,ESI,LSE
#2614: ILE,SEI,LSI,SLE,SEE,LIE,ESI,EII
#2615: ILE,SEI,LSI,SLE,SEE,LIE,ESI,IEE
#2616: ILE,SEI,LSI,SLE,SEE,LIE,ESI,SLI
#2617: ILE,SEI,LSI,SLE,SEE,LIE,LSE,EII
#2618: ILE,SEI,LSI,SLE,SEE,LIE,LSE,IEE
#2619: ILE,SEI,LSI,SLE,SEE,LIE,LSE,SLI
#2620: ILE,SEI,LSI,SLE,SEE,LIE,EII,IEE
#2621: ILE,SEI,LSI,SLE,SEE,LIE,EII,SLI
#2622: ILE,SEI,LSI,SLE,SEE,LIE,IEE,SLI
#2623: ILE,SEI,LSI,SLE,SEE,ESI,LSE,EII
#2624: ILE,SEI,LSI,SLE,SEE,ESI,LSE,IEE
#2625: ILE,SEI,LSI,SLE,SEE,ESI,LSE,SLI
#2626: ILE,SEI,LSI,SLE,SEE,ESI,EII,IEE
#2627: ILE,SEI,LSI,SLE,SEE,ESI,EII,SLI
#2628: ILE,SEI,LSI,SLE,SEE,ESI,IEE,SLI
#2629: ILE,SEI,LSI,SLE,SEE,LSE,EII,IEE
#2630: ILE,SEI,LSI,SLE,SEE,LSE,EII,SLI
#2631: ILE,SEI,LSI,SLE,SEE,LSE,IEE,SLI
#2632: ILE,SEI,LSI,SLE,SEE,EII,IEE,SLI
#2633: ILE,SEI,LSI,SLE,ILI,LIE,ESI,LSE
#2634: ILE,SEI,LSI,SLE,ILI,LIE,ESI,EII
#2635: ILE,SEI,LSI,SLE,ILI,LIE,ESI,IEE
#2636: ILE,SEI,LSI,SLE,ILI,LIE,ESI,SLI
#2637: ILE,SEI,LSI,SLE,ILI,LIE,LSE,EII
#2638: ILE,SEI,LSI,SLE,ILI,LIE,LSE,IEE
#2639: ILE,SEI,LSI,SLE,ILI,LIE,LSE,SLI
#2640: ILE,SEI,LSI,SLE,ILI,LIE,EII,IEE
#2641: ILE,SEI,LSI,SLE,ILI,LIE,EII,SLI
#2642: ILE,SEI,LSI,SLE,ILI,LIE,IEE,SLI
#2643: ILE,SEI,LSI,SLE,ILI,ESI,LSE,EII
#2644: ILE,SEI,LSI,SLE,ILI,ESI,LSE,IEE
#2645: ILE,SEI,LSI,SLE,ILI,ESI,LSE,SLI
#2646: ILE,SEI,LSI,SLE,ILI,ESI,EII,IEE
#2647: ILE,SEI,LSI,SLE,ILI,ESI,EII,SLI
#2648: ILE,SEI,LSI,SLE,ILI,ESI,IEE,SLI
#2649: ILE,SEI,LSI,SLE,ILI,LSE,EII,IEE
#2650: ILE,SEI,LSI,SLE,ILI,LSE,EII,SLI
#2651: ILE,SEI,LSI,SLE,ILI,LSE,IEE,SLI
#2652: ILE,SEI,LSI,SLE,ILI,EII,IEE,SLI
#2653: ILE,SEI,LSI,SLE,LIE,ESI,LSE,EII
#2654: ILE,SEI,LSI,SLE,LIE,ESI,LSE,IEE
#2655: ILE,SEI,LSI,SLE,LIE,ESI,LSE,SLI (ILE+ESI HEF $\in C_{g, 12}$ )
#2656: ILE,SEI,LSI,SLE,LIE,ESI,EII,IEE $\in C_{x, 12}, C_{x, 25}$
#2657: ILE,SEI,LSI,SLE,LIE,ESI,EII,SLI
#2658: ILE,SEI,LSI,SLE,LIE,ESI,IEE,SLI
#2659: ILE,SEI,LSI,SLE,LIE,LSE,EII,IEE
#2660: ILE,SEI,LSI,SLE,LIE,LSE,EII,SLI
#2661: ILE,SEI,LSI,SLE,LIE,LSE,IEE,SLI
#2662: ILE,SEI,LSI,SLE,LIE,EII,IEE,SLI
#2663: ILE,SEI,LSI,SLE,ESI,LSE,EII,IEE
#2664: ILE,SEI,LSI,SLE,ESI,LSE,EII,SLI
#2665: ILE,SEI,LSI,SLE,ESI,LSE,IEE,SLI
#2666: ILE,SEI,LSI,SLE,ESI,EII,IEE,SLI
#2667: ILE,SEI,LSI,SLE,LSE,EII,IEE,SLI
#2668: ILE,SEI,LSI,IEI,SEE,ILI,LIE,ESI
#2669: ILE,SEI,LSI,IEI,SEE,ILI,LIE,LSE
#2670: ILE,SEI,LSI,IEI,SEE,ILI,LIE,EII
#2671: ILE,SEI,LSI,IEI,SEE,ILI,LIE,IEE
#2672: ILE,SEI,LSI,IEI,SEE,ILI,LIE,SLI
#2673: ILE,SEI,LSI,IEI,SEE,ILI,ESI,LSE
#2674: ILE,SEI,LSI,IEI,SEE,ILI,ESI,EII
#2675: ILE,SEI,LSI,IEI,SEE,ILI,ESI,IEE
#2676: ILE,SEI,LSI,IEI,SEE,ILI,ESI,SLI
#2677: ILE,SEI,LSI,IEI,SEE,ILI,LSE,EII
#2678: ILE,SEI,LSI,IEI,SEE,ILI,LSE,IEE
#2679: ILE,SEI,LSI,IEI,SEE,ILI,LSE,SLI
#2680: ILE,SEI,LSI,IEI,SEE,ILI,EII,IEE
#2681: ILE,SEI,LSI,IEI,SEE,ILI,EII,SLI (+Γ2)
#2682: ILE,SEI,LSI,IEI,SEE,ILI,IEE,SLI
#2683: ILE,SEI,LSI,IEI,SEE,LIE,ESI,LSE
#2684: ILE,SEI,LSI,IEI,SEE,LIE,ESI,EII
#2685: ILE,SEI,LSI,IEI,SEE,LIE,ESI,IEE
#2686: ILE,SEI,LSI,IEI,SEE,LIE,ESI,SLI
#2687: ILE,SEI,LSI,IEI,SEE,LIE,LSE,EII
#2688: ILE,SEI,LSI,IEI,SEE,LIE,LSE,IEE
#2689: ILE,SEI,LSI,IEI,SEE,LIE,LSE,SLI
#2690: ILE,SEI,LSI,IEI,SEE,LIE,EII,IEE
#2691: ILE,SEI,LSI,IEI,SEE,LIE,EII,SLI
#2692: ILE,SEI,LSI,IEI,SEE,LIE,IEE,SLI
#2693: ILE,SEI,LSI,IEI,SEE,ESI,LSE,EII
#2694: ILE,SEI,LSI,IEI,SEE,ESI,LSE,IEE
#2695: ILE,SEI,LSI,IEI,SEE,ESI,LSE,SLI
#2696: ILE,SEI,LSI,IEI,SEE,ESI,EII,IEE
#2697: ILE,SEI,LSI,IEI,SEE,ESI,EII,SLI
#2698: ILE,SEI,LSI,IEI,SEE,ESI,IEE,SLI
#2699: ILE,SEI,LSI,IEI,SEE,LSE,EII,IEE
#2700: ILE,SEI,LSI,IEI,SEE,LSE,EII,SLI
#2701: ILE,SEI,LSI,IEI,SEE,LSE,IEE,SLI
#2702: ILE,SEI,LSI,IEI,SEE,EII,IEE,SLI
#2703: ILE,SEI,LSI,IEI,ILI,LIE,ESI,LSE
#2704: ILE,SEI,LSI,IEI,ILI,LIE,ESI,EII
#2705: ILE,SEI,LSI,IEI,ILI,LIE,ESI,IEE
#2706: ILE,SEI,LSI,IEI,ILI,LIE,ESI,SLI
#2707: ILE,SEI,LSI,IEI,ILI,LIE,LSE,EII
#2708: ILE,SEI,LSI,IEI,ILI,LIE,LSE,IEE
#2709: ILE,SEI,LSI,IEI,ILI,LIE,LSE,SLI
#2710: ILE,SEI,LSI,IEI,ILI,LIE,EII,IEE
#2711: ILE,SEI,LSI,IEI,ILI,LIE,EII,SLI
#2712: ILE,SEI,LSI,IEI,ILI,LIE,IEE,SLI
#2713: ILE,SEI,LSI,IEI,ILI,ESI,LSE,EII
#2714: ILE,SEI,LSI,IEI,ILI,ESI,LSE,IEE
#2715: ILE,SEI,LSI,IEI,ILI,ESI,LSE,SLI
#2716: ILE,SEI,LSI,IEI,ILI,ESI,EII,IEE
#2717: ILE,SEI,LSI,IEI,ILI,ESI,EII,SLI
#2718: ILE,SEI,LSI,IEI,ILI,ESI,IEE,SLI
#2719: ILE,SEI,LSI,IEI,ILI,LSE,EII,IEE
#2720: ILE,SEI,LSI,IEI,ILI,LSE,EII,SLI
#2721: ILE,SEI,LSI,IEI,ILI,LSE,IEE,SLI
#2722: ILE,SEI,LSI,IEI,ILI,EII,IEE,SLI
#2723: ILE,SEI,LSI,IEI,LIE,ESI,LSE,EII
#2724: ILE,SEI,LSI,IEI,LIE,ESI,LSE,IEE (ILE+LIE HEF $\in C_{g, 9}$ )
#2725: ILE,SEI,LSI,IEI,LIE,ESI,LSE,SLI
#2726: ILE,SEI,LSI,IEI,LIE,ESI,EII,IEE
#2727: ILE,SEI,LSI,IEI,LIE,ESI,EII,SLI $\in C_{x, 9}, C_{x, 28}$
#2728: ILE,SEI,LSI,IEI,LIE,ESI,IEE,SLI
#2729: ILE,SEI,LSI,IEI,LIE,LSE,EII,IEE
#2730: ILE,SEI,LSI,IEI,LIE,LSE,EII,SLI
#2731: ILE,SEI,LSI,IEI,LIE,LSE,IEE,SLI
#2732: ILE,SEI,LSI,IEI,LIE,EII,IEE,SLI
#2733: ILE,SEI,LSI,IEI,ESI,LSE,EII,IEE
#2734: ILE,SEI,LSI,IEI,ESI,LSE,EII,SLI
#2735: ILE,SEI,LSI,IEI,ESI,LSE,IEE,SLI
#2736: ILE,SEI,LSI,IEI,ESI,EII,IEE,SLI
#2737: ILE,SEI,LSI,IEI,LSE,EII,IEE,SLI
#2738: ILE,SEI,LSI,SEE,ILI,LIE,ESI,LSE
#2739: ILE,SEI,LSI,SEE,ILI,LIE,ESI,EII
#2740: ILE,SEI,LSI,SEE,ILI,LIE,ESI,IEE
#2741: ILE,SEI,LSI,SEE,ILI,LIE,ESI,SLI
#2742: ILE,SEI,LSI,SEE,ILI,LIE,LSE,EII
#2743: ILE,SEI,LSI,SEE,ILI,LIE,LSE,IEE
#2744: ILE,SEI,LSI,SEE,ILI,LIE,LSE,SLI
#2745: ILE,SEI,LSI,SEE,ILI,LIE,EII,IEE
#2746: ILE,SEI,LSI,SEE,ILI,LIE,EII,SLI
#2747: ILE,SEI,LSI,SEE,ILI,LIE,IEE,SLI
#2748: ILE,SEI,LSI,SEE,ILI,ESI,LSE,EII
#2749: ILE,SEI,LSI,SEE,ILI,ESI,LSE,IEE
#2750: ILE,SEI,LSI,SEE,ILI,ESI,LSE,SLI
#2751: ILE,SEI,LSI,SEE,ILI,ESI,EII,IEE
#2752: ILE,SEI,LSI,SEE,ILI,ESI,EII,SLI
#2753: ILE,SEI,LSI,SEE,ILI,ESI,IEE,SLI
#2754: ILE,SEI,LSI,SEE,ILI,LSE,EII,IEE
#2755: ILE,SEI,LSI,SEE,ILI,LSE,EII,SLI
#2756: ILE,SEI,LSI,SEE,ILI,LSE,IEE,SLI
#2757: ILE,SEI,LSI,SEE,ILI,EII,IEE,SLI
#2758: ILE,SEI,LSI,SEE,LIE,ESI,LSE,EII
#2759: ILE,SEI,LSI,SEE,LIE,ESI,LSE,IEE
#2760: ILE,SEI,LSI,SEE,LIE,ESI,LSE,SLI
#2761: ILE,SEI,LSI,SEE,LIE,ESI,EII,IEE
#2762: ILE,SEI,LSI,SEE,LIE,ESI,EII,SLI
#2763: ILE,SEI,LSI,SEE,LIE,ESI,IEE,SLI
#2764: ILE,SEI,LSI,SEE,LIE,LSE,EII,IEE
#2765: ILE,SEI,LSI,SEE,LIE,LSE,EII,SLI
#2766: ILE,SEI,LSI,SEE,LIE,LSE,IEE,SLI
#2767: ILE,SEI,LSI,SEE,LIE,EII,IEE,SLI
#2768: ILE,SEI,LSI,SEE,ESI,LSE,EII,IEE
#2769: ILE,SEI,LSI,SEE,ESI,LSE,EII,SLI
#2770: ILE,SEI,LSI,SEE,ESI,LSE,IEE,SLI
#2771: ILE,SEI,LSI,SEE,ESI,EII,IEE,SLI
#2772: ILE,SEI,LSI,SEE,LSE,EII,IEE,SLI
#2773: ILE,SEI,LSI,ILI,LIE,ESI,LSE,EII
#2774: ILE,SEI,LSI,ILI,LIE,ESI,LSE,IEE
#2775: ILE,SEI,LSI,ILI,LIE,ESI,LSE,SLI
#2776: ILE,SEI,LSI,ILI,LIE,ESI,EII,IEE
#2777: ILE,SEI,LSI,ILI,LIE,ESI,EII,SLI
#2778: ILE,SEI,LSI,ILI,LIE,ESI,IEE,SLI
#2779: ILE,SEI,LSI,ILI,LIE,LSE,EII,IEE
#2780: ILE,SEI,LSI,ILI,LIE,LSE,EII,SLI
#2781: ILE,SEI,LSI,ILI,LIE,LSE,IEE,SLI
#2782: ILE,SEI,LSI,ILI,LIE,EII,IEE,SLI
#2783: ILE,SEI,LSI,ILI,ESI,LSE,EII,IEE
#2784: ILE,SEI,LSI,ILI,ESI,LSE,EII,SLI
#2785: ILE,SEI,LSI,ILI,ESI,LSE,IEE,SLI
#2786: ILE,SEI,LSI,ILI,ESI,EII,IEE,SLI
#2787: ILE,SEI,LSI,ILI,LSE,EII,IEE,SLI
#2788: ILE,SEI,LSI,LIE,ESI,LSE,EII,IEE
#2789: ILE,SEI,LSI,LIE,ESI,LSE,EII,SLI
#2790: ILE,SEI,LSI,LIE,ESI,LSE,IEE,SLI (ILE HEF + Descending Result $\in C_{g, 10}$ )
#2791: ILE,SEI,LSI,LIE,ESI,EII,IEE,SLI $\in C_{x, 10}, C_{x, 27}$
#2792: ILE,SEI,LSI,LIE,LSE,EII,IEE,SLI
#2793: ILE,SEI,LSI,ESI,LSE,EII,IEE,SLI
#2794: ILE,SEI,SLE,IEI,SEE,ILI,LIE,ESI
#2795: ILE,SEI,SLE,IEI,SEE,ILI,LIE,LSE
#2796: ILE,SEI,SLE,IEI,SEE,ILI,LIE,EII
#2797: ILE,SEI,SLE,IEI,SEE,ILI,LIE,IEE
#2798: ILE,SEI,SLE,IEI,SEE,ILI,LIE,SLI
#2799: ILE,SEI,SLE,IEI,SEE,ILI,ESI,LSE
#2800: ILE,SEI,SLE,IEI,SEE,ILI,ESI,EII
#2801: ILE,SEI,SLE,IEI,SEE,ILI,ESI,IEE
#2802: ILE,SEI,SLE,IEI,SEE,ILI,ESI,SLI
#2803: ILE,SEI,SLE,IEI,SEE,ILI,LSE,EII
#2804: ILE,SEI,SLE,IEI,SEE,ILI,LSE,IEE
#2805: ILE,SEI,SLE,IEI,SEE,ILI,LSE,SLI
#2806: ILE,SEI,SLE,IEI,SEE,ILI,EII,IEE
#2807: ILE,SEI,SLE,IEI,SEE,ILI,EII,SLI
#2808: ILE,SEI,SLE,IEI,SEE,ILI,IEE,SLI (Irrational $\in O$ )
#2809: ILE,SEI,SLE,IEI,SEE,LIE,ESI,LSE
#2810: ILE,SEI,SLE,IEI,SEE,LIE,ESI,EII
#2811: ILE,SEI,SLE,IEI,SEE,LIE,ESI,IEE
#2812: ILE,SEI,SLE,IEI,SEE,LIE,ESI,SLI
#2813: ILE,SEI,SLE,IEI,SEE,LIE,LSE,EII
#2814: ILE,SEI,SLE,IEI,SEE,LIE,LSE,IEE
#2815: ILE,SEI,SLE,IEI,SEE,LIE,LSE,SLI
#2816: ILE,SEI,SLE,IEI,SEE,LIE,EII,IEE
#2817: ILE,SEI,SLE,IEI,SEE,LIE,EII,SLI
#2818: ILE,SEI,SLE,IEI,SEE,LIE,IEE,SLI
#2819: ILE,SEI,SLE,IEI,SEE,ESI,LSE,EII
#2820: ILE,SEI,SLE,IEI,SEE,ESI,LSE,IEE
#2821: ILE,SEI,SLE,IEI,SEE,ESI,LSE,SLI
#2822: ILE,SEI,SLE,IEI,SEE,ESI,EII,IEE
#2823: ILE,SEI,SLE,IEI,SEE,ESI,EII,SLI
#2824: ILE,SEI,SLE,IEI,SEE,ESI,IEE,SLI
#2825: ILE,SEI,SLE,IEI,SEE,LSE,EII,IEE
#2826: ILE,SEI,SLE,IEI,SEE,LSE,EII,SLI
#2827: ILE,SEI,SLE,IEI,SEE,LSE,IEE,SLI
#2828: ILE,SEI,SLE,IEI,SEE,EII,IEE,SLI
#2829: ILE,SEI,SLE,IEI,ILI,LIE,ESI,LSE
#2830: ILE,SEI,SLE,IEI,ILI,LIE,ESI,EII
#2831: ILE,SEI,SLE,IEI,ILI,LIE,ESI,IEE
#2832: ILE,SEI,SLE,IEI,ILI,LIE,ESI,SLI
#2833: ILE,SEI,SLE,IEI,ILI,LIE,LSE,EII
#2834: ILE,SEI,SLE,IEI,ILI,LIE,LSE,IEE
#2835: ILE,SEI,SLE,IEI,ILI,LIE,LSE,SLI
#2836: ILE,SEI,SLE,IEI,ILI,LIE,EII,IEE
#2837: ILE,SEI,SLE,IEI,ILI,LIE,EII,SLI
#2838: ILE,SEI,SLE,IEI,ILI,LIE,IEE,SLI
#2839: ILE,SEI,SLE,IEI,ILI,ESI,LSE,EII
#2840: ILE,SEI,SLE,IEI,ILI,ESI,LSE,IEE
#2841: ILE,SEI,SLE,IEI,ILI,ESI,LSE,SLI
#2842: ILE,SEI,SLE,IEI,ILI,ESI,EII,IEE
#2843: ILE,SEI,SLE,IEI,ILI,ESI,EII,SLI
#2844: ILE,SEI,SLE,IEI,ILI,ESI,IEE,SLI
#2845: ILE,SEI,SLE,IEI,ILI,LSE,EII,IEE
#2846: ILE,SEI,SLE,IEI,ILI,LSE,EII,SLI
#2847: ILE,SEI,SLE,IEI,ILI,LSE,IEE,SLI
#2848: ILE,SEI,SLE,IEI,ILI,EII,IEE,SLI
#2849: ILE,SEI,SLE,IEI,LIE,ESI,LSE,EII (Yielding $\in C_{g, 15}, C_{x, 15}, C_{x, 30}$ )
#2850: ILE,SEI,SLE,IEI,LIE,ESI,LSE,IEE
#2851: ILE,SEI,SLE,IEI,LIE,ESI,LSE,SLI
#2852: ILE,SEI,SLE,IEI,LIE,ESI,EII,IEE
#2853: ILE,SEI,SLE,IEI,LIE,ESI,EII,SLI
#2854: ILE,SEI,SLE,IEI,LIE,ESI,IEE,SLI
#2855: ILE,SEI,SLE,IEI,LIE,LSE,EII,IEE
#2856: ILE,SEI,SLE,IEI,LIE,LSE,EII,SLI
#2857: ILE,SEI,SLE,IEI,LIE,LSE,IEE,SLI
#2858: ILE,SEI,SLE,IEI,LIE,EII,IEE,SLI
#2859: ILE,SEI,SLE,IEI,ESI,LSE,EII,IEE
#2860: ILE,SEI,SLE,IEI,ESI,LSE,EII,SLI
#2861: ILE,SEI,SLE,IEI,ESI,LSE,IEE,SLI
#2862: ILE,SEI,SLE,IEI,ESI,EII,IEE,SLI
#2863: ILE,SEI,SLE,IEI,LSE,EII,IEE,SLI
#2864: ILE,SEI,SLE,SEE,ILI,LIE,ESI,LSE
#2865: ILE,SEI,SLE,SEE,ILI,LIE,ESI,EII
#2866: ILE,SEI,SLE,SEE,ILI,LIE,ESI,IEE
#2867: ILE,SEI,SLE,SEE,ILI,LIE,ESI,SLI
#2868: ILE,SEI,SLE,SEE,ILI,LIE,LSE,EII
#2869: ILE,SEI,SLE,SEE,ILI,LIE,LSE,IEE
#2870: ILE,SEI,SLE,SEE,ILI,LIE,LSE,SLI
#2871: ILE,SEI,SLE,SEE,ILI,LIE,EII,IEE
#2872: ILE,SEI,SLE,SEE,ILI,LIE,EII,SLI
#2873: ILE,SEI,SLE,SEE,ILI,LIE,IEE,SLI
#2874: ILE,SEI,SLE,SEE,ILI,ESI,LSE,EII
#2875: ILE,SEI,SLE,SEE,ILI,ESI,LSE,IEE
#2876: ILE,SEI,SLE,SEE,ILI,ESI,LSE,SLI
#2877: ILE,SEI,SLE,SEE,ILI,ESI,EII,IEE
#2878: ILE,SEI,SLE,SEE,ILI,ESI,EII,SLI
#2879: ILE,SEI,SLE,SEE,ILI,ESI,IEE,SLI
#2880: ILE,SEI,SLE,SEE,ILI,LSE,EII,IEE
#2881: ILE,SEI,SLE,SEE,ILI,LSE,EII,SLI
#2882: ILE,SEI,SLE,SEE,ILI,LSE,IEE,SLI
#2883: ILE,SEI,SLE,SEE,ILI,EII,IEE,SLI
#2884: ILE,SEI,SLE,SEE,LIE,ESI,LSE,EII
#2885: ILE,SEI,SLE,SEE,LIE,ESI,LSE,IEE
#2886: ILE,SEI,SLE,SEE,LIE,ESI,LSE,SLI
#2887: ILE,SEI,SLE,SEE,LIE,ESI,EII,IEE
#2888: ILE,SEI,SLE,SEE,LIE,ESI,EII,SLI
#2889: ILE,SEI,SLE,SEE,LIE,ESI,IEE,SLI
#2890: ILE,SEI,SLE,SEE,LIE,LSE,EII,IEE
#2891: ILE,SEI,SLE,SEE,LIE,LSE,EII,SLI
#2892: ILE,SEI,SLE,SEE,LIE,LSE,IEE,SLI
#2893: ILE,SEI,SLE,SEE,LIE,EII,IEE,SLI
#2894: ILE,SEI,SLE,SEE,ESI,LSE,EII,IEE
#2895: ILE,SEI,SLE,SEE,ESI,LSE,EII,SLI
#2896: ILE,SEI,SLE,SEE,ESI,LSE,IEE,SLI
#2897: ILE,SEI,SLE,SEE,ESI,EII,IEE,SLI
#2898: ILE,SEI,SLE,SEE,LSE,EII,IEE,SLI
#2899: ILE,SEI,SLE,ILI,LIE,ESI,LSE,EII
#2900: ILE,SEI,SLE,ILI,LIE,ESI,LSE,IEE
#2901: ILE,SEI,SLE,ILI,LIE,ESI,LSE,SLI
#2902: ILE,SEI,SLE,ILI,LIE,ESI,EII,IEE
#2903: ILE,SEI,SLE,ILI,LIE,ESI,EII,SLI
#2904: ILE,SEI,SLE,ILI,LIE,ESI,IEE,SLI
#2905: ILE,SEI,SLE,ILI,LIE,LSE,EII,IEE
#2906: ILE,SEI,SLE,ILI,LIE,LSE,EII,SLI
#2907: ILE,SEI,SLE,ILI,LIE,LSE,IEE,SLI
#2908: ILE,SEI,SLE,ILI,LIE,EII,IEE,SLI
#2909: ILE,SEI,SLE,ILI,ESI,LSE,EII,IEE
#2910: ILE,SEI,SLE,ILI,ESI,LSE,EII,SLI
#2911: ILE,SEI,SLE,ILI,ESI,LSE,IEE,SLI
#2912: ILE,SEI,SLE,ILI,ESI,EII,IEE,SLI
#2913: ILE,SEI,SLE,ILI,LSE,EII,IEE,SLI
#2914: ILE,SEI,SLE,LIE,ESI,LSE,EII,IEE $\in C_{x, 16}, C_{x, 29}$
#2915: ILE,SEI,SLE,LIE,ESI,LSE,EII,SLI (ESI HEF + Peripheral Process $\in C_{g, 16}$ )
#2916: ILE,SEI,SLE,LIE,ESI,LSE,IEE,SLI
#2917: ILE,SEI,SLE,LIE,ESI,EII,IEE,SLI
#2918: ILE,SEI,SLE,LIE,LSE,EII,IEE,SLI
#2919: ILE,SEI,SLE,ESI,LSE,EII,IEE,SLI
#2920: ILE,SEI,IEI,SEE,ILI,LIE,ESI,LSE
#2921: ILE,SEI,IEI,SEE,ILI,LIE,ESI,EII
#2922: ILE,SEI,IEI,SEE,ILI,LIE,ESI,IEE
#2923: ILE,SEI,IEI,SEE,ILI,LIE,ESI,SLI
#2924: ILE,SEI,IEI,SEE,ILI,LIE,LSE,EII
#2925: ILE,SEI,IEI,SEE,ILI,LIE,LSE,IEE
#2926: ILE,SEI,IEI,SEE,ILI,LIE,LSE,SLI
#2927: ILE,SEI,IEI,SEE,ILI,LIE,EII,IEE
#2928: ILE,SEI,IEI,SEE,ILI,LIE,EII,SLI
#2929: ILE,SEI,IEI,SEE,ILI,LIE,IEE,SLI
#2930: ILE,SEI,IEI,SEE,ILI,ESI,LSE,EII
#2931: ILE,SEI,IEI,SEE,ILI,ESI,LSE,IEE
#2932: ILE,SEI,IEI,SEE,ILI,ESI,LSE,SLI
#2933: ILE,SEI,IEI,SEE,ILI,ESI,EII,IEE
#2934: ILE,SEI,IEI,SEE,ILI,ESI,EII,SLI
#2935: ILE,SEI,IEI,SEE,ILI,ESI,IEE,SLI
#2936: ILE,SEI,IEI,SEE,ILI,LSE,EII,IEE
#2937: ILE,SEI,IEI,SEE,ILI,LSE,EII,SLI
#2938: ILE,SEI,IEI,SEE,ILI,LSE,IEE,SLI
#2939: ILE,SEI,IEI,SEE,ILI,EII,IEE,SLI
#2940: ILE,SEI,IEI,SEE,LIE,ESI,LSE,EII
#2941: ILE,SEI,IEI,SEE,LIE,ESI,LSE,IEE
#2942: ILE,SEI,IEI,SEE,LIE,ESI,LSE,SLI
#2943: ILE,SEI,IEI,SEE,LIE,ESI,EII,IEE
#2944: ILE,SEI,IEI,SEE,LIE,ESI,EII,SLI
#2945: ILE,SEI,IEI,SEE,LIE,ESI,IEE,SLI
#2946: ILE,SEI,IEI,SEE,LIE,LSE,EII,IEE
#2947: ILE,SEI,IEI,SEE,LIE,LSE,EII,SLI
#2948: ILE,SEI,IEI,SEE,LIE,LSE,IEE,SLI
#2949: ILE,SEI,IEI,SEE,LIE,EII,IEE,SLI
#2950: ILE,SEI,IEI,SEE,ESI,LSE,EII,IEE
#2951: ILE,SEI,IEI,SEE,ESI,LSE,EII,SLI
#2952: ILE,SEI,IEI,SEE,ESI,LSE,IEE,SLI
#2953: ILE,SEI,IEI,SEE,ESI,EII,IEE,SLI
#2954: ILE,SEI,IEI,SEE,LSE,EII,IEE,SLI
#2955: ILE,SEI,IEI,ILI,LIE,ESI,LSE,EII
#2956: ILE,SEI,IEI,ILI,LIE,ESI,LSE,IEE
#2957: ILE,SEI,IEI,ILI,LIE,ESI,LSE,SLI
#2958: ILE,SEI,IEI,ILI,LIE,ESI,EII,IEE
#2959: ILE,SEI,IEI,ILI,LIE,ESI,EII,SLI
#2960: ILE,SEI,IEI,ILI,LIE,ESI,IEE,SLI
#2961: ILE,SEI,IEI,ILI,LIE,LSE,EII,IEE
#2962: ILE,SEI,IEI,ILI,LIE,LSE,EII,SLI
#2963: ILE,SEI,IEI,ILI,LIE,LSE,IEE,SLI
#2964: ILE,SEI,IEI,ILI,LIE,EII,IEE,SLI
#2965: ILE,SEI,IEI,ILI,ESI,LSE,EII,IEE
#2966: ILE,SEI,IEI,ILI,ESI,LSE,EII,SLI
#2967: ILE,SEI,IEI,ILI,ESI,LSE,IEE,SLI
#2968: ILE,SEI,IEI,ILI,ESI,EII,IEE,SLI
#2969: ILE,SEI,IEI,ILI,LSE,EII,IEE,SLI
#2970: ILE,SEI,IEI,LIE,ESI,LSE,EII,IEE (LIE HEF + Peripheral Process $\in C_{g, 13}$ )
#2971: ILE,SEI,IEI,LIE,ESI,LSE,EII,SLI $\in C_{x, 13}, C_{x, 32}$
#2972: ILE,SEI,IEI,LIE,ESI,LSE,IEE,SLI
#2973: ILE,SEI,IEI,LIE,ESI,EII,IEE,SLI
#2974: ILE,SEI,IEI,LIE,LSE,EII,IEE,SLI
#2975: ILE,SEI,IEI,ESI,LSE,EII,IEE,SLI
#2976: ILE,SEI,SEE,ILI,LIE,ESI,LSE,EII
#2977: ILE,SEI,SEE,ILI,LIE,ESI,LSE,IEE
#2978: ILE,SEI,SEE,ILI,LIE,ESI,LSE,SLI
#2979: ILE,SEI,SEE,ILI,LIE,ESI,EII,IEE
#2980: ILE,SEI,SEE,ILI,LIE,ESI,EII,SLI
#2981: ILE,SEI,SEE,ILI,LIE,ESI,IEE,SLI
#2982: ILE,SEI,SEE,ILI,LIE,LSE,EII,IEE
#2983: ILE,SEI,SEE,ILI,LIE,LSE,EII,SLI
#2984: ILE,SEI,SEE,ILI,LIE,LSE,IEE,SLI
#2985: ILE,SEI,SEE,ILI,LIE,EII,IEE,SLI
#2986: ILE,SEI,SEE,ILI,ESI,LSE,EII,IEE
#2987: ILE,SEI,SEE,ILI,ESI,LSE,EII,SLI
#2988: ILE,SEI,SEE,ILI,ESI,LSE,IEE,SLI
#2989: ILE,SEI,SEE,ILI,ESI,EII,IEE,SLI
#2990: ILE,SEI,SEE,ILI,LSE,EII,IEE,SLI
#2991: ILE,SEI,SEE,LIE,ESI,LSE,EII,IEE
#2992: ILE,SEI,SEE,LIE,ESI,LSE,EII,SLI
#2993: ILE,SEI,SEE,LIE,ESI,LSE,IEE,SLI
#2994: ILE,SEI,SEE,LIE,ESI,EII,IEE,SLI
#2995: ILE,SEI,SEE,LIE,LSE,EII,IEE,SLI
#2996: ILE,SEI,SEE,ESI,LSE,EII,IEE,SLI
#2997: ILE,SEI,ILI,LIE,ESI,LSE,EII,IEE
#2998: ILE,SEI,ILI,LIE,ESI,LSE,EII,SLI
#2999: ILE,SEI,ILI,LIE,ESI,LSE,IEE,SLI
#3000: ILE,SEI,ILI,LIE,ESI,EII,IEE,SLI
#3001: ILE,SEI,ILI,LIE,LSE,EII,IEE,SLI
#3002: ILE,SEI,ILI,ESI,LSE,EII,IEE,SLI
#3003: ILE,SEI,LIE,ESI,LSE,EII,IEE,SLI (1stDelta $\in C_{g, 14}, C_{x, 14}, C_{x, 31}$ )
#3004: ILE,ESE,LII,EIE,LSI,SLE,IEI,SEE $\in C_{x, 4}, C_{x, 20}$
#3005: ILE,ESE,LII,EIE,LSI,SLE,IEI,ILI (EIE HEF + Ascending Result $\in C_{g, 4}$ )
#3006: ILE,ESE,LII,EIE,LSI,SLE,IEI,LIE
#3007: ILE,ESE,LII,EIE,LSI,SLE,IEI,ESI
#3008: ILE,ESE,LII,EIE,LSI,SLE,IEI,LSE
#3009: ILE,ESE,LII,EIE,LSI,SLE,IEI,EII
#3010: ILE,ESE,LII,EIE,LSI,SLE,IEI,IEE
#3011: ILE,ESE,LII,EIE,LSI,SLE,IEI,SLI
#3012: ILE,ESE,LII,EIE,LSI,SLE,SEE,ILI
#3013: ILE,ESE,LII,EIE,LSI,SLE,SEE,LIE
#3014: ILE,ESE,LII,EIE,LSI,SLE,SEE,ESI
#3015: ILE,ESE,LII,EIE,LSI,SLE,SEE,LSE
#3016: ILE,ESE,LII,EIE,LSI,SLE,SEE,EII
#3017: ILE,ESE,LII,EIE,LSI,SLE,SEE,IEE $\in C_{x, 3}, C_{x, 19}$
#3018: ILE,ESE,LII,EIE,LSI,SLE,SEE,SLI
#3019: ILE,ESE,LII,EIE,LSI,SLE,ILI,LIE
#3020: ILE,ESE,LII,EIE,LSI,SLE,ILI,ESI
#3021: ILE,ESE,LII,EIE,LSI,SLE,ILI,LSE
#3022: ILE,ESE,LII,EIE,LSI,SLE,ILI,EII
#3023: ILE,ESE,LII,EIE,LSI,SLE,ILI,IEE
#3024: ILE,ESE,LII,EIE,LSI,SLE,ILI,SLI (ESE+EIE HEF $\in C_{g, 3}$ )
#3025: ILE,ESE,LII,EIE,LSI,SLE,LIE,ESI
#3026: ILE,ESE,LII,EIE,LSI,SLE,LIE,LSE
#3027: ILE,ESE,LII,EIE,LSI,SLE,LIE,EII
#3028: ILE,ESE,LII,EIE,LSI,SLE,LIE,IEE
#3029: ILE,ESE,LII,EIE,LSI,SLE,LIE,SLI
#3030: ILE,ESE,LII,EIE,LSI,SLE,ESI,LSE
#3031: ILE,ESE,LII,EIE,LSI,SLE,ESI,EII
#3032: ILE,ESE,LII,EIE,LSI,SLE,ESI,IEE
#3033: ILE,ESE,LII,EIE,LSI,SLE,ESI,SLI
#3034: ILE,ESE,LII,EIE,LSI,SLE,LSE,EII
#3035: ILE,ESE,LII,EIE,LSI,SLE,LSE,IEE
#3036: ILE,ESE,LII,EIE,LSI,SLE,LSE,SLI
#3037: ILE,ESE,LII,EIE,LSI,SLE,EII,IEE
#3038: ILE,ESE,LII,EIE,LSI,SLE,EII,SLI
#3039: ILE,ESE,LII,EIE,LSI,SLE,IEE,SLI
#3040: ILE,ESE,LII,EIE,LSI,IEI,SEE,ILI
#3041: ILE,ESE,LII,EIE,LSI,IEI,SEE,LIE
#3042: ILE,ESE,LII,EIE,LSI,IEI,SEE,ESI
#3043: ILE,ESE,LII,EIE,LSI,IEI,SEE,LSE
#3044: ILE,ESE,LII,EIE,LSI,IEI,SEE,EII
#3045: ILE,ESE,LII,EIE,LSI,IEI,SEE,IEE
#3046: ILE,ESE,LII,EIE,LSI,IEI,SEE,SLI $\in C_{x, 2}, C_{x, 18}$
#3047: ILE,ESE,LII,EIE,LSI,IEI,ILI,LIE
#3048: ILE,ESE,LII,EIE,LSI,IEI,ILI,ESI
#3049: ILE,ESE,LII,EIE,LSI,IEI,ILI,LSE
#3050: ILE,ESE,LII,EIE,LSI,IEI,ILI,EII
#3051: ILE,ESE,LII,EIE,LSI,IEI,ILI,IEE (LII+EIE HEF $\in C_{g, 2}$ )
#3052: ILE,ESE,LII,EIE,LSI,IEI,ILI,SLI
#3053: ILE,ESE,LII,EIE,LSI,IEI,LIE,ESI
#3054: ILE,ESE,LII,EIE,LSI,IEI,LIE,LSE
#3055: ILE,ESE,LII,EIE,LSI,IEI,LIE,EII
#3056: ILE,ESE,LII,EIE,LSI,IEI,LIE,IEE
#3057: ILE,ESE,LII,EIE,LSI,IEI,LIE,SLI
#3058: ILE,ESE,LII,EIE,LSI,IEI,ESI,LSE
#3059: ILE,ESE,LII,EIE,LSI,IEI,ESI,EII
#3060: ILE,ESE,LII,EIE,LSI,IEI,ESI,IEE
#3061: ILE,ESE,LII,EIE,LSI,IEI,ESI,SLI
#3062: ILE,ESE,LII,EIE,LSI,IEI,LSE,EII
#3063: ILE,ESE,LII,EIE,LSI,IEI,LSE,IEE
#3064: ILE,ESE,LII,EIE,LSI,IEI,LSE,SLI
#3065: ILE,ESE,LII,EIE,LSI,IEI,EII,IEE
#3066: ILE,ESE,LII,EIE,LSI,IEI,EII,SLI
#3067: ILE,ESE,LII,EIE,LSI,IEI,IEE,SLI
#3068: ILE,ESE,LII,EIE,LSI,SEE,ILI,LIE
#3069: ILE,ESE,LII,EIE,LSI,SEE,ILI,ESI
#3070: ILE,ESE,LII,EIE,LSI,SEE,ILI,LSE
#3071: ILE,ESE,LII,EIE,LSI,SEE,ILI,EII
#3072: ILE,ESE,LII,EIE,LSI,SEE,ILI,IEE
#3073: ILE,ESE,LII,EIE,LSI,SEE,ILI,SLI
#3074: ILE,ESE,LII,EIE,LSI,SEE,LIE,ESI
#3075: ILE,ESE,LII,EIE,LSI,SEE,LIE,LSE
#3076: ILE,ESE,LII,EIE,LSI,SEE,LIE,EII
#3077: ILE,ESE,LII,EIE,LSI,SEE,LIE,IEE
#3078: ILE,ESE,LII,EIE,LSI,SEE,LIE,SLI
#3079: ILE,ESE,LII,EIE,LSI,SEE,ESI,LSE
#3080: ILE,ESE,LII,EIE,LSI,SEE,ESI,EII
#3081: ILE,ESE,LII,EIE,LSI,SEE,ESI,IEE
#3082: ILE,ESE,LII,EIE,LSI,SEE,ESI,SLI
#3083: ILE,ESE,LII,EIE,LSI,SEE,LSE,EII
#3084: ILE,ESE,LII,EIE,LSI,SEE,LSE,IEE
#3085: ILE,ESE,LII,EIE,LSI,SEE,LSE,SLI
#3086: ILE,ESE,LII,EIE,LSI,SEE,EII,IEE
#3087: ILE,ESE,LII,EIE,LSI,SEE,EII,SLI
#3088: ILE,ESE,LII,EIE,LSI,SEE,IEE,SLI $\in C_{x, 1}, C_{x, 17}$
#3089: ILE,ESE,LII,EIE,LSI,ILI,LIE,ESI
#3090: ILE,ESE,LII,EIE,LSI,ILI,LIE,LSE
#3091: ILE,ESE,LII,EIE,LSI,ILI,LIE,EII
#3092: ILE,ESE,LII,EIE,LSI,ILI,LIE,IEE
#3093: ILE,ESE,LII,EIE,LSI,ILI,LIE,SLI
#3094: ILE,ESE,LII,EIE,LSI,ILI,ESI,LSE
#3095: ILE,ESE,LII,EIE,LSI,ILI,ESI,EII
#3096: ILE,ESE,LII,EIE,LSI,ILI,ESI,IEE
#3097: ILE,ESE,LII,EIE,LSI,ILI,ESI,SLI
#3098: ILE,ESE,LII,EIE,LSI,ILI,LSE,EII
#3099: ILE,ESE,LII,EIE,LSI,ILI,LSE,IEE
#3100: ILE,ESE,LII,EIE,LSI,ILI,LSE,SLI
#3101: ILE,ESE,LII,EIE,LSI,ILI,EII,IEE
#3102: ILE,ESE,LII,EIE,LSI,ILI,EII,SLI
#3103: ILE,ESE,LII,EIE,LSI,ILI,IEE,SLI (EIE HEF + Peripheral Result $\in C_{g, 1}$ )
#3104: ILE,ESE,LII,EIE,LSI,LIE,ESI,LSE
#3105: ILE,ESE,LII,EIE,LSI,LIE,ESI,EII
#3106: ILE,ESE,LII,EIE,LSI,LIE,ESI,IEE
#3107: ILE,ESE,LII,EIE,LSI,LIE,ESI,SLI
#3108: ILE,ESE,LII,EIE,LSI,LIE,LSE,EII
#3109: ILE,ESE,LII,EIE,LSI,LIE,LSE,IEE
#3110: ILE,ESE,LII,EIE,LSI,LIE,LSE,SLI
#3111: ILE,ESE,LII,EIE,LSI,LIE,EII,IEE
#3112: ILE,ESE,LII,EIE,LSI,LIE,EII,SLI
#3113: ILE,ESE,LII,EIE,LSI,LIE,IEE,SLI
#3114: ILE,ESE,LII,EIE,LSI,ESI,LSE,EII
#3115: ILE,ESE,LII,EIE,LSI,ESI,LSE,IEE
#3116: ILE,ESE,LII,EIE,LSI,ESI,LSE,SLI
#3117: ILE,ESE,LII,EIE,LSI,ESI,EII,IEE
#3118: ILE,ESE,LII,EIE,LSI,ESI,EII,SLI
#3119: ILE,ESE,LII,EIE,LSI,ESI,IEE,SLI
#3120: ILE,ESE,LII,EIE,LSI,LSE,EII,IEE
#3121: ILE,ESE,LII,EIE,LSI,LSE,EII,SLI
#3122: ILE,ESE,LII,EIE,LSI,LSE,IEE,SLI
#3123: ILE,ESE,LII,EIE,LSI,EII,IEE,SLI
#3124: ILE,ESE,LII,EIE,SLE,IEI,SEE,ILI
#3125: ILE,ESE,LII,EIE,SLE,IEI,SEE,LIE
#3126: ILE,ESE,LII,EIE,SLE,IEI,SEE,ESI
#3127: ILE,ESE,LII,EIE,SLE,IEI,SEE,LSE $\in C_{x, 8}, C_{x, 24}$
#3128: ILE,ESE,LII,EIE,SLE,IEI,SEE,EII
#3129: ILE,ESE,LII,EIE,SLE,IEI,SEE,IEE
#3130: ILE,ESE,LII,EIE,SLE,IEI,SEE,SLI
#3131: ILE,ESE,LII,EIE,SLE,IEI,ILI,LIE
#3132: ILE,ESE,LII,EIE,SLE,IEI,ILI,ESI
#3133: ILE,ESE,LII,EIE,SLE,IEI,ILI,LSE
#3134: ILE,ESE,LII,EIE,SLE,IEI,ILI,EII (Intuitive Introverts + Ascending Extroverts $\in C_{g, 8}$ )
#3135: ILE,ESE,LII,EIE,SLE,IEI,ILI,IEE
#3136: ILE,ESE,LII,EIE,SLE,IEI,ILI,SLI
#3137: ILE,ESE,LII,EIE,SLE,IEI,LIE,ESI
#3138: ILE,ESE,LII,EIE,SLE,IEI,LIE,LSE
#3139: ILE,ESE,LII,EIE,SLE,IEI,LIE,EII
#3140: ILE,ESE,LII,EIE,SLE,IEI,LIE,IEE
#3141: ILE,ESE,LII,EIE,SLE,IEI,LIE,SLI
#3142: ILE,ESE,LII,EIE,SLE,IEI,ESI,LSE
#3143: ILE,ESE,LII,EIE,SLE,IEI,ESI,EII
#3144: ILE,ESE,LII,EIE,SLE,IEI,ESI,IEE
#3145: ILE,ESE,LII,EIE,SLE,IEI,ESI,SLI
#3146: ILE,ESE,LII,EIE,SLE,IEI,LSE,EII
#3147: ILE,ESE,LII,EIE,SLE,IEI,LSE,IEE
#3148: ILE,ESE,LII,EIE,SLE,IEI,LSE,SLI
#3149: ILE,ESE,LII,EIE,SLE,IEI,EII,IEE
#3150: ILE,ESE,LII,EIE,SLE,IEI,EII,SLI
#3151: ILE,ESE,LII,EIE,SLE,IEI,IEE,SLI
#3152: ILE,ESE,LII,EIE,SLE,SEE,ILI,LIE
#3153: ILE,ESE,LII,EIE,SLE,SEE,ILI,ESI
#3154: ILE,ESE,LII,EIE,SLE,SEE,ILI,LSE
#3155: ILE,ESE,LII,EIE,SLE,SEE,ILI,EII
#3156: ILE,ESE,LII,EIE,SLE,SEE,ILI,IEE
#3157: ILE,ESE,LII,EIE,SLE,SEE,ILI,SLI
#3158: ILE,ESE,LII,EIE,SLE,SEE,LIE,ESI
#3159: ILE,ESE,LII,EIE,SLE,SEE,LIE,LSE
#3160: ILE,ESE,LII,EIE,SLE,SEE,LIE,EII
#3161: ILE,ESE,LII,EIE,SLE,SEE,LIE,IEE
#3162: ILE,ESE,LII,EIE,SLE,SEE,LIE,SLI
#3163: ILE,ESE,LII,EIE,SLE,SEE,ESI,LSE
#3164: ILE,ESE,LII,EIE,SLE,SEE,ESI,EII
#3165: ILE,ESE,LII,EIE,SLE,SEE,ESI,IEE
#3166: ILE,ESE,LII,EIE,SLE,SEE,ESI,SLI
#3167: ILE,ESE,LII,EIE,SLE,SEE,LSE,EII
#3168: ILE,ESE,LII,EIE,SLE,SEE,LSE,IEE $\in C_{x, 7}, C_{x, 23}$
#3169: ILE,ESE,LII,EIE,SLE,SEE,LSE,SLI
#3170: ILE,ESE,LII,EIE,SLE,SEE,EII,IEE
#3171: ILE,ESE,LII,EIE,SLE,SEE,EII,SLI
#3172: ILE,ESE,LII,EIE,SLE,SEE,IEE,SLI
#3173: ILE,ESE,LII,EIE,SLE,ILI,LIE,ESI
#3174: ILE,ESE,LII,EIE,SLE,ILI,LIE,LSE
#3175: ILE,ESE,LII,EIE,SLE,ILI,LIE,EII
#3176: ILE,ESE,LII,EIE,SLE,ILI,LIE,IEE
#3177: ILE,ESE,LII,EIE,SLE,ILI,LIE,SLI
#3178: ILE,ESE,LII,EIE,SLE,ILI,ESI,LSE
#3179: ILE,ESE,LII,EIE,SLE,ILI,ESI,EII
#3180: ILE,ESE,LII,EIE,SLE,ILI,ESI,IEE
#3181: ILE,ESE,LII,EIE,SLE,ILI,ESI,SLI
#3182: ILE,ESE,LII,EIE,SLE,ILI,LSE,EII
#3183: ILE,ESE,LII,EIE,SLE,ILI,LSE,IEE
#3184: ILE,ESE,LII,EIE,SLE,ILI,LSE,SLI
#3185: ILE,ESE,LII,EIE,SLE,ILI,EII,IEE
#3186: ILE,ESE,LII,EIE,SLE,ILI,EII,SLI (ESE HEF + Intuitive Process $\in C_{g, 7}$ )
#3187: ILE,ESE,LII,EIE,SLE,ILI,IEE,SLI
#3188: ILE,ESE,LII,EIE,SLE,LIE,ESI,LSE
#3189: ILE,ESE,LII,EIE,SLE,LIE,ESI,EII
#3190: ILE,ESE,LII,EIE,SLE,LIE,ESI,IEE
#3191: ILE,ESE,LII,EIE,SLE,LIE,ESI,SLI
#3192: ILE,ESE,LII,EIE,SLE,LIE,LSE,EII
#3193: ILE,ESE,LII,EIE,SLE,LIE,LSE,IEE
#3194: ILE,ESE,LII,EIE,SLE,LIE,LSE,SLI
#3195: ILE,ESE,LII,EIE,SLE,LIE,EII,IEE
#3196: ILE,ESE,LII,EIE,SLE,LIE,EII,SLI
#3197: ILE,ESE,LII,EIE,SLE,LIE,IEE,SLI
#3198: ILE,ESE,LII,EIE,SLE,ESI,LSE,EII
#3199: ILE,ESE,LII,EIE,SLE,ESI,LSE,IEE
#3200: ILE,ESE,LII,EIE,SLE,ESI,LSE,SLI
#3201: ILE,ESE,LII,EIE,SLE,ESI,EII,IEE
#3202: ILE,ESE,LII,EIE,SLE,ESI,EII,SLI
#3203: ILE,ESE,LII,EIE,SLE,ESI,IEE,SLI
#3204: ILE,ESE,LII,EIE,SLE,LSE,EII,IEE
#3205: ILE,ESE,LII,EIE,SLE,LSE,EII,SLI
#3206: ILE,ESE,LII,EIE,SLE,LSE,IEE,SLI
#3207: ILE,ESE,LII,EIE,SLE,EII,IEE,SLI
#3208: ILE,ESE,LII,EIE,IEI,SEE,ILI,LIE
#3209: ILE,ESE,LII,EIE,IEI,SEE,ILI,ESI
#3210: ILE,ESE,LII,EIE,IEI,SEE,ILI,LSE
#3211: ILE,ESE,LII,EIE,IEI,SEE,ILI,EII
#3212: ILE,ESE,LII,EIE,IEI,SEE,ILI,IEE
#3213: ILE,ESE,LII,EIE,IEI,SEE,ILI,SLI
#3214: ILE,ESE,LII,EIE,IEI,SEE,LIE,ESI
#3215: ILE,ESE,LII,EIE,IEI,SEE,LIE,LSE
#3216: ILE,ESE,LII,EIE,IEI,SEE,LIE,EII
#3217: ILE,ESE,LII,EIE,IEI,SEE,LIE,IEE
#3218: ILE,ESE,LII,EIE,IEI,SEE,LIE,SLI
#3219: ILE,ESE,LII,EIE,IEI,SEE,ESI,LSE
#3220: ILE,ESE,LII,EIE,IEI,SEE,ESI,EII
#3221: ILE,ESE,LII,EIE,IEI,SEE,ESI,IEE
#3222: ILE,ESE,LII,EIE,IEI,SEE,ESI,SLI
#3223: ILE,ESE,LII,EIE,IEI,SEE,LSE,EII
#3224: ILE,ESE,LII,EIE,IEI,SEE,LSE,IEE
#3225: ILE,ESE,LII,EIE,IEI,SEE,LSE,SLI $\in C_{x, 6}, C_{x, 22}$
#3226: ILE,ESE,LII,EIE,IEI,SEE,EII,IEE
#3227: ILE,ESE,LII,EIE,IEI,SEE,EII,SLI
#3228: ILE,ESE,LII,EIE,IEI,SEE,IEE,SLI
#3229: ILE,ESE,LII,EIE,IEI,ILI,LIE,ESI
#3230: ILE,ESE,LII,EIE,IEI,ILI,LIE,LSE
#3231: ILE,ESE,LII,EIE,IEI,ILI,LIE,EII
#3232: ILE,ESE,LII,EIE,IEI,ILI,LIE,IEE
#3233: ILE,ESE,LII,EIE,IEI,ILI,LIE,SLI
#3234: ILE,ESE,LII,EIE,IEI,ILI,ESI,LSE
#3235: ILE,ESE,LII,EIE,IEI,ILI,ESI,EII
#3236: ILE,ESE,LII,EIE,IEI,ILI,ESI,IEE
#3237: ILE,ESE,LII,EIE,IEI,ILI,ESI,SLI
#3238: ILE,ESE,LII,EIE,IEI,ILI,LSE,EII
#3239: ILE,ESE,LII,EIE,IEI,ILI,LSE,IEE
#3240: ILE,ESE,LII,EIE,IEI,ILI,LSE,SLI
#3241: ILE,ESE,LII,EIE,IEI,ILI,EII,IEE (LII HEF + Intuitive Process $\in C_{g, 6}$ )
#3242: ILE,ESE,LII,EIE,IEI,ILI,EII,SLI
#3243: ILE,ESE,LII,EIE,IEI,ILI,IEE,SLI
#3244: ILE,ESE,LII,EIE,IEI,LIE,ESI,LSE
#3245: ILE,ESE,LII,EIE,IEI,LIE,ESI,EII
#3246: ILE,ESE,LII,EIE,IEI,LIE,ESI,IEE
#3247: ILE,ESE,LII,EIE,IEI,LIE,ESI,SLI
#3248: ILE,ESE,LII,EIE,IEI,LIE,LSE,EII
#3249: ILE,ESE,LII,EIE,IEI,LIE,LSE,IEE
#3250: ILE,ESE,LII,EIE,IEI,LIE,LSE,SLI
#3251: ILE,ESE,LII,EIE,IEI,LIE,EII,IEE
#3252: ILE,ESE,LII,EIE,IEI,LIE,EII,SLI
#3253: ILE,ESE,LII,EIE,IEI,LIE,IEE,SLI
#3254: ILE,ESE,LII,EIE,IEI,ESI,LSE,EII
#3255: ILE,ESE,LII,EIE,IEI,ESI,LSE,IEE
#3256: ILE,ESE,LII,EIE,IEI,ESI,LSE,SLI
#3257: ILE,ESE,LII,EIE,IEI,ESI,EII,IEE
#3258: ILE,ESE,LII,EIE,IEI,ESI,EII,SLI
#3259: ILE,ESE,LII,EIE,IEI,ESI,IEE,SLI
#3260: ILE,ESE,LII,EIE,IEI,LSE,EII,IEE
#3261: ILE,ESE,LII,EIE,IEI,LSE,EII,SLI
#3262: ILE,ESE,LII,EIE,IEI,LSE,IEE,SLI
#3263: ILE,ESE,LII,EIE,IEI,EII,IEE,SLI
#3264: ILE,ESE,LII,EIE,SEE,ILI,LIE,ESI
#3265: ILE,ESE,LII,EIE,SEE,ILI,LIE,LSE
#3266: ILE,ESE,LII,EIE,SEE,ILI,LIE,EII
#3267: ILE,ESE,LII,EIE,SEE,ILI,LIE,IEE
#3268: ILE,ESE,LII,EIE,SEE,ILI,LIE,SLI
#3269: ILE,ESE,LII,EIE,SEE,ILI,ESI,LSE
#3270: ILE,ESE,LII,EIE,SEE,ILI,ESI,EII
#3271: ILE,ESE,LII,EIE,SEE,ILI,ESI,IEE
#3272: ILE,ESE,LII,EIE,SEE,ILI,ESI,SLI
#3273: ILE,ESE,LII,EIE,SEE,ILI,LSE,EII
#3274: ILE,ESE,LII,EIE,SEE,ILI,LSE,IEE
#3275: ILE,ESE,LII,EIE,SEE,ILI,LSE,SLI
#3276: ILE,ESE,LII,EIE,SEE,ILI,EII,IEE
#3277: ILE,ESE,LII,EIE,SEE,ILI,EII,SLI
#3278: ILE,ESE,LII,EIE,SEE,ILI,IEE,SLI
#3279: ILE,ESE,LII,EIE,SEE,LIE,ESI,LSE (+Z1)
#3280: ILE,ESE,LII,EIE,SEE,LIE,ESI,EII
#3281: ILE,ESE,LII,EIE,SEE,LIE,ESI,IEE
#3282: ILE,ESE,LII,EIE,SEE,LIE,ESI,SLI
#3283: ILE,ESE,LII,EIE,SEE,LIE,LSE,EII
#3284: ILE,ESE,LII,EIE,SEE,LIE,LSE,IEE
#3285: ILE,ESE,LII,EIE,SEE,LIE,LSE,SLI
#3286: ILE,ESE,LII,EIE,SEE,LIE,EII,IEE
#3287: ILE,ESE,LII,EIE,SEE,LIE,EII,SLI
#3288: ILE,ESE,LII,EIE,SEE,LIE,IEE,SLI
#3289: ILE,ESE,LII,EIE,SEE,ESI,LSE,EII
#3290: ILE,ESE,LII,EIE,SEE,ESI,LSE,IEE
#3291: ILE,ESE,LII,EIE,SEE,ESI,LSE,SLI
#3292: ILE,ESE,LII,EIE,SEE,ESI,EII,IEE
#3293: ILE,ESE,LII,EIE,SEE,ESI,EII,SLI
#3294: ILE,ESE,LII,EIE,SEE,ESI,IEE,SLI
#3295: ILE,ESE,LII,EIE,SEE,LSE,EII,IEE
#3296: ILE,ESE,LII,EIE,SEE,LSE,EII,SLI
#3297: ILE,ESE,LII,EIE,SEE,LSE,IEE,SLI $\in C_{x, 5}, C_{x, 21}$
#3298: ILE,ESE,LII,EIE,SEE,EII,IEE,SLI
#3299: ILE,ESE,LII,EIE,ILI,LIE,ESI,LSE
#3300: ILE,ESE,LII,EIE,ILI,LIE,ESI,EII
#3301: ILE,ESE,LII,EIE,ILI,LIE,ESI,IEE
#3302: ILE,ESE,LII,EIE,ILI,LIE,ESI,SLI
#3303: ILE,ESE,LII,EIE,ILI,LIE,LSE,EII
#3304: ILE,ESE,LII,EIE,ILI,LIE,LSE,IEE
#3305: ILE,ESE,LII,EIE,ILI,LIE,LSE,SLI
#3306: ILE,ESE,LII,EIE,ILI,LIE,EII,IEE
#3307: ILE,ESE,LII,EIE,ILI,LIE,EII,SLI
#3308: ILE,ESE,LII,EIE,ILI,LIE,IEE,SLI
#3309: ILE,ESE,LII,EIE,ILI,ESI,LSE,EII
#3310: ILE,ESE,LII,EIE,ILI,ESI,LSE,IEE
#3311: ILE,ESE,LII,EIE,ILI,ESI,LSE,SLI
#3312: ILE,ESE,LII,EIE,ILI,ESI,EII,IEE
#3313: ILE,ESE,LII,EIE,ILI,ESI,EII,SLI
#3314: ILE,ESE,LII,EIE,ILI,ESI,IEE,SLI
#3315: ILE,ESE,LII,EIE,ILI,LSE,EII,IEE
#3316: ILE,ESE,LII,EIE,ILI,LSE,EII,SLI
#3317: ILE,ESE,LII,EIE,ILI,LSE,IEE,SLI
#3318: ILE,ESE,LII,EIE,ILI,EII,IEE,SLI (Intuitive Negativists + Peripheral Positivists $\in C_{g, 5}$ )
#3319: ILE,ESE,LII,EIE,LIE,ESI,LSE,EII
#3320: ILE,ESE,LII,EIE,LIE,ESI,LSE,IEE
#3321: ILE,ESE,LII,EIE,LIE,ESI,LSE,SLI
#3322: ILE,ESE,LII,EIE,LIE,ESI,EII,IEE
#3323: ILE,ESE,LII,EIE,LIE,ESI,EII,SLI
#3324: ILE,ESE,LII,EIE,LIE,ESI,IEE,SLI
#3325: ILE,ESE,LII,EIE,LIE,LSE,EII,IEE
#3326: ILE,ESE,LII,EIE,LIE,LSE,EII,SLI
#3327: ILE,ESE,LII,EIE,LIE,LSE,IEE,SLI
#3328: ILE,ESE,LII,EIE,LIE,EII,IEE,SLI
#3329: ILE,ESE,LII,EIE,ESI,LSE,EII,IEE
#3330: ILE,ESE,LII,EIE,ESI,LSE,EII,SLI
#3331: ILE,ESE,LII,EIE,ESI,LSE,IEE,SLI
#3332: ILE,ESE,LII,EIE,ESI,EII,IEE,SLI
#3333: ILE,ESE,LII,EIE,LSE,EII,IEE,SLI
#3334: ILE,ESE,LII,LSI,SLE,IEI,SEE,ILI
#3335: ILE,ESE,LII,LSI,SLE,IEI,SEE,LIE
#3336: ILE,ESE,LII,LSI,SLE,IEI,SEE,ESI
#3337: ILE,ESE,LII,LSI,SLE,IEI,SEE,LSE
#3338: ILE,ESE,LII,LSI,SLE,IEI,SEE,EII $\in C_{x, 5}, C_{x, 21}$
#3339: ILE,ESE,LII,LSI,SLE,IEI,SEE,IEE
#3340: ILE,ESE,LII,LSI,SLE,IEI,SEE,SLI
#3341: ILE,ESE,LII,LSI,SLE,IEI,ILI,LIE
#3342: ILE,ESE,LII,LSI,SLE,IEI,ILI,ESI
#3343: ILE,ESE,LII,LSI,SLE,IEI,ILI,LSE (Logical Negativists + Ascending Positivists $\in C_{g, 5}$ )
#3344: ILE,ESE,LII,LSI,SLE,IEI,ILI,EII
#3345: ILE,ESE,LII,LSI,SLE,IEI,ILI,IEE
#3346: ILE,ESE,LII,LSI,SLE,IEI,ILI,SLI
#3347: ILE,ESE,LII,LSI,SLE,IEI,LIE,ESI
#3348: ILE,ESE,LII,LSI,SLE,IEI,LIE,LSE
#3349: ILE,ESE,LII,LSI,SLE,IEI,LIE,EII
#3350: ILE,ESE,LII,LSI,SLE,IEI,LIE,IEE
#3351: ILE,ESE,LII,LSI,SLE,IEI,LIE,SLI
#3352: ILE,ESE,LII,LSI,SLE,IEI,ESI,LSE
#3353: ILE,ESE,LII,LSI,SLE,IEI,ESI,EII
#3354: ILE,ESE,LII,LSI,SLE,IEI,ESI,IEE
#3355: ILE,ESE,LII,LSI,SLE,IEI,ESI,SLI
#3356: ILE,ESE,LII,LSI,SLE,IEI,LSE,EII
#3357: ILE,ESE,LII,LSI,SLE,IEI,LSE,IEE
#3358: ILE,ESE,LII,LSI,SLE,IEI,LSE,SLI
#3359: ILE,ESE,LII,LSI,SLE,IEI,EII,IEE
#3360: ILE,ESE,LII,LSI,SLE,IEI,EII,SLI
#3361: ILE,ESE,LII,LSI,SLE,IEI,IEE,SLI
#3362: ILE,ESE,LII,LSI,SLE,SEE,ILI,LIE
#3363: ILE,ESE,LII,LSI,SLE,SEE,ILI,ESI
#3364: ILE,ESE,LII,LSI,SLE,SEE,ILI,LSE
#3365: ILE,ESE,LII,LSI,SLE,SEE,ILI,EII
#3366: ILE,ESE,LII,LSI,SLE,SEE,ILI,IEE
#3367: ILE,ESE,LII,LSI,SLE,SEE,ILI,SLI
#3368: ILE,ESE,LII,LSI,SLE,SEE,LIE,ESI
#3369: ILE,ESE,LII,LSI,SLE,SEE,LIE,LSE
#3370: ILE,ESE,LII,LSI,SLE,SEE,LIE,EII
#3371: ILE,ESE,LII,LSI,SLE,SEE,LIE,IEE
#3372: ILE,ESE,LII,LSI,SLE,SEE,LIE,SLI
#3373: ILE,ESE,LII,LSI,SLE,SEE,ESI,LSE
#3374: ILE,ESE,LII,LSI,SLE,SEE,ESI,EII
#3375: ILE,ESE,LII,LSI,SLE,SEE,ESI,IEE
#3376: ILE,ESE,LII,LSI,SLE,SEE,ESI,SLI
#3377: ILE,ESE,LII,LSI,SLE,SEE,LSE,EII
#3378: ILE,ESE,LII,LSI,SLE,SEE,LSE,IEE
#3379: ILE,ESE,LII,LSI,SLE,SEE,LSE,SLI
#3380: ILE,ESE,LII,LSI,SLE,SEE,EII,IEE $\in C_{x, 6}, C_{x, 22}$
#3381: ILE,ESE,LII,LSI,SLE,SEE,EII,SLI
#3382: ILE,ESE,LII,LSI,SLE,SEE,IEE,SLI
#3383: ILE,ESE,LII,LSI,SLE,ILI,LIE,ESI
#3384: ILE,ESE,LII,LSI,SLE,ILI,LIE,LSE
#3385: ILE,ESE,LII,LSI,SLE,ILI,LIE,EII
#3386: ILE,ESE,LII,LSI,SLE,ILI,LIE,IEE
#3387: ILE,ESE,LII,LSI,SLE,ILI,LIE,SLI
#3388: ILE,ESE,LII,LSI,SLE,ILI,ESI,LSE
#3389: ILE,ESE,LII,LSI,SLE,ILI,ESI,EII
#3390: ILE,ESE,LII,LSI,SLE,ILI,ESI,IEE
#3391: ILE,ESE,LII,LSI,SLE,ILI,ESI,SLI
#3392: ILE,ESE,LII,LSI,SLE,ILI,LSE,EII
#3393: ILE,ESE,LII,LSI,SLE,ILI,LSE,IEE
#3394: ILE,ESE,LII,LSI,SLE,ILI,LSE,SLI (ESE HEF + Logical Process $\in C_{g, 6}$ )
#3395: ILE,ESE,LII,LSI,SLE,ILI,EII,IEE
#3396: ILE,ESE,LII,LSI,SLE,ILI,EII,SLI
#3397: ILE,ESE,LII,LSI,SLE,ILI,IEE,SLI
#3398: ILE,ESE,LII,LSI,SLE,LIE,ESI,LSE
#3399: ILE,ESE,LII,LSI,SLE,LIE,ESI,EII
#3400: ILE,ESE,LII,LSI,SLE,LIE,ESI,IEE
#3401: ILE,ESE,LII,LSI,SLE,LIE,ESI,SLI
#3402: ILE,ESE,LII,LSI,SLE,LIE,LSE,EII
#3403: ILE,ESE,LII,LSI,SLE,LIE,LSE,IEE
#3404: ILE,ESE,LII,LSI,SLE,LIE,LSE,SLI
#3405: ILE,ESE,LII,LSI,SLE,LIE,EII,IEE
#3406: ILE,ESE,LII,LSI,SLE,LIE,EII,SLI
#3407: ILE,ESE,LII,LSI,SLE,LIE,IEE,SLI
#3408: ILE,ESE,LII,LSI,SLE,ESI,LSE,EII
#3409: ILE,ESE,LII,LSI,SLE,ESI,LSE,IEE
#3410: ILE,ESE,LII,LSI,SLE,ESI,LSE,SLI
#3411: ILE,ESE,LII,LSI,SLE,ESI,EII,IEE
#3412: ILE,ESE,LII,LSI,SLE,ESI,EII,SLI
#3413: ILE,ESE,LII,LSI,SLE,ESI,IEE,SLI
#3414: ILE,ESE,LII,LSI,SLE,LSE,EII,IEE
#3415: ILE,ESE,LII,LSI,SLE,LSE,EII,SLI
#3416: ILE,ESE,LII,LSI,SLE,LSE,IEE,SLI
#3417: ILE,ESE,LII,LSI,SLE,EII,IEE,SLI
#3418: ILE,ESE,LII,LSI,IEI,SEE,ILI,LIE
#3419: ILE,ESE,LII,LSI,IEI,SEE,ILI,ESI
#3420: ILE,ESE,LII,LSI,IEI,SEE,ILI,LSE
#3421: ILE,ESE,LII,LSI,IEI,SEE,ILI,EII
#3422: ILE,ESE,LII,LSI,IEI,SEE,ILI,IEE
#3423: ILE,ESE,LII,LSI,IEI,SEE,ILI,SLI
#3424: ILE,ESE,LII,LSI,IEI,SEE,LIE,ESI
#3425: ILE,ESE,LII,LSI,IEI,SEE,LIE,LSE
#3426: ILE,ESE,LII,LSI,IEI,SEE,LIE,EII
#3427: ILE,ESE,LII,LSI,IEI,SEE,LIE,IEE
#3428: ILE,ESE,LII,LSI,IEI,SEE,LIE,SLI
#3429: ILE,ESE,LII,LSI,IEI,SEE,ESI,LSE
#3430: ILE,ESE,LII,LSI,IEI,SEE,ESI,EII
#3431: ILE,ESE,LII,LSI,IEI,SEE,ESI,IEE
#3432: ILE,ESE,LII,LSI,IEI,SEE,ESI,SLI
#3433: ILE,ESE,LII,LSI,IEI,SEE,LSE,EII
#3434: ILE,ESE,LII,LSI,IEI,SEE,LSE,IEE
#3435: ILE,ESE,LII,LSI,IEI,SEE,LSE,SLI
#3436: ILE,ESE,LII,LSI,IEI,SEE,EII,IEE
#3437: ILE,ESE,LII,LSI,IEI,SEE,EII,SLI $\in C_{x, 7}, C_{x, 23}$
#3438: ILE,ESE,LII,LSI,IEI,SEE,IEE,SLI
#3439: ILE,ESE,LII,LSI,IEI,ILI,LIE,ESI
#3440: ILE,ESE,LII,LSI,IEI,ILI,LIE,LSE
#3441: ILE,ESE,LII,LSI,IEI,ILI,LIE,EII
#3442: ILE,ESE,LII,LSI,IEI,ILI,LIE,IEE
#3443: ILE,ESE,LII,LSI,IEI,ILI,LIE,SLI
#3444: ILE,ESE,LII,LSI,IEI,ILI,ESI,LSE
#3445: ILE,ESE,LII,LSI,IEI,ILI,ESI,EII
#3446: ILE,ESE,LII,LSI,IEI,ILI,ESI,IEE
#3447: ILE,ESE,LII,LSI,IEI,ILI,ESI,SLI
#3448: ILE,ESE,LII,LSI,IEI,ILI,LSE,EII
#3449: ILE,ESE,LII,LSI,IEI,ILI,LSE,IEE (LII HEF + Logical Process $\in C_{g, 7}$ )
#3450: ILE,ESE,LII,LSI,IEI,ILI,LSE,SLI
#3451: ILE,ESE,LII,LSI,IEI,ILI,EII,IEE
#3452: ILE,ESE,LII,LSI,IEI,ILI,EII,SLI
#3453: ILE,ESE,LII,LSI,IEI,ILI,IEE,SLI
#3454: ILE,ESE,LII,LSI,IEI,LIE,ESI,LSE
#3455: ILE,ESE,LII,LSI,IEI,LIE,ESI,EII
#3456: ILE,ESE,LII,LSI,IEI,LIE,ESI,IEE
#3457: ILE,ESE,LII,LSI,IEI,LIE,ESI,SLI
#3458: ILE,ESE,LII,LSI,IEI,LIE,LSE,EII
#3459: ILE,ESE,LII,LSI,IEI,LIE,LSE,IEE
#3460: ILE,ESE,LII,LSI,IEI,LIE,LSE,SLI
#3461: ILE,ESE,LII,LSI,IEI,LIE,EII,IEE
#3462: ILE,ESE,LII,LSI,IEI,LIE,EII,SLI
#3463: ILE,ESE,LII,LSI,IEI,LIE,IEE,SLI
#3464: ILE,ESE,LII,LSI,IEI,ESI,LSE,EII
#3465: ILE,ESE,LII,LSI,IEI,ESI,LSE,IEE
#3466: ILE,ESE,LII,LSI,IEI,ESI,LSE,SLI
#3467: ILE,ESE,LII,LSI,IEI,ESI,EII,IEE
#3468: ILE,ESE,LII,LSI,IEI,ESI,EII,SLI
#3469: ILE,ESE,LII,LSI,IEI,ESI,IEE,SLI
#3470: ILE,ESE,LII,LSI,IEI,LSE,EII,IEE
#3471: ILE,ESE,LII,LSI,IEI,LSE,EII,SLI
#3472: ILE,ESE,LII,LSI,IEI,LSE,IEE,SLI
#3473: ILE,ESE,LII,LSI,IEI,EII,IEE,SLI
#3474: ILE,ESE,LII,LSI,SEE,ILI,LIE,ESI
#3475: ILE,ESE,LII,LSI,SEE,ILI,LIE,LSE
#3476: ILE,ESE,LII,LSI,SEE,ILI,LIE,EII
#3477: ILE,ESE,LII,LSI,SEE,ILI,LIE,IEE
#3478: ILE,ESE,LII,LSI,SEE,ILI,LIE,SLI
#3479: ILE,ESE,LII,LSI,SEE,ILI,ESI,LSE
#3480: ILE,ESE,LII,LSI,SEE,ILI,ESI,EII
#3481: ILE,ESE,LII,LSI,SEE,ILI,ESI,IEE
#3482: ILE,ESE,LII,LSI,SEE,ILI,ESI,SLI
#3483: ILE,ESE,LII,LSI,SEE,ILI,LSE,EII
#3484: ILE,ESE,LII,LSI,SEE,ILI,LSE,IEE
#3485: ILE,ESE,LII,LSI,SEE,ILI,LSE,SLI
#3486: ILE,ESE,LII,LSI,SEE,ILI,EII,IEE
#3487: ILE,ESE,LII,LSI,SEE,ILI,EII,SLI
#3488: ILE,ESE,LII,LSI,SEE,ILI,IEE,SLI
#3489: ILE,ESE,LII,LSI,SEE,LIE,ESI,LSE
#3490: ILE,ESE,LII,LSI,SEE,LIE,ESI,EII (+Y8)
#3491: ILE,ESE,LII,LSI,SEE,LIE,ESI,IEE
#3492: ILE,ESE,LII,LSI,SEE,LIE,ESI,SLI
#3493: ILE,ESE,LII,LSI,SEE,LIE,LSE,EII
#3494: ILE,ESE,LII,LSI,SEE,LIE,LSE,IEE
#3495: ILE,ESE,LII,LSI,SEE,LIE,LSE,SLI #3496: ILE,ESE,LII,LSI,SEE,LIE,EII,IEE
#3497: ILE,ESE,LII,LSI,SEE,LIE,EII,SLI
#3498: ILE,ESE,LII,LSI,SEE,LIE,IEE,SLI
#3499: ILE,ESE,LII,LSI,SEE,ESI,LSE,EII
#3500: ILE,ESE,LII,LSI,SEE,ESI,LSE,IEE
#3501: ILE,ESE,LII,LSI,SEE,ESI,LSE,SLI
#3502: ILE,ESE,LII,LSI,SEE,ESI,EII,IEE
#3503: ILE,ESE,LII,LSI,SEE,ESI,EII,SLI
#3504: ILE,ESE,LII,LSI,SEE,ESI,IEE,SLI
#3505: ILE,ESE,LII,LSI,SEE,LSE,EII,IEE
#3506: ILE,ESE,LII,LSI,SEE,LSE,EII,SLI
#3507: ILE,ESE,LII,LSI,SEE,LSE,IEE,SLI
#3508: ILE,ESE,LII,LSI,SEE,EII,IEE,SLI $\in C_{x, 8}, C_{x, 24}$
#3509: ILE,ESE,LII,LSI,ILI,LIE,ESI,LSE
#3510: ILE,ESE,LII,LSI,ILI,LIE,ESI,EII
#3511: ILE,ESE,LII,LSI,ILI,LIE,ESI,IEE
#3512: ILE,ESE,LII,LSI,ILI,LIE,ESI,SLI
#3513: ILE,ESE,LII,LSI,ILI,LIE,LSE,EII
#3514: ILE,ESE,LII,LSI,ILI,LIE,LSE,IEE
#3515: ILE,ESE,LII,LSI,ILI,LIE,LSE,SLI
#3516: ILE,ESE,LII,LSI,ILI,LIE,EII,IEE
#3517: ILE,ESE,LII,LSI,ILI,LIE,EII,SLI
#3518: ILE,ESE,LII,LSI,ILI,LIE,IEE,SLI
#3519: ILE,ESE,LII,LSI,ILI,ESI,LSE,EII
#3520: ILE,ESE,LII,LSI,ILI,ESI,LSE,IEE
#3521: ILE,ESE,LII,LSI,ILI,ESI,LSE,SLI
#3522: ILE,ESE,LII,LSI,ILI,ESI,EII,IEE
#3523: ILE,ESE,LII,LSI,ILI,ESI,EII,SLI
#3524: ILE,ESE,LII,LSI,ILI,ESI,IEE,SLI
#3525: ILE,ESE,LII,LSI,ILI,LSE,EII,IEE
#3526: ILE,ESE,LII,LSI,ILI,LSE,EII,SLI
#3527: ILE,ESE,LII,LSI,ILI,LSE,IEE,SLI (Logical Introverts + Peripheral Extroverts $\in C_{g, 8}$ )
#3528: ILE,ESE,LII,LSI,ILI,EII,IEE,SLI
#3529: ILE,ESE,LII,LSI,LIE,ESI,LSE,EII
#3530: ILE,ESE,LII,LSI,LIE,ESI,LSE,IEE
#3531: ILE,ESE,LII,LSI,LIE,ESI,LSE,SLI
#3532: ILE,ESE,LII,LSI,LIE,ESI,EII,IEE
#3533: ILE,ESE,LII,LSI,LIE,ESI,EII,SLI
#3534: ILE,ESE,LII,LSI,LIE,ESI,IEE,SLI
#3535: ILE,ESE,LII,LSI,LIE,LSE,EII,IEE
#3536: ILE,ESE,LII,LSI,LIE,LSE,EII,SLI
#3537: ILE,ESE,LII,LSI,LIE,LSE,IEE,SLI
#3538: ILE,ESE,LII,LSI,LIE,EII,IEE,SLI
#3539: ILE,ESE,LII,LSI,ESI,LSE,EII,IEE
#3540: ILE,ESE,LII,LSI,ESI,LSE,EII,SLI
#3541: ILE,ESE,LII,LSI,ESI,LSE,IEE,SLI
#3542: ILE,ESE,LII,LSI,ESI,EII,IEE,SLI
#3543: ILE,ESE,LII,LSI,LSE,EII,IEE,SLI
#3544: ILE,ESE,LII,SLE,IEI,SEE,ILI,LIE
#3545: ILE,ESE,LII,SLE,IEI,SEE,ILI,ESI
#3546: ILE,ESE,LII,SLE,IEI,SEE,ILI,LSE
#3547: ILE,ESE,LII,SLE,IEI,SEE,ILI,EII
#3548: ILE,ESE,LII,SLE,IEI,SEE,ILI,IEE
#3549: ILE,ESE,LII,SLE,IEI,SEE,ILI,SLI
#3550: ILE,ESE,LII,SLE,IEI,SEE,LIE,ESI
#3551: ILE,ESE,LII,SLE,IEI,SEE,LIE,LSE
#3552: ILE,ESE,LII,SLE,IEI,SEE,LIE,EII
#3553: ILE,ESE,LII,SLE,IEI,SEE,LIE,IEE
#3554: ILE,ESE,LII,SLE,IEI,SEE,LIE,SLI
#3555: ILE,ESE,LII,SLE,IEI,SEE,ESI,LSE
#3556: ILE,ESE,LII,SLE,IEI,SEE,ESI,EII
#3557: ILE,ESE,LII,SLE,IEI,SEE,ESI,IEE
#3558: ILE,ESE,LII,SLE,IEI,SEE,ESI,SLI
#3559: ILE,ESE,LII,SLE,IEI,SEE,LSE,EII $\in C_{x, 1}, C_{x, 17}$
#3560: ILE,ESE,LII,SLE,IEI,SEE,LSE,IEE
#3561: ILE,ESE,LII,SLE,IEI,SEE,LSE,SLI
#3562: ILE,ESE,LII,SLE,IEI,SEE,EII,IEE
#3563: ILE,ESE,LII,SLE,IEI,SEE,EII,SLI
#3564: ILE,ESE,LII,SLE,IEI,SEE,IEE,SLI
#3565: ILE,ESE,LII,SLE,IEI,ILI,LIE,ESI
#3566: ILE,ESE,LII,SLE,IEI,ILI,LIE,LSE
#3567: ILE,ESE,LII,SLE,IEI,ILI,LIE,EII
#3568: ILE,ESE,LII,SLE,IEI,ILI,LIE,IEE
#3569: ILE,ESE,LII,SLE,IEI,ILI,LIE,SLI
#3570: ILE,ESE,LII,SLE,IEI,ILI,ESI,LSE
#3571: ILE,ESE,LII,SLE,IEI,ILI,ESI,EII
#3572: ILE,ESE,LII,SLE,IEI,ILI,ESI,IEE
#3573: ILE,ESE,LII,SLE,IEI,ILI,ESI,SLI
#3574: ILE,ESE,LII,SLE,IEI,ILI,LSE,EII (EII HEF + Ascending Result $\in C_{g, 1}$ )
#3575: ILE,ESE,LII,SLE,IEI,ILI,LSE,IEE
#3576: ILE,ESE,LII,SLE,IEI,ILI,LSE,SLI
#3577: ILE,ESE,LII,SLE,IEI,ILI,EII,IEE
#3578: ILE,ESE,LII,SLE,IEI,ILI,EII,SLI
#3579: ILE,ESE,LII,SLE,IEI,ILI,IEE,SLI
#3580: ILE,ESE,LII,SLE,IEI,LIE,ESI,LSE
#3581: ILE,ESE,LII,SLE,IEI,LIE,ESI,EII
#3582: ILE,ESE,LII,SLE,IEI,LIE,ESI,IEE
#3583: ILE,ESE,LII,SLE,IEI,LIE,ESI,SLI
#3584: ILE,ESE,LII,SLE,IEI,LIE,LSE,EII
#3585: ILE,ESE,LII,SLE,IEI,LIE,LSE,IEE
#3586: ILE,ESE,LII,SLE,IEI,LIE,LSE,SLI
#3587: ILE,ESE,LII,SLE,IEI,LIE,EII,IEE
#3588: ILE,ESE,LII,SLE,IEI,LIE,EII,SLI
#3589: ILE,ESE,LII,SLE,IEI,LIE,IEE,SLI
#3590: ILE,ESE,LII,SLE,IEI,ESI,LSE,EII
#3591: ILE,ESE,LII,SLE,IEI,ESI,LSE,IEE
#3592: ILE,ESE,LII,SLE,IEI,ESI,LSE,SLI
#3593: ILE,ESE,LII,SLE,IEI,ESI,EII,IEE
#3594: ILE,ESE,LII,SLE,IEI,ESI,EII,SLI
#3595: ILE,ESE,LII,SLE,IEI,ESI,IEE,SLI
#3596: ILE,ESE,LII,SLE,IEI,LSE,EII,IEE
#3597: ILE,ESE,LII,SLE,IEI,LSE,EII,SLI
#3598: ILE,ESE,LII,SLE,IEI,LSE,IEE,SLI
#3599: ILE,ESE,LII,SLE,IEI,EII,IEE,SLI
#3600: ILE,ESE,LII,SLE,SEE,ILI,LIE,ESI
#3601: ILE,ESE,LII,SLE,SEE,ILI,LIE,LSE
#3602: ILE,ESE,LII,SLE,SEE,ILI,LIE,EII
#3603: ILE,ESE,LII,SLE,SEE,ILI,LIE,IEE
#3604: ILE,ESE,LII,SLE,SEE,ILI,LIE,SLI
#3605: ILE,ESE,LII,SLE,SEE,ILI,ESI,LSE
#3606: ILE,ESE,LII,SLE,SEE,ILI,ESI,EII
#3607: ILE,ESE,LII,SLE,SEE,ILI,ESI,IEE
#3608: ILE,ESE,LII,SLE,SEE,ILI,ESI,SLI
#3609: ILE,ESE,LII,SLE,SEE,ILI,LSE,EII
#3610: ILE,ESE,LII,SLE,SEE,ILI,LSE,IEE
#3611: ILE,ESE,LII,SLE,SEE,ILI,LSE,SLI
#3612: ILE,ESE,LII,SLE,SEE,ILI,EII,IEE
#3613: ILE,ESE,LII,SLE,SEE,ILI,EII,SLI
#3614: ILE,ESE,LII,SLE,SEE,ILI,IEE,SLI
#3615: ILE,ESE,LII,SLE,SEE,LIE,ESI,LSE
#3616: ILE,ESE,LII,SLE,SEE,LIE,ESI,EII
#3617: ILE,ESE,LII,SLE,SEE,LIE,ESI,IEE (+A3)
#3618: ILE,ESE,LII,SLE,SEE,LIE,ESI,SLI
#3619: ILE,ESE,LII,SLE,SEE,LIE,LSE,EII
#3620: ILE,ESE,LII,SLE,SEE,LIE,LSE,IEE
#3621: ILE,ESE,LII,SLE,SEE,LIE,LSE,SLI
#3622: ILE,ESE,LII,SLE,SEE,LIE,EII,IEE
#3623: ILE,ESE,LII,SLE,SEE,LIE,EII,SLI
#3624: ILE,ESE,LII,SLE,SEE,LIE,IEE,SLI
#3625: ILE,ESE,LII,SLE,SEE,ESI,LSE,EII
#3626: ILE,ESE,LII,SLE,SEE,ESI,LSE,IEE
#3627: ILE,ESE,LII,SLE,SEE,ESI,LSE,SLI
#3628: ILE,ESE,LII,SLE,SEE,ESI,EII,IEE
#3629: ILE,ESE,LII,SLE,SEE,ESI,EII,SLI
#3630: ILE,ESE,LII,SLE,SEE,ESI,IEE,SLI
#3631: ILE,ESE,LII,SLE,SEE,LSE,EII,IEE $\in C_{x, 2}, C_{x, 18}$
#3632: ILE,ESE,LII,SLE,SEE,LSE,EII,SLI
#3633: ILE,ESE,LII,SLE,SEE,LSE,IEE,SLI
#3634: ILE,ESE,LII,SLE,SEE,EII,IEE,SLI
#3635: ILE,ESE,LII,SLE,ILI,LIE,ESI,LSE
#3636: ILE,ESE,LII,SLE,ILI,LIE,ESI,EII
#3637: ILE,ESE,LII,SLE,ILI,LIE,ESI,IEE
#3638: ILE,ESE,LII,SLE,ILI,LIE,ESI,SLI
#3639: ILE,ESE,LII,SLE,ILI,LIE,LSE,EII
#3640: ILE,ESE,LII,SLE,ILI,LIE,LSE,IEE
#3641: ILE,ESE,LII,SLE,ILI,LIE,LSE,SLI
#3642: ILE,ESE,LII,SLE,ILI,LIE,EII,IEE
#3643: ILE,ESE,LII,SLE,ILI,LIE,EII,SLI
#3644: ILE,ESE,LII,SLE,ILI,LIE,IEE,SLI
#3645: ILE,ESE,LII,SLE,ILI,ESI,LSE,EII
#3646: ILE,ESE,LII,SLE,ILI,ESI,LSE,IEE
#3647: ILE,ESE,LII,SLE,ILI,ESI,LSE,SLI
#3648: ILE,ESE,LII,SLE,ILI,ESI,EII,IEE
#3649: ILE,ESE,LII,SLE,ILI,ESI,EII,SLI
#3650: ILE,ESE,LII,SLE,ILI,ESI,IEE,SLI
#3651: ILE,ESE,LII,SLE,ILI,LSE,EII,IEE
#3652: ILE,ESE,LII,SLE,ILI,LSE,EII,SLI (ESE+EII HEF $\in C_{g, 2}$ )
#3653: ILE,ESE,LII,SLE,ILI,LSE,IEE,SLI
#3654: ILE,ESE,LII,SLE,ILI,EII,IEE,SLI
#3655: ILE,ESE,LII,SLE,LIE,ESI,LSE,EII
#3656: ILE,ESE,LII,SLE,LIE,ESI,LSE,IEE
#3657: ILE,ESE,LII,SLE,LIE,ESI,LSE,SLI
#3658: ILE,ESE,LII,SLE,LIE,ESI,EII,IEE
#3659: ILE,ESE,LII,SLE,LIE,ESI,EII,SLI
#3660: ILE,ESE,LII,SLE,LIE,ESI,IEE,SLI
#3661: ILE,ESE,LII,SLE,LIE,LSE,EII,IEE
#3662: ILE,ESE,LII,SLE,LIE,LSE,EII,SLI
#3663: ILE,ESE,LII,SLE,LIE,LSE,IEE,SLI
#3664: ILE,ESE,LII,SLE,LIE,EII,IEE,SLI
#3665: ILE,ESE,LII,SLE,ESI,LSE,EII,IEE
#3666: ILE,ESE,LII,SLE,ESI,LSE,EII,SLI
#3667: ILE,ESE,LII,SLE,ESI,LSE,IEE,SLI
#3668: ILE,ESE,LII,SLE,ESI,EII,IEE,SLI
#3669: ILE,ESE,LII,SLE,LSE,EII,IEE,SLI
#3670: ILE,ESE,LII,IEI,SEE,ILI,LIE,ESI
#3671: ILE,ESE,LII,IEI,SEE,ILI,LIE,LSE
#3672: ILE,ESE,LII,IEI,SEE,ILI,LIE,EII
#3673: ILE,ESE,LII,IEI,SEE,ILI,LIE,IEE
#3674: ILE,ESE,LII,IEI,SEE,ILI,LIE,SLI
#3675: ILE,ESE,LII,IEI,SEE,ILI,ESI,LSE
#3676: ILE,ESE,LII,IEI,SEE,ILI,ESI,EII
#3677: ILE,ESE,LII,IEI,SEE,ILI,ESI,IEE
#3678: ILE,ESE,LII,IEI,SEE,ILI,ESI,SLI
#3679: ILE,ESE,LII,IEI,SEE,ILI,LSE,EII
#3680: ILE,ESE,LII,IEI,SEE,ILI,LSE,IEE
#3681: ILE,ESE,LII,IEI,SEE,ILI,LSE,SLI
#3682: ILE,ESE,LII,IEI,SEE,ILI,EII,IEE
#3683: ILE,ESE,LII,IEI,SEE,ILI,EII,SLI
#3684: ILE,ESE,LII,IEI,SEE,ILI,IEE,SLI
#3685: ILE,ESE,LII,IEI,SEE,LIE,ESI,LSE
#3686: ILE,ESE,LII,IEI,SEE,LIE,ESI,EII
#3687: ILE,ESE,LII,IEI,SEE,LIE,ESI,IEE
#3688: ILE,ESE,LII,IEI,SEE,LIE,ESI,SLI (+B1)
#3689: ILE,ESE,LII,IEI,SEE,LIE,LSE,EII
#3690: ILE,ESE,LII,IEI,SEE,LIE,LSE,IEE
#3691: ILE,ESE,LII,IEI,SEE,LIE,LSE,SLI
#3692: ILE,ESE,LII,IEI,SEE,LIE,EII,IEE
#3693: ILE,ESE,LII,IEI,SEE,LIE,EII,SLI
#3694: ILE,ESE,LII,IEI,SEE,LIE,IEE,SLI
#3695: ILE,ESE,LII,IEI,SEE,ESI,LSE,EII
#3696: ILE,ESE,LII,IEI,SEE,ESI,LSE,IEE
#3697: ILE,ESE,LII,IEI,SEE,ESI,LSE,SLI
#3698: ILE,ESE,LII,IEI,SEE,ESI,EII,IEE
#3699: ILE,ESE,LII,IEI,SEE,ESI,EII,SLI
#3700: ILE,ESE,LII,IEI,SEE,ESI,IEE,SLI
#3701: ILE,ESE,LII,IEI,SEE,LSE,EII,IEE
#3702: ILE,ESE,LII,IEI,SEE,LSE,EII,SLI $\in C_{x, 3}, C_{x, 19}$
#3703: ILE,ESE,LII,IEI,SEE,LSE,IEE,SLI
#3704: ILE,ESE,LII,IEI,SEE,EII,IEE,SLI
#3705: ILE,ESE,LII,IEI,ILI,LIE,ESI,LSE
#3706: ILE,ESE,LII,IEI,ILI,LIE,ESI,EII
#3707: ILE,ESE,LII,IEI,ILI,LIE,ESI,IEE
#3708: ILE,ESE,LII,IEI,ILI,LIE,ESI,SLI
#3709: ILE,ESE,LII,IEI,ILI,LIE,LSE,EII
#3710: ILE,ESE,LII,IEI,ILI,LIE,LSE,IEE
#3711: ILE,ESE,LII,IEI,ILI,LIE,LSE,SLI
#3712: ILE,ESE,LII,IEI,ILI,LIE,EII,IEE
#3713: ILE,ESE,LII,IEI,ILI,LIE,EII,SLI
#3714: ILE,ESE,LII,IEI,ILI,LIE,IEE,SLI
#3715: ILE,ESE,LII,IEI,ILI,ESI,LSE,EII
#3716: ILE,ESE,LII,IEI,ILI,ESI,LSE,IEE
#3717: ILE,ESE,LII,IEI,ILI,ESI,LSE,SLI
#3718: ILE,ESE,LII,IEI,ILI,ESI,EII,IEE
#3719: ILE,ESE,LII,IEI,ILI,ESI,EII,SLI
#3720: ILE,ESE,LII,IEI,ILI,ESI,IEE,SLI
#3721: ILE,ESE,LII,IEI,ILI,LSE,EII,IEE (LII+EII HEF $\in C_{g, 3}$ )
#3722: ILE,ESE,LII,IEI,ILI,LSE,EII,SLI
#3723: ILE,ESE,LII,IEI,ILI,LSE,IEE,SLI
#3724: ILE,ESE,LII,IEI,ILI,EII,IEE,SLI
#3725: ILE,ESE,LII,IEI,LIE,ESI,LSE,EII
#3726: ILE,ESE,LII,IEI,LIE,ESI,LSE,IEE
#3727: ILE,ESE,LII,IEI,LIE,ESI,LSE,SLI
#3728: ILE,ESE,LII,IEI,LIE,ESI,EII,IEE
#3729: ILE,ESE,LII,IEI,LIE,ESI,EII,SLI
#3730: ILE,ESE,LII,IEI,LIE,ESI,IEE,SLI
#3731: ILE,ESE,LII,IEI,LIE,LSE,EII,IEE
#3732: ILE,ESE,LII,IEI,LIE,LSE,EII,SLI
#3733: ILE,ESE,LII,IEI,LIE,LSE,IEE,SLI
#3734: ILE,ESE,LII,IEI,LIE,EII,IEE,SLI
#3735: ILE,ESE,LII,IEI,ESI,LSE,EII,IEE
#3736: ILE,ESE,LII,IEI,ESI,LSE,EII,SLI
#3737: ILE,ESE,LII,IEI,ESI,LSE,IEE,SLI
#3738: ILE,ESE,LII,IEI,ESI,EII,IEE,SLI
#3739: ILE,ESE,LII,IEI,LSE,EII,IEE,SLI
#3740: ILE,ESE,LII,SEE,ILI,LIE,ESI,LSE
#3741: ILE,ESE,LII,SEE,ILI,LIE,ESI,EII
#3742: ILE,ESE,LII,SEE,ILI,LIE,ESI,IEE
#3743: ILE,ESE,LII,SEE,ILI,LIE,ESI,SLI
#3744: ILE,ESE,LII,SEE,ILI,LIE,LSE,EII
#3745: ILE,ESE,LII,SEE,ILI,LIE,LSE,IEE
#3746: ILE,ESE,LII,SEE,ILI,LIE,LSE,SLI
#3747: ILE,ESE,LII,SEE,ILI,LIE,EII,IEE
#3748: ILE,ESE,LII,SEE,ILI,LIE,EII,SLI
#3749: ILE,ESE,LII,SEE,ILI,LIE,IEE,SLI
#3750: ILE,ESE,LII,SEE,ILI,ESI,LSE,EII
#3751: ILE,ESE,LII,SEE,ILI,ESI,LSE,IEE
#3752: ILE,ESE,LII,SEE,ILI,ESI,LSE,SLI
#3753: ILE,ESE,LII,SEE,ILI,ESI,EII,IEE
#3754: ILE,ESE,LII,SEE,ILI,ESI,EII,SLI
#3755: ILE,ESE,LII,SEE,ILI,ESI,IEE,SLI
#3756: ILE,ESE,LII,SEE,ILI,LSE,EII,IEE
#3757: ILE,ESE,LII,SEE,ILI,LSE,EII,SLI
#3758: ILE,ESE,LII,SEE,ILI,LSE,IEE,SLI
#3759: ILE,ESE,LII,SEE,ILI,EII,IEE,SLI
#3760: ILE,ESE,LII,SEE,LIE,ESI,LSE,EII
#3761: ILE,ESE,LII,SEE,LIE,ESI,LSE,IEE
#3762: ILE,ESE,LII,SEE,LIE,ESI,LSE,SLI
#3763: ILE,ESE,LII,SEE,LIE,ESI,EII,IEE
#3764: ILE,ESE,LII,SEE,LIE,ESI,EII,SLI
#3765: ILE,ESE,LII,SEE,LIE,ESI,IEE,SLI
#3766: ILE,ESE,LII,SEE,LIE,LSE,EII,IEE
#3767: ILE,ESE,LII,SEE,LIE,LSE,EII,SLI
#3768: ILE,ESE,LII,SEE,LIE,LSE,IEE,SLI
#3769: ILE,ESE,LII,SEE,LIE,EII,IEE,SLI
#3770: ILE,ESE,LII,SEE,ESI,LSE,EII,IEE
#3771: ILE,ESE,LII,SEE,ESI,LSE,EII,SLI
#3772: ILE,ESE,LII,SEE,ESI,LSE,IEE,SLI
#3773: ILE,ESE,LII,SEE,ESI,EII,IEE,SLI
#3774: ILE,ESE,LII,SEE,LSE,EII,IEE,SLI $\in C_{x, 4}, C_{x, 20}$
#3775: ILE,ESE,LII,ILI,LIE,ESI,LSE,EII
#3776: ILE,ESE,LII,ILI,LIE,ESI,LSE,IEE
#3777: ILE,ESE,LII,ILI,LIE,ESI,LSE,SLI
#3778: ILE,ESE,LII,ILI,LIE,ESI,EII,IEE
#3779: ILE,ESE,LII,ILI,LIE,ESI,EII,SLI
#3780: ILE,ESE,LII,ILI,LIE,ESI,IEE,SLI
#3781: ILE,ESE,LII,ILI,LIE,LSE,EII,IEE
#3782: ILE,ESE,LII,ILI,LIE,LSE,EII,SLI
#3783: ILE,ESE,LII,ILI,LIE,LSE,IEE,SLI
#3784: ILE,ESE,LII,ILI,LIE,EII,IEE,SLI
#3785: ILE,ESE,LII,ILI,ESI,LSE,EII,IEE
#3786: ILE,ESE,LII,ILI,ESI,LSE,EII,SLI
#3787: ILE,ESE,LII,ILI,ESI,LSE,IEE,SLI
#3788: ILE,ESE,LII,ILI,ESI,EII,IEE,SLI
#3789: ILE,ESE,LII,ILI,LSE,EII,IEE,SLI (EII HEF + Peripheral Result $\in C_{g, 4}$ )
#3790: ILE,ESE,LII,LIE,ESI,LSE,EII,IEE
#3791: ILE,ESE,LII,LIE,ESI,LSE,EII,SLI
#3792: ILE,ESE,LII,LIE,ESI,LSE,IEE,SLI
#3793: ILE,ESE,LII,LIE,ESI,EII,IEE,SLI
#3794: ILE,ESE,LII,LIE,LSE,EII,IEE,SLI
#3795: ILE,ESE,LII,ESI,LSE,EII,IEE,SLI
#3796: ILE,ESE,EIE,LSI,SLE,IEI,SEE,ILI
#3797: ILE,ESE,EIE,LSI,SLE,IEI,SEE,LIE $\in C_{x, 12}, C_{x, 28}$
#3798: ILE,ESE,EIE,LSI,SLE,IEI,SEE,ESI
#3799: ILE,ESE,EIE,LSI,SLE,IEI,SEE,LSE
#3800: ILE,ESE,EIE,LSI,SLE,IEI,SEE,EII
#3801: ILE,ESE,EIE,LSI,SLE,IEI,SEE,IEE
#3802: ILE,ESE,EIE,LSI,SLE,IEI,SEE,SLI
#3803: ILE,ESE,EIE,LSI,SLE,IEI,ILI,LIE
#3804: ILE,ESE,EIE,LSI,SLE,IEI,ILI,ESI (EIE+IEI HEF $\in C_{g, 12}$ )
#3805: ILE,ESE,EIE,LSI,SLE,IEI,ILI,LSE
#3806: ILE,ESE,EIE,LSI,SLE,IEI,ILI,EII
#3807: ILE,ESE,EIE,LSI,SLE,IEI,ILI,IEE
#3808: ILE,ESE,EIE,LSI,SLE,IEI,ILI,SLI
#3809: ILE,ESE,EIE,LSI,SLE,IEI,LIE,ESI
#3810: ILE,ESE,EIE,LSI,SLE,IEI,LIE,LSE
#3811: ILE,ESE,EIE,LSI,SLE,IEI,LIE,EII
#3812: ILE,ESE,EIE,LSI,SLE,IEI,LIE,IEE
#3813: ILE,ESE,EIE,LSI,SLE,IEI,LIE,SLI
#3814: ILE,ESE,EIE,LSI,SLE,IEI,ESI,LSE
#3815: ILE,ESE,EIE,LSI,SLE,IEI,ESI,EII
#3816: ILE,ESE,EIE,LSI,SLE,IEI,ESI,IEE
#3817: ILE,ESE,EIE,LSI,SLE,IEI,ESI,SLI
#3818: ILE,ESE,EIE,LSI,SLE,IEI,LSE,EII
#3819: ILE,ESE,EIE,LSI,SLE,IEI,LSE,IEE
#3820: ILE,ESE,EIE,LSI,SLE,IEI,LSE,SLI
#3821: ILE,ESE,EIE,LSI,SLE,IEI,EII,IEE
#3822: ILE,ESE,EIE,LSI,SLE,IEI,EII,SLI
#3823: ILE,ESE,EIE,LSI,SLE,IEI,IEE,SLI
#3824: ILE,ESE,EIE,LSI,SLE,SEE,ILI,LIE
#3825: ILE,ESE,EIE,LSI,SLE,SEE,ILI,ESI
#3826: ILE,ESE,EIE,LSI,SLE,SEE,ILI,LSE
#3827: ILE,ESE,EIE,LSI,SLE,SEE,ILI,EII
#3828: ILE,ESE,EIE,LSI,SLE,SEE,ILI,IEE
#3829: ILE,ESE,EIE,LSI,SLE,SEE,ILI,SLI
#3830: ILE,ESE,EIE,LSI,SLE,SEE,LIE,ESI
#3831: ILE,ESE,EIE,LSI,SLE,SEE,LIE,LSE
#3832: ILE,ESE,EIE,LSI,SLE,SEE,LIE,EII
#3833: ILE,ESE,EIE,LSI,SLE,SEE,LIE,IEE $\in C_{x, 11}, C_{x, 27}$
#3834: ILE,ESE,EIE,LSI,SLE,SEE,LIE,SLI
#3835: ILE,ESE,EIE,LSI,SLE,SEE,ESI,LSE
#3836: ILE,ESE,EIE,LSI,SLE,SEE,ESI,EII
#3837: ILE,ESE,EIE,LSI,SLE,SEE,ESI,IEE
#3838: ILE,ESE,EIE,LSI,SLE,SEE,ESI,SLI
#3839: ILE,ESE,EIE,LSI,SLE,SEE,LSE,EII
#3840: ILE,ESE,EIE,LSI,SLE,SEE,LSE,IEE
#3841: ILE,ESE,EIE,LSI,SLE,SEE,LSE,SLI
#3842: ILE,ESE,EIE,LSI,SLE,SEE,EII,IEE
#3843: ILE,ESE,EIE,LSI,SLE,SEE,EII,SLI
#3844: ILE,ESE,EIE,LSI,SLE,SEE,IEE,SLI
#3845: ILE,ESE,EIE,LSI,SLE,ILI,LIE,ESI
#3846: ILE,ESE,EIE,LSI,SLE,ILI,LIE,LSE
#3847: ILE,ESE,EIE,LSI,SLE,ILI,LIE,EII
#3848: ILE,ESE,EIE,LSI,SLE,ILI,LIE,IEE
#3849: ILE,ESE,EIE,LSI,SLE,ILI,LIE,SLI
#3850: ILE,ESE,EIE,LSI,SLE,ILI,ESI,LSE
#3851: ILE,ESE,EIE,LSI,SLE,ILI,ESI,EII
#3852: ILE,ESE,EIE,LSI,SLE,ILI,ESI,IEE
#3853: ILE,ESE,EIE,LSI,SLE,ILI,ESI,SLI (EIE HEF + Sensing Result $\in C_{g, 11}$ )
#3854: ILE,ESE,EIE,LSI,SLE,ILI,LSE,EII
#3855: ILE,ESE,EIE,LSI,SLE,ILI,LSE,IEE
#3856: ILE,ESE,EIE,LSI,SLE,ILI,LSE,SLI
#3857: ILE,ESE,EIE,LSI,SLE,ILI,EII,IEE
#3858: ILE,ESE,EIE,LSI,SLE,ILI,EII,SLI
#3859: ILE,ESE,EIE,LSI,SLE,ILI,IEE,SLI
#3860: ILE,ESE,EIE,LSI,SLE,LIE,ESI,LSE
#3861: ILE,ESE,EIE,LSI,SLE,LIE,ESI,EII
#3862: ILE,ESE,EIE,LSI,SLE,LIE,ESI,IEE
#3863: ILE,ESE,EIE,LSI,SLE,LIE,ESI,SLI
#3864: ILE,ESE,EIE,LSI,SLE,LIE,LSE,EII
#3865: ILE,ESE,EIE,LSI,SLE,LIE,LSE,IEE
#3866: ILE,ESE,EIE,LSI,SLE,LIE,LSE,SLI
#3867: ILE,ESE,EIE,LSI,SLE,LIE,EII,IEE
#3868: ILE,ESE,EIE,LSI,SLE,LIE,EII,SLI
#3869: ILE,ESE,EIE,LSI,SLE,LIE,IEE,SLI
#3870: ILE,ESE,EIE,LSI,SLE,ESI,LSE,EII
#3871: ILE,ESE,EIE,LSI,SLE,ESI,LSE,IEE
#3872: ILE,ESE,EIE,LSI,SLE,ESI,LSE,SLI
#3873: ILE,ESE,EIE,LSI,SLE,ESI,EII,IEE
#3874: ILE,ESE,EIE,LSI,SLE,ESI,EII,SLI
#3875: ILE,ESE,EIE,LSI,SLE,ESI,IEE,SLI
#3876: ILE,ESE,EIE,LSI,SLE,LSE,EII,IEE
#3877: ILE,ESE,EIE,LSI,SLE,LSE,EII,SLI
#3878: ILE,ESE,EIE,LSI,SLE,LSE,IEE,SLI
#3879: ILE,ESE,EIE,LSI,SLE,EII,IEE,SLI
#3880: ILE,ESE,EIE,LSI,IEI,SEE,ILI,LIE
#3881: ILE,ESE,EIE,LSI,IEI,SEE,ILI,ESI
#3882: ILE,ESE,EIE,LSI,IEI,SEE,ILI,LSE
#3883: ILE,ESE,EIE,LSI,IEI,SEE,ILI,EII
#3884: ILE,ESE,EIE,LSI,IEI,SEE,ILI,IEE
#3885: ILE,ESE,EIE,LSI,IEI,SEE,ILI,SLI
#3886: ILE,ESE,EIE,LSI,IEI,SEE,LIE,ESI
#3887: ILE,ESE,EIE,LSI,IEI,SEE,LIE,LSE
#3888: ILE,ESE,EIE,LSI,IEI,SEE,LIE,EII
#3889: ILE,ESE,EIE,LSI,IEI,SEE,LIE,IEE
#3890: ILE,ESE,EIE,LSI,IEI,SEE,LIE,SLI $\in C_{x, 10}, C_{x, 26}$
#3891: ILE,ESE,EIE,LSI,IEI,SEE,ESI,LSE
#3892: ILE,ESE,EIE,LSI,IEI,SEE,ESI,EII
#3893: ILE,ESE,EIE,LSI,IEI,SEE,ESI,IEE
#3894: ILE,ESE,EIE,LSI,IEI,SEE,ESI,SLI
#3895: ILE,ESE,EIE,LSI,IEI,SEE,LSE,EII
#3896: ILE,ESE,EIE,LSI,IEI,SEE,LSE,IEE
#3897: ILE,ESE,EIE,LSI,IEI,SEE,LSE,SLI
#3898: ILE,ESE,EIE,LSI,IEI,SEE,EII,IEE
#3899: ILE,ESE,EIE,LSI,IEI,SEE,EII,SLI
#3900: ILE,ESE,EIE,LSI,IEI,SEE,IEE,SLI
#3901: ILE,ESE,EIE,LSI,IEI,ILI,LIE,ESI
#3902: ILE,ESE,EIE,LSI,IEI,ILI,LIE,LSE
#3903: ILE,ESE,EIE,LSI,IEI,ILI,LIE,EII
#3904: ILE,ESE,EIE,LSI,IEI,ILI,LIE,IEE
#3905: ILE,ESE,EIE,LSI,IEI,ILI,LIE,SLI
#3906: ILE,ESE,EIE,LSI,IEI,ILI,ESI,LSE
#3907: ILE,ESE,EIE,LSI,IEI,ILI,ESI,EII
#3908: ILE,ESE,EIE,LSI,IEI,ILI,ESI,IEE (EIE HEF + Ethical Result $\in C_{g, 10}$ )
#3909: ILE,ESE,EIE,LSI,IEI,ILI,ESI,SLI
#3910: ILE,ESE,EIE,LSI,IEI,ILI,LSE,EII
#3911: ILE,ESE,EIE,LSI,IEI,ILI,LSE,IEE
#3912: ILE,ESE,EIE,LSI,IEI,ILI,LSE,SLI
#3913: ILE,ESE,EIE,LSI,IEI,ILI,EII,IEE
#3914: ILE,ESE,EIE,LSI,IEI,ILI,EII,SLI
#3915: ILE,ESE,EIE,LSI,IEI,ILI,IEE,SLI
#3916: ILE,ESE,EIE,LSI,IEI,LIE,ESI,LSE
#3917: ILE,ESE,EIE,LSI,IEI,LIE,ESI,EII
#3918: ILE,ESE,EIE,LSI,IEI,LIE,ESI,IEE
#3919: ILE,ESE,EIE,LSI,IEI,LIE,ESI,SLI
#3920: ILE,ESE,EIE,LSI,IEI,LIE,LSE,EII
#3921: ILE,ESE,EIE,LSI,IEI,LIE,LSE,IEE
#3922: ILE,ESE,EIE,LSI,IEI,LIE,LSE,SLI
#3923: ILE,ESE,EIE,LSI,IEI,LIE,EII,IEE
#3924: ILE,ESE,EIE,LSI,IEI,LIE,EII,SLI
#3925: ILE,ESE,EIE,LSI,IEI,LIE,IEE,SLI
#3926: ILE,ESE,EIE,LSI,IEI,ESI,LSE,EII
#3927: ILE,ESE,EIE,LSI,IEI,ESI,LSE,IEE
#3928: ILE,ESE,EIE,LSI,IEI,ESI,LSE,SLI
#3929: ILE,ESE,EIE,LSI,IEI,ESI,EII,IEE
#3930: ILE,ESE,EIE,LSI,IEI,ESI,EII,SLI
#3931: ILE,ESE,EIE,LSI,IEI,ESI,IEE,SLI
#3932: ILE,ESE,EIE,LSI,IEI,LSE,EII,IEE
#3933: ILE,ESE,EIE,LSI,IEI,LSE,EII,SLI
#3934: ILE,ESE,EIE,LSI,IEI,LSE,IEE,SLI
#3935: ILE,ESE,EIE,LSI,IEI,EII,IEE,SLI
#3936: ILE,ESE,EIE,LSI,SEE,ILI,LIE,ESI
#3937: ILE,ESE,EIE,LSI,SEE,ILI,LIE,LSE
#3938: ILE,ESE,EIE,LSI,SEE,ILI,LIE,EII
#3939: ILE,ESE,EIE,LSI,SEE,ILI,LIE,IEE
#3940: ILE,ESE,EIE,LSI,SEE,ILI,LIE,SLI
#3941: ILE,ESE,EIE,LSI,SEE,ILI,ESI,LSE
#3942: ILE,ESE,EIE,LSI,SEE,ILI,ESI,EII
#3943: ILE,ESE,EIE,LSI,SEE,ILI,ESI,IEE
#3944: ILE,ESE,EIE,LSI,SEE,ILI,ESI,SLI
#3945: ILE,ESE,EIE,LSI,SEE,ILI,LSE,EII
#3946: ILE,ESE,EIE,LSI,SEE,ILI,LSE,IEE
#3947: ILE,ESE,EIE,LSI,SEE,ILI,LSE,SLI
#3948: ILE,ESE,EIE,LSI,SEE,ILI,EII,IEE
#3949: ILE,ESE,EIE,LSI,SEE,ILI,EII,SLI
#3950: ILE,ESE,EIE,LSI,SEE,ILI,IEE,SLI
#3951: ILE,ESE,EIE,LSI,SEE,LIE,ESI,LSE
#3952: ILE,ESE,EIE,LSI,SEE,LIE,ESI,EII
#3953: ILE,ESE,EIE,LSI,SEE,LIE,ESI,IEE
#3954: ILE,ESE,EIE,LSI,SEE,LIE,ESI,SLI
#3955: ILE,ESE,EIE,LSI,SEE,LIE,LSE,EII (+Γ8)
#3956: ILE,ESE,EIE,LSI,SEE,LIE,LSE,IEE
#3957: ILE,ESE,EIE,LSI,SEE,LIE,LSE,SLI
#3958: ILE,ESE,EIE,LSI,SEE,LIE,EII,IEE
#3959: ILE,ESE,EIE,LSI,SEE,LIE,EII,SLI
#3960: ILE,ESE,EIE,LSI,SEE,LIE,IEE,SLI $\in C_{x, 9}, C_{x, 25}$
#3961: ILE,ESE,EIE,LSI,SEE,ESI,LSE,EII
#3962: ILE,ESE,EIE,LSI,SEE,ESI,LSE,IEE
#3963: ILE,ESE,EIE,LSI,SEE,ESI,LSE,SLI
#3964: ILE,ESE,EIE,LSI,SEE,ESI,EII,IEE
#3965: ILE,ESE,EIE,LSI,SEE,ESI,EII,SLI
#3966: ILE,ESE,EIE,LSI,SEE,ESI,IEE,SLI
#3967: ILE,ESE,EIE,LSI,SEE,LSE,EII,IEE
#3968: ILE,ESE,EIE,LSI,SEE,LSE,EII,SLI
#3969: ILE,ESE,EIE,LSI,SEE,LSE,IEE,SLI
#3970: ILE,ESE,EIE,LSI,SEE,EII,IEE,SLI
#3971: ILE,ESE,EIE,LSI,ILI,LIE,ESI,LSE
#3972: ILE,ESE,EIE,LSI,ILI,LIE,ESI,EII
#3973: ILE,ESE,EIE,LSI,ILI,LIE,ESI,IEE
#3974: ILE,ESE,EIE,LSI,ILI,LIE,ESI,SLI
#3975: ILE,ESE,EIE,LSI,ILI,LIE,LSE,EII
#3976: ILE,ESE,EIE,LSI,ILI,LIE,LSE,IEE
#3977: ILE,ESE,EIE,LSI,ILI,LIE,LSE,SLI
#3978: ILE,ESE,EIE,LSI,ILI,LIE,EII,IEE
#3979: ILE,ESE,EIE,LSI,ILI,LIE,EII,SLI
#3980: ILE,ESE,EIE,LSI,ILI,LIE,IEE,SLI
#3981: ILE,ESE,EIE,LSI,ILI,ESI,LSE,EII
#3982: ILE,ESE,EIE,LSI,ILI,ESI,LSE,IEE
#3983: ILE,ESE,EIE,LSI,ILI,ESI,LSE,SLI
#3984: ILE,ESE,EIE,LSI,ILI,ESI,EII,IEE
#3985: ILE,ESE,EIE,LSI,ILI,ESI,EII,SLI
#3986: ILE,ESE,EIE,LSI,ILI,ESI,IEE,SLI (EIE+IEE HEF $\in C_{g, 9}$ )
#3987: ILE,ESE,EIE,LSI,ILI,LSE,EII,IEE
#3988: ILE,ESE,EIE,LSI,ILI,LSE,EII,SLI
#3989: ILE,ESE,EIE,LSI,ILI,LSE,IEE,SLI
#3990: ILE,ESE,EIE,LSI,ILI,EII,IEE,SLI
#3991: ILE,ESE,EIE,LSI,LIE,ESI,LSE,EII
#3992: ILE,ESE,EIE,LSI,LIE,ESI,LSE,IEE
#3993: ILE,ESE,EIE,LSI,LIE,ESI,LSE,SLI
#3994: ILE,ESE,EIE,LSI,LIE,ESI,EII,IEE
#3995: ILE,ESE,EIE,LSI,LIE,ESI,EII,SLI
#3996: ILE,ESE,EIE,LSI,LIE,ESI,IEE,SLI
#3997: ILE,ESE,EIE,LSI,LIE,LSE,EII,IEE
#3998: ILE,ESE,EIE,LSI,LIE,LSE,EII,SLI
#3999: ILE,ESE,EIE,LSI,LIE,LSE,IEE,SLI
#4000: ILE,ESE,EIE,LSI,LIE,EII,IEE,SLI
#4001: ILE,ESE,EIE,LSI,ESI,LSE,EII,IEE
#4002: ILE,ESE,EIE,LSI,ESI,LSE,EII,SLI
#4003: ILE,ESE,EIE,LSI,ESI,LSE,IEE,SLI
#4004: ILE,ESE,EIE,LSI,ESI,EII,IEE,SLI
#4005: ILE,ESE,EIE,LSI,LSE,EII,IEE,SLI
#4006: ILE,ESE,EIE,SLE,IEI,SEE,ILI,LIE
#4007: ILE,ESE,EIE,SLE,IEI,SEE,ILI,ESI
#4008: ILE,ESE,EIE,SLE,IEI,SEE,ILI,LSE
#4009: ILE,ESE,EIE,SLE,IEI,SEE,ILI,EII
#4010: ILE,ESE,EIE,SLE,IEI,SEE,ILI,IEE
#4011: ILE,ESE,EIE,SLE,IEI,SEE,ILI,SLI
#4012: ILE,ESE,EIE,SLE,IEI,SEE,LIE,ESI
#4013: ILE,ESE,EIE,SLE,IEI,SEE,LIE,LSE $\in C_{x, 16}, C_{x, 32}$
#4014: ILE,ESE,EIE,SLE,IEI,SEE,LIE,EII
#4015: ILE,ESE,EIE,SLE,IEI,SEE,LIE,IEE
#4016: ILE,ESE,EIE,SLE,IEI,SEE,LIE,SLI
#4017: ILE,ESE,EIE,SLE,IEI,SEE,ESI,LSE
#4018: ILE,ESE,EIE,SLE,IEI,SEE,ESI,EII
#4019: ILE,ESE,EIE,SLE,IEI,SEE,ESI,IEE
#4020: ILE,ESE,EIE,SLE,IEI,SEE,ESI,SLI
#4021: ILE,ESE,EIE,SLE,IEI,SEE,LSE,EII
#4022: ILE,ESE,EIE,SLE,IEI,SEE,LSE,IEE
#4023: ILE,ESE,EIE,SLE,IEI,SEE,LSE,SLI
#4024: ILE,ESE,EIE,SLE,IEI,SEE,EII,IEE
#4025: ILE,ESE,EIE,SLE,IEI,SEE,EII,SLI
#4026: ILE,ESE,EIE,SLE,IEI,SEE,IEE,SLI
#4027: ILE,ESE,EIE,SLE,IEI,ILI,LIE,ESI
#4028: ILE,ESE,EIE,SLE,IEI,ILI,LIE,LSE
#4029: ILE,ESE,EIE,SLE,IEI,ILI,LIE,EII
#4030: ILE,ESE,EIE,SLE,IEI,ILI,LIE,IEE
#4031: ILE,ESE,EIE,SLE,IEI,ILI,LIE,SLI
#4032: ILE,ESE,EIE,SLE,IEI,ILI,ESI,LSE
#4033: ILE,ESE,EIE,SLE,IEI,ILI,ESI,EII (IEI HEF + Intuitive Process $\in C_{g, 16}$ )
#4034: ILE,ESE,EIE,SLE,IEI,ILI,ESI,IEE
#4035: ILE,ESE,EIE,SLE,IEI,ILI,ESI,SLI
#4036: ILE,ESE,EIE,SLE,IEI,ILI,LSE,EII
#4037: ILE,ESE,EIE,SLE,IEI,ILI,LSE,IEE
#4038: ILE,ESE,EIE,SLE,IEI,ILI,LSE,SLI
#4039: ILE,ESE,EIE,SLE,IEI,ILI,EII,IEE
#4040: ILE,ESE,EIE,SLE,IEI,ILI,EII,SLI
#4041: ILE,ESE,EIE,SLE,IEI,ILI,IEE,SLI
#4042: ILE,ESE,EIE,SLE,IEI,LIE,ESI,LSE
#4043: ILE,ESE,EIE,SLE,IEI,LIE,ESI,EII
#4044: ILE,ESE,EIE,SLE,IEI,LIE,ESI,IEE
#4045: ILE,ESE,EIE,SLE,IEI,LIE,ESI,SLI
#4046: ILE,ESE,EIE,SLE,IEI,LIE,LSE,EII
#4047: ILE,ESE,EIE,SLE,IEI,LIE,LSE,IEE
#4048: ILE,ESE,EIE,SLE,IEI,LIE,LSE,SLI
#4049: ILE,ESE,EIE,SLE,IEI,LIE,EII,IEE
#4050: ILE,ESE,EIE,SLE,IEI,LIE,EII,SLI
#4051: ILE,ESE,EIE,SLE,IEI,LIE,IEE,SLI
#4052: ILE,ESE,EIE,SLE,IEI,ESI,LSE,EII
#4053: ILE,ESE,EIE,SLE,IEI,ESI,LSE,IEE
#4054: ILE,ESE,EIE,SLE,IEI,ESI,LSE,SLI
#4055: ILE,ESE,EIE,SLE,IEI,ESI,EII,IEE
#4056: ILE,ESE,EIE,SLE,IEI,ESI,EII,SLI
#4057: ILE,ESE,EIE,SLE,IEI,ESI,IEE,SLI
#4058: ILE,ESE,EIE,SLE,IEI,LSE,EII,IEE
#4059: ILE,ESE,EIE,SLE,IEI,LSE,EII,SLI
#4060: ILE,ESE,EIE,SLE,IEI,LSE,IEE,SLI
#4061: ILE,ESE,EIE,SLE,IEI,EII,IEE,SLI
#4062: ILE,ESE,EIE,SLE,SEE,ILI,LIE,ESI
#4063: ILE,ESE,EIE,SLE,SEE,ILI,LIE,LSE
#4064: ILE,ESE,EIE,SLE,SEE,ILI,LIE,EII
#4065: ILE,ESE,EIE,SLE,SEE,ILI,LIE,IEE
#4066: ILE,ESE,EIE,SLE,SEE,ILI,LIE,SLI
#4067: ILE,ESE,EIE,SLE,SEE,ILI,ESI,LSE
#4068: ILE,ESE,EIE,SLE,SEE,ILI,ESI,EII
#4069: ILE,ESE,EIE,SLE,SEE,ILI,ESI,IEE
#4070: ILE,ESE,EIE,SLE,SEE,ILI,ESI,SLI
#4071: ILE,ESE,EIE,SLE,SEE,ILI,LSE,EII
#4072: ILE,ESE,EIE,SLE,SEE,ILI,LSE,IEE
#4073: ILE,ESE,EIE,SLE,SEE,ILI,LSE,SLI
#4074: ILE,ESE,EIE,SLE,SEE,ILI,EII,IEE
#4075: ILE,ESE,EIE,SLE,SEE,ILI,EII,SLI
#4076: ILE,ESE,EIE,SLE,SEE,ILI,IEE,SLI
#4077: ILE,ESE,EIE,SLE,SEE,LIE,ESI,LSE
#4078: ILE,ESE,EIE,SLE,SEE,LIE,ESI,EII
#4079: ILE,ESE,EIE,SLE,SEE,LIE,ESI,IEE
#4080: ILE,ESE,EIE,SLE,SEE,LIE,ESI,SLI
#4081: ILE,ESE,EIE,SLE,SEE,LIE,LSE,EII
#4082: ILE,ESE,EIE,SLE,SEE,LIE,LSE,IEE (Extroverted $\in O, C_{x, 15}, C_{x, 31}, C_{d, 15}, C_{d, 24}$ )
#4083: ILE,ESE,EIE,SLE,SEE,LIE,LSE,SLI $\in C_{d, 16}, C_{d, 23}$
#4084: ILE,ESE,EIE,SLE,SEE,LIE,EII,IEE $\in C_{d, 13}, C_{d, 22}$
#4085: ILE,ESE,EIE,SLE,SEE,LIE,EII,SLI $\in C_{d, 14}, C_{d, 21}$
#4086: ILE,ESE,EIE,SLE,SEE,LIE,IEE,SLI
#4087: ILE,ESE,EIE,SLE,SEE,ESI,LSE,EII
#4088: ILE,ESE,EIE,SLE,SEE,ESI,LSE,IEE $\in C_{d, 11}, C_{d, 20}$
#4089: ILE,ESE,EIE,SLE,SEE,ESI,LSE,SLI $\in C_{d, 12}, C_{d, 19}$
#4090: ILE,ESE,EIE,SLE,SEE,ESI,EII,IEE $\in C_{d, 9}, C_{d, 18}$
#4091: ILE,ESE,EIE,SLE,SEE,ESI,EII,SLI $\in C_{d, 10}, C_{d, 17}$
#4092: ILE,ESE,EIE,SLE,SEE,ESI,IEE,SLI
#4093: ILE,ESE,EIE,SLE,SEE,LSE,EII,IEE
#4094: ILE,ESE,EIE,SLE,SEE,LSE,EII,SLI
#4095: ILE,ESE,EIE,SLE,SEE,LSE,IEE,SLI
#4096: ILE,ESE,EIE,SLE,SEE,EII,IEE,SLI
#4097: ILE,ESE,EIE,SLE,ILI,LIE,ESI,LSE
#4098: ILE,ESE,EIE,SLE,ILI,LIE,ESI,EII
#4099: ILE,ESE,EIE,SLE,ILI,LIE,ESI,IEE
#4100: ILE,ESE,EIE,SLE,ILI,LIE,ESI,SLI
#4101: ILE,ESE,EIE,SLE,ILI,LIE,LSE,EII
#4102: ILE,ESE,EIE,SLE,ILI,LIE,LSE,IEE $\in C_{d, 10}, C_{d, 32}$
#4103: ILE,ESE,EIE,SLE,ILI,LIE,LSE,SLI $\in C_{d, 9}, C_{d, 31}$
#4104: ILE,ESE,EIE,SLE,ILI,LIE,EII,IEE $\in C_{d, 12}, C_{d, 30}$
#4105: ILE,ESE,EIE,SLE,ILI,LIE,EII,SLI $\in C_{d, 11}, C_{d, 29}$
#4106: ILE,ESE,EIE,SLE,ILI,LIE,IEE,SLI
#4107: ILE,ESE,EIE,SLE,ILI,ESI,LSE,EII
#4108: ILE,ESE,EIE,SLE,ILI,ESI,LSE,IEE $\in C_{d, 14}, C_{d, 28}$
#4109: ILE,ESE,EIE,SLE,ILI,ESI,LSE,SLI $\in C_{d, 13}, C_{d, 27}$
#4110: ILE,ESE,EIE,SLE,ILI,ESI,EII,IEE $\in C_{d, 16}, C_{d, 26}$
#4111: ILE,ESE,EIE,SLE,ILI,ESI,EII,SLI (Constructivist $\in C_{g, 15}, C_{d, 15}, C_{d, 25}$ )
#4112: ILE,ESE,EIE,SLE,ILI,ESI,IEE,SLI
#4113: ILE,ESE,EIE,SLE,ILI,LSE,EII,IEE
#4114: ILE,ESE,EIE,SLE,ILI,LSE,EII,SLI
#4115: ILE,ESE,EIE,SLE,ILI,LSE,IEE,SLI
#4116: ILE,ESE,EIE,SLE,ILI,EII,IEE,SLI
#4117: ILE,ESE,EIE,SLE,LIE,ESI,LSE,EII
#4118: ILE,ESE,EIE,SLE,LIE,ESI,LSE,IEE
#4119: ILE,ESE,EIE,SLE,LIE,ESI,LSE,SLI
#4120: ILE,ESE,EIE,SLE,LIE,ESI,EII,IEE
#4121: ILE,ESE,EIE,SLE,LIE,ESI,EII,SLI
#4122: ILE,ESE,EIE,SLE,LIE,ESI,IEE,SLI
#4123: ILE,ESE,EIE,SLE,LIE,LSE,EII,IEE
#4124: ILE,ESE,EIE,SLE,LIE,LSE,EII,SLI
#4125: ILE,ESE,EIE,SLE,LIE,LSE,IEE,SLI
#4126: ILE,ESE,EIE,SLE,LIE,EII,IEE,SLI
#4127: ILE,ESE,EIE,SLE,ESI,LSE,EII,IEE
#4128: ILE,ESE,EIE,SLE,ESI,LSE,EII,SLI
#4129: ILE,ESE,EIE,SLE,ESI,LSE,IEE,SLI
#4130: ILE,ESE,EIE,SLE,ESI,EII,IEE,SLI
#4131: ILE,ESE,EIE,SLE,LSE,EII,IEE,SLI
#4132: ILE,ESE,EIE,IEI,SEE,ILI,LIE,ESI
#4133: ILE,ESE,EIE,IEI,SEE,ILI,LIE,LSE
#4134: ILE,ESE,EIE,IEI,SEE,ILI,LIE,EII
#4135: ILE,ESE,EIE,IEI,SEE,ILI,LIE,IEE
#4136: ILE,ESE,EIE,IEI,SEE,ILI,LIE,SLI
#4137: ILE,ESE,EIE,IEI,SEE,ILI,ESI,LSE
#4138: ILE,ESE,EIE,IEI,SEE,ILI,ESI,EII
#4139: ILE,ESE,EIE,IEI,SEE,ILI,ESI,IEE
#4140: ILE,ESE,EIE,IEI,SEE,ILI,ESI,SLI
#4141: ILE,ESE,EIE,IEI,SEE,ILI,LSE,EII
#4142: ILE,ESE,EIE,IEI,SEE,ILI,LSE,IEE
#4143: ILE,ESE,EIE,IEI,SEE,ILI,LSE,SLI
#4144: ILE,ESE,EIE,IEI,SEE,ILI,EII,IEE
#4145: ILE,ESE,EIE,IEI,SEE,ILI,EII,SLI
#4146: ILE,ESE,EIE,IEI,SEE,ILI,IEE,SLI
#4147: ILE,ESE,EIE,IEI,SEE,LIE,ESI,LSE
#4148: ILE,ESE,EIE,IEI,SEE,LIE,ESI,EII
#4149: ILE,ESE,EIE,IEI,SEE,LIE,ESI,IEE
#4150: ILE,ESE,EIE,IEI,SEE,LIE,ESI,SLI
#4151: ILE,ESE,EIE,IEI,SEE,LIE,LSE,EII
#4152: ILE,ESE,EIE,IEI,SEE,LIE,LSE,IEE $\in C_{d, 7}, C_{d, 26}$
#4153: ILE,ESE,EIE,IEI,SEE,LIE,LSE,SLI (+X7 $\in C_{x, 14}, C_{x, 30}, C_{d, 8}, C_{d, 25}$ )
#4154: ILE,ESE,EIE,IEI,SEE,LIE,EII,IEE $\in C_{d, 5}, C_{d, 28}$
#4155: ILE,ESE,EIE,IEI,SEE,LIE,EII,SLI $\in C_{d, 6}, C_{d, 27}$
#4156: ILE,ESE,EIE,IEI,SEE,LIE,IEE,SLI
#4157: ILE,ESE,EIE,IEI,SEE,ESI,LSE,EII
#4158: ILE,ESE,EIE,IEI,SEE,ESI,LSE,IEE $\in C_{d, 3}, C_{d, 30}$
#4159: ILE,ESE,EIE,IEI,SEE,ESI,LSE,SLI $\in C_{d, 4}, C_{d, 29}$
#4160: ILE,ESE,EIE,IEI,SEE,ESI,EII,IEE $\in C_{d, 1}, C_{d, 32}$
#4161: ILE,ESE,EIE,IEI,SEE,ESI,EII,SLI $\in C_{d, 2}, C_{d, 31}$
#4162: ILE,ESE,EIE,IEI,SEE,ESI,IEE,SLI
#4163: ILE,ESE,EIE,IEI,SEE,LSE,EII,IEE
#4164: ILE,ESE,EIE,IEI,SEE,LSE,EII,SLI
#4165: ILE,ESE,EIE,IEI,SEE,LSE,IEE,SLI
#4166: ILE,ESE,EIE,IEI,SEE,EII,IEE,SLI
#4167: ILE,ESE,EIE,IEI,ILI,LIE,ESI,LSE
#4168: ILE,ESE,EIE,IEI,ILI,LIE,ESI,EII
#4169: ILE,ESE,EIE,IEI,ILI,LIE,ESI,IEE
#4170: ILE,ESE,EIE,IEI,ILI,LIE,ESI,SLI
#4171: ILE,ESE,EIE,IEI,ILI,LIE,LSE,EII
#4172: ILE,ESE,EIE,IEI,ILI,LIE,LSE,IEE $\in C_{d, 2}, C_{d, 18}$
#4173: ILE,ESE,EIE,IEI,ILI,LIE,LSE,SLI $\in C_{d, 1}, C_{d, 17}$
#4174: ILE,ESE,EIE,IEI,ILI,LIE,EII,IEE $\in C_{d, 4}, C_{d, 20}$
#4175: ILE,ESE,EIE,IEI,ILI,LIE,EII,SLI $\in C_{d, 3}, C_{d, 19}$
#4176: ILE,ESE,EIE,IEI,ILI,LIE,IEE,SLI
#4177: ILE,ESE,EIE,IEI,ILI,ESI,LSE,EII
#4178: ILE,ESE,EIE,IEI,ILI,ESI,LSE,IEE $\in C_{d, 6}, C_{d, 22}$
#4179: ILE,ESE,EIE,IEI,ILI,ESI,LSE,SLI $\in C_{d, 5}, C_{d, 21}$
#4180: ILE,ESE,EIE,IEI,ILI,ESI,EII,IEE (1stInternal $\in C_{g, 14}, C_{d, 8}, C_{d, 24}$ )
#4181: ILE,ESE,EIE,IEI,ILI,ESI,EII,SLI $\in C_{d, 7}, C_{d, 23}$
#4182: ILE,ESE,EIE,IEI,ILI,ESI,IEE,SLI
#4183: ILE,ESE,EIE,IEI,ILI,LSE,EII,IEE
#4184: ILE,ESE,EIE,IEI,ILI,LSE,EII,SLI
#4185: ILE,ESE,EIE,IEI,ILI,LSE,IEE,SLI
#4186: ILE,ESE,EIE,IEI,ILI,EII,IEE,SLI
#4187: ILE,ESE,EIE,IEI,LIE,ESI,LSE,EII
#4188: ILE,ESE,EIE,IEI,LIE,ESI,LSE,IEE
#4189: ILE,ESE,EIE,IEI,LIE,ESI,LSE,SLI
#4190: ILE,ESE,EIE,IEI,LIE,ESI,EII,IEE
#4191: ILE,ESE,EIE,IEI,LIE,ESI,EII,SLI
#4192: ILE,ESE,EIE,IEI,LIE,ESI,IEE,SLI
#4193: ILE,ESE,EIE,IEI,LIE,LSE,EII,IEE
#4194: ILE,ESE,EIE,IEI,LIE,LSE,EII,SLI
#4195: ILE,ESE,EIE,IEI,LIE,LSE,IEE,SLI
#4196: ILE,ESE,EIE,IEI,LIE,EII,IEE,SLI
#4197: ILE,ESE,EIE,IEI,ESI,LSE,EII,IEE
#4198: ILE,ESE,EIE,IEI,ESI,LSE,EII,SLI
#4199: ILE,ESE,EIE,IEI,ESI,LSE,IEE,SLI
#4200: ILE,ESE,EIE,IEI,ESI,EII,IEE,SLI
#4201: ILE,ESE,EIE,IEI,LSE,EII,IEE,SLI
#4202: ILE,ESE,EIE,SEE,ILI,LIE,ESI,LSE
#4203: ILE,ESE,EIE,SEE,ILI,LIE,ESI,EII
#4204: ILE,ESE,EIE,SEE,ILI,LIE,ESI,IEE
#4205: ILE,ESE,EIE,SEE,ILI,LIE,ESI,SLI
#4206: ILE,ESE,EIE,SEE,ILI,LIE,LSE,EII
#4207: ILE,ESE,EIE,SEE,ILI,LIE,LSE,IEE
#4208: ILE,ESE,EIE,SEE,ILI,LIE,LSE,SLI
#4209: ILE,ESE,EIE,SEE,ILI,LIE,EII,IEE
#4210: ILE,ESE,EIE,SEE,ILI,LIE,EII,SLI
#4211: ILE,ESE,EIE,SEE,ILI,LIE,IEE,SLI
#4212: ILE,ESE,EIE,SEE,ILI,ESI,LSE,EII
#4213: ILE,ESE,EIE,SEE,ILI,ESI,LSE,IEE
#4214: ILE,ESE,EIE,SEE,ILI,ESI,LSE,SLI
#4215: ILE,ESE,EIE,SEE,ILI,ESI,EII,IEE
#4216: ILE,ESE,EIE,SEE,ILI,ESI,EII,SLI
#4217: ILE,ESE,EIE,SEE,ILI,ESI,IEE,SLI
#4218: ILE,ESE,EIE,SEE,ILI,LSE,EII,IEE
#4219: ILE,ESE,EIE,SEE,ILI,LSE,EII,SLI
#4220: ILE,ESE,EIE,SEE,ILI,LSE,IEE,SLI
#4221: ILE,ESE,EIE,SEE,ILI,EII,IEE,SLI
#4222: ILE,ESE,EIE,SEE,LIE,ESI,LSE,EII
#4223: ILE,ESE,EIE,SEE,LIE,ESI,LSE,IEE
#4224: ILE,ESE,EIE,SEE,LIE,ESI,LSE,SLI
#4225: ILE,ESE,EIE,SEE,LIE,ESI,EII,IEE
#4226: ILE,ESE,EIE,SEE,LIE,ESI,EII,SLI
#4227: ILE,ESE,EIE,SEE,LIE,ESI,IEE,SLI
#4228: ILE,ESE,EIE,SEE,LIE,LSE,EII,IEE
#4229: ILE,ESE,EIE,SEE,LIE,LSE,EII,SLI
#4230: ILE,ESE,EIE,SEE,LIE,LSE,IEE,SLI $\in C_{x, 13}, C_{x, 29}$
#4231: ILE,ESE,EIE,SEE,LIE,EII,IEE,SLI
#4232: ILE,ESE,EIE,SEE,ESI,LSE,EII,IEE
#4233: ILE,ESE,EIE,SEE,ESI,LSE,EII,SLI
#4234: ILE,ESE,EIE,SEE,ESI,LSE,IEE,SLI
#4235: ILE,ESE,EIE,SEE,ESI,EII,IEE,SLI
#4236: ILE,ESE,EIE,SEE,LSE,EII,IEE,SLI
#4237: ILE,ESE,EIE,ILI,LIE,ESI,LSE,EII
#4238: ILE,ESE,EIE,ILI,LIE,ESI,LSE,IEE
#4239: ILE,ESE,EIE,ILI,LIE,ESI,LSE,SLI
#4240: ILE,ESE,EIE,ILI,LIE,ESI,EII,IEE
#4241: ILE,ESE,EIE,ILI,LIE,ESI,EII,SLI
#4242: ILE,ESE,EIE,ILI,LIE,ESI,IEE,SLI
#4243: ILE,ESE,EIE,ILI,LIE,LSE,EII,IEE
#4244: ILE,ESE,EIE,ILI,LIE,LSE,EII,SLI
#4245: ILE,ESE,EIE,ILI,LIE,LSE,IEE,SLI
#4246: ILE,ESE,EIE,ILI,LIE,EII,IEE,SLI
#4247: ILE,ESE,EIE,ILI,ESI,LSE,EII,IEE
#4248: ILE,ESE,EIE,ILI,ESI,LSE,EII,SLI
#4249: ILE,ESE,EIE,ILI,ESI,LSE,IEE,SLI
#4250: ILE,ESE,EIE,ILI,ESI,EII,IEE,SLI (IEE HEF + $\in C_{g, 13}$ )
#4251: ILE,ESE,EIE,ILI,LSE,EII,IEE,SLI
#4252: ILE,ESE,EIE,LIE,ESI,LSE,EII,IEE
#4253: ILE,ESE,EIE,LIE,ESI,LSE,EII,SLI
#4254: ILE,ESE,EIE,LIE,ESI,LSE,IEE,SLI
#4255: ILE,ESE,EIE,LIE,ESI,EII,IEE,SLI
#4256: ILE,ESE,EIE,LIE,LSE,EII,IEE,SLI
#4257: ILE,ESE,EIE,ESI,LSE,EII,IEE,SLI
#4258: ILE,ESE,LSI,SLE,IEI,SEE,ILI,LIE
#4259: ILE,ESE,LSI,SLE,IEI,SEE,ILI,ESI
#4260: ILE,ESE,LSI,SLE,IEI,SEE,ILI,LSE
#4261: ILE,ESE,LSI,SLE,IEI,SEE,ILI,EII
#4262: ILE,ESE,LSI,SLE,IEI,SEE,ILI,IEE
#4263: ILE,ESE,LSI,SLE,IEI,SEE,ILI,SLI
#4264: ILE,ESE,LSI,SLE,IEI,SEE,LIE,ESI
#4265: ILE,ESE,LSI,SLE,IEI,SEE,LIE,LSE
#4266: ILE,ESE,LSI,SLE,IEI,SEE,LIE,EII $\in C_{x, 13}, C_{x, 29}$
#4267: ILE,ESE,LSI,SLE,IEI,SEE,LIE,IEE
#4268: ILE,ESE,LSI,SLE,IEI,SEE,LIE,SLI
#4269: ILE,ESE,LSI,SLE,IEI,SEE,ESI,LSE
#4270: ILE,ESE,LSI,SLE,IEI,SEE,ESI,EII
#4271: ILE,ESE,LSI,SLE,IEI,SEE,ESI,IEE
#4272: ILE,ESE,LSI,SLE,IEI,SEE,ESI,SLI
#4273: ILE,ESE,LSI,SLE,IEI,SEE,LSE,EII
#4274: ILE,ESE,LSI,SLE,IEI,SEE,LSE,IEE
#4275: ILE,ESE,LSI,SLE,IEI,SEE,LSE,SLI
#4276: ILE,ESE,LSI,SLE,IEI,SEE,EII,IEE
#4277: ILE,ESE,LSI,SLE,IEI,SEE,EII,SLI
#4278: ILE,ESE,LSI,SLE,IEI,SEE,IEE,SLI
#4279: ILE,ESE,LSI,SLE,IEI,ILI,LIE,ESI
#4280: ILE,ESE,LSI,SLE,IEI,ILI,LIE,LSE
#4281: ILE,ESE,LSI,SLE,IEI,ILI,LIE,EII
#4282: ILE,ESE,LSI,SLE,IEI,ILI,LIE,IEE
#4283: ILE,ESE,LSI,SLE,IEI,ILI,LIE,SLI
#4284: ILE,ESE,LSI,SLE,IEI,ILI,ESI,LSE (IEI HEF + Logical Process $\in C_{g, 13}$ )
#4285: ILE,ESE,LSI,SLE,IEI,ILI,ESI,EII
#4286: ILE,ESE,LSI,SLE,IEI,ILI,ESI,IEE
#4287: ILE,ESE,LSI,SLE,IEI,ILI,ESI,SLI
#4288: ILE,ESE,LSI,SLE,IEI,ILI,LSE,EII
#4289: ILE,ESE,LSI,SLE,IEI,ILI,LSE,IEE
#4290: ILE,ESE,LSI,SLE,IEI,ILI,LSE,SLI
#4291: ILE,ESE,LSI,SLE,IEI,ILI,EII,IEE
#4292: ILE,ESE,LSI,SLE,IEI,ILI,EII,SLI
#4293: ILE,ESE,LSI,SLE,IEI,ILI,IEE,SLI
#4294: ILE,ESE,LSI,SLE,IEI,LIE,ESI,LSE
#4295: ILE,ESE,LSI,SLE,IEI,LIE,ESI,EII
#4296: ILE,ESE,LSI,SLE,IEI,LIE,ESI,IEE
#4297: ILE,ESE,LSI,SLE,IEI,LIE,ESI,SLI
#4298: ILE,ESE,LSI,SLE,IEI,LIE,LSE,EII
#4299: ILE,ESE,LSI,SLE,IEI,LIE,LSE,IEE
#4300: ILE,ESE,LSI,SLE,IEI,LIE,LSE,SLI
#4301: ILE,ESE,LSI,SLE,IEI,LIE,EII,IEE
#4302: ILE,ESE,LSI,SLE,IEI,LIE,EII,SLI
#4303: ILE,ESE,LSI,SLE,IEI,LIE,IEE,SLI
#4304: ILE,ESE,LSI,SLE,IEI,ESI,LSE,EII
#4305: ILE,ESE,LSI,SLE,IEI,ESI,LSE,IEE
#4306: ILE,ESE,LSI,SLE,IEI,ESI,LSE,SLI
#4307: ILE,ESE,LSI,SLE,IEI,ESI,EII,IEE
#4308: ILE,ESE,LSI,SLE,IEI,ESI,EII,SLI
#4309: ILE,ESE,LSI,SLE,IEI,ESI,IEE,SLI
#4310: ILE,ESE,LSI,SLE,IEI,LSE,EII,IEE
#4311: ILE,ESE,LSI,SLE,IEI,LSE,EII,SLI
#4312: ILE,ESE,LSI,SLE,IEI,LSE,IEE,SLI
#4313: ILE,ESE,LSI,SLE,IEI,EII,IEE,SLI
#4314: ILE,ESE,LSI,SLE,SEE,ILI,LIE,ESI
#4315: ILE,ESE,LSI,SLE,SEE,ILI,LIE,LSE
#4316: ILE,ESE,LSI,SLE,SEE,ILI,LIE,EII
#4317: ILE,ESE,LSI,SLE,SEE,ILI,LIE,IEE
#4318: ILE,ESE,LSI,SLE,SEE,ILI,LIE,SLI
#4319: ILE,ESE,LSI,SLE,SEE,ILI,ESI,LSE
#4320: ILE,ESE,LSI,SLE,SEE,ILI,ESI,EII
#4321: ILE,ESE,LSI,SLE,SEE,ILI,ESI,IEE
#4322: ILE,ESE,LSI,SLE,SEE,ILI,ESI,SLI
#4323: ILE,ESE,LSI,SLE,SEE,ILI,LSE,EII
#4324: ILE,ESE,LSI,SLE,SEE,ILI,LSE,IEE
#4325: ILE,ESE,LSI,SLE,SEE,ILI,LSE,SLI
#4326: ILE,ESE,LSI,SLE,SEE,ILI,EII,IEE
#4327: ILE,ESE,LSI,SLE,SEE,ILI,EII,SLI
#4328: ILE,ESE,LSI,SLE,SEE,ILI,IEE,SLI
#4329: ILE,ESE,LSI,SLE,SEE,LIE,ESI,LSE
#4330: ILE,ESE,LSI,SLE,SEE,LIE,ESI,EII
#4331: ILE,ESE,LSI,SLE,SEE,LIE,ESI,IEE
#4332: ILE,ESE,LSI,SLE,SEE,LIE,ESI,SLI
#4333: ILE,ESE,LSI,SLE,SEE,LIE,LSE,EII
#4334: ILE,ESE,LSI,SLE,SEE,LIE,LSE,IEE $\in C_{d, 6}, C_{d, 27}$
#4335: ILE,ESE,LSI,SLE,SEE,LIE,LSE,SLI $\in C_{d, 5}, C_{d, 28}$
#4336: ILE,ESE,LSI,SLE,SEE,LIE,EII,IEE (+X4 $\in C_{x, 14}, C_{x, 30}, C_{d, 8}, C_{d, 25}$ )
#4337: ILE,ESE,LSI,SLE,SEE,LIE,EII,SLI $\in C_{d, 7}, C_{d, 26}$
#4338: ILE,ESE,LSI,SLE,SEE,LIE,IEE,SLI
#4339: ILE,ESE,LSI,SLE,SEE,ESI,LSE,EII
#4340: ILE,ESE,LSI,SLE,SEE,ESI,LSE,IEE $\in C_{d, 2}, C_{d, 31}$
#4341: ILE,ESE,LSI,SLE,SEE,ESI,LSE,SLI $\in C_{d, 1}, C_{d, 32}$
#4342: ILE,ESE,LSI,SLE,SEE,ESI,EII,IEE $\in C_{d, 4}, C_{d, 29}$
#4343: ILE,ESE,LSI,SLE,SEE,ESI,EII,SLI $\in C_{d, 3}, C_{d, 30}$
#4344: ILE,ESE,LSI,SLE,SEE,ESI,IEE,SLI
#4345: ILE,ESE,LSI,SLE,SEE,LSE,EII,IEE
#4346: ILE,ESE,LSI,SLE,SEE,LSE,EII,SLI
#4347: ILE,ESE,LSI,SLE,SEE,LSE,IEE,SLI
#4348: ILE,ESE,LSI,SLE,SEE,EII,IEE,SLI
#4349: ILE,ESE,LSI,SLE,ILI,LIE,ESI,LSE
#4350: ILE,ESE,LSI,SLE,ILI,LIE,ESI,EII
#4351: ILE,ESE,LSI,SLE,ILI,LIE,ESI,IEE
#4352: ILE,ESE,LSI,SLE,ILI,LIE,ESI,SLI
#4353: ILE,ESE,LSI,SLE,ILI,LIE,LSE,EII
#4354: ILE,ESE,LSI,SLE,ILI,LIE,LSE,IEE $\in C_{d, 3}, C_{d, 19}$
#4355: ILE,ESE,LSI,SLE,ILI,LIE,LSE,SLI $\in C_{d, 4}, C_{d, 20}$
#4356: ILE,ESE,LSI,SLE,ILI,LIE,EII,IEE $\in C_{d, 1}, C_{d, 17}$
#4357: ILE,ESE,LSI,SLE,ILI,LIE,EII,SLI $\in C_{d, 2}, C_{d, 18}$
#4358: ILE,ESE,LSI,SLE,ILI,LIE,IEE,SLI
#4359: ILE,ESE,LSI,SLE,ILI,ESI,LSE,EII
#4360: ILE,ESE,LSI,SLE,ILI,ESI,LSE,IEE $\in C_{d, 7}, C_{d, 23}$
#4361: ILE,ESE,LSI,SLE,ILI,ESI,LSE,SLI (2ndExternal $\in C_{g, 14}, C_{d, 8}, C_{d, 24}$ )
#4362: ILE,ESE,LSI,SLE,ILI,ESI,EII,IEE $\in C_{d, 5}, C_{d, 21}$
#4363: ILE,ESE,LSI,SLE,ILI,ESI,EII,SLI $\in C_{d, 6}, C_{d, 22}$
#4364: ILE,ESE,LSI,SLE,ILI,ESI,IEE,SLI
#4365: ILE,ESE,LSI,SLE,ILI,LSE,EII,IEE
#4366: ILE,ESE,LSI,SLE,ILI,LSE,EII,SLI
#4367: ILE,ESE,LSI,SLE,ILI,LSE,IEE,SLI
#4368: ILE,ESE,LSI,SLE,ILI,EII,IEE,SLI
#4369: ILE,ESE,LSI,SLE,LIE,ESI,LSE,EII
#4370: ILE,ESE,LSI,SLE,LIE,ESI,LSE,IEE
#4371: ILE,ESE,LSI,SLE,LIE,ESI,LSE,SLI
#4372: ILE,ESE,LSI,SLE,LIE,ESI,EII,IEE
#4373: ILE,ESE,LSI,SLE,LIE,ESI,EII,SLI
#4374: ILE,ESE,LSI,SLE,LIE,ESI,IEE,SLI
#4375: ILE,ESE,LSI,SLE,LIE,LSE,EII,IEE
#4376: ILE,ESE,LSI,SLE,LIE,LSE,EII,SLI
#4377: ILE,ESE,LSI,SLE,LIE,LSE,IEE,SLI
#4378: ILE,ESE,LSI,SLE,LIE,EII,IEE,SLI
#4379: ILE,ESE,LSI,SLE,ESI,LSE,EII,IEE
#4380: ILE,ESE,LSI,SLE,ESI,LSE,EII,SLI
#4381: ILE,ESE,LSI,SLE,ESI,LSE,IEE,SLI
#4382: ILE,ESE,LSI,SLE,ESI,EII,IEE,SLI
#4383: ILE,ESE,LSI,SLE,LSE,EII,IEE,SLI
#4384: ILE,ESE,LSI,IEI,SEE,ILI,LIE,ESI
#4385: ILE,ESE,LSI,IEI,SEE,ILI,LIE,LSE
#4386: ILE,ESE,LSI,IEI,SEE,ILI,LIE,EII
#4387: ILE,ESE,LSI,IEI,SEE,ILI,LIE,IEE
#4388: ILE,ESE,LSI,IEI,SEE,ILI,LIE,SLI
#4389: ILE,ESE,LSI,IEI,SEE,ILI,ESI,LSE
#4390: ILE,ESE,LSI,IEI,SEE,ILI,ESI,EII
#4391: ILE,ESE,LSI,IEI,SEE,ILI,ESI,IEE
#4392: ILE,ESE,LSI,IEI,SEE,ILI,ESI,SLI
#4393: ILE,ESE,LSI,IEI,SEE,ILI,LSE,EII
#4394: ILE,ESE,LSI,IEI,SEE,ILI,LSE,IEE
#4395: ILE,ESE,LSI,IEI,SEE,ILI,LSE,SLI
#4396: ILE,ESE,LSI,IEI,SEE,ILI,EII,IEE
#4397: ILE,ESE,LSI,IEI,SEE,ILI,EII,SLI
#4398: ILE,ESE,LSI,IEI,SEE,ILI,IEE,SLI (Progress)
#4399: ILE,ESE,LSI,IEI,SEE,LIE,ESI,LSE
#4400: ILE,ESE,LSI,IEI,SEE,LIE,ESI,EII
#4401: ILE,ESE,LSI,IEI,SEE,LIE,ESI,IEE
#4402: ILE,ESE,LSI,IEI,SEE,LIE,ESI,SLI
#4403: ILE,ESE,LSI,IEI,SEE,LIE,LSE,EII
#4404: ILE,ESE,LSI,IEI,SEE,LIE,LSE,IEE $\in C_{d, 14}, C_{d, 21}$
#4405: ILE,ESE,LSI,IEI,SEE,LIE,LSE,SLI $\in C_{d, 13}, C_{d, 22}$
#4406: ILE,ESE,LSI,IEI,SEE,LIE,EII,IEE $\in C_{d, 16}, C_{d, 23}$
#4407: ILE,ESE,LSI,IEI,SEE,LIE,EII,SLI (Positivist $\in O, C_{x, 15}, C_{x, 31}, C_{d, 15}, C_{d, 24}$ )
#4408: ILE,ESE,LSI,IEI,SEE,LIE,IEE,SLI
#4409: ILE,ESE,LSI,IEI,SEE,ESI,LSE,EII
#4410: ILE,ESE,LSI,IEI,SEE,ESI,LSE,IEE $\in C_{d, 10}, C_{d, 17}$
#4411: ILE,ESE,LSI,IEI,SEE,ESI,LSE,SLI $\in C_{d, 9}, C_{d, 18}$
#4412: ILE,ESE,LSI,IEI,SEE,ESI,EII,IEE $\in C_{d, 12}, C_{d, 19}$
#4413: ILE,ESE,LSI,IEI,SEE,ESI,EII,SLI $\in C_{d, 11}, C_{d, 20}$
#4414: ILE,ESE,LSI,IEI,SEE,ESI,IEE,SLI
#4415: ILE,ESE,LSI,IEI,SEE,LSE,EII,IEE
#4416: ILE,ESE,LSI,IEI,SEE,LSE,EII,SLI
#4417: ILE,ESE,LSI,IEI,SEE,LSE,IEE,SLI
#4418: ILE,ESE,LSI,IEI,SEE,EII,IEE,SLI
#4419: ILE,ESE,LSI,IEI,ILI,LIE,ESI,LSE
#4420: ILE,ESE,LSI,IEI,ILI,LIE,ESI,EII
#4421: ILE,ESE,LSI,IEI,ILI,LIE,ESI,IEE
#4422: ILE,ESE,LSI,IEI,ILI,LIE,ESI,SLI
#4423: ILE,ESE,LSI,IEI,ILI,LIE,LSE,EII
#4424: ILE,ESE,LSI,IEI,ILI,LIE,LSE,IEE $\in C_{d, 11}, C_{d, 29}$
#4425: ILE,ESE,LSI,IEI,ILI,LIE,LSE,SLI $\in C_{d, 12}, C_{d, 30}$
#4426: ILE,ESE,LSI,IEI,ILI,LIE,EII,IEE $\in C_{d, 9}, C_{d, 31}$
#4427: ILE,ESE,LSI,IEI,ILI,LIE,EII,SLI $\in C_{d, 10}, C_{d, 32}$
#4428: ILE,ESE,LSI,IEI,ILI,LIE,IEE,SLI
#4429: ILE,ESE,LSI,IEI,ILI,ESI,LSE,EII
#4430: ILE,ESE,LSI,IEI,ILI,ESI,LSE,IEE (Tactical $\in C_{g, 15}, C_{d, 15}, C_{d, 25}$ )
#4431: ILE,ESE,LSI,IEI,ILI,ESI,LSE,SLI $\in C_{d, 16}, C_{d, 26}$
#4432: ILE,ESE,LSI,IEI,ILI,ESI,EII,IEE $\in C_{d, 13}, C_{d, 27}$
#4433: ILE,ESE,LSI,IEI,ILI,ESI,EII,SLI $\in C_{d, 14}, C_{d, 28}$
#4434: ILE,ESE,LSI,IEI,ILI,ESI,IEE,SLI
#4435: ILE,ESE,LSI,IEI,ILI,LSE,EII,IEE
#4436: ILE,ESE,LSI,IEI,ILI,LSE,EII,SLI
#4437: ILE,ESE,LSI,IEI,ILI,LSE,IEE,SLI
#4438: ILE,ESE,LSI,IEI,ILI,EII,IEE,SLI
#4439: ILE,ESE,LSI,IEI,LIE,ESI,LSE,EII
#4440: ILE,ESE,LSI,IEI,LIE,ESI,LSE,IEE
#4441: ILE,ESE,LSI,IEI,LIE,ESI,LSE,SLI
#4442: ILE,ESE,LSI,IEI,LIE,ESI,EII,IEE
#4443: ILE,ESE,LSI,IEI,LIE,ESI,EII,SLI
#4444: ILE,ESE,LSI,IEI,LIE,ESI,IEE,SLI
#4445: ILE,ESE,LSI,IEI,LIE,LSE,EII,IEE
#4446: ILE,ESE,LSI,IEI,LIE,LSE,EII,SLI
#4447: ILE,ESE,LSI,IEI,LIE,LSE,IEE,SLI
#4448: ILE,ESE,LSI,IEI,LIE,EII,IEE,SLI
#4449: ILE,ESE,LSI,IEI,ESI,LSE,EII,IEE
#4450: ILE,ESE,LSI,IEI,ESI,LSE,EII,SLI
#4451: ILE,ESE,LSI,IEI,ESI,LSE,IEE,SLI
#4452: ILE,ESE,LSI,IEI,ESI,EII,IEE,SLI
#4453: ILE,ESE,LSI,IEI,LSE,EII,IEE,SLI
#4454: ILE,ESE,LSI,SEE,ILI,LIE,ESI,LSE
#4455: ILE,ESE,LSI,SEE,ILI,LIE,ESI,EII
#4456: ILE,ESE,LSI,SEE,ILI,LIE,ESI,IEE
#4457: ILE,ESE,LSI,SEE,ILI,LIE,ESI,SLI
#4458: ILE,ESE,LSI,SEE,ILI,LIE,LSE,EII
#4459: ILE,ESE,LSI,SEE,ILI,LIE,LSE,IEE
#4460: ILE,ESE,LSI,SEE,ILI,LIE,LSE,SLI
#4461: ILE,ESE,LSI,SEE,ILI,LIE,EII,IEE
#4462: ILE,ESE,LSI,SEE,ILI,LIE,EII,SLI
#4463: ILE,ESE,LSI,SEE,ILI,LIE,IEE,SLI
#4464: ILE,ESE,LSI,SEE,ILI,ESI,LSE,EII
#4465: ILE,ESE,LSI,SEE,ILI,ESI,LSE,IEE
#4466: ILE,ESE,LSI,SEE,ILI,ESI,LSE,SLI
#4467: ILE,ESE,LSI,SEE,ILI,ESI,EII,IEE
#4468: ILE,ESE,LSI,SEE,ILI,ESI,EII,SLI
#4469: ILE,ESE,LSI,SEE,ILI,ESI,IEE,SLI
#4470: ILE,ESE,LSI,SEE,ILI,LSE,EII,IEE
#4471: ILE,ESE,LSI,SEE,ILI,LSE,EII,SLI
#4472: ILE,ESE,LSI,SEE,ILI,LSE,IEE,SLI
#4473: ILE,ESE,LSI,SEE,ILI,EII,IEE,SLI
#4474: ILE,ESE,LSI,SEE,LIE,ESI,LSE,EII
#4475: ILE,ESE,LSI,SEE,LIE,ESI,LSE,IEE
#4476: ILE,ESE,LSI,SEE,LIE,ESI,LSE,SLI
#4477: ILE,ESE,LSI,SEE,LIE,ESI,EII,IEE
#4478: ILE,ESE,LSI,SEE,LIE,ESI,EII,SLI
#4479: ILE,ESE,LSI,SEE,LIE,ESI,IEE,SLI
#4480: ILE,ESE,LSI,SEE,LIE,LSE,EII,IEE
#4481: ILE,ESE,LSI,SEE,LIE,LSE,EII,SLI
#4482: ILE,ESE,LSI,SEE,LIE,LSE,IEE,SLI
#4483: ILE,ESE,LSI,SEE,LIE,EII,IEE,SLI $\in C_{x, 16}, C_{x, 32}$
#4484: ILE,ESE,LSI,SEE,ESI,LSE,EII,IEE
#4485: ILE,ESE,LSI,SEE,ESI,LSE,EII,SLI
#4486: ILE,ESE,LSI,SEE,ESI,LSE,IEE,SLI
#4487: ILE,ESE,LSI,SEE,ESI,EII,IEE,SLI
#4488: ILE,ESE,LSI,SEE,LSE,EII,IEE,SLI
#4489: ILE,ESE,LSI,ILI,LIE,ESI,LSE,EII
#4490: ILE,ESE,LSI,ILI,LIE,ESI,LSE,IEE
#4491: ILE,ESE,LSI,ILI,LIE,ESI,LSE,SLI
#4492: ILE,ESE,LSI,ILI,LIE,ESI,EII,IEE
#4493: ILE,ESE,LSI,ILI,LIE,ESI,EII,SLI
#4494: ILE,ESE,LSI,ILI,LIE,ESI,IEE,SLI
#4495: ILE,ESE,LSI,ILI,LIE,LSE,EII,IEE
#4496: ILE,ESE,LSI,ILI,LIE,LSE,EII,SLI
#4497: ILE,ESE,LSI,ILI,LIE,LSE,IEE,SLI
#4498: ILE,ESE,LSI,ILI,LIE,EII,IEE,SLI
#4499: ILE,ESE,LSI,ILI,ESI,LSE,EII,IEE
#4500: ILE,ESE,LSI,ILI,ESI,LSE,EII,SLI
#4501: ILE,ESE,LSI,ILI,ESI,LSE,IEE,SLI (IEE HEF + Logical Process $\in C_{g, 16}$ )
#4502: ILE,ESE,LSI,ILI,ESI,EII,IEE,SLI
#4503: ILE,ESE,LSI,ILI,LSE,EII,IEE,SLI
#4504: ILE,ESE,LSI,LIE,ESI,LSE,EII,IEE
#4505: ILE,ESE,LSI,LIE,ESI,LSE,EII,SLI
#4506: ILE,ESE,LSI,LIE,ESI,LSE,IEE,SLI
#4507: ILE,ESE,LSI,LIE,ESI,EII,IEE,SLI
#4508: ILE,ESE,LSI,LIE,LSE,EII,IEE,SLI
#4509: ILE,ESE,LSI,ESI,LSE,EII,IEE,SLI
#4510: ILE,ESE,SLE,IEI,SEE,ILI,LIE,ESI
#4511: ILE,ESE,SLE,IEI,SEE,ILI,LIE,LSE
#4512: ILE,ESE,SLE,IEI,SEE,ILI,LIE,EII
#4513: ILE,ESE,SLE,IEI,SEE,ILI,LIE,IEE
#4514: ILE,ESE,SLE,IEI,SEE,ILI,LIE,SLI
#4515: ILE,ESE,SLE,IEI,SEE,ILI,ESI,LSE
#4516: ILE,ESE,SLE,IEI,SEE,ILI,ESI,EII
#4517: ILE,ESE,SLE,IEI,SEE,ILI,ESI,IEE
#4518: ILE,ESE,SLE,IEI,SEE,ILI,ESI,SLI
#4519: ILE,ESE,SLE,IEI,SEE,ILI,LSE,EII
#4520: ILE,ESE,SLE,IEI,SEE,ILI,LSE,IEE
#4521: ILE,ESE,SLE,IEI,SEE,ILI,LSE,SLI
#4522: ILE,ESE,SLE,IEI,SEE,ILI,EII,IEE
#4523: ILE,ESE,SLE,IEI,SEE,ILI,EII,SLI
#4524: ILE,ESE,SLE,IEI,SEE,ILI,IEE,SLI
#4525: ILE,ESE,SLE,IEI,SEE,LIE,ESI,LSE
#4526: ILE,ESE,SLE,IEI,SEE,LIE,ESI,EII
#4527: ILE,ESE,SLE,IEI,SEE,LIE,ESI,IEE
#4528: ILE,ESE,SLE,IEI,SEE,LIE,ESI,SLI
#4529: ILE,ESE,SLE,IEI,SEE,LIE,LSE,EII $\in C_{x, 9}, C_{x, 25}$
#4530: ILE,ESE,SLE,IEI,SEE,LIE,LSE,IEE
#4531: ILE,ESE,SLE,IEI,SEE,LIE,LSE,SLI
#4532: ILE,ESE,SLE,IEI,SEE,LIE,EII,IEE
#4533: ILE,ESE,SLE,IEI,SEE,LIE,EII,SLI
#4534: ILE,ESE,SLE,IEI,SEE,LIE,IEE,SLI (+Γ5)
#4535: ILE,ESE,SLE,IEI,SEE,ESI,LSE,EII
#4536: ILE,ESE,SLE,IEI,SEE,ESI,LSE,IEE
#4537: ILE,ESE,SLE,IEI,SEE,ESI,LSE,SLI
#4538: ILE,ESE,SLE,IEI,SEE,ESI,EII,IEE
#4539: ILE,ESE,SLE,IEI,SEE,ESI,EII,SLI
#4540: ILE,ESE,SLE,IEI,SEE,ESI,IEE,SLI
#4541: ILE,ESE,SLE,IEI,SEE,LSE,EII,IEE
#4542: ILE,ESE,SLE,IEI,SEE,LSE,EII,SLI
#4543: ILE,ESE,SLE,IEI,SEE,LSE,IEE,SLI
#4544: ILE,ESE,SLE,IEI,SEE,EII,IEE,SLI
#4545: ILE,ESE,SLE,IEI,ILI,LIE,ESI,LSE
#4546: ILE,ESE,SLE,IEI,ILI,LIE,ESI,EII
#4547: ILE,ESE,SLE,IEI,ILI,LIE,ESI,IEE
#4548: ILE,ESE,SLE,IEI,ILI,LIE,ESI,SLI
#4549: ILE,ESE,SLE,IEI,ILI,LIE,LSE,EII
#4550: ILE,ESE,SLE,IEI,ILI,LIE,LSE,IEE
#4551: ILE,ESE,SLE,IEI,ILI,LIE,LSE,SLI
#4552: ILE,ESE,SLE,IEI,ILI,LIE,EII,IEE
#4553: ILE,ESE,SLE,IEI,ILI,LIE,EII,SLI
#4554: ILE,ESE,SLE,IEI,ILI,LIE,IEE,SLI
#4555: ILE,ESE,SLE,IEI,ILI,ESI,LSE,EII (IEI+EII HEF $\in C_{g, 9}$ )
#4556: ILE,ESE,SLE,IEI,ILI,ESI,LSE,IEE
#4557: ILE,ESE,SLE,IEI,ILI,ESI,LSE,SLI
#4558: ILE,ESE,SLE,IEI,ILI,ESI,EII,IEE
#4559: ILE,ESE,SLE,IEI,ILI,ESI,EII,SLI
#4560: ILE,ESE,SLE,IEI,ILI,ESI,IEE,SLI
#4561: ILE,ESE,SLE,IEI,ILI,LSE,EII,IEE
#4562: ILE,ESE,SLE,IEI,ILI,LSE,EII,SLI
#4563: ILE,ESE,SLE,IEI,ILI,LSE,IEE,SLI
#4564: ILE,ESE,SLE,IEI,ILI,EII,IEE,SLI
#4565: ILE,ESE,SLE,IEI,LIE,ESI,LSE,EII
#4566: ILE,ESE,SLE,IEI,LIE,ESI,LSE,IEE
#4567: ILE,ESE,SLE,IEI,LIE,ESI,LSE,SLI
#4568: ILE,ESE,SLE,IEI,LIE,ESI,EII,IEE
#4569: ILE,ESE,SLE,IEI,LIE,ESI,EII,SLI
#4570: ILE,ESE,SLE,IEI,LIE,ESI,IEE,SLI
#4571: ILE,ESE,SLE,IEI,LIE,LSE,EII,IEE
#4572: ILE,ESE,SLE,IEI,LIE,LSE,EII,SLI
#4573: ILE,ESE,SLE,IEI,LIE,LSE,IEE,SLI
#4574: ILE,ESE,SLE,IEI,LIE,EII,IEE,SLI
#4575: ILE,ESE,SLE,IEI,ESI,LSE,EII,IEE
#4576: ILE,ESE,SLE,IEI,ESI,LSE,EII,SLI
#4577: ILE,ESE,SLE,IEI,ESI,LSE,IEE,SLI
#4578: ILE,ESE,SLE,IEI,ESI,EII,IEE,SLI
#4579: ILE,ESE,SLE,IEI,LSE,EII,IEE,SLI
#4580: ILE,ESE,SLE,SEE,ILI,LIE,ESI,LSE
#4581: ILE,ESE,SLE,SEE,ILI,LIE,ESI,EII
#4582: ILE,ESE,SLE,SEE,ILI,LIE,ESI,IEE
#4583: ILE,ESE,SLE,SEE,ILI,LIE,ESI,SLI
#4584: ILE,ESE,SLE,SEE,ILI,LIE,LSE,EII
#4585: ILE,ESE,SLE,SEE,ILI,LIE,LSE,IEE
#4586: ILE,ESE,SLE,SEE,ILI,LIE,LSE,SLI
#4587: ILE,ESE,SLE,SEE,ILI,LIE,EII,IEE
#4588: ILE,ESE,SLE,SEE,ILI,LIE,EII,SLI
#4589: ILE,ESE,SLE,SEE,ILI,LIE,IEE,SLI
#4590: ILE,ESE,SLE,SEE,ILI,ESI,LSE,EII
#4591: ILE,ESE,SLE,SEE,ILI,ESI,LSE,IEE
#4592: ILE,ESE,SLE,SEE,ILI,ESI,LSE,SLI
#4593: ILE,ESE,SLE,SEE,ILI,ESI,EII,IEE
#4594: ILE,ESE,SLE,SEE,ILI,ESI,EII,SLI
#4595: ILE,ESE,SLE,SEE,ILI,ESI,IEE,SLI
#4596: ILE,ESE,SLE,SEE,ILI,LSE,EII,IEE
#4597: ILE,ESE,SLE,SEE,ILI,LSE,EII,SLI
#4598: ILE,ESE,SLE,SEE,ILI,LSE,IEE,SLI
#4599: ILE,ESE,SLE,SEE,ILI,EII,IEE,SLI
#4600: ILE,ESE,SLE,SEE,LIE,ESI,LSE,EII
#4601: ILE,ESE,SLE,SEE,LIE,ESI,LSE,IEE
#4602: ILE,ESE,SLE,SEE,LIE,ESI,LSE,SLI
#4603: ILE,ESE,SLE,SEE,LIE,ESI,EII,IEE
#4604: ILE,ESE,SLE,SEE,LIE,ESI,EII,SLI
#4605: ILE,ESE,SLE,SEE,LIE,ESI,IEE,SLI
#4606: ILE,ESE,SLE,SEE,LIE,LSE,EII,IEE $\in C_{x, 10}, C_{x, 26}$
#4607: ILE,ESE,SLE,SEE,LIE,LSE,EII,SLI
#4608: ILE,ESE,SLE,SEE,LIE,LSE,IEE,SLI
#4609: ILE,ESE,SLE,SEE,LIE,EII,IEE,SLI
#4610: ILE,ESE,SLE,SEE,ESI,LSE,EII,IEE
#4611: ILE,ESE,SLE,SEE,ESI,LSE,EII,SLI
#4612: ILE,ESE,SLE,SEE,ESI,LSE,IEE,SLI
#4613: ILE,ESE,SLE,SEE,ESI,EII,IEE,SLI
#4614: ILE,ESE,SLE,SEE,LSE,EII,IEE,SLI
#4615: ILE,ESE,SLE,ILI,LIE,ESI,LSE,EII
#4616: ILE,ESE,SLE,ILI,LIE,ESI,LSE,IEE
#4617: ILE,ESE,SLE,ILI,LIE,ESI,LSE,SLI
#4618: ILE,ESE,SLE,ILI,LIE,ESI,EII,IEE
#4619: ILE,ESE,SLE,ILI,LIE,ESI,EII,SLI
#4620: ILE,ESE,SLE,ILI,LIE,ESI,IEE,SLI
#4621: ILE,ESE,SLE,ILI,LIE,LSE,EII,IEE
#4622: ILE,ESE,SLE,ILI,LIE,LSE,EII,SLI
#4623: ILE,ESE,SLE,ILI,LIE,LSE,IEE,SLI
#4624: ILE,ESE,SLE,ILI,LIE,EII,IEE,SLI
#4625: ILE,ESE,SLE,ILI,ESI,LSE,EII,IEE
#4626: ILE,ESE,SLE,ILI,ESI,LSE,EII,SLI (EII HEF + Sensing Result $\in C_{g, 10}$ )
#4627: ILE,ESE,SLE,ILI,ESI,LSE,IEE,SLI
#4628: ILE,ESE,SLE,ILI,ESI,EII,IEE,SLI
#4629: ILE,ESE,SLE,ILI,LSE,EII,IEE,SLI
#4630: ILE,ESE,SLE,LIE,ESI,LSE,EII,IEE
#4631: ILE,ESE,SLE,LIE,ESI,LSE,EII,SLI
#4632: ILE,ESE,SLE,LIE,ESI,LSE,IEE,SLI
#4633: ILE,ESE,SLE,LIE,ESI,EII,IEE,SLI
#4634: ILE,ESE,SLE,LIE,LSE,EII,IEE,SLI
#4635: ILE,ESE,SLE,ESI,LSE,EII,IEE,SLI
#4636: ILE,ESE,IEI,SEE,ILI,LIE,ESI,LSE
#4637: ILE,ESE,IEI,SEE,ILI,LIE,ESI,EII
#4638: ILE,ESE,IEI,SEE,ILI,LIE,ESI,IEE
#4639: ILE,ESE,IEI,SEE,ILI,LIE,ESI,SLI
#4640: ILE,ESE,IEI,SEE,ILI,LIE,LSE,EII
#4641: ILE,ESE,IEI,SEE,ILI,LIE,LSE,IEE
#4642: ILE,ESE,IEI,SEE,ILI,LIE,LSE,SLI
#4643: ILE,ESE,IEI,SEE,ILI,LIE,EII,IEE
#4644: ILE,ESE,IEI,SEE,ILI,LIE,EII,SLI
#4645: ILE,ESE,IEI,SEE,ILI,LIE,IEE,SLI
#4646: ILE,ESE,IEI,SEE,ILI,ESI,LSE,EII
#4647: ILE,ESE,IEI,SEE,ILI,ESI,LSE,IEE
#4648: ILE,ESE,IEI,SEE,ILI,ESI,LSE,SLI
#4649: ILE,ESE,IEI,SEE,ILI,ESI,EII,IEE
#4650: ILE,ESE,IEI,SEE,ILI,ESI,EII,SLI
#4651: ILE,ESE,IEI,SEE,ILI,ESI,IEE,SLI
#4652: ILE,ESE,IEI,SEE,ILI,LSE,EII,IEE
#4653: ILE,ESE,IEI,SEE,ILI,LSE,EII,SLI
#4654: ILE,ESE,IEI,SEE,ILI,LSE,IEE,SLI
#4655: ILE,ESE,IEI,SEE,ILI,EII,IEE,SLI
#4656: ILE,ESE,IEI,SEE,LIE,ESI,LSE,EII
#4657: ILE,ESE,IEI,SEE,LIE,ESI,LSE,IEE
#4658: ILE,ESE,IEI,SEE,LIE,ESI,LSE,SLI
#4659: ILE,ESE,IEI,SEE,LIE,ESI,EII,IEE
#4660: ILE,ESE,IEI,SEE,LIE,ESI,EII,SLI
#4661: ILE,ESE,IEI,SEE,LIE,ESI,IEE,SLI
#4662: ILE,ESE,IEI,SEE,LIE,LSE,EII,IEE
#4663: ILE,ESE,IEI,SEE,LIE,LSE,EII,SLI $\in C_{x, 11}, C_{x, 27}$
#4664: ILE,ESE,IEI,SEE,LIE,LSE,IEE,SLI
#4665: ILE,ESE,IEI,SEE,LIE,EII,IEE,SLI
#4666: ILE,ESE,IEI,SEE,ESI,LSE,EII,IEE
#4667: ILE,ESE,IEI,SEE,ESI,LSE,EII,SLI
#4668: ILE,ESE,IEI,SEE,ESI,LSE,IEE,SLI
#4669: ILE,ESE,IEI,SEE,ESI,EII,IEE,SLI
#4670: ILE,ESE,IEI,SEE,LSE,EII,IEE,SLI
#4671: ILE,ESE,IEI,ILI,LIE,ESI,LSE,EII
#4672: ILE,ESE,IEI,ILI,LIE,ESI,LSE,IEE
#4673: ILE,ESE,IEI,ILI,LIE,ESI,LSE,SLI
#4674: ILE,ESE,IEI,ILI,LIE,ESI,EII,IEE
#4675: ILE,ESE,IEI,ILI,LIE,ESI,EII,SLI
#4676: ILE,ESE,IEI,ILI,LIE,ESI,IEE,SLI
#4677: ILE,ESE,IEI,ILI,LIE,LSE,EII,IEE
#4678: ILE,ESE,IEI,ILI,LIE,LSE,EII,SLI
#4679: ILE,ESE,IEI,ILI,LIE,LSE,IEE,SLI
#4680: ILE,ESE,IEI,ILI,LIE,EII,IEE,SLI
#4681: ILE,ESE,IEI,ILI,ESI,LSE,EII,IEE (EII HEF + Ethical Result $\in C_{g, 11}$ )
#4682: ILE,ESE,IEI,ILI,ESI,LSE,EII,SLI
#4683: ILE,ESE,IEI,ILI,ESI,LSE,IEE,SLI
#4684: ILE,ESE,IEI,ILI,ESI,EII,IEE,SLI
#4685: ILE,ESE,IEI,ILI,LSE,EII,IEE,SLI
#4686: ILE,ESE,IEI,LIE,ESI,LSE,EII,IEE
#4687: ILE,ESE,IEI,LIE,ESI,LSE,EII,SLI
#4688: ILE,ESE,IEI,LIE,ESI,LSE,IEE,SLI
#4689: ILE,ESE,IEI,LIE,ESI,EII,IEE,SLI
#4690: ILE,ESE,IEI,LIE,LSE,EII,IEE,SLI
#4691: ILE,ESE,IEI,ESI,LSE,EII,IEE,SLI
#4692: ILE,ESE,SEE,ILI,LIE,ESI,LSE,EII
#4693: ILE,ESE,SEE,ILI,LIE,ESI,LSE,IEE
#4694: ILE,ESE,SEE,ILI,LIE,ESI,LSE,SLI
#4695: ILE,ESE,SEE,ILI,LIE,ESI,EII,IEE
#4696: ILE,ESE,SEE,ILI,LIE,ESI,EII,SLI
#4697: ILE,ESE,SEE,ILI,LIE,ESI,IEE,SLI
#4698: ILE,ESE,SEE,ILI,LIE,LSE,EII,IEE
#4699: ILE,ESE,SEE,ILI,LIE,LSE,EII,SLI
#4700: ILE,ESE,SEE,ILI,LIE,LSE,IEE,SLI
#4701: ILE,ESE,SEE,ILI,LIE,EII,IEE,SLI
#4702: ILE,ESE,SEE,ILI,ESI,LSE,EII,IEE
#4703: ILE,ESE,SEE,ILI,ESI,LSE,EII,SLI
#4704: ILE,ESE,SEE,ILI,ESI,LSE,IEE,SLI
#4705: ILE,ESE,SEE,ILI,ESI,EII,IEE,SLI
#4706: ILE,ESE,SEE,ILI,LSE,EII,IEE,SLI
#4707: ILE,ESE,SEE,LIE,ESI,LSE,EII,IEE
#4708: ILE,ESE,SEE,LIE,ESI,LSE,EII,SLI
#4709: ILE,ESE,SEE,LIE,ESI,LSE,IEE,SLI
#4710: ILE,ESE,SEE,LIE,ESI,EII,IEE,SLI
#4711: ILE,ESE,SEE,LIE,LSE,EII,IEE,SLI $\in C_{x, 12}, C_{x, 28}$
#4712: ILE,ESE,SEE,ESI,LSE,EII,IEE,SLI
#4713: ILE,ESE,ILI,LIE,ESI,LSE,EII,IEE
#4714: ILE,ESE,ILI,LIE,ESI,LSE,EII,SLI
#4715: ILE,ESE,ILI,LIE,ESI,LSE,IEE,SLI
#4716: ILE,ESE,ILI,LIE,ESI,EII,IEE,SLI. #4717: ILE,ESE,ILI,LIE,LSE,EII,IEE,SLI
#4718: ILE,ESE,ILI,ESI,LSE,EII,IEE,SLI (EII+IEE HEF $\in C_{g, 12}$ )
#4719: ILE,ESE,LIE,ESI,LSE,EII,IEE,SLI
#4720: ILE,LII,EIE,LSI,SLE,IEI,SEE,ILI
#4721: ILE,LII,EIE,LSI,SLE,IEI,SEE,LIE
#4722: ILE,LII,EIE,LSI,SLE,IEI,SEE,ESI $\in C_{x, 9}, C_{x, 25}$
#4723: ILE,LII,EIE,LSI,SLE,IEI,SEE,LSE
#4724: ILE,LII,EIE,LSI,SLE,IEI,SEE,EII
#4725: ILE,LII,EIE,LSI,SLE,IEI,SEE,IEE
#4726: ILE,LII,EIE,LSI,SLE,IEI,SEE,SLI
#4727: ILE,LII,EIE,LSI,SLE,IEI,ILI,LIE (EIE+SLE HEF $\in C_{g, 9}$ )
#4728: ILE,LII,EIE,LSI,SLE,IEI,ILI,ESI
#4729: ILE,LII,EIE,LSI,SLE,IEI,ILI,LSE
#4730: ILE,LII,EIE,LSI,SLE,IEI,ILI,EII
#4731: ILE,LII,EIE,LSI,SLE,IEI,ILI,IEE
#4732: ILE,LII,EIE,LSI,SLE,IEI,ILI,SLI
#4733: ILE,LII,EIE,LSI,SLE,IEI,LIE,ESI
#4734: ILE,LII,EIE,LSI,SLE,IEI,LIE,LSE
#4735: ILE,LII,EIE,LSI,SLE,IEI,LIE,EII
#4736: ILE,LII,EIE,LSI,SLE,IEI,LIE,IEE
#4737: ILE,LII,EIE,LSI,SLE,IEI,LIE,SLI
#4738: ILE,LII,EIE,LSI,SLE,IEI,ESI,LSE
#4739: ILE,LII,EIE,LSI,SLE,IEI,ESI,EII
#4740: ILE,LII,EIE,LSI,SLE,IEI,ESI,IEE
#4741: ILE,LII,EIE,LSI,SLE,IEI,ESI,SLI
#4742: ILE,LII,EIE,LSI,SLE,IEI,LSE,EII
#4743: ILE,LII,EIE,LSI,SLE,IEI,LSE,IEE
#4744: ILE,LII,EIE,LSI,SLE,IEI,LSE,SLI
#4745: ILE,LII,EIE,LSI,SLE,IEI,EII,IEE
#4746: ILE,LII,EIE,LSI,SLE,IEI,EII,SLI
#4747: ILE,LII,EIE,LSI,SLE,IEI,IEE,SLI
#4748: ILE,LII,EIE,LSI,SLE,SEE,ILI,LIE
#4749: ILE,LII,EIE,LSI,SLE,SEE,ILI,ESI
#4750: ILE,LII,EIE,LSI,SLE,SEE,ILI,LSE
#4751: ILE,LII,EIE,LSI,SLE,SEE,ILI,EII
#4752: ILE,LII,EIE,LSI,SLE,SEE,ILI,IEE
#4753: ILE,LII,EIE,LSI,SLE,SEE,ILI,SLI
#4754: ILE,LII,EIE,LSI,SLE,SEE,LIE,ESI
#4755: ILE,LII,EIE,LSI,SLE,SEE,LIE,LSE
#4756: ILE,LII,EIE,LSI,SLE,SEE,LIE,EII
#4757: ILE,LII,EIE,LSI,SLE,SEE,LIE,IEE
#4758: ILE,LII,EIE,LSI,SLE,SEE,LIE,SLI
#4759: ILE,LII,EIE,LSI,SLE,SEE,ESI,LSE
#4760: ILE,LII,EIE,LSI,SLE,SEE,ESI,EII
#4761: ILE,LII,EIE,LSI,SLE,SEE,ESI,IEE $\in C_{x, 10}, C_{x, 26}$
#4762: ILE,LII,EIE,LSI,SLE,SEE,ESI,SLI
#4763: ILE,LII,EIE,LSI,SLE,SEE,LSE,EII
#4764: ILE,LII,EIE,LSI,SLE,SEE,LSE,IEE
#4765: ILE,LII,EIE,LSI,SLE,SEE,LSE,SLI
#4766: ILE,LII,EIE,LSI,SLE,SEE,EII,IEE
#4767: ILE,LII,EIE,LSI,SLE,SEE,EII,SLI
#4768: ILE,LII,EIE,LSI,SLE,SEE,IEE,SLI
#4769: ILE,LII,EIE,LSI,SLE,ILI,LIE,ESI
#4770: ILE,LII,EIE,LSI,SLE,ILI,LIE,LSE
#4771: ILE,LII,EIE,LSI,SLE,ILI,LIE,EII
#4772: ILE,LII,EIE,LSI,SLE,ILI,LIE,IEE
#4773: ILE,LII,EIE,LSI,SLE,ILI,LIE,SLI (EIE HEF + Logical Result $\in C_{g, 10}$ )
#4774: ILE,LII,EIE,LSI,SLE,ILI,ESI,LSE
#4775: ILE,LII,EIE,LSI,SLE,ILI,ESI,EII
#4776: ILE,LII,EIE,LSI,SLE,ILI,ESI,IEE
#4777: ILE,LII,EIE,LSI,SLE,ILI,ESI,SLI
#4778: ILE,LII,EIE,LSI,SLE,ILI,LSE,EII
#4779: ILE,LII,EIE,LSI,SLE,ILI,LSE,IEE
#4780: ILE,LII,EIE,LSI,SLE,ILI,LSE,SLI
#4781: ILE,LII,EIE,LSI,SLE,ILI,EII,IEE
#4782: ILE,LII,EIE,LSI,SLE,ILI,EII,SLI
#4783: ILE,LII,EIE,LSI,SLE,ILI,IEE,SLI
#4784: ILE,LII,EIE,LSI,SLE,LIE,ESI,LSE
#4785: ILE,LII,EIE,LSI,SLE,LIE,ESI,EII
#4786: ILE,LII,EIE,LSI,SLE,LIE,ESI,IEE
#4787: ILE,LII,EIE,LSI,SLE,LIE,ESI,SLI
#4788: ILE,LII,EIE,LSI,SLE,LIE,LSE,EII
#4789: ILE,LII,EIE,LSI,SLE,LIE,LSE,IEE
#4790: ILE,LII,EIE,LSI,SLE,LIE,LSE,SLI
#4791: ILE,LII,EIE,LSI,SLE,LIE,EII,IEE
#4792: ILE,LII,EIE,LSI,SLE,LIE,EII,SLI
#4793: ILE,LII,EIE,LSI,SLE,LIE,IEE,SLI
#4794: ILE,LII,EIE,LSI,SLE,ESI,LSE,EII
#4795: ILE,LII,EIE,LSI,SLE,ESI,LSE,IEE
#4796: ILE,LII,EIE,LSI,SLE,ESI,LSE,SLI
#4797: ILE,LII,EIE,LSI,SLE,ESI,EII,IEE
#4798: ILE,LII,EIE,LSI,SLE,ESI,EII,SLI
#4799: ILE,LII,EIE,LSI,SLE,ESI,IEE,SLI
#4800: ILE,LII,EIE,LSI,SLE,LSE,EII,IEE
#4801: ILE,LII,EIE,LSI,SLE,LSE,EII,SLI
#4802: ILE,LII,EIE,LSI,SLE,LSE,IEE,SLI
#4803: ILE,LII,EIE,LSI,SLE,EII,IEE,SLI
#4804: ILE,LII,EIE,LSI,IEI,SEE,ILI,LIE
#4805: ILE,LII,EIE,LSI,IEI,SEE,ILI,ESI
#4806: ILE,LII,EIE,LSI,IEI,SEE,ILI,LSE
#4807: ILE,LII,EIE,LSI,IEI,SEE,ILI,EII
#4808: ILE,LII,EIE,LSI,IEI,SEE,ILI,IEE
#4809: ILE,LII,EIE,LSI,IEI,SEE,ILI,SLI
#4810: ILE,LII,EIE,LSI,IEI,SEE,LIE,ESI
#4811: ILE,LII,EIE,LSI,IEI,SEE,LIE,LSE
#4812: ILE,LII,EIE,LSI,IEI,SEE,LIE,EII
#4813: ILE,LII,EIE,LSI,IEI,SEE,LIE,IEE
#4814: ILE,LII,EIE,LSI,IEI,SEE,LIE,SLI
#4815: ILE,LII,EIE,LSI,IEI,SEE,ESI,LSE
#4816: ILE,LII,EIE,LSI,IEI,SEE,ESI,EII
#4817: ILE,LII,EIE,LSI,IEI,SEE,ESI,IEE
#4818: ILE,LII,EIE,LSI,IEI,SEE,ESI,SLI $\in C_{x, 11}, C_{x, 27}$
#4819: ILE,LII,EIE,LSI,IEI,SEE,LSE,EII
#4820: ILE,LII,EIE,LSI,IEI,SEE,LSE,IEE
#4821: ILE,LII,EIE,LSI,IEI,SEE,LSE,SLI
#4822: ILE,LII,EIE,LSI,IEI,SEE,EII,IEE
#4823: ILE,LII,EIE,LSI,IEI,SEE,EII,SLI
#4824: ILE,LII,EIE,LSI,IEI,SEE,IEE,SLI
#4825: ILE,LII,EIE,LSI,IEI,ILI,LIE,ESI
#4826: ILE,LII,EIE,LSI,IEI,ILI,LIE,LSE
#4827: ILE,LII,EIE,LSI,IEI,ILI,LIE,EII
#4828: ILE,LII,EIE,LSI,IEI,ILI,LIE,IEE (EIE HEF + Intuitive Result $\in C_{g, 11}$ )
#4829: ILE,LII,EIE,LSI,IEI,ILI,LIE,SLI
#4830: ILE,LII,EIE,LSI,IEI,ILI,ESI,LSE
#4831: ILE,LII,EIE,LSI,IEI,ILI,ESI,EII
#4832: ILE,LII,EIE,LSI,IEI,ILI,ESI,IEE
#4833: ILE,LII,EIE,LSI,IEI,ILI,ESI,SLI
#4834: ILE,LII,EIE,LSI,IEI,ILI,LSE,EII
#4835: ILE,LII,EIE,LSI,IEI,ILI,LSE,IEE
#4836: ILE,LII,EIE,LSI,IEI,ILI,LSE,SLI
#4837: ILE,LII,EIE,LSI,IEI,ILI,EII,IEE
#4838: ILE,LII,EIE,LSI,IEI,ILI,EII,SLI
#4839: ILE,LII,EIE,LSI,IEI,ILI,IEE,SLI
#4840: ILE,LII,EIE,LSI,IEI,LIE,ESI,LSE
#4841: ILE,LII,EIE,LSI,IEI,LIE,ESI,EII
#4842: ILE,LII,EIE,LSI,IEI,LIE,ESI,IEE
#4843: ILE,LII,EIE,LSI,IEI,LIE,ESI,SLI
#4844: ILE,LII,EIE,LSI,IEI,LIE,LSE,EII
#4845: ILE,LII,EIE,LSI,IEI,LIE,LSE,IEE
#4846: ILE,LII,EIE,LSI,IEI,LIE,LSE,SLI
#4847: ILE,LII,EIE,LSI,IEI,LIE,EII,IEE
#4848: ILE,LII,EIE,LSI,IEI,LIE,EII,SLI
#4849: ILE,LII,EIE,LSI,IEI,LIE,IEE,SLI
#4850: ILE,LII,EIE,LSI,IEI,ESI,LSE,EII
#4851: ILE,LII,EIE,LSI,IEI,ESI,LSE,IEE
#4852: ILE,LII,EIE,LSI,IEI,ESI,LSE,SLI
#4853: ILE,LII,EIE,LSI,IEI,ESI,EII,IEE
#4854: ILE,LII,EIE,LSI,IEI,ESI,EII,SLI
#4855: ILE,LII,EIE,LSI,IEI,ESI,IEE,SLI
#4856: ILE,LII,EIE,LSI,IEI,LSE,EII,IEE
#4857: ILE,LII,EIE,LSI,IEI,LSE,EII,SLI
#4858: ILE,LII,EIE,LSI,IEI,LSE,IEE,SLI
#4859: ILE,LII,EIE,LSI,IEI,EII,IEE,SLI
#4860: ILE,LII,EIE,LSI,SEE,ILI,LIE,ESI
#4861: ILE,LII,EIE,LSI,SEE,ILI,LIE,LSE
#4862: ILE,LII,EIE,LSI,SEE,ILI,LIE,EII
#4863: ILE,LII,EIE,LSI,SEE,ILI,LIE,IEE
#4864: ILE,LII,EIE,LSI,SEE,ILI,LIE,SLI
#4865: ILE,LII,EIE,LSI,SEE,ILI,ESI,LSE
#4866: ILE,LII,EIE,LSI,SEE,ILI,ESI,EII
#4867: ILE,LII,EIE,LSI,SEE,ILI,ESI,IEE
#4868: ILE,LII,EIE,LSI,SEE,ILI,ESI,SLI
#4869: ILE,LII,EIE,LSI,SEE,ILI,LSE,EII
#4870: ILE,LII,EIE,LSI,SEE,ILI,LSE,IEE
#4871: ILE,LII,EIE,LSI,SEE,ILI,LSE,SLI
#4872: ILE,LII,EIE,LSI,SEE,ILI,EII,IEE
#4873: ILE,LII,EIE,LSI,SEE,ILI,EII,SLI
#4874: ILE,LII,EIE,LSI,SEE,ILI,IEE,SLI
#4875: ILE,LII,EIE,LSI,SEE,LIE,ESI,LSE
#4876: ILE,LII,EIE,LSI,SEE,LIE,ESI,EII
#4877: ILE,LII,EIE,LSI,SEE,LIE,ESI,IEE
#4878: ILE,LII,EIE,LSI,SEE,LIE,ESI,SLI
#4879: ILE,LII,EIE,LSI,SEE,LIE,LSE,EII
#4880: ILE,LII,EIE,LSI,SEE,LIE,LSE,IEE
#4881: ILE,LII,EIE,LSI,SEE,LIE,LSE,SLI
#4882: ILE,LII,EIE,LSI,SEE,LIE,EII,IEE
#4883: ILE,LII,EIE,LSI,SEE,LIE,EII,SLI
#4884: ILE,LII,EIE,LSI,SEE,LIE,IEE,SLI
#4885: ILE,LII,EIE,LSI,SEE,ESI,LSE,EII (+Δ5)
#4886: ILE,LII,EIE,LSI,SEE,ESI,LSE,IEE
#4887: ILE,LII,EIE,LSI,SEE,ESI,LSE,SLI
#4888: ILE,LII,EIE,LSI,SEE,ESI,EII,IEE
#4889: ILE,LII,EIE,LSI,SEE,ESI,EII,SLI
#4890: ILE,LII,EIE,LSI,SEE,ESI,IEE,SLI $\in C_{x, 12}, C_{x, 28}$
#4891: ILE,LII,EIE,LSI,SEE,LSE,EII,IEE
#4892: ILE,LII,EIE,LSI,SEE,LSE,EII,SLI
#4893: ILE,LII,EIE,LSI,SEE,LSE,IEE,SLI
#4894: ILE,LII,EIE,LSI,SEE,EII,IEE,SLI
#4895: ILE,LII,EIE,LSI,ILI,LIE,ESI,LSE
#4896: ILE,LII,EIE,LSI,ILI,LIE,ESI,EII
#4897: ILE,LII,EIE,LSI,ILI,LIE,ESI,IEE
#4898: ILE,LII,EIE,LSI,ILI,LIE,ESI,SLI
#4899: ILE,LII,EIE,LSI,ILI,LIE,LSE,EII
#4900: ILE,LII,EIE,LSI,ILI,LIE,LSE,IEE
#4901: ILE,LII,EIE,LSI,ILI,LIE,LSE,SLI
#4902: ILE,LII,EIE,LSI,ILI,LIE,EII,IEE
#4903: ILE,LII,EIE,LSI,ILI,LIE,EII,SLI
#4904: ILE,LII,EIE,LSI,ILI,LIE,IEE,SLI (EIE+SLI HEF $\in C_{g, 12}$ )
#4905: ILE,LII,EIE,LSI,ILI,ESI,LSE,EII
#4906: ILE,LII,EIE,LSI,ILI,ESI,LSE,IEE
#4907: ILE,LII,EIE,LSI,ILI,ESI,LSE,SLI
#4908: ILE,LII,EIE,LSI,ILI,ESI,EII,IEE
#4909: ILE,LII,EIE,LSI,ILI,ESI,EII,SLI
#4910: ILE,LII,EIE,LSI,ILI,ESI,IEE,SLI
#4911: ILE,LII,EIE,LSI,ILI,LSE,EII,IEE
#4912: ILE,LII,EIE,LSI,ILI,LSE,EII,SLI
#4913: ILE,LII,EIE,LSI,ILI,LSE,IEE,SLI
#4914: ILE,LII,EIE,LSI,ILI,EII,IEE,SLI
#4915: ILE,LII,EIE,LSI,LIE,ESI,LSE,EII
#4916: ILE,LII,EIE,LSI,LIE,ESI,LSE,IEE
#4917: ILE,LII,EIE,LSI,LIE,ESI,LSE,SLI
#4918: ILE,LII,EIE,LSI,LIE,ESI,EII,IEE
#4919: ILE,LII,EIE,LSI,LIE,ESI,EII,SLI
#4920: ILE,LII,EIE,LSI,LIE,ESI,IEE,SLI
#4921: ILE,LII,EIE,LSI,LIE,LSE,EII,IEE
#4922: ILE,LII,EIE,LSI,LIE,LSE,EII,SLI
#4923: ILE,LII,EIE,LSI,LIE,LSE,IEE,SLI
#4924: ILE,LII,EIE,LSI,LIE,EII,IEE,SLI
#4925: ILE,LII,EIE,LSI,ESI,LSE,EII,IEE
#4926: ILE,LII,EIE,LSI,ESI,LSE,EII,SLI
#4927: ILE,LII,EIE,LSI,ESI,LSE,IEE,SLI
#4928: ILE,LII,EIE,LSI,ESI,EII,IEE,SLI
#4929: ILE,LII,EIE,LSI,LSE,EII,IEE,SLI
#4930: ILE,LII,EIE,SLE,IEI,SEE,ILI,LIE
#4931: ILE,LII,EIE,SLE,IEI,SEE,ILI,ESI
#4932: ILE,LII,EIE,SLE,IEI,SEE,ILI,LSE
#4933: ILE,LII,EIE,SLE,IEI,SEE,ILI,EII
#4934: ILE,LII,EIE,SLE,IEI,SEE,ILI,IEE
#4935: ILE,LII,EIE,SLE,IEI,SEE,ILI,SLI
#4936: ILE,LII,EIE,SLE,IEI,SEE,LIE,ESI
#4937: ILE,LII,EIE,SLE,IEI,SEE,LIE,LSE
#4938: ILE,LII,EIE,SLE,IEI,SEE,LIE,EII
#4939: ILE,LII,EIE,SLE,IEI,SEE,LIE,IEE
#4940: ILE,LII,EIE,SLE,IEI,SEE,LIE,SLI
#4941: ILE,LII,EIE,SLE,IEI,SEE,ESI,LSE $\in, C_{x, 13}, C_{x, 29}$
#4942: ILE,LII,EIE,SLE,IEI,SEE,ESI,EII
#4943: ILE,LII,EIE,SLE,IEI,SEE,ESI,IEE
#4944: ILE,LII,EIE,SLE,IEI,SEE,ESI,SLI
#4945: ILE,LII,EIE,SLE,IEI,SEE,LSE,EII
#4946: ILE,LII,EIE,SLE,IEI,SEE,LSE,IEE
#4947: ILE,LII,EIE,SLE,IEI,SEE,LSE,SLI
#4948: ILE,LII,EIE,SLE,IEI,SEE,EII,IEE
#4949: ILE,LII,EIE,SLE,IEI,SEE,EII,SLI
#4950: ILE,LII,EIE,SLE,IEI,SEE,IEE,SLI
#4951: ILE,LII,EIE,SLE,IEI,ILI,LIE,ESI
#4952: ILE,LII,EIE,SLE,IEI,ILI,LIE,LSE
#4953: ILE,LII,EIE,SLE,IEI,ILI,LIE,EII (SLE HEF + Intuitive Process $\in C_{g, 13}$ )
#4954: ILE,LII,EIE,SLE,IEI,ILI,LIE,IEE
#4955: ILE,LII,EIE,SLE,IEI,ILI,LIE,SLI
#4956: ILE,LII,EIE,SLE,IEI,ILI,ESI,LSE
#4957: ILE,LII,EIE,SLE,IEI,ILI,ESI,EII
#4958: ILE,LII,EIE,SLE,IEI,ILI,ESI,IEE
#4959: ILE,LII,EIE,SLE,IEI,ILI,ESI,SLI
#4960: ILE,LII,EIE,SLE,IEI,ILI,LSE,EII
#4961: ILE,LII,EIE,SLE,IEI,ILI,LSE,IEE
#4962: ILE,LII,EIE,SLE,IEI,ILI,LSE,SLI
#4963: ILE,LII,EIE,SLE,IEI,ILI,EII,IEE
#4964: ILE,LII,EIE,SLE,IEI,ILI,EII,SLI
#4965: ILE,LII,EIE,SLE,IEI,ILI,IEE,SLI
#4966: ILE,LII,EIE,SLE,IEI,LIE,ESI,LSE
#4967: ILE,LII,EIE,SLE,IEI,LIE,ESI,EII
#4968: ILE,LII,EIE,SLE,IEI,LIE,ESI,IEE
#4969: ILE,LII,EIE,SLE,IEI,LIE,ESI,SLI
#4970: ILE,LII,EIE,SLE,IEI,LIE,LSE,EII
#4971: ILE,LII,EIE,SLE,IEI,LIE,LSE,IEE
#4972: ILE,LII,EIE,SLE,IEI,LIE,LSE,SLI
#4973: ILE,LII,EIE,SLE,IEI,LIE,EII,IEE
#4974: ILE,LII,EIE,SLE,IEI,LIE,EII,SLI
#4975: ILE,LII,EIE,SLE,IEI,LIE,IEE,SLI
#4976: ILE,LII,EIE,SLE,IEI,ESI,LSE,EII
#4977: ILE,LII,EIE,SLE,IEI,ESI,LSE,IEE
#4978: ILE,LII,EIE,SLE,IEI,ESI,LSE,SLI
#4979: ILE,LII,EIE,SLE,IEI,ESI,EII,IEE
#4980: ILE,LII,EIE,SLE,IEI,ESI,EII,SLI
#4981: ILE,LII,EIE,SLE,IEI,ESI,IEE,SLI
#4982: ILE,LII,EIE,SLE,IEI,LSE,EII,IEE
#4983: ILE,LII,EIE,SLE,IEI,LSE,EII,SLI
#4984: ILE,LII,EIE,SLE,IEI,LSE,IEE,SLI
#4985: ILE,LII,EIE,SLE,IEI,EII,IEE,SLI
#4986: ILE,LII,EIE,SLE,SEE,ILI,LIE,ESI
#4987: ILE,LII,EIE,SLE,SEE,ILI,LIE,LSE
#4988: ILE,LII,EIE,SLE,SEE,ILI,LIE,EII
#4989: ILE,LII,EIE,SLE,SEE,ILI,LIE,IEE
#4990: ILE,LII,EIE,SLE,SEE,ILI,LIE,SLI
#4991: ILE,LII,EIE,SLE,SEE,ILI,ESI,LSE
#4992: ILE,LII,EIE,SLE,SEE,ILI,ESI,EII
#4993: ILE,LII,EIE,SLE,SEE,ILI,ESI,IEE
#4994: ILE,LII,EIE,SLE,SEE,ILI,ESI,SLI
#4995: ILE,LII,EIE,SLE,SEE,ILI,LSE,EII
#4996: ILE,LII,EIE,SLE,SEE,ILI,LSE,IEE
#4997: ILE,LII,EIE,SLE,SEE,ILI,LSE,SLI
#4998: ILE,LII,EIE,SLE,SEE,ILI,EII,IEE
#4999: ILE,LII,EIE,SLE,SEE,ILI,EII,SLI
#5000: ILE,LII,EIE,SLE,SEE,ILI,IEE,SLI
#5001: ILE,LII,EIE,SLE,SEE,LIE,ESI,LSE
#5002: ILE,LII,EIE,SLE,SEE,LIE,ESI,EII
#5003: ILE,LII,EIE,SLE,SEE,LIE,ESI,IEE
#5004: ILE,LII,EIE,SLE,SEE,LIE,ESI,SLI
#5005: ILE,LII,EIE,SLE,SEE,LIE,LSE,EII
#5006: ILE,LII,EIE,SLE,SEE,LIE,LSE,IEE $\in C_{d, 4}, C_{d, 29}$
#5007: ILE,LII,EIE,SLE,SEE,LIE,LSE,SLI $\in C_{d, 3}, C_{d, 30}$
#5008: ILE,LII,EIE,SLE,SEE,LIE,EII,IEE $\in C_{d, 2}, C_{d, 31}$
#5009: ILE,LII,EIE,SLE,SEE,LIE,EII,SLI $\in C_{d, 1}, C_{d, 32}$
#5010: ILE,LII,EIE,SLE,SEE,LIE,IEE,SLI
#5011: ILE,LII,EIE,SLE,SEE,ESI,LSE,EII
#5012: ILE,LII,EIE,SLE,SEE,ESI,LSE,IEE (+X3 $\in C_{x, 14}, C_{x, 30}, C_{d, 8}, C_{d, 25}$ )
#5013: ILE,LII,EIE,SLE,SEE,ESI,LSE,SLI $\in C_{d, 7}, C_{d, 26}$
#5014: ILE,LII,EIE,SLE,SEE,ESI,EII,IEE $\in C_{d, 6}, C_{d, 27}$
#5015: ILE,LII,EIE,SLE,SEE,ESI,EII,SLI $\in C_{d, 5}, C_{d, 28}$
#5016: ILE,LII,EIE,SLE,SEE,ESI,IEE,SLI
#5017: ILE,LII,EIE,SLE,SEE,LSE,EII,IEE
#5018: ILE,LII,EIE,SLE,SEE,LSE,EII,SLI
#5019: ILE,LII,EIE,SLE,SEE,LSE,IEE,SLI
#5020: ILE,LII,EIE,SLE,SEE,EII,IEE,SLI
#5021: ILE,LII,EIE,SLE,ILI,LIE,ESI,LSE
#5022: ILE,LII,EIE,SLE,ILI,LIE,ESI,EII
#5023: ILE,LII,EIE,SLE,ILI,LIE,ESI,IEE
#5024: ILE,LII,EIE,SLE,ILI,LIE,ESI,SLI
#5025: ILE,LII,EIE,SLE,ILI,LIE,LSE,EII
#5026: ILE,LII,EIE,SLE,ILI,LIE,LSE,IEE $\in C_{d, 5}, C_{d, 21}$
#5027: ILE,LII,EIE,SLE,ILI,LIE,LSE,SLI $\in C_{d, 6}, C_{d, 22}$
#5028: ILE,LII,EIE,SLE,ILI,LIE,EII,IEE $\in C_{d, 7}, C_{d, 23}$
#5029: ILE,LII,EIE,SLE,ILI,LIE,EII,SLI (2ndAbstract $\in C_{g, 14}, C_{d, 8}, C_{d, 24}$ )
#5030: ILE,LII,EIE,SLE,ILI,LIE,IEE,SLI
#5031: ILE,LII,EIE,SLE,ILI,ESI,LSE,EII
#5032: ILE,LII,EIE,SLE,ILI,ESI,LSE,IEE $\in C_{d, 1}, C_{d, 17}$
#5033: ILE,LII,EIE,SLE,ILI,ESI,LSE,SLI $\in C_{d, 2}, C_{d, 18}$
#5034: ILE,LII,EIE,SLE,ILI,ESI,EII,IEE $\in C_{d, 3}, C_{d, 19}$
#5035: ILE,LII,EIE,SLE,ILI,ESI,EII,SLI $\in C_{d, 4}, C_{d, 20}$
#5036: ILE,LII,EIE,SLE,ILI,ESI,IEE,SLI
#5037: ILE,LII,EIE,SLE,ILI,LSE,EII,IEE
#5038: ILE,LII,EIE,SLE,ILI,LSE,EII,SLI
#5039: ILE,LII,EIE,SLE,ILI,LSE,IEE,SLI
#5040: ILE,LII,EIE,SLE,ILI,EII,IEE,SLI
#5041: ILE,LII,EIE,SLE,LIE,ESI,LSE,EII
#5042: ILE,LII,EIE,SLE,LIE,ESI,LSE,IEE
#5043: ILE,LII,EIE,SLE,LIE,ESI,LSE,SLI
#5044: ILE,LII,EIE,SLE,LIE,ESI,EII,IEE
#5045: ILE,LII,EIE,SLE,LIE,ESI,EII,SLI
#5046: ILE,LII,EIE,SLE,LIE,ESI,IEE,SLI
#5047: ILE,LII,EIE,SLE,LIE,LSE,EII,IEE
#5048: ILE,LII,EIE,SLE,LIE,LSE,EII,SLI
#5049: ILE,LII,EIE,SLE,LIE,LSE,IEE,SLI
#5050: ILE,LII,EIE,SLE,LIE,EII,IEE,SLI
#5051: ILE,LII,EIE,SLE,ESI,LSE,EII,IEE
#5052: ILE,LII,EIE,SLE,ESI,LSE,EII,SLI
#5053: ILE,LII,EIE,SLE,ESI,LSE,IEE,SLI
#5054: ILE,LII,EIE,SLE,ESI,EII,IEE,SLI
#5055: ILE,LII,EIE,SLE,LSE,EII,IEE,SLI
#5056: ILE,LII,EIE,IEI,SEE,ILI,LIE,ESI
#5057: ILE,LII,EIE,IEI,SEE,ILI,LIE,LSE
#5058: ILE,LII,EIE,IEI,SEE,ILI,LIE,EII
#5059: ILE,LII,EIE,IEI,SEE,ILI,LIE,IEE
#5060: ILE,LII,EIE,IEI,SEE,ILI,LIE,SLI
#5061: ILE,LII,EIE,IEI,SEE,ILI,ESI,LSE
#5062: ILE,LII,EIE,IEI,SEE,ILI,ESI,EII
#5063: ILE,LII,EIE,IEI,SEE,ILI,ESI,IEE
#5064: ILE,LII,EIE,IEI,SEE,ILI,ESI,SLI
#5065: ILE,LII,EIE,IEI,SEE,ILI,LSE,EII
#5066: ILE,LII,EIE,IEI,SEE,ILI,LSE,IEE
#5067: ILE,LII,EIE,IEI,SEE,ILI,LSE,SLI
#5068: ILE,LII,EIE,IEI,SEE,ILI,EII,IEE
#5069: ILE,LII,EIE,IEI,SEE,ILI,EII,SLI
#5070: ILE,LII,EIE,IEI,SEE,ILI,IEE,SLI
#5071: ILE,LII,EIE,IEI,SEE,LIE,ESI,LSE
#5072: ILE,LII,EIE,IEI,SEE,LIE,ESI,EII
#5073: ILE,LII,EIE,IEI,SEE,LIE,ESI,IEE
#5074: ILE,LII,EIE,IEI,SEE,LIE,ESI,SLI
#5075: ILE,LII,EIE,IEI,SEE,LIE,LSE,EII
#5076: ILE,LII,EIE,IEI,SEE,LIE,LSE,IEE $\in C_{d, 12}, C_{d, 19}$
#5077: ILE,LII,EIE,IEI,SEE,LIE,LSE,SLI $\in C_{d, 11}, C_{d, 20}$
#5078: ILE,LII,EIE,IEI,SEE,LIE,EII,IEE $\in C_{d, 10}, C_{d, 17}$
#5079: ILE,LII,EIE,IEI,SEE,LIE,EII,SLI $\in C_{d, 9}, C_{d, 18}$
#5080: ILE,LII,EIE,IEI,SEE,LIE,IEE,SLI
#5081: ILE,LII,EIE,IEI,SEE,ESI,LSE,EII
#5082: ILE,LII,EIE,IEI,SEE,ESI,LSE,IEE $\in C_{d, 16}, C_{d, 23}$
#5083: ILE,LII,EIE,IEI,SEE,ESI,LSE,SLI (Questim $\in O, C_{x, 15}, C_{x, 31}, C_{d, 15}, C_{d, 24}$ )
#5084: ILE,LII,EIE,IEI,SEE,ESI,EII,IEE $\in C_{d, 14}, C_{d, 21}$
#5085: ILE,LII,EIE,IEI,SEE,ESI,EII,SLI $\in C_{d, 13}, C_{d, 22}$
#5086: ILE,LII,EIE,IEI,SEE,ESI,IEE,SLI
#5087: ILE,LII,EIE,IEI,SEE,LSE,EII,IEE
#5088: ILE,LII,EIE,IEI,SEE,LSE,EII,SLI
#5089: ILE,LII,EIE,IEI,SEE,LSE,IEE,SLI
#5090: ILE,LII,EIE,IEI,SEE,EII,IEE,SLI
#5091: ILE,LII,EIE,IEI,ILI,LIE,ESI,LSE
#5092: ILE,LII,EIE,IEI,ILI,LIE,ESI,EII
#5093: ILE,LII,EIE,IEI,ILI,LIE,ESI,IEE
#5094: ILE,LII,EIE,IEI,ILI,LIE,ESI,SLI
#5095: ILE,LII,EIE,IEI,ILI,LIE,LSE,EII
#5096: ILE,LII,EIE,IEI,ILI,LIE,LSE,IEE $\in C_{d, 13}, C_{d, 27}$
#5097: ILE,LII,EIE,IEI,ILI,LIE,LSE,SLI $\in C_{d, 14}, C_{d, 28}$
#5098: ILE,LII,EIE,IEI,ILI,LIE,EII,IEE (Intuitive $\in C_{g, 15}, C_{d, 15}, C_{d, 25}$ )
#5099: ILE,LII,EIE,IEI,ILI,LIE,EII,SLI $\in C_{d, 16}, C_{d, 26}$
#5100: ILE,LII,EIE,IEI,ILI,LIE,IEE,SLI
#5101: ILE,LII,EIE,IEI,ILI,ESI,LSE,EII
#5102: ILE,LII,EIE,IEI,ILI,ESI,LSE,IEE $\in C_{d, 9}, C_{d, 31}$
#5103: ILE,LII,EIE,IEI,ILI,ESI,LSE,SLI $\in C_{d, 10}, C_{d, 32}$
#5104: ILE,LII,EIE,IEI,ILI,ESI,EII,IEE $\in C_{d, 11}, C_{d, 29}$
#5105: ILE,LII,EIE,IEI,ILI,ESI,EII,SLI $\in C_{d, 12}, C_{d, 30}$
#5106: ILE,LII,EIE,IEI,ILI,ESI,IEE,SLI
#5107: ILE,LII,EIE,IEI,ILI,LSE,EII,IEE
#5108: ILE,LII,EIE,IEI,ILI,LSE,EII,SLI
#5109: ILE,LII,EIE,IEI,ILI,LSE,IEE,SLI
#5110: ILE,LII,EIE,IEI,ILI,EII,IEE,SLI
#5111: ILE,LII,EIE,IEI,LIE,ESI,LSE,EII
#5112: ILE,LII,EIE,IEI,LIE,ESI,LSE,IEE
#5113: ILE,LII,EIE,IEI,LIE,ESI,LSE,SLI
#5114: ILE,LII,EIE,IEI,LIE,ESI,EII,IEE
#5115: ILE,LII,EIE,IEI,LIE,ESI,EII,SLI
#5116: ILE,LII,EIE,IEI,LIE,ESI,IEE,SLI
#5117: ILE,LII,EIE,IEI,LIE,LSE,EII,IEE
#5118: ILE,LII,EIE,IEI,LIE,LSE,EII,SLI
#5119: ILE,LII,EIE,IEI,LIE,LSE,IEE,SLI
#5120: ILE,LII,EIE,IEI,LIE,EII,IEE,SLI
#5121: ILE,LII,EIE,IEI,ESI,LSE,EII,IEE
#5122: ILE,LII,EIE,IEI,ESI,LSE,EII,SLI
#5123: ILE,LII,EIE,IEI,ESI,LSE,IEE,SLI
#5124: ILE,LII,EIE,IEI,ESI,EII,IEE,SLI
#5125: ILE,LII,EIE,IEI,LSE,EII,IEE,SLI
#5126: ILE,LII,EIE,SEE,ILI,LIE,ESI,LSE
#5127: ILE,LII,EIE,SEE,ILI,LIE,ESI,EII
#5128: ILE,LII,EIE,SEE,ILI,LIE,ESI,IEE
#5129: ILE,LII,EIE,SEE,ILI,LIE,ESI,SLI
#5130: ILE,LII,EIE,SEE,ILI,LIE,LSE,EII
#5131: ILE,LII,EIE,SEE,ILI,LIE,LSE,IEE
#5132: ILE,LII,EIE,SEE,ILI,LIE,LSE,SLI
#5133: ILE,LII,EIE,SEE,ILI,LIE,EII,IEE
#5134: ILE,LII,EIE,SEE,ILI,LIE,EII,SLI
#5135: ILE,LII,EIE,SEE,ILI,LIE,IEE,SLI
#5136: ILE,LII,EIE,SEE,ILI,ESI,LSE,EII
#5137: ILE,LII,EIE,SEE,ILI,ESI,LSE,IEE
#5138: ILE,LII,EIE,SEE,ILI,ESI,LSE,SLI
#5139: ILE,LII,EIE,SEE,ILI,ESI,EII,IEE
#5140: ILE,LII,EIE,SEE,ILI,ESI,EII,SLI
#5141: ILE,LII,EIE,SEE,ILI,ESI,IEE,SLI
#5142: ILE,LII,EIE,SEE,ILI,LSE,EII,IEE
#5143: ILE,LII,EIE,SEE,ILI,LSE,EII,SLI
#5144: ILE,LII,EIE,SEE,ILI,LSE,IEE,SLI
#5145: ILE,LII,EIE,SEE,ILI,EII,IEE,SLI
#5146: ILE,LII,EIE,SEE,LIE,ESI,LSE,EII
#5147: ILE,LII,EIE,SEE,LIE,ESI,LSE,IEE
#5148: ILE,LII,EIE,SEE,LIE,ESI,LSE,SLI
#5149: ILE,LII,EIE,SEE,LIE,ESI,EII,IEE
#5150: ILE,LII,EIE,SEE,LIE,ESI,EII,SLI
#5151: ILE,LII,EIE,SEE,LIE,ESI,IEE,SLI
#5152: ILE,LII,EIE,SEE,LIE,LSE,EII,IEE
#5153: ILE,LII,EIE,SEE,LIE,LSE,EII,SLI
#5154: ILE,LII,EIE,SEE,LIE,LSE,IEE,SLI
#5155: ILE,LII,EIE,SEE,LIE,EII,IEE,SLI
#5156: ILE,LII,EIE,SEE,ESI,LSE,EII,IEE
#5157: ILE,LII,EIE,SEE,ESI,LSE,EII,SLI
#5158: ILE,LII,EIE,SEE,ESI,LSE,IEE,SLI $\in C_{x, 16}, C_{x, 32}$
#5159: ILE,LII,EIE,SEE,ESI,EII,IEE,SLI
#5160: ILE,LII,EIE,SEE,LSE,EII,IEE,SLI
#5161: ILE,LII,EIE,ILI,LIE,ESI,LSE,EII
#5162: ILE,LII,EIE,ILI,LIE,ESI,LSE,IEE
#5163: ILE,LII,EIE,ILI,LIE,ESI,LSE,SLI
#5164: ILE,LII,EIE,ILI,LIE,ESI,EII,IEE
#5165: ILE,LII,EIE,ILI,LIE,ESI,EII,SLI
#5166: ILE,LII,EIE,ILI,LIE,ESI,IEE,SLI
#5167: ILE,LII,EIE,ILI,LIE,LSE,EII,IEE
#5168: ILE,LII,EIE,ILI,LIE,LSE,EII,SLI
#5169: ILE,LII,EIE,ILI,LIE,LSE,IEE,SLI
#5170: ILE,LII,EIE,ILI,LIE,EII,IEE,SLI (SLI HEF + Intuitive Process $\in C_{g, 16}$ )
#5171: ILE,LII,EIE,ILI,ESI,LSE,EII,IEE
#5172: ILE,LII,EIE,ILI,ESI,LSE,EII,SLI
#5173: ILE,LII,EIE,ILI,ESI,LSE,IEE,SLI
#5174: ILE,LII,EIE,ILI,ESI,EII,IEE,SLI
#5175: ILE,LII,EIE,ILI,LSE,EII,IEE,SLI
#5176: ILE,LII,EIE,LIE,ESI,LSE,EII,IEE
#5177: ILE,LII,EIE,LIE,ESI,LSE,EII,SLI
#5178: ILE,LII,EIE,LIE,ESI,LSE,IEE,SLI
#5179: ILE,LII,EIE,LIE,ESI,EII,IEE,SLI
#5180: ILE,LII,EIE,LIE,LSE,EII,IEE,SLI
#5181: ILE,LII,EIE,ESI,LSE,EII,IEE,SLI
#5182: ILE,LII,LSI,SLE,IEI,SEE,ILI,LIE
#5183: ILE,LII,LSI,SLE,IEI,SEE,ILI,ESI
#5184: ILE,LII,LSI,SLE,IEI,SEE,ILI,LSE
#5185: ILE,LII,LSI,SLE,IEI,SEE,ILI,EII
#5186: ILE,LII,LSI,SLE,IEI,SEE,ILI,IEE
#5187: ILE,LII,LSI,SLE,IEI,SEE,ILI,SLI
#5188: ILE,LII,LSI,SLE,IEI,SEE,LIE,ESI
#5189: ILE,LII,LSI,SLE,IEI,SEE,LIE,LSE
#5190: ILE,LII,LSI,SLE,IEI,SEE,LIE,EII
#5191: ILE,LII,LSI,SLE,IEI,SEE,LIE,IEE
#5192: ILE,LII,LSI,SLE,IEI,SEE,LIE,SLI
#5193: ILE,LII,LSI,SLE,IEI,SEE,ESI,LSE
#5194: ILE,LII,LSI,SLE,IEI,SEE,ESI,EII $\in C_{x, 16}, C_{x, 32}$
#5195: ILE,LII,LSI,SLE,IEI,SEE,ESI,IEE
#5196: ILE,LII,LSI,SLE,IEI,SEE,ESI,SLI
#5197: ILE,LII,LSI,SLE,IEI,SEE,LSE,EII
#5198: ILE,LII,LSI,SLE,IEI,SEE,LSE,IEE
#5199: ILE,LII,LSI,SLE,IEI,SEE,LSE,SLI
#5200: ILE,LII,LSI,SLE,IEI,SEE,EII,IEE
#5201: ILE,LII,LSI,SLE,IEI,SEE,EII,SLI
#5202: ILE,LII,LSI,SLE,IEI,SEE,IEE,SLI
#5203: ILE,LII,LSI,SLE,IEI,ILI,LIE,ESI
#5204: ILE,LII,LSI,SLE,IEI,ILI,LIE,LSE (SLE HEF + Logical Process $\in C_{g, 16}$ )
#5205: ILE,LII,LSI,SLE,IEI,ILI,LIE,EII
#5206: ILE,LII,LSI,SLE,IEI,ILI,LIE,IEE
#5207: ILE,LII,LSI,SLE,IEI,ILI,LIE,SLI
#5208: ILE,LII,LSI,SLE,IEI,ILI,ESI,LSE
#5209: ILE,LII,LSI,SLE,IEI,ILI,ESI,EII
#5210: ILE,LII,LSI,SLE,IEI,ILI,ESI,IEE
#5211: ILE,LII,LSI,SLE,IEI,ILI,ESI,SLI
#5212: ILE,LII,LSI,SLE,IEI,ILI,LSE,EII
#5213: ILE,LII,LSI,SLE,IEI,ILI,LSE,IEE
#5214: ILE,LII,LSI,SLE,IEI,ILI,LSE,SLI
#5215: ILE,LII,LSI,SLE,IEI,ILI,EII,IEE
#5216: ILE,LII,LSI,SLE,IEI,ILI,EII,SLI
#5217: ILE,LII,LSI,SLE,IEI,ILI,IEE,SLI
#5218: ILE,LII,LSI,SLE,IEI,LIE,ESI,LSE
#5219: ILE,LII,LSI,SLE,IEI,LIE,ESI,EII
#5220: ILE,LII,LSI,SLE,IEI,LIE,ESI,IEE
#5221: ILE,LII,LSI,SLE,IEI,LIE,ESI,SLI
#5222: ILE,LII,LSI,SLE,IEI,LIE,LSE,EII
#5223: ILE,LII,LSI,SLE,IEI,LIE,LSE,IEE
#5224: ILE,LII,LSI,SLE,IEI,LIE,LSE,SLI
#5225: ILE,LII,LSI,SLE,IEI,LIE,EII,IEE
#5226: ILE,LII,LSI,SLE,IEI,LIE,EII,SLI
#5227: ILE,LII,LSI,SLE,IEI,LIE,IEE,SLI
#5228: ILE,LII,LSI,SLE,IEI,ESI,LSE,EII
#5229: ILE,LII,LSI,SLE,IEI,ESI,LSE,IEE
#5230: ILE,LII,LSI,SLE,IEI,ESI,LSE,SLI
#5231: ILE,LII,LSI,SLE,IEI,ESI,EII,IEE
#5232: ILE,LII,LSI,SLE,IEI,ESI,EII,SLI
#5233: ILE,LII,LSI,SLE,IEI,ESI,IEE,SLI
#5234: ILE,LII,LSI,SLE,IEI,LSE,EII,IEE
#5235: ILE,LII,LSI,SLE,IEI,LSE,EII,SLI
#5236: ILE,LII,LSI,SLE,IEI,LSE,IEE,SLI
#5237: ILE,LII,LSI,SLE,IEI,EII,IEE,SLI
#5238: ILE,LII,LSI,SLE,SEE,ILI,LIE,ESI (Pragmatic)
#5239: ILE,LII,LSI,SLE,SEE,ILI,LIE,LSE
#5240: ILE,LII,LSI,SLE,SEE,ILI,LIE,EII
#5241: ILE,LII,LSI,SLE,SEE,ILI,LIE,IEE
#5242: ILE,LII,LSI,SLE,SEE,ILI,LIE,SLI
#5243: ILE,LII,LSI,SLE,SEE,ILI,ESI,LSE
#5244: ILE,LII,LSI,SLE,SEE,ILI,ESI,EII
#5245: ILE,LII,LSI,SLE,SEE,ILI,ESI,IEE
#5246: ILE,LII,LSI,SLE,SEE,ILI,ESI,SLI
#5247: ILE,LII,LSI,SLE,SEE,ILI,LSE,EII
#5248: ILE,LII,LSI,SLE,SEE,ILI,LSE,IEE
#5249: ILE,LII,LSI,SLE,SEE,ILI,LSE,SLI
#5250: ILE,LII,LSI,SLE,SEE,ILI,EII,IEE
#5251: ILE,LII,LSI,SLE,SEE,ILI,EII,SLI
#5252: ILE,LII,LSI,SLE,SEE,ILI,IEE,SLI
#5253: ILE,LII,LSI,SLE,SEE,LIE,ESI,LSE
#5254: ILE,LII,LSI,SLE,SEE,LIE,ESI,EII
#5255: ILE,LII,LSI,SLE,SEE,LIE,ESI,IEE
#5256: ILE,LII,LSI,SLE,SEE,LIE,ESI,SLI
#5257: ILE,LII,LSI,SLE,SEE,LIE,LSE,EII
#5258: ILE,LII,LSI,SLE,SEE,LIE,LSE,IEE $\in C_{d, 9}, C_{d, 18}$
#5259: ILE,LII,LSI,SLE,SEE,LIE,LSE,SLI $\in C_{d, 10}, C_{d, 17}$
#5260: ILE,LII,LSI,SLE,SEE,LIE,EII,IEE $\in C_{d, 11}, C_{d, 20}$
#5261: ILE,LII,LSI,SLE,SEE,LIE,EII,SLI $\in C_{d, 12}, C_{d, 19}$
#5262: ILE,LII,LSI,SLE,SEE,LIE,IEE,SLI
#5263: ILE,LII,LSI,SLE,SEE,ESI,LSE,EII
#5264: ILE,LII,LSI,SLE,SEE,ESI,LSE,IEE $\in C_{d, 13}, C_{d, 22}$
#5265: ILE,LII,LSI,SLE,SEE,ESI,LSE,SLI $\in C_{d, 14}, C_{d, 21}$
#5266: ILE,LII,LSI,SLE,SEE,ESI,EII,IEE (Static $\in O, C_{x, 15}, C_{x, 31}, C_{d, 15}, C_{d, 24}$ )
#5267: ILE,LII,LSI,SLE,SEE,ESI,EII,SLI $\in C_{d, 16}, C_{d, 23}$
#5268: ILE,LII,LSI,SLE,SEE,ESI,IEE,SLI
#5269: ILE,LII,LSI,SLE,SEE,LSE,EII,IEE
#5270: ILE,LII,LSI,SLE,SEE,LSE,EII,SLI
#5271: ILE,LII,LSI,SLE,SEE,LSE,IEE,SLI
#5272: ILE,LII,LSI,SLE,SEE,EII,IEE,SLI
#5273: ILE,LII,LSI,SLE,ILI,LIE,ESI,LSE
#5274: ILE,LII,LSI,SLE,ILI,LIE,ESI,EII
#5275: ILE,LII,LSI,SLE,ILI,LIE,ESI,IEE
#5276: ILE,LII,LSI,SLE,ILI,LIE,ESI,SLI
#5277: ILE,LII,LSI,SLE,ILI,LIE,LSE,EII
#5278: ILE,LII,LSI,SLE,ILI,LIE,LSE,IEE $\in C_{d, 16}, C_{d, 26}$
#5279: ILE,LII,LSI,SLE,ILI,LIE,LSE,SLI (Logical $\in C_{g, 15}, C_{d, 15}, C_{d, 25}$ )
#5280: ILE,LII,LSI,SLE,ILI,LIE,EII,IEE $\in C_{d, 14}, C_{d, 28}$
#5281: ILE,LII,LSI,SLE,ILI,LIE,EII,SLI $\in C_{d, 13}, C_{d, 27}$
#5282: ILE,LII,LSI,SLE,ILI,LIE,IEE,SLI
#5283: ILE,LII,LSI,SLE,ILI,ESI,LSE,EII
#5284: ILE,LII,LSI,SLE,ILI,ESI,LSE,IEE $\in C_{d, 12}, C_{d, 30}$
#5285: ILE,LII,LSI,SLE,ILI,ESI,LSE,SLI $\in C_{d, 11}, C_{d, 29}$
#5286: ILE,LII,LSI,SLE,ILI,ESI,EII,IEE $\in C_{d, 10}, C_{d, 32}$
#5287: ILE,LII,LSI,SLE,ILI,ESI,EII,SLI $\in C_{d, 9}, C_{d, 31}$
#5288: ILE,LII,LSI,SLE,ILI,ESI,IEE,SLI
#5289: ILE,LII,LSI,SLE,ILI,LSE,EII,IEE
#5290: ILE,LII,LSI,SLE,ILI,LSE,EII,SLI
#5291: ILE,LII,LSI,SLE,ILI,LSE,IEE,SLI
#5292: ILE,LII,LSI,SLE,ILI,EII,IEE,SLI
#5293: ILE,LII,LSI,SLE,LIE,ESI,LSE,EII
#5294: ILE,LII,LSI,SLE,LIE,ESI,LSE,IEE
#5295: ILE,LII,LSI,SLE,LIE,ESI,LSE,SLI
#5296: ILE,LII,LSI,SLE,LIE,ESI,EII,IEE
#5297: ILE,LII,LSI,SLE,LIE,ESI,EII,SLI
#5298: ILE,LII,LSI,SLE,LIE,ESI,IEE,SLI
#5299: ILE,LII,LSI,SLE,LIE,LSE,EII,IEE
#5300: ILE,LII,LSI,SLE,LIE,LSE,EII,SLI
#5301: ILE,LII,LSI,SLE,LIE,LSE,IEE,SLI
#5302: ILE,LII,LSI,SLE,LIE,EII,IEE,SLI
#5303: ILE,LII,LSI,SLE,ESI,LSE,EII,IEE
#5304: ILE,LII,LSI,SLE,ESI,LSE,EII,SLI
#5305: ILE,LII,LSI,SLE,ESI,LSE,IEE,SLI
#5306: ILE,LII,LSI,SLE,ESI,EII,IEE,SLI
#5307: ILE,LII,LSI,SLE,LSE,EII,IEE,SLI
#5308: ILE,LII,LSI,IEI,SEE,ILI,LIE,ESI
#5309: ILE,LII,LSI,IEI,SEE,ILI,LIE,LSE
#5310: ILE,LII,LSI,IEI,SEE,ILI,LIE,EII
#5311: ILE,LII,LSI,IEI,SEE,ILI,LIE,IEE
#5312: ILE,LII,LSI,IEI,SEE,ILI,LIE,SLI
#5313: ILE,LII,LSI,IEI,SEE,ILI,ESI,LSE
#5314: ILE,LII,LSI,IEI,SEE,ILI,ESI,EII
#5315: ILE,LII,LSI,IEI,SEE,ILI,ESI,IEE
#5316: ILE,LII,LSI,IEI,SEE,ILI,ESI,SLI
#5317: ILE,LII,LSI,IEI,SEE,ILI,LSE,EII
#5318: ILE,LII,LSI,IEI,SEE,ILI,LSE,IEE
#5319: ILE,LII,LSI,IEI,SEE,ILI,LSE,SLI
#5320: ILE,LII,LSI,IEI,SEE,ILI,EII,IEE
#5321: ILE,LII,LSI,IEI,SEE,ILI,EII,SLI
#5322: ILE,LII,LSI,IEI,SEE,ILI,IEE,SLI
#5323: ILE,LII,LSI,IEI,SEE,LIE,ESI,LSE
#5324: ILE,LII,LSI,IEI,SEE,LIE,ESI,EII
#5325: ILE,LII,LSI,IEI,SEE,LIE,ESI,IEE
#5326: ILE,LII,LSI,IEI,SEE,LIE,ESI,SLI
#5327: ILE,LII,LSI,IEI,SEE,LIE,LSE,EII
#5328: ILE,LII,LSI,IEI,SEE,LIE,LSE,IEE $\in C_{d, 1}, C_{d, 32}$
#5329: ILE,LII,LSI,IEI,SEE,LIE,LSE,SLI $\in C_{d, 2}, C_{d, 31}$
#5330: ILE,LII,LSI,IEI,SEE,LIE,EII,IEE $\in C_{d, 3}, C_{d, 30}$
#5331: ILE,LII,LSI,IEI,SEE,LIE,EII,SLI $\in C_{d, 4}, C_{d, 29}$
#5332: ILE,LII,LSI,IEI,SEE,LIE,IEE,SLI
#5333: ILE,LII,LSI,IEI,SEE,ESI,LSE,EII
#5334: ILE,LII,LSI,IEI,SEE,ESI,LSE,IEE $\in C_{d, 5}, C_{d, 28}$
#5335: ILE,LII,LSI,IEI,SEE,ESI,LSE,SLI $\in C_{d, 6}, C_{d, 27}$
#5336: ILE,LII,LSI,IEI,SEE,ESI,EII,IEE $\in C_{d, 7}, C_{d, 26}$
#5337: ILE,LII,LSI,IEI,SEE,ESI,EII,SLI (+X8 $\in C_{x, 14}, C_{x, 30}, C_{d, 8}, C_{d, 25}$ )
#5338: ILE,LII,LSI,IEI,SEE,ESI,IEE,SLI
#5339: ILE,LII,LSI,IEI,SEE,LSE,EII,IEE
#5340: ILE,LII,LSI,IEI,SEE,LSE,EII,SLI
#5341: ILE,LII,LSI,IEI,SEE,LSE,IEE,SLI
#5342: ILE,LII,LSI,IEI,SEE,EII,IEE,SLI
#5343: ILE,LII,LSI,IEI,ILI,LIE,ESI,LSE
#5344: ILE,LII,LSI,IEI,ILI,LIE,ESI,EII
#5345: ILE,LII,LSI,IEI,ILI,LIE,ESI,IEE
#5346: ILE,LII,LSI,IEI,ILI,LIE,ESI,SLI
#5347: ILE,LII,LSI,IEI,ILI,LIE,LSE,EII
#5348: ILE,LII,LSI,IEI,ILI,LIE,LSE,IEE (1stAbstract $\in C_{g, 14}, C_{d, 8}, C_{d, 24}$ )
#5349: ILE,LII,LSI,IEI,ILI,LIE,LSE,SLI $\in C_{d, 7}, C_{d, 23}$
#5350: ILE,LII,LSI,IEI,ILI,LIE,EII,IEE $\in C_{d, 6}, C_{d, 22}$
#5351: ILE,LII,LSI,IEI,ILI,LIE,EII,SLI $\in C_{d, 5}, C_{d, 21}$
#5352: ILE,LII,LSI,IEI,ILI,LIE,IEE,SLI
#5353: ILE,LII,LSI,IEI,ILI,ESI,LSE,EII
#5354: ILE,LII,LSI,IEI,ILI,ESI,LSE,IEE $\in C_{d, 4}, C_{d, 20}$
#5355: ILE,LII,LSI,IEI,ILI,ESI,LSE,SLI $\in C_{d, 3}, C_{d, 19}$
#5356: ILE,LII,LSI,IEI,ILI,ESI,EII,IEE $\in C_{d, 2}, C_{d, 18}$
#5357: ILE,LII,LSI,IEI,ILI,ESI,EII,SLI $\in C_{d, 1}, C_{d, 17}$
#5358: ILE,LII,LSI,IEI,ILI,ESI,IEE,SLI
#5359: ILE,LII,LSI,IEI,ILI,LSE,EII,IEE
#5360: ILE,LII,LSI,IEI,ILI,LSE,EII,SLI
#5361: ILE,LII,LSI,IEI,ILI,LSE,IEE,SLI
#5362: ILE,LII,LSI,IEI,ILI,EII,IEE,SLI
#5363: ILE,LII,LSI,IEI,LIE,ESI,LSE,EII
#5364: ILE,LII,LSI,IEI,LIE,ESI,LSE,IEE
#5365: ILE,LII,LSI,IEI,LIE,ESI,LSE,SLI
#5366: ILE,LII,LSI,IEI,LIE,ESI,EII,IEE
#5367: ILE,LII,LSI,IEI,LIE,ESI,EII,SLI
#5368: ILE,LII,LSI,IEI,LIE,ESI,IEE,SLI
#5369: ILE,LII,LSI,IEI,LIE,LSE,EII,IEE
#5370: ILE,LII,LSI,IEI,LIE,LSE,EII,SLI
#5371: ILE,LII,LSI,IEI,LIE,LSE,IEE,SLI
#5372: ILE,LII,LSI,IEI,LIE,EII,IEE,SLI
#5373: ILE,LII,LSI,IEI,ESI,LSE,EII,IEE
#5374: ILE,LII,LSI,IEI,ESI,LSE,EII,SLI
#5375: ILE,LII,LSI,IEI,ESI,LSE,IEE,SLI
#5376: ILE,LII,LSI,IEI,ESI,EII,IEE,SLI
#5377: ILE,LII,LSI,IEI,LSE,EII,IEE,SLI
#5378: ILE,LII,LSI,SEE,ILI,LIE,ESI,LSE
#5379: ILE,LII,LSI,SEE,ILI,LIE,ESI,EII
#5380: ILE,LII,LSI,SEE,ILI,LIE,ESI,IEE
#5381: ILE,LII,LSI,SEE,ILI,LIE,ESI,SLI
#5382: ILE,LII,LSI,SEE,ILI,LIE,LSE,EII
#5383: ILE,LII,LSI,SEE,ILI,LIE,LSE,IEE
#5384: ILE,LII,LSI,SEE,ILI,LIE,LSE,SLI
#5385: ILE,LII,LSI,SEE,ILI,LIE,EII,IEE
#5386: ILE,LII,LSI,SEE,ILI,LIE,EII,SLI
#5387: ILE,LII,LSI,SEE,ILI,LIE,IEE,SLI
#5388: ILE,LII,LSI,SEE,ILI,ESI,LSE,EII
#5389: ILE,LII,LSI,SEE,ILI,ESI,LSE,IEE
#5390: ILE,LII,LSI,SEE,ILI,ESI,LSE,SLI
#5391: ILE,LII,LSI,SEE,ILI,ESI,EII,IEE
#5392: ILE,LII,LSI,SEE,ILI,ESI,EII,SLI
#5393: ILE,LII,LSI,SEE,ILI,ESI,IEE,SLI
#5394: ILE,LII,LSI,SEE,ILI,LSE,EII,IEE
#5395: ILE,LII,LSI,SEE,ILI,LSE,EII,SLI
#5396: ILE,LII,LSI,SEE,ILI,LSE,IEE,SLI
#5397: ILE,LII,LSI,SEE,ILI,EII,IEE,SLI
#5398: ILE,LII,LSI,SEE,LIE,ESI,LSE,EII
#5399: ILE,LII,LSI,SEE,LIE,ESI,LSE,IEE
#5400: ILE,LII,LSI,SEE,LIE,ESI,LSE,SLI
#5401: ILE,LII,LSI,SEE,LIE,ESI,EII,IEE
#5402: ILE,LII,LSI,SEE,LIE,ESI,EII,SLI
#5403: ILE,LII,LSI,SEE,LIE,ESI,IEE,SLI
#5404: ILE,LII,LSI,SEE,LIE,LSE,EII,IEE
#5405: ILE,LII,LSI,SEE,LIE,LSE,EII,SLI
#5406: ILE,LII,LSI,SEE,LIE,LSE,IEE,SLI
#5407: ILE,LII,LSI,SEE,LIE,EII,IEE,SLI
#5408: ILE,LII,LSI,SEE,ESI,LSE,EII,IEE
#5409: ILE,LII,LSI,SEE,ESI,LSE,EII,SLI
#5410: ILE,LII,LSI,SEE,ESI,LSE,IEE,SLI
#5411: ILE,LII,LSI,SEE,ESI,EII,IEE,SLI $\in C_{x, 13}, C_{x, 29}$
#5412: ILE,LII,LSI,SEE,LSE,EII,IEE,SLI
#5413: ILE,LII,LSI,ILI,LIE,ESI,LSE,EII
#5414: ILE,LII,LSI,ILI,LIE,ESI,LSE,IEE
#5415: ILE,LII,LSI,ILI,LIE,ESI,LSE,SLI
#5416: ILE,LII,LSI,ILI,LIE,ESI,EII,IEE
#5417: ILE,LII,LSI,ILI,LIE,ESI,EII,SLI
#5418: ILE,LII,LSI,ILI,LIE,ESI,IEE,SLI
#5419: ILE,LII,LSI,ILI,LIE,LSE,EII,IEE
#5420: ILE,LII,LSI,ILI,LIE,LSE,EII,SLI
#5421: ILE,LII,LSI,ILI,LIE,LSE,IEE,SLI (SLI HEF + Logical Process $\in C_{g, 13}$ )
#5422: ILE,LII,LSI,ILI,LIE,EII,IEE,SLI
#5423: ILE,LII,LSI,ILI,ESI,LSE,EII,IEE
#5424: ILE,LII,LSI,ILI,ESI,LSE,EII,SLI
#5425: ILE,LII,LSI,ILI,ESI,LSE,IEE,SLI
#5426: ILE,LII,LSI,ILI,ESI,EII,IEE,SLI
#5427: ILE,LII,LSI,ILI,LSE,EII,IEE,SLI
#5428: ILE,LII,LSI,LIE,ESI,LSE,EII,IEE
#5429: ILE,LII,LSI,LIE,ESI,LSE,EII,SLI
#5430: ILE,LII,LSI,LIE,ESI,LSE,IEE,SLI
#5431: ILE,LII,LSI,LIE,ESI,EII,IEE,SLI
#5432: ILE,LII,LSI,LIE,LSE,EII,IEE,SLI
#5433: ILE,LII,LSI,ESI,LSE,EII,IEE,SLI
#5434: ILE,LII,SLE,IEI,SEE,ILI,LIE,ESI
#5435: ILE,LII,SLE,IEI,SEE,ILI,LIE,LSE
#5436: ILE,LII,SLE,IEI,SEE,ILI,LIE,EII
#5437: ILE,LII,SLE,IEI,SEE,ILI,LIE,IEE
#5438: ILE,LII,SLE,IEI,SEE,ILI,LIE,SLI
#5439: ILE,LII,SLE,IEI,SEE,ILI,ESI,LSE
#5440: ILE,LII,SLE,IEI,SEE,ILI,ESI,EII
#5441: ILE,LII,SLE,IEI,SEE,ILI,ESI,IEE
#5442: ILE,LII,SLE,IEI,SEE,ILI,ESI,SLI
#5443: ILE,LII,SLE,IEI,SEE,ILI,LSE,EII
#5444: ILE,LII,SLE,IEI,SEE,ILI,LSE,IEE
#5445: ILE,LII,SLE,IEI,SEE,ILI,LSE,SLI
#5446: ILE,LII,SLE,IEI,SEE,ILI,EII,IEE
#5447: ILE,LII,SLE,IEI,SEE,ILI,EII,SLI
#5448: ILE,LII,SLE,IEI,SEE,ILI,IEE,SLI
#5449: ILE,LII,SLE,IEI,SEE,LIE,ESI,LSE
#5450: ILE,LII,SLE,IEI,SEE,LIE,ESI,EII
#5451: ILE,LII,SLE,IEI,SEE,LIE,ESI,IEE
#5452: ILE,LII,SLE,IEI,SEE,LIE,ESI,SLI
#5453: ILE,LII,SLE,IEI,SEE,LIE,LSE,EII
#5454: ILE,LII,SLE,IEI,SEE,LIE,LSE,IEE
#5455: ILE,LII,SLE,IEI,SEE,LIE,LSE,SLI
#5456: ILE,LII,SLE,IEI,SEE,LIE,EII,IEE
#5457: ILE,LII,SLE,IEI,SEE,LIE,EII,SLI
#5458: ILE,LII,SLE,IEI,SEE,LIE,IEE,SLI
#5459: ILE,LII,SLE,IEI,SEE,ESI,LSE,EII $\in C_{x, 12}, C_{x, 28}$
#5460: ILE,LII,SLE,IEI,SEE,ESI,LSE,IEE
#5461: ILE,LII,SLE,IEI,SEE,ESI,LSE,SLI
#5462: ILE,LII,SLE,IEI,SEE,ESI,EII,IEE
#5463: ILE,LII,SLE,IEI,SEE,ESI,EII,SLI
#5464: ILE,LII,SLE,IEI,SEE,ESI,IEE,SLI (+Δ6)
#5465: ILE,LII,SLE,IEI,SEE,LSE,EII,IEE
#5466: ILE,LII,SLE,IEI,SEE,LSE,EII,SLI
#5467: ILE,LII,SLE,IEI,SEE,LSE,IEE,SLI
#5468: ILE,LII,SLE,IEI,SEE,EII,IEE,SLI
#5469: ILE,LII,SLE,IEI,ILI,LIE,ESI,LSE
#5470: ILE,LII,SLE,IEI,ILI,LIE,ESI,EII
#5471: ILE,LII,SLE,IEI,ILI,LIE,ESI,IEE
#5472: ILE,LII,SLE,IEI,ILI,LIE,ESI,SLI
#5473: ILE,LII,SLE,IEI,ILI,LIE,LSE,EII (SLE+EII HEF $\in C_{g, 12}$ )
#5474: ILE,LII,SLE,IEI,ILI,LIE,LSE,IEE
#5475: ILE,LII,SLE,IEI,ILI,LIE,LSE,SLI
#5476: ILE,LII,SLE,IEI,ILI,LIE,EII,IEE
#5477: ILE,LII,SLE,IEI,ILI,LIE,EII,SLI
#5478: ILE,LII,SLE,IEI,ILI,LIE,IEE,SLI
#5479: ILE,LII,SLE,IEI,ILI,ESI,LSE,EII
#5480: ILE,LII,SLE,IEI,ILI,ESI,LSE,IEE
#5481: ILE,LII,SLE,IEI,ILI,ESI,LSE,SLI
#5482: ILE,LII,SLE,IEI,ILI,ESI,EII,IEE
#5483: ILE,LII,SLE,IEI,ILI,ESI,EII,SLI
#5484: ILE,LII,SLE,IEI,ILI,ESI,IEE,SLI
#5485: ILE,LII,SLE,IEI,ILI,LSE,EII,IEE
#5486: ILE,LII,SLE,IEI,ILI,LSE,EII,SLI
#5487: ILE,LII,SLE,IEI,ILI,LSE,IEE,SLI
#5488: ILE,LII,SLE,IEI,ILI,EII,IEE,SLI
#5489: ILE,LII,SLE,IEI,LIE,ESI,LSE,EII
#5490: ILE,LII,SLE,IEI,LIE,ESI,LSE,IEE
#5491: ILE,LII,SLE,IEI,LIE,ESI,LSE,SLI
#5492: ILE,LII,SLE,IEI,LIE,ESI,EII,IEE
#5493: ILE,LII,SLE,IEI,LIE,ESI,EII,SLI
#5494: ILE,LII,SLE,IEI,LIE,ESI,IEE,SLI
#5495: ILE,LII,SLE,IEI,LIE,LSE,EII,IEE
#5496: ILE,LII,SLE,IEI,LIE,LSE,EII,SLI
#5497: ILE,LII,SLE,IEI,LIE,LSE,IEE,SLI
#5498: ILE,LII,SLE,IEI,LIE,EII,IEE,SLI
#5499: ILE,LII,SLE,IEI,ESI,LSE,EII,IEE
#5500: ILE,LII,SLE,IEI,ESI,LSE,EII,SLI
#5501: ILE,LII,SLE,IEI,ESI,LSE,IEE,SLI
#5502: ILE,LII,SLE,IEI,ESI,EII,IEE,SLI
#5503: ILE,LII,SLE,IEI,LSE,EII,IEE,SLI
#5504: ILE,LII,SLE,SEE,ILI,LIE,ESI,LSE
#5505: ILE,LII,SLE,SEE,ILI,LIE,ESI,EII
#5506: ILE,LII,SLE,SEE,ILI,LIE,ESI,IEE
#5507: ILE,LII,SLE,SEE,ILI,LIE,ESI,SLI
#5508: ILE,LII,SLE,SEE,ILI,LIE,LSE,EII
#5509: ILE,LII,SLE,SEE,ILI,LIE,LSE,IEE
#5510: ILE,LII,SLE,SEE,ILI,LIE,LSE,SLI
#5511: ILE,LII,SLE,SEE,ILI,LIE,EII,IEE
#5512: ILE,LII,SLE,SEE,ILI,LIE,EII,SLI
#5513: ILE,LII,SLE,SEE,ILI,LIE,IEE,SLI
#5514: ILE,LII,SLE,SEE,ILI,ESI,LSE,EII
#5515: ILE,LII,SLE,SEE,ILI,ESI,LSE,IEE
#5516: ILE,LII,SLE,SEE,ILI,ESI,LSE,SLI
#5517: ILE,LII,SLE,SEE,ILI,ESI,EII,IEE
#5518: ILE,LII,SLE,SEE,ILI,ESI,EII,SLI
#5519: ILE,LII,SLE,SEE,ILI,ESI,IEE,SLI
#5520: ILE,LII,SLE,SEE,ILI,LSE,EII,IEE
#5521: ILE,LII,SLE,SEE,ILI,LSE,EII,SLI
#5522: ILE,LII,SLE,SEE,ILI,LSE,IEE,SLI
#5523: ILE,LII,SLE,SEE,ILI,EII,IEE,SLI
#5524: ILE,LII,SLE,SEE,LIE,ESI,LSE,EII
#5525: ILE,LII,SLE,SEE,LIE,ESI,LSE,IEE
#5526: ILE,LII,SLE,SEE,LIE,ESI,LSE,SLI
#5527: ILE,LII,SLE,SEE,LIE,ESI,EII,IEE
#5528: ILE,LII,SLE,SEE,LIE,ESI,EII,SLI
#5529: ILE,LII,SLE,SEE,LIE,ESI,IEE,SLI
#5530: ILE,LII,SLE,SEE,LIE,LSE,EII,IEE
#5531: ILE,LII,SLE,SEE,LIE,LSE,EII,SLI
#5532: ILE,LII,SLE,SEE,LIE,LSE,IEE,SLI
#5533: ILE,LII,SLE,SEE,LIE,EII,IEE,SLI
#5534: ILE,LII,SLE,SEE,ESI,LSE,EII,IEE $\in C_{x, 11}, C_{x, 27}$
#5535: ILE,LII,SLE,SEE,ESI,LSE,EII,SLI
#5536: ILE,LII,SLE,SEE,ESI,LSE,IEE,SLI
#5537: ILE,LII,SLE,SEE,ESI,EII,IEE,SLI
#5538: ILE,LII,SLE,SEE,LSE,EII,IEE,SLI
#5539: ILE,LII,SLE,ILI,LIE,ESI,LSE,EII
#5540: ILE,LII,SLE,ILI,LIE,ESI,LSE,IEE
#5541: ILE,LII,SLE,ILI,LIE,ESI,LSE,SLI
#5542: ILE,LII,SLE,ILI,LIE,ESI,EII,IEE
#5543: ILE,LII,SLE,ILI,LIE,ESI,EII,SLI
#5544: ILE,LII,SLE,ILI,LIE,ESI,IEE,SLI
#5545: ILE,LII,SLE,ILI,LIE,LSE,EII,IEE
#5546: ILE,LII,SLE,ILI,LIE,LSE,EII,SLI (EII HEF + Logical Result $\in C_{g, 11}$ )
#5547: ILE,LII,SLE,ILI,LIE,LSE,IEE,SLI
#5548: ILE,LII,SLE,ILI,LIE,EII,IEE,SLI
#5549: ILE,LII,SLE,ILI,ESI,LSE,EII,IEE
#5550: ILE,LII,SLE,ILI,ESI,LSE,EII,SLI
#5551: ILE,LII,SLE,ILI,ESI,LSE,IEE,SLI
#5552: ILE,LII,SLE,ILI,ESI,EII,IEE,SLI
#5553: ILE,LII,SLE,ILI,LSE,EII,IEE,SLI
#5554: ILE,LII,SLE,LIE,ESI,LSE,EII,IEE
#5555: ILE,LII,SLE,LIE,ESI,LSE,EII,SLI
#5556: ILE,LII,SLE,LIE,ESI,LSE,IEE,SLI
#5557: ILE,LII,SLE,LIE,ESI,EII,IEE,SLI
#5558: ILE,LII,SLE,LIE,LSE,EII,IEE,SLI
#5559: ILE,LII,SLE,ESI,LSE,EII,IEE,SLI
#5560: ILE,LII,IEI,SEE,ILI,LIE,ESI,LSE
#5561: ILE,LII,IEI,SEE,ILI,LIE,ESI,EII
#5562: ILE,LII,IEI,SEE,ILI,LIE,ESI,IEE
#5563: ILE,LII,IEI,SEE,ILI,LIE,ESI,SLI
#5564: ILE,LII,IEI,SEE,ILI,LIE,LSE,EII
#5565: ILE,LII,IEI,SEE,ILI,LIE,LSE,IEE
#5566: ILE,LII,IEI,SEE,ILI,LIE,LSE,SLI
#5567: ILE,LII,IEI,SEE,ILI,LIE,EII,IEE
#5568: ILE,LII,IEI,SEE,ILI,LIE,EII,SLI
#5569: ILE,LII,IEI,SEE,ILI,LIE,IEE,SLI
#5570: ILE,LII,IEI,SEE,ILI,ESI,LSE,EII
#5571: ILE,LII,IEI,SEE,ILI,ESI,LSE,IEE
#5572: ILE,LII,IEI,SEE,ILI,ESI,LSE,SLI
#5573: ILE,LII,IEI,SEE,ILI,ESI,EII,IEE
#5574: ILE,LII,IEI,SEE,ILI,ESI,EII,SLI
#5575: ILE,LII,IEI,SEE,ILI,ESI,IEE,SLI
#5576: ILE,LII,IEI,SEE,ILI,LSE,EII,IEE
#5577: ILE,LII,IEI,SEE,ILI,LSE,EII,SLI
#5578: ILE,LII,IEI,SEE,ILI,LSE,IEE,SLI
#5579: ILE,LII,IEI,SEE,ILI,EII,IEE,SLI
#5580: ILE,LII,IEI,SEE,LIE,ESI,LSE,EII
#5581: ILE,LII,IEI,SEE,LIE,ESI,LSE,IEE
#5582: ILE,LII,IEI,SEE,LIE,ESI,LSE,SLI
#5583: ILE,LII,IEI,SEE,LIE,ESI,EII,IEE
#5584: ILE,LII,IEI,SEE,LIE,ESI,EII,SLI
#5585: ILE,LII,IEI,SEE,LIE,ESI,IEE,SLI
#5586: ILE,LII,IEI,SEE,LIE,LSE,EII,IEE
#5587: ILE,LII,IEI,SEE,LIE,LSE,EII,SLI
#5588: ILE,LII,IEI,SEE,LIE,LSE,IEE,SLI
#5589: ILE,LII,IEI,SEE,LIE,EII,IEE,SLI
#5590: ILE,LII,IEI,SEE,ESI,LSE,EII,IEE
#5591: ILE,LII,IEI,SEE,ESI,LSE,EII,SLI $\in C_{x, 10}, C_{x, 26}$
#5592: ILE,LII,IEI,SEE,ESI,LSE,IEE,SLI
#5593: ILE,LII,IEI,SEE,ESI,EII,IEE,SLI
#5594: ILE,LII,IEI,SEE,LSE,EII,IEE,SLI
#5595: ILE,LII,IEI,ILI,LIE,ESI,LSE,EII
#5596: ILE,LII,IEI,ILI,LIE,ESI,LSE,IEE
#5597: ILE,LII,IEI,ILI,LIE,ESI,LSE,SLI
#5598: ILE,LII,IEI,ILI,LIE,ESI,EII,IEE
#5599: ILE,LII,IEI,ILI,LIE,ESI,EII,SLI
#5600: ILE,LII,IEI,ILI,LIE,ESI,IEE,SLI
#5601: ILE,LII,IEI,ILI,LIE,LSE,EII,IEE (EII HEF + Intuitive Result $\in C_{g, 10}$ )
#5602: ILE,LII,IEI,ILI,LIE,LSE,EII,SLI
#5603: ILE,LII,IEI,ILI,LIE,LSE,IEE,SLI
#5604: ILE,LII,IEI,ILI,LIE,EII,IEE,SLI
#5605: ILE,LII,IEI,ILI,ESI,LSE,EII,IEE
#5606: ILE,LII,IEI,ILI,ESI,LSE,EII,SLI
#5607: ILE,LII,IEI,ILI,ESI,LSE,IEE,SLI
#5608: ILE,LII,IEI,ILI,ESI,EII,IEE,SLI
#5609: ILE,LII,IEI,ILI,LSE,EII,IEE,SLI
#5610: ILE,LII,IEI,LIE,ESI,LSE,EII,IEE
#5611: ILE,LII,IEI,LIE,ESI,LSE,EII,SLI
#5612: ILE,LII,IEI,LIE,ESI,LSE,IEE,SLI
#5613: ILE,LII,IEI,LIE,ESI,EII,IEE,SLI
#5614: ILE,LII,IEI,LIE,LSE,EII,IEE,SLI
#5615: ILE,LII,IEI,ESI,LSE,EII,IEE,SLI
#5616: ILE,LII,SEE,ILI,LIE,ESI,LSE,EII
#5617: ILE,LII,SEE,ILI,LIE,ESI,LSE,IEE
#5618: ILE,LII,SEE,ILI,LIE,ESI,LSE,SLI
#5619: ILE,LII,SEE,ILI,LIE,ESI,EII,IEE
#5620: ILE,LII,SEE,ILI,LIE,ESI,EII,SLI
#5621: ILE,LII,SEE,ILI,LIE,ESI,IEE,SLI
#5622: ILE,LII,SEE,ILI,LIE,LSE,EII,IEE
#5623: ILE,LII,SEE,ILI,LIE,LSE,EII,SLI
#5624: ILE,LII,SEE,ILI,LIE,LSE,IEE,SLI
#5625: ILE,LII,SEE,ILI,LIE,EII,IEE,SLI
#5626: ILE,LII,SEE,ILI,ESI,LSE,EII,IEE
#5627: ILE,LII,SEE,ILI,ESI,LSE,EII,SLI
#5628: ILE,LII,SEE,ILI,ESI,LSE,IEE,SLI
#5629: ILE,LII,SEE,ILI,ESI,EII,IEE,SLI
#5630: ILE,LII,SEE,ILI,LSE,EII,IEE,SLI
#5631: ILE,LII,SEE,LIE,ESI,LSE,EII,IEE
#5632: ILE,LII,SEE,LIE,ESI,LSE,EII,SLI
#5633: ILE,LII,SEE,LIE,ESI,LSE,IEE,SLI
#5634: ILE,LII,SEE,LIE,ESI,EII,IEE,SLI
#5635: ILE,LII,SEE,LIE,LSE,EII,IEE,SLI
#5636: ILE,LII,SEE,ESI,LSE,EII,IEE,SLI $\in C_{x, 9}, C_{x, 25}$
#5637: ILE,LII,ILI,LIE,ESI,LSE,EII,IEE
#5638: ILE,LII,ILI,LIE,ESI,LSE,EII,SLI
#5639: ILE,LII,ILI,LIE,ESI,LSE,IEE,SLI
#5640: ILE,LII,ILI,LIE,ESI,EII,IEE,SLI
#5641: ILE,LII,ILI,LIE,LSE,EII,IEE,SLI (EII+SLI HEF $\in C_{g, 9}$ )
#5642: ILE,LII,ILI,ESI,LSE,EII,IEE,SLI
#5643: ILE,LII,LIE,ESI,LSE,EII,IEE,SLI
#5644: ILE,EIE,LSI,SLE,IEI,SEE,ILI,LIE
#5645: ILE,EIE,LSI,SLE,IEI,SEE,ILI,ESI
#5646: ILE,EIE,LSI,SLE,IEI,SEE,ILI,LSE
#5647: ILE,EIE,LSI,SLE,IEI,SEE,ILI,EII
#5648: ILE,EIE,LSI,SLE,IEI,SEE,ILI,IEE
#5649: ILE,EIE,LSI,SLE,IEI,SEE,ILI,SLI
#5650: ILE,EIE,LSI,SLE,IEI,SEE,LIE,ESI $\in C_{x, 1}, C_{x, 17}$
#5651: ILE,EIE,LSI,SLE,IEI,SEE,LIE,LSE
#5652: ILE,EIE,LSI,SLE,IEI,SEE,LIE,EII
#5653: ILE,EIE,LSI,SLE,IEI,SEE,LIE,IEE
#5654: ILE,EIE,LSI,SLE,IEI,SEE,LIE,SLI
#5655: ILE,EIE,LSI,SLE,IEI,SEE,ESI,LSE
#5656: ILE,EIE,LSI,SLE,IEI,SEE,ESI,EII
#5657: ILE,EIE,LSI,SLE,IEI,SEE,ESI,IEE
#5658: ILE,EIE,LSI,SLE,IEI,SEE,ESI,SLI
#5659: ILE,EIE,LSI,SLE,IEI,SEE,LSE,EII
#5660: ILE,EIE,LSI,SLE,IEI,SEE,LSE,IEE
#5661: ILE,EIE,LSI,SLE,IEI,SEE,LSE,SLI
#5662: ILE,EIE,LSI,SLE,IEI,SEE,EII,IEE
#5663: ILE,EIE,LSI,SLE,IEI,SEE,EII,SLI
#5664: ILE,EIE,LSI,SLE,IEI,SEE,IEE,SLI
#5665: ILE,EIE,LSI,SLE,IEI,ILI,LIE,ESI (EIE HEF + Central Result $\in C_{g, 1}$ )
#5666: ILE,EIE,LSI,SLE,IEI,ILI,LIE,LSE
#5667: ILE,EIE,LSI,SLE,IEI,ILI,LIE,EII
#5668: ILE,EIE,LSI,SLE,IEI,ILI,LIE,IEE
#5669: ILE,EIE,LSI,SLE,IEI,ILI,LIE,SLI
#5670: ILE,EIE,LSI,SLE,IEI,ILI,ESI,LSE
#5671: ILE,EIE,LSI,SLE,IEI,ILI,ESI,EII
#5672: ILE,EIE,LSI,SLE,IEI,ILI,ESI,IEE
#5673: ILE,EIE,LSI,SLE,IEI,ILI,ESI,SLI
#5674: ILE,EIE,LSI,SLE,IEI,ILI,LSE,EII
#5675: ILE,EIE,LSI,SLE,IEI,ILI,LSE,IEE
#5676: ILE,EIE,LSI,SLE,IEI,ILI,LSE,SLI
#5677: ILE,EIE,LSI,SLE,IEI,ILI,EII,IEE
#5678: ILE,EIE,LSI,SLE,IEI,ILI,EII,SLI
#5679: ILE,EIE,LSI,SLE,IEI,ILI,IEE,SLI
#5680: ILE,EIE,LSI,SLE,IEI,LIE,ESI,LSE
#5681: ILE,EIE,LSI,SLE,IEI,LIE,ESI,EII
#5682: ILE,EIE,LSI,SLE,IEI,LIE,ESI,IEE
#5683: ILE,EIE,LSI,SLE,IEI,LIE,ESI,SLI
#5684: ILE,EIE,LSI,SLE,IEI,LIE,LSE,EII
#5685: ILE,EIE,LSI,SLE,IEI,LIE,LSE,IEE
#5686: ILE,EIE,LSI,SLE,IEI,LIE,LSE,SLI
#5687: ILE,EIE,LSI,SLE,IEI,LIE,EII,IEE
#5688: ILE,EIE,LSI,SLE,IEI,LIE,EII,SLI
#5689: ILE,EIE,LSI,SLE,IEI,LIE,IEE,SLI
#5690: ILE,EIE,LSI,SLE,IEI,ESI,LSE,EII
#5691: ILE,EIE,LSI,SLE,IEI,ESI,LSE,IEE
#5692: ILE,EIE,LSI,SLE,IEI,ESI,LSE,SLI
#5693: ILE,EIE,LSI,SLE,IEI,ESI,EII,IEE
#5694: ILE,EIE,LSI,SLE,IEI,ESI,EII,SLI
#5695: ILE,EIE,LSI,SLE,IEI,ESI,IEE,SLI
#5696: ILE,EIE,LSI,SLE,IEI,LSE,EII,IEE
#5697: ILE,EIE,LSI,SLE,IEI,LSE,EII,SLI
#5698: ILE,EIE,LSI,SLE,IEI,LSE,IEE,SLI
#5699: ILE,EIE,LSI,SLE,IEI,EII,IEE,SLI
#5700: ILE,EIE,LSI,SLE,SEE,ILI,LIE,ESI
#5701: ILE,EIE,LSI,SLE,SEE,ILI,LIE,LSE
#5702: ILE,EIE,LSI,SLE,SEE,ILI,LIE,EII
#5703: ILE,EIE,LSI,SLE,SEE,ILI,LIE,IEE
#5704: ILE,EIE,LSI,SLE,SEE,ILI,LIE,SLI
#5705: ILE,EIE,LSI,SLE,SEE,ILI,ESI,LSE
#5706: ILE,EIE,LSI,SLE,SEE,ILI,ESI,EII
#5707: ILE,EIE,LSI,SLE,SEE,ILI,ESI,IEE
#5708: ILE,EIE,LSI,SLE,SEE,ILI,ESI,SLI
#5709: ILE,EIE,LSI,SLE,SEE,ILI,LSE,EII
#5710: ILE,EIE,LSI,SLE,SEE,ILI,LSE,IEE
#5711: ILE,EIE,LSI,SLE,SEE,ILI,LSE,SLI
#5712: ILE,EIE,LSI,SLE,SEE,ILI,EII,IEE
#5713: ILE,EIE,LSI,SLE,SEE,ILI,EII,SLI
#5714: ILE,EIE,LSI,SLE,SEE,ILI,IEE,SLI
#5715: ILE,EIE,LSI,SLE,SEE,LIE,ESI,LSE
#5716: ILE,EIE,LSI,SLE,SEE,LIE,ESI,EII
#5717: ILE,EIE,LSI,SLE,SEE,LIE,ESI,IEE $\in C_{x, 2}, C_{x, 18}$
#5718: ILE,EIE,LSI,SLE,SEE,LIE,ESI,SLI
#5719: ILE,EIE,LSI,SLE,SEE,LIE,LSE,EII
#5720: ILE,EIE,LSI,SLE,SEE,LIE,LSE,IEE
#5721: ILE,EIE,LSI,SLE,SEE,LIE,LSE,SLI
#5722: ILE,EIE,LSI,SLE,SEE,LIE,EII,IEE
#5723: ILE,EIE,LSI,SLE,SEE,LIE,EII,SLI
#5724: ILE,EIE,LSI,SLE,SEE,LIE,IEE,SLI
#5725: ILE,EIE,LSI,SLE,SEE,ESI,LSE,EII
#5726: ILE,EIE,LSI,SLE,SEE,ESI,LSE,IEE
#5727: ILE,EIE,LSI,SLE,SEE,ESI,LSE,SLI
#5728: ILE,EIE,LSI,SLE,SEE,ESI,EII,IEE
#5729: ILE,EIE,LSI,SLE,SEE,ESI,EII,SLI
#5730: ILE,EIE,LSI,SLE,SEE,ESI,IEE,SLI
#5731: ILE,EIE,LSI,SLE,SEE,LSE,EII,IEE (+A7)
#5732: ILE,EIE,LSI,SLE,SEE,LSE,EII,SLI
#5733: ILE,EIE,LSI,SLE,SEE,LSE,IEE,SLI
#5734: ILE,EIE,LSI,SLE,SEE,EII,IEE,SLI
#5735: ILE,EIE,LSI,SLE,ILI,LIE,ESI,LSE
#5736: ILE,EIE,LSI,SLE,ILI,LIE,ESI,EII
#5737: ILE,EIE,LSI,SLE,ILI,LIE,ESI,IEE
#5738: ILE,EIE,LSI,SLE,ILI,LIE,ESI,SLI (EIE+ESI HEF $\in C_{g, 2}$ )
#5739: ILE,EIE,LSI,SLE,ILI,LIE,LSE,EII
#5740: ILE,EIE,LSI,SLE,ILI,LIE,LSE,IEE
#5741: ILE,EIE,LSI,SLE,ILI,LIE,LSE,SLI
#5742: ILE,EIE,LSI,SLE,ILI,LIE,EII,IEE
#5743: ILE,EIE,LSI,SLE,ILI,LIE,EII,SLI
#5744: ILE,EIE,LSI,SLE,ILI,LIE,IEE,SLI
#5745: ILE,EIE,LSI,SLE,ILI,ESI,LSE,EII
#5746: ILE,EIE,LSI,SLE,ILI,ESI,LSE,IEE
#5747: ILE,EIE,LSI,SLE,ILI,ESI,LSE,SLI
#5748: ILE,EIE,LSI,SLE,ILI,ESI,EII,IEE
#5749: ILE,EIE,LSI,SLE,ILI,ESI,EII,SLI
#5750: ILE,EIE,LSI,SLE,ILI,ESI,IEE,SLI
#5751: ILE,EIE,LSI,SLE,ILI,LSE,EII,IEE
#5752: ILE,EIE,LSI,SLE,ILI,LSE,EII,SLI
#5753: ILE,EIE,LSI,SLE,ILI,LSE,IEE,SLI
#5754: ILE,EIE,LSI,SLE,ILI,EII,IEE,SLI
#5755: ILE,EIE,LSI,SLE,LIE,ESI,LSE,EII
#5756: ILE,EIE,LSI,SLE,LIE,ESI,LSE,IEE
#5757: ILE,EIE,LSI,SLE,LIE,ESI,LSE,SLI
#5758: ILE,EIE,LSI,SLE,LIE,ESI,EII,IEE
#5759: ILE,EIE,LSI,SLE,LIE,ESI,EII,SLI
#5760: ILE,EIE,LSI,SLE,LIE,ESI,IEE,SLI
#5761: ILE,EIE,LSI,SLE,LIE,LSE,EII,IEE
#5762: ILE,EIE,LSI,SLE,LIE,LSE,EII,SLI
#5763: ILE,EIE,LSI,SLE,LIE,LSE,IEE,SLI
#5764: ILE,EIE,LSI,SLE,LIE,EII,IEE,SLI
#5765: ILE,EIE,LSI,SLE,ESI,LSE,EII,IEE
#5766: ILE,EIE,LSI,SLE,ESI,LSE,EII,SLI
#5767: ILE,EIE,LSI,SLE,ESI,LSE,IEE,SLI
#5768: ILE,EIE,LSI,SLE,ESI,EII,IEE,SLI
#5769: ILE,EIE,LSI,SLE,LSE,EII,IEE,SLI
#5770: ILE,EIE,LSI,IEI,SEE,ILI,LIE,ESI
#5771: ILE,EIE,LSI,IEI,SEE,ILI,LIE,LSE
#5772: ILE,EIE,LSI,IEI,SEE,ILI,LIE,EII
#5773: ILE,EIE,LSI,IEI,SEE,ILI,LIE,IEE
#5774: ILE,EIE,LSI,IEI,SEE,ILI,LIE,SLI
#5775: ILE,EIE,LSI,IEI,SEE,ILI,ESI,LSE
#5776: ILE,EIE,LSI,IEI,SEE,ILI,ESI,EII
#5777: ILE,EIE,LSI,IEI,SEE,ILI,ESI,IEE
#5778: ILE,EIE,LSI,IEI,SEE,ILI,ESI,SLI
#5779: ILE,EIE,LSI,IEI,SEE,ILI,LSE,EII
#5780: ILE,EIE,LSI,IEI,SEE,ILI,LSE,IEE
#5781: ILE,EIE,LSI,IEI,SEE,ILI,LSE,SLI
#5782: ILE,EIE,LSI,IEI,SEE,ILI,EII,IEE
#5783: ILE,EIE,LSI,IEI,SEE,ILI,EII,SLI
#5784: ILE,EIE,LSI,IEI,SEE,ILI,IEE,SLI
#5785: ILE,EIE,LSI,IEI,SEE,LIE,ESI,LSE
#5786: ILE,EIE,LSI,IEI,SEE,LIE,ESI,EII
#5787: ILE,EIE,LSI,IEI,SEE,LIE,ESI,IEE
#5788: ILE,EIE,LSI,IEI,SEE,LIE,ESI,SLI $\in C_{x, 3}, C_{x, 19}$
#5789: ILE,EIE,LSI,IEI,SEE,LIE,LSE,EII
#5790: ILE,EIE,LSI,IEI,SEE,LIE,LSE,IEE
#5791: ILE,EIE,LSI,IEI,SEE,LIE,LSE,SLI
#5792: ILE,EIE,LSI,IEI,SEE,LIE,EII,IEE
#5793: ILE,EIE,LSI,IEI,SEE,LIE,EII,SLI
#5794: ILE,EIE,LSI,IEI,SEE,LIE,IEE,SLI
#5795: ILE,EIE,LSI,IEI,SEE,ESI,LSE,EII
#5796: ILE,EIE,LSI,IEI,SEE,ESI,LSE,IEE
#5797: ILE,EIE,LSI,IEI,SEE,ESI,LSE,SLI
#5798: ILE,EIE,LSI,IEI,SEE,ESI,EII,IEE
#5799: ILE,EIE,LSI,IEI,SEE,ESI,EII,SLI
#5800: ILE,EIE,LSI,IEI,SEE,ESI,IEE,SLI
#5801: ILE,EIE,LSI,IEI,SEE,LSE,EII,IEE
#5802: ILE,EIE,LSI,IEI,SEE,LSE,EII,SLI (+B5)
#5803: ILE,EIE,LSI,IEI,SEE,LSE,IEE,SLI
#5804: ILE,EIE,LSI,IEI,SEE,EII,IEE,SLI
#5805: ILE,EIE,LSI,IEI,ILI,LIE,ESI,LSE
#5806: ILE,EIE,LSI,IEI,ILI,LIE,ESI,EII
#5807: ILE,EIE,LSI,IEI,ILI,LIE,ESI,IEE (EIE+LIE HEF $\in C_{g, 3}$ )
#5808: ILE,EIE,LSI,IEI,ILI,LIE,ESI,SLI
#5809: ILE,EIE,LSI,IEI,ILI,LIE,LSE,EII
#5810: ILE,EIE,LSI,IEI,ILI,LIE,LSE,IEE
#5811: ILE,EIE,LSI,IEI,ILI,LIE,LSE,SLI
#5812: ILE,EIE,LSI,IEI,ILI,LIE,EII,IEE
#5813: ILE,EIE,LSI,IEI,ILI,LIE,EII,SLI
#5814: ILE,EIE,LSI,IEI,ILI,LIE,IEE,SLI
#5815: ILE,EIE,LSI,IEI,ILI,ESI,LSE,EII
#5816: ILE,EIE,LSI,IEI,ILI,ESI,LSE,IEE
#5817: ILE,EIE,LSI,IEI,ILI,ESI,LSE,SLI
#5818: ILE,EIE,LSI,IEI,ILI,ESI,EII,IEE
#5819: ILE,EIE,LSI,IEI,ILI,ESI,EII,SLI
#5820: ILE,EIE,LSI,IEI,ILI,ESI,IEE,SLI
#5821: ILE,EIE,LSI,IEI,ILI,LSE,EII,IEE
#5822: ILE,EIE,LSI,IEI,ILI,LSE,EII,SLI
#5823: ILE,EIE,LSI,IEI,ILI,LSE,IEE,SLI
#5824: ILE,EIE,LSI,IEI,ILI,EII,IEE,SLI
#5825: ILE,EIE,LSI,IEI,LIE,ESI,LSE,EII
#5826: ILE,EIE,LSI,IEI,LIE,ESI,LSE,IEE
#5827: ILE,EIE,LSI,IEI,LIE,ESI,LSE,SLI
#5828: ILE,EIE,LSI,IEI,LIE,ESI,EII,IEE
#5829: ILE,EIE,LSI,IEI,LIE,ESI,EII,SLI
#5830: ILE,EIE,LSI,IEI,LIE,ESI,IEE,SLI
#5831: ILE,EIE,LSI,IEI,LIE,LSE,EII,IEE
#5832: ILE,EIE,LSI,IEI,LIE,LSE,EII,SLI
#5833: ILE,EIE,LSI,IEI,LIE,LSE,IEE,SLI
#5834: ILE,EIE,LSI,IEI,LIE,EII,IEE,SLI
#5835: ILE,EIE,LSI,IEI,ESI,LSE,EII,IEE
#5836: ILE,EIE,LSI,IEI,ESI,LSE,EII,SLI
#5837: ILE,EIE,LSI,IEI,ESI,LSE,IEE,SLI
#5838: ILE,EIE,LSI,IEI,ESI,EII,IEE,SLI
#5839: ILE,EIE,LSI,IEI,LSE,EII,IEE,SLI
#5840: ILE,EIE,LSI,SEE,ILI,LIE,ESI,LSE
#5841: ILE,EIE,LSI,SEE,ILI,LIE,ESI,EII
#5842: ILE,EIE,LSI,SEE,ILI,LIE,ESI,IEE
#5843: ILE,EIE,LSI,SEE,ILI,LIE,ESI,SLI
#5844: ILE,EIE,LSI,SEE,ILI,LIE,LSE,EII
#5845: ILE,EIE,LSI,SEE,ILI,LIE,LSE,IEE
#5846: ILE,EIE,LSI,SEE,ILI,LIE,LSE,SLI
#5847: ILE,EIE,LSI,SEE,ILI,LIE,EII,IEE
#5848: ILE,EIE,LSI,SEE,ILI,LIE,EII,SLI
#5849: ILE,EIE,LSI,SEE,ILI,LIE,IEE,SLI
#5850: ILE,EIE,LSI,SEE,ILI,ESI,LSE,EII
#5851: ILE,EIE,LSI,SEE,ILI,ESI,LSE,IEE
#5852: ILE,EIE,LSI,SEE,ILI,ESI,LSE,SLI
#5853: ILE,EIE,LSI,SEE,ILI,ESI,EII,IEE
#5854: ILE,EIE,LSI,SEE,ILI,ESI,EII,SLI
#5855: ILE,EIE,LSI,SEE,ILI,ESI,IEE,SLI
#5856: ILE,EIE,LSI,SEE,ILI,LSE,EII,IEE
#5857: ILE,EIE,LSI,SEE,ILI,LSE,EII,SLI
#5858: ILE,EIE,LSI,SEE,ILI,LSE,IEE,SLI
#5859: ILE,EIE,LSI,SEE,ILI,EII,IEE,SLI
#5860: ILE,EIE,LSI,SEE,LIE,ESI,LSE,EII
#5861: ILE,EIE,LSI,SEE,LIE,ESI,LSE,IEE
#5862: ILE,EIE,LSI,SEE,LIE,ESI,LSE,SLI
#5863: ILE,EIE,LSI,SEE,LIE,ESI,EII,IEE
#5864: ILE,EIE,LSI,SEE,LIE,ESI,EII,SLI
#5865: ILE,EIE,LSI,SEE,LIE,ESI,IEE,SLI $\in C_{x, 4}, C_{x, 20}$
#5866: ILE,EIE,LSI,SEE,LIE,LSE,EII,IEE
#5867: ILE,EIE,LSI,SEE,LIE,LSE,EII,SLI
#5868: ILE,EIE,LSI,SEE,LIE,LSE,IEE,SLI
#5869: ILE,EIE,LSI,SEE,LIE,EII,IEE,SLI
#5870: ILE,EIE,LSI,SEE,ESI,LSE,EII,IEE
#5871: ILE,EIE,LSI,SEE,ESI,LSE,EII,SLI
#5872: ILE,EIE,LSI,SEE,ESI,LSE,IEE,SLI
#5873: ILE,EIE,LSI,SEE,ESI,EII,IEE,SLI
#5874: ILE,EIE,LSI,SEE,LSE,EII,IEE,SLI
#5875: ILE,EIE,LSI,ILI,LIE,ESI,LSE,EII
#5876: ILE,EIE,LSI,ILI,LIE,ESI,LSE,IEE
#5877: ILE,EIE,LSI,ILI,LIE,ESI,LSE,SLI
#5878: ILE,EIE,LSI,ILI,LIE,ESI,EII,IEE
#5879: ILE,EIE,LSI,ILI,LIE,ESI,EII,SLI
#5880: ILE,EIE,LSI,ILI,LIE,ESI,IEE,SLI (EIE HEF + Descending Result $\in C_{g, 4}$ )
#5881: ILE,EIE,LSI,ILI,LIE,LSE,EII,IEE
#5882: ILE,EIE,LSI,ILI,LIE,LSE,EII,SLI
#5883: ILE,EIE,LSI,ILI,LIE,LSE,IEE,SLI
#5884: ILE,EIE,LSI,ILI,LIE,EII,IEE,SLI
#5885: ILE,EIE,LSI,ILI,ESI,LSE,EII,IEE
#5886: ILE,EIE,LSI,ILI,ESI,LSE,EII,SLI
#5887: ILE,EIE,LSI,ILI,ESI,LSE,IEE,SLI
#5888: ILE,EIE,LSI,ILI,ESI,EII,IEE,SLI
#5889: ILE,EIE,LSI,ILI,LSE,EII,IEE,SLI
#5890: ILE,EIE,LSI,LIE,ESI,LSE,EII,IEE
#5891: ILE,EIE,LSI,LIE,ESI,LSE,EII,SLI
#5892: ILE,EIE,LSI,LIE,ESI,LSE,IEE,SLI
#5893: ILE,EIE,LSI,LIE,ESI,EII,IEE,SLI
#5894: ILE,EIE,LSI,LIE,LSE,EII,IEE,SLI
#5895: ILE,EIE,LSI,ESI,LSE,EII,IEE,SLI
#5896: ILE,EIE,SLE,IEI,SEE,ILI,LIE,ESI
#5897: ILE,EIE,SLE,IEI,SEE,ILI,LIE,LSE
#5898: ILE,EIE,SLE,IEI,SEE,ILI,LIE,EII
#5899: ILE,EIE,SLE,IEI,SEE,ILI,LIE,IEE
#5900: ILE,EIE,SLE,IEI,SEE,ILI,LIE,SLI
#5901: ILE,EIE,SLE,IEI,SEE,ILI,ESI,LSE
#5902: ILE,EIE,SLE,IEI,SEE,ILI,ESI,EII
#5903: ILE,EIE,SLE,IEI,SEE,ILI,ESI,IEE
#5904: ILE,EIE,SLE,IEI,SEE,ILI,ESI,SLI
#5905: ILE,EIE,SLE,IEI,SEE,ILI,LSE,EII
#5906: ILE,EIE,SLE,IEI,SEE,ILI,LSE,IEE
#5907: ILE,EIE,SLE,IEI,SEE,ILI,LSE,SLI
#5908: ILE,EIE,SLE,IEI,SEE,ILI,EII,IEE
#5909: ILE,EIE,SLE,IEI,SEE,ILI,EII,SLI
#5910: ILE,EIE,SLE,IEI,SEE,ILI,IEE,SLI
#5911: ILE,EIE,SLE,IEI,SEE,LIE,ESI,LSE $\in C_{x, 5}, C_{x, 21}$
#5912: ILE,EIE,SLE,IEI,SEE,LIE,ESI,EII
#5913: ILE,EIE,SLE,IEI,SEE,LIE,ESI,IEE
#5914: ILE,EIE,SLE,IEI,SEE,LIE,ESI,SLI
#5915: ILE,EIE,SLE,IEI,SEE,LIE,LSE,EII
#5916: ILE,EIE,SLE,IEI,SEE,LIE,LSE,IEE
#5917: ILE,EIE,SLE,IEI,SEE,LIE,LSE,SLI
#5918: ILE,EIE,SLE,IEI,SEE,LIE,EII,IEE
#5919: ILE,EIE,SLE,IEI,SEE,LIE,EII,SLI
#5920: ILE,EIE,SLE,IEI,SEE,LIE,IEE,SLI
#5921: ILE,EIE,SLE,IEI,SEE,ESI,LSE,EII
#5922: ILE,EIE,SLE,IEI,SEE,ESI,LSE,IEE
#5923: ILE,EIE,SLE,IEI,SEE,ESI,LSE,SLI
#5924: ILE,EIE,SLE,IEI,SEE,ESI,EII,IEE
#5925: ILE,EIE,SLE,IEI,SEE,ESI,EII,SLI
#5926: ILE,EIE,SLE,IEI,SEE,ESI,IEE,SLI
#5927: ILE,EIE,SLE,IEI,SEE,LSE,EII,IEE
#5928: ILE,EIE,SLE,IEI,SEE,LSE,EII,SLI
#5929: ILE,EIE,SLE,IEI,SEE,LSE,IEE,SLI (+Z6)
#5930: ILE,EIE,SLE,IEI,SEE,EII,IEE,SLI
#5931: ILE,EIE,SLE,IEI,ILI,LIE,ESI,LSE
#5932: ILE,EIE,SLE,IEI,ILI,LIE,ESI,EII (Intuitive Positivists + Central Negativists $\in C_{g, 5}$ )
#5933: ILE,EIE,SLE,IEI,ILI,LIE,ESI,IEE
#5934: ILE,EIE,SLE,IEI,ILI,LIE,ESI,SLI
#5935: ILE,EIE,SLE,IEI,ILI,LIE,LSE,EII
#5936: ILE,EIE,SLE,IEI,ILI,LIE,LSE,IEE
#5937: ILE,EIE,SLE,IEI,ILI,LIE,LSE,SLI
#5938: ILE,EIE,SLE,IEI,ILI,LIE,EII,IEE
#5939: ILE,EIE,SLE,IEI,ILI,LIE,EII,SLI
#5940: ILE,EIE,SLE,IEI,ILI,LIE,IEE,SLI
#5941: ILE,EIE,SLE,IEI,ILI,ESI,LSE,EII
#5942: ILE,EIE,SLE,IEI,ILI,ESI,LSE,IEE
#5943: ILE,EIE,SLE,IEI,ILI,ESI,LSE,SLI
#5944: ILE,EIE,SLE,IEI,ILI,ESI,EII,IEE
#5945: ILE,EIE,SLE,IEI,ILI,ESI,EII,SLI
#5946: ILE,EIE,SLE,IEI,ILI,ESI,IEE,SLI
#5947: ILE,EIE,SLE,IEI,ILI,LSE,EII,IEE
#5948: ILE,EIE,SLE,IEI,ILI,LSE,EII,SLI
#5949: ILE,EIE,SLE,IEI,ILI,LSE,IEE,SLI
#5950: ILE,EIE,SLE,IEI,ILI,EII,IEE,SLI
#5951: ILE,EIE,SLE,IEI,LIE,ESI,LSE,EII
#5952: ILE,EIE,SLE,IEI,LIE,ESI,LSE,IEE
#5953: ILE,EIE,SLE,IEI,LIE,ESI,LSE,SLI
#5954: ILE,EIE,SLE,IEI,LIE,ESI,EII,IEE
#5955: ILE,EIE,SLE,IEI,LIE,ESI,EII,SLI
#5956: ILE,EIE,SLE,IEI,LIE,ESI,IEE,SLI
#5957: ILE,EIE,SLE,IEI,LIE,LSE,EII,IEE
#5958: ILE,EIE,SLE,IEI,LIE,LSE,EII,SLI
#5959: ILE,EIE,SLE,IEI,LIE,LSE,IEE,SLI
#5960: ILE,EIE,SLE,IEI,LIE,EII,IEE,SLI
#5961: ILE,EIE,SLE,IEI,ESI,LSE,EII,IEE
#5962: ILE,EIE,SLE,IEI,ESI,LSE,EII,SLI
#5963: ILE,EIE,SLE,IEI,ESI,LSE,IEE,SLI
#5964: ILE,EIE,SLE,IEI,ESI,EII,IEE,SLI
#5965: ILE,EIE,SLE,IEI,LSE,EII,IEE,SLI
#5966: ILE,EIE,SLE,SEE,ILI,LIE,ESI,LSE
#5967: ILE,EIE,SLE,SEE,ILI,LIE,ESI,EII
#5968: ILE,EIE,SLE,SEE,ILI,LIE,ESI,IEE
#5969: ILE,EIE,SLE,SEE,ILI,LIE,ESI,SLI
#5970: ILE,EIE,SLE,SEE,ILI,LIE,LSE,EII
#5971: ILE,EIE,SLE,SEE,ILI,LIE,LSE,IEE
#5972: ILE,EIE,SLE,SEE,ILI,LIE,LSE,SLI
#5973: ILE,EIE,SLE,SEE,ILI,LIE,EII,IEE
#5974: ILE,EIE,SLE,SEE,ILI,LIE,EII,SLI
#5975: ILE,EIE,SLE,SEE,ILI,LIE,IEE,SLI
#5976: ILE,EIE,SLE,SEE,ILI,ESI,LSE,EII
#5977: ILE,EIE,SLE,SEE,ILI,ESI,LSE,IEE
#5978: ILE,EIE,SLE,SEE,ILI,ESI,LSE,SLI
#5979: ILE,EIE,SLE,SEE,ILI,ESI,EII,IEE
#5980: ILE,EIE,SLE,SEE,ILI,ESI,EII,SLI
#5981: ILE,EIE,SLE,SEE,ILI,ESI,IEE,SLI
#5982: ILE,EIE,SLE,SEE,ILI,LSE,EII,IEE
#5983: ILE,EIE,SLE,SEE,ILI,LSE,EII,SLI
#5984: ILE,EIE,SLE,SEE,ILI,LSE,IEE,SLI
#5985: ILE,EIE,SLE,SEE,ILI,EII,IEE,SLI
#5986: ILE,EIE,SLE,SEE,LIE,ESI,LSE,EII
#5987: ILE,EIE,SLE,SEE,LIE,ESI,LSE,IEE $\in C_{x, 6}, C_{x, 22}$
#5988: ILE,EIE,SLE,SEE,LIE,ESI,LSE,SLI
#5989: ILE,EIE,SLE,SEE,LIE,ESI,EII,IEE
#5990: ILE,EIE,SLE,SEE,LIE,ESI,EII,SLI
#5991: ILE,EIE,SLE,SEE,LIE,ESI,IEE,SLI
#5992: ILE,EIE,SLE,SEE,LIE,LSE,EII,IEE
#5993: ILE,EIE,SLE,SEE,LIE,LSE,EII,SLI
#5994: ILE,EIE,SLE,SEE,LIE,LSE,IEE,SLI
#5995: ILE,EIE,SLE,SEE,LIE,EII,IEE,SLI
#5996: ILE,EIE,SLE,SEE,ESI,LSE,EII,IEE
#5997: ILE,EIE,SLE,SEE,ESI,LSE,EII,SLI
#5998: ILE,EIE,SLE,SEE,ESI,LSE,IEE,SLI
#5999: ILE,EIE,SLE,SEE,ESI,EII,IEE,SLI
#6000: ILE,EIE,SLE,SEE,LSE,EII,IEE,SLI
#6001: ILE,EIE,SLE,ILI,LIE,ESI,LSE,EII
#6002: ILE,EIE,SLE,ILI,LIE,ESI,LSE,IEE
#6003: ILE,EIE,SLE,ILI,LIE,ESI,LSE,SLI
#6004: ILE,EIE,SLE,ILI,LIE,ESI,EII,IEE
#6005: ILE,EIE,SLE,ILI,LIE,ESI,EII,SLI (ESI HEF + Intuitive Process $\in C_{g, 6}$ )
#6006: ILE,EIE,SLE,ILI,LIE,ESI,IEE,SLI
#6007: ILE,EIE,SLE,ILI,LIE,LSE,EII,IEE
#6008: ILE,EIE,SLE,ILI,LIE,LSE,EII,SLI
#6009: ILE,EIE,SLE,ILI,LIE,LSE,IEE,SLI
#6010: ILE,EIE,SLE,ILI,LIE,EII,IEE,SLI
#6011: ILE,EIE,SLE,ILI,ESI,LSE,EII,IEE
#6012: ILE,EIE,SLE,ILI,ESI,LSE,EII,SLI
#6013: ILE,EIE,SLE,ILI,ESI,LSE,IEE,SLI
#6014: ILE,EIE,SLE,ILI,ESI,EII,IEE,SLI
#6015: ILE,EIE,SLE,ILI,LSE,EII,IEE,SLI
#6016: ILE,EIE,SLE,LIE,ESI,LSE,EII,IEE
#6017: ILE,EIE,SLE,LIE,ESI,LSE,EII,SLI
#6018: ILE,EIE,SLE,LIE,ESI,LSE,IEE,SLI
#6019: ILE,EIE,SLE,LIE,ESI,EII,IEE,SLI
#6020: ILE,EIE,SLE,LIE,LSE,EII,IEE,SLI
#6021: ILE,EIE,SLE,ESI,LSE,EII,IEE,SLI
#6022: ILE,EIE,IEI,SEE,ILI,LIE,ESI,LSE
#6023: ILE,EIE,IEI,SEE,ILI,LIE,ESI,EII
#6024: ILE,EIE,IEI,SEE,ILI,LIE,ESI,IEE
#6025: ILE,EIE,IEI,SEE,ILI,LIE,ESI,SLI
#6026: ILE,EIE,IEI,SEE,ILI,LIE,LSE,EII
#6027: ILE,EIE,IEI,SEE,ILI,LIE,LSE,IEE
#6028: ILE,EIE,IEI,SEE,ILI,LIE,LSE,SLI
#6029: ILE,EIE,IEI,SEE,ILI,LIE,EII,IEE
#6030: ILE,EIE,IEI,SEE,ILI,LIE,EII,SLI
#6031: ILE,EIE,IEI,SEE,ILI,LIE,IEE,SLI
#6032: ILE,EIE,IEI,SEE,ILI,ESI,LSE,EII
#6033: ILE,EIE,IEI,SEE,ILI,ESI,LSE,IEE
#6034: ILE,EIE,IEI,SEE,ILI,ESI,LSE,SLI
#6035: ILE,EIE,IEI,SEE,ILI,ESI,EII,IEE
#6036: ILE,EIE,IEI,SEE,ILI,ESI,EII,SLI
#6037: ILE,EIE,IEI,SEE,ILI,ESI,IEE,SLI
#6038: ILE,EIE,IEI,SEE,ILI,LSE,EII,IEE
#6039: ILE,EIE,IEI,SEE,ILI,LSE,EII,SLI
#6040: ILE,EIE,IEI,SEE,ILI,LSE,IEE,SLI
#6041: ILE,EIE,IEI,SEE,ILI,EII,IEE,SLI
#6042: ILE,EIE,IEI,SEE,LIE,ESI,LSE,EII
#6043: ILE,EIE,IEI,SEE,LIE,ESI,LSE,IEE
#6044: ILE,EIE,IEI,SEE,LIE,ESI,LSE,SLI $\in C_{x, 7}, C_{x, 23}$
#6045: ILE,EIE,IEI,SEE,LIE,ESI,EII,IEE
#6046: ILE,EIE,IEI,SEE,LIE,ESI,EII,SLI
#6047: ILE,EIE,IEI,SEE,LIE,ESI,IEE,SLI
#6048: ILE,EIE,IEI,SEE,LIE,LSE,EII,IEE
#6049: ILE,EIE,IEI,SEE,LIE,LSE,EII,SLI
#6050: ILE,EIE,IEI,SEE,LIE,LSE,IEE,SLI
#6051: ILE,EIE,IEI,SEE,LIE,EII,IEE,SLI
#6052: ILE,EIE,IEI,SEE,ESI,LSE,EII,IEE
#6053: ILE,EIE,IEI,SEE,ESI,LSE,EII,SLI
#6054: ILE,EIE,IEI,SEE,ESI,LSE,IEE,SLI
#6055: ILE,EIE,IEI,SEE,ESI,EII,IEE,SLI
#6056: ILE,EIE,IEI,SEE,LSE,EII,IEE,SLI
#6057: ILE,EIE,IEI,ILI,LIE,ESI,LSE,EII
#6058: ILE,EIE,IEI,ILI,LIE,ESI,LSE,IEE
#6059: ILE,EIE,IEI,ILI,LIE,ESI,LSE,SLI
#6060: ILE,EIE,IEI,ILI,LIE,ESI,EII,IEE (LIE HEF + Intuitive Process $\in C_{g, 7}$ )
#6061: ILE,EIE,IEI,ILI,LIE,ESI,EII,SLI
#6062: ILE,EIE,IEI,ILI,LIE,ESI,IEE,SLI
#6063: ILE,EIE,IEI,ILI,LIE,LSE,EII,IEE
#6064: ILE,EIE,IEI,ILI,LIE,LSE,EII,SLI
#6065: ILE,EIE,IEI,ILI,LIE,LSE,IEE,SLI
#6066: ILE,EIE,IEI,ILI,LIE,EII,IEE,SLI
#6067: ILE,EIE,IEI,ILI,ESI,LSE,EII,IEE
#6068: ILE,EIE,IEI,ILI,ESI,LSE,EII,SLI
#6069: ILE,EIE,IEI,ILI,ESI,LSE,IEE,SLI
#6070: ILE,EIE,IEI,ILI,ESI,EII,IEE,SLI
#6071: ILE,EIE,IEI,ILI,LSE,EII,IEE,SLI
#6072: ILE,EIE,IEI,LIE,ESI,LSE,EII,IEE
#6073: ILE,EIE,IEI,LIE,ESI,LSE,EII,SLI
#6074: ILE,EIE,IEI,LIE,ESI,LSE,IEE,SLI
#6075: ILE,EIE,IEI,LIE,ESI,EII,IEE,SLI
#6076: ILE,EIE,IEI,LIE,LSE,EII,IEE,SLI
#6077: ILE,EIE,IEI,ESI,LSE,EII,IEE,SLI
#6078: ILE,EIE,SEE,ILI,LIE,ESI,LSE,EII
#6079: ILE,EIE,SEE,ILI,LIE,ESI,LSE,IEE
#6080: ILE,EIE,SEE,ILI,LIE,ESI,LSE,SLI
#6081: ILE,EIE,SEE,ILI,LIE,ESI,EII,IEE
#6082: ILE,EIE,SEE,ILI,LIE,ESI,EII,SLI
#6083: ILE,EIE,SEE,ILI,LIE,ESI,IEE,SLI
#6084: ILE,EIE,SEE,ILI,LIE,LSE,EII,IEE
#6085: ILE,EIE,SEE,ILI,LIE,LSE,EII,SLI
#6086: ILE,EIE,SEE,ILI,LIE,LSE,IEE,SLI
#6087: ILE,EIE,SEE,ILI,LIE,EII,IEE,SLI
#6088: ILE,EIE,SEE,ILI,ESI,LSE,EII,IEE
#6089: ILE,EIE,SEE,ILI,ESI,LSE,EII,SLI
#6090: ILE,EIE,SEE,ILI,ESI,LSE,IEE,SLI
#6091: ILE,EIE,SEE,ILI,ESI,EII,IEE,SLI
#6092: ILE,EIE,SEE,ILI,LSE,EII,IEE,SLI
#6093: ILE,EIE,SEE,LIE,ESI,LSE,EII,IEE
#6094: ILE,EIE,SEE,LIE,ESI,LSE,EII,SLI
#6095: ILE,EIE,SEE,LIE,ESI,LSE,IEE,SLI $\in C_{x, 8}, C_{x, 24}$
#6096: ILE,EIE,SEE,LIE,ESI,EII,IEE,SLI
#6097: ILE,EIE,SEE,LIE,LSE,EII,IEE,SLI
#6098: ILE,EIE,SEE,ESI,LSE,EII,IEE,SLI
#6099: ILE,EIE,ILI,LIE,ESI,LSE,EII,IEE
#6100: ILE,EIE,ILI,LIE,ESI,LSE,EII,SLI
#6101: ILE,EIE,ILI,LIE,ESI,LSE,IEE,SLI
#6102: ILE,EIE,ILI,LIE,ESI,EII,IEE,SLI (Intuitive Extroverts + Descending Introverts $\in C_{g, 8}$ )
#6103: ILE,EIE,ILI,LIE,LSE,EII,IEE,SLI
#6104: ILE,EIE,ILI,ESI,LSE,EII,IEE,SLI
#6105: ILE,EIE,LIE,ESI,LSE,EII,IEE,SLI
#6106: ILE,LSI,SLE,IEI,SEE,ILI,LIE,ESI
#6107: ILE,LSI,SLE,IEI,SEE,ILI,LIE,LSE
#6108: ILE,LSI,SLE,IEI,SEE,ILI,LIE,EII
#6109: ILE,LSI,SLE,IEI,SEE,ILI,LIE,IEE
#6110: ILE,LSI,SLE,IEI,SEE,ILI,LIE,SLI
#6111: ILE,LSI,SLE,IEI,SEE,ILI,ESI,LSE
#6112: ILE,LSI,SLE,IEI,SEE,ILI,ESI,EII
#6113: ILE,LSI,SLE,IEI,SEE,ILI,ESI,IEE
#6114: ILE,LSI,SLE,IEI,SEE,ILI,ESI,SLI
#6115: ILE,LSI,SLE,IEI,SEE,ILI,LSE,EII
#6116: ILE,LSI,SLE,IEI,SEE,ILI,LSE,IEE
#6117: ILE,LSI,SLE,IEI,SEE,ILI,LSE,SLI
#6118: ILE,LSI,SLE,IEI,SEE,ILI,EII,IEE
#6119: ILE,LSI,SLE,IEI,SEE,ILI,EII,SLI
#6120: ILE,LSI,SLE,IEI,SEE,ILI,IEE,SLI
#6121: ILE,LSI,SLE,IEI,SEE,LIE,ESI,LSE
#6122: ILE,LSI,SLE,IEI,SEE,LIE,ESI,EII $\in C_{x, 8}, C_{x, 24}$
#6123: ILE,LSI,SLE,IEI,SEE,LIE,ESI,IEE
#6124: ILE,LSI,SLE,IEI,SEE,LIE,ESI,SLI
#6125: ILE,LSI,SLE,IEI,SEE,LIE,LSE,EII
#6126: ILE,LSI,SLE,IEI,SEE,LIE,LSE,IEE
#6127: ILE,LSI,SLE,IEI,SEE,LIE,LSE,SLI
#6128: ILE,LSI,SLE,IEI,SEE,LIE,EII,IEE
#6129: ILE,LSI,SLE,IEI,SEE,LIE,EII,SLI
#6130: ILE,LSI,SLE,IEI,SEE,LIE,IEE,SLI
#6131: ILE,LSI,SLE,IEI,SEE,ESI,LSE,EII
#6132: ILE,LSI,SLE,IEI,SEE,ESI,LSE,IEE
#6133: ILE,LSI,SLE,IEI,SEE,ESI,LSE,SLI
#6134: ILE,LSI,SLE,IEI,SEE,ESI,EII,IEE
#6135: ILE,LSI,SLE,IEI,SEE,ESI,EII,SLI
#6136: ILE,LSI,SLE,IEI,SEE,ESI,IEE,SLI
#6137: ILE,LSI,SLE,IEI,SEE,LSE,EII,IEE
#6138: ILE,LSI,SLE,IEI,SEE,LSE,EII,SLI
#6139: ILE,LSI,SLE,IEI,SEE,LSE,IEE,SLI
#6140: ILE,LSI,SLE,IEI,SEE,EII,IEE,SLI (+Y1)
#6141: ILE,LSI,SLE,IEI,ILI,LIE,ESI,LSE (Logical Extroverts + Central Introverts $\in C_{g, 8}$ )
#6142: ILE,LSI,SLE,IEI,ILI,LIE,ESI,EII
#6143: ILE,LSI,SLE,IEI,ILI,LIE,ESI,IEE
#6144: ILE,LSI,SLE,IEI,ILI,LIE,ESI,SLI
#6145: ILE,LSI,SLE,IEI,ILI,LIE,LSE,EII
#6146: ILE,LSI,SLE,IEI,ILI,LIE,LSE,IEE
#6147: ILE,LSI,SLE,IEI,ILI,LIE,LSE,SLI
#6148: ILE,LSI,SLE,IEI,ILI,LIE,EII,IEE
#6149: ILE,LSI,SLE,IEI,ILI,LIE,EII,SLI
#6150: ILE,LSI,SLE,IEI,ILI,LIE,IEE,SLI
#6151: ILE,LSI,SLE,IEI,ILI,ESI,LSE,EII
#6152: ILE,LSI,SLE,IEI,ILI,ESI,LSE,IEE
#6153: ILE,LSI,SLE,IEI,ILI,ESI,LSE,SLI
#6154: ILE,LSI,SLE,IEI,ILI,ESI,EII,IEE
#6155: ILE,LSI,SLE,IEI,ILI,ESI,EII,SLI
#6156: ILE,LSI,SLE,IEI,ILI,ESI,IEE,SLI
#6157: ILE,LSI,SLE,IEI,ILI,LSE,EII,IEE
#6158: ILE,LSI,SLE,IEI,ILI,LSE,EII,SLI
#6159: ILE,LSI,SLE,IEI,ILI,LSE,IEE,SLI
#6160: ILE,LSI,SLE,IEI,ILI,EII,IEE,SLI
#6161: ILE,LSI,SLE,IEI,LIE,ESI,LSE,EII
#6162: ILE,LSI,SLE,IEI,LIE,ESI,LSE,IEE
#6163: ILE,LSI,SLE,IEI,LIE,ESI,LSE,SLI
#6164: ILE,LSI,SLE,IEI,LIE,ESI,EII,IEE
#6165: ILE,LSI,SLE,IEI,LIE,ESI,EII,SLI
#6166: ILE,LSI,SLE,IEI,LIE,ESI,IEE,SLI
#6167: ILE,LSI,SLE,IEI,LIE,LSE,EII,IEE
#6168: ILE,LSI,SLE,IEI,LIE,LSE,EII,SLI
#6169: ILE,LSI,SLE,IEI,LIE,LSE,IEE,SLI
#6170: ILE,LSI,SLE,IEI,LIE,EII,IEE,SLI
#6171: ILE,LSI,SLE,IEI,ESI,LSE,EII,IEE
#6172: ILE,LSI,SLE,IEI,ESI,LSE,EII,SLI
#6173: ILE,LSI,SLE,IEI,ESI,LSE,IEE,SLI
#6174: ILE,LSI,SLE,IEI,ESI,EII,IEE,SLI
#6175: ILE,LSI,SLE,IEI,LSE,EII,IEE,SLI
#6176: ILE,LSI,SLE,SEE,ILI,LIE,ESI,LSE
#6177: ILE,LSI,SLE,SEE,ILI,LIE,ESI,EII
#6178: ILE,LSI,SLE,SEE,ILI,LIE,ESI,IEE
#6179: ILE,LSI,SLE,SEE,ILI,LIE,ESI,SLI
#6180: ILE,LSI,SLE,SEE,ILI,LIE,LSE,EII
#6181: ILE,LSI,SLE,SEE,ILI,LIE,LSE,IEE
#6182: ILE,LSI,SLE,SEE,ILI,LIE,LSE,SLI
#6183: ILE,LSI,SLE,SEE,ILI,LIE,EII,IEE
#6184: ILE,LSI,SLE,SEE,ILI,LIE,EII,SLI
#6185: ILE,LSI,SLE,SEE,ILI,LIE,IEE,SLI
#6186: ILE,LSI,SLE,SEE,ILI,ESI,LSE,EII
#6187: ILE,LSI,SLE,SEE,ILI,ESI,LSE,IEE
#6188: ILE,LSI,SLE,SEE,ILI,ESI,LSE,SLI
#6189: ILE,LSI,SLE,SEE,ILI,ESI,EII,IEE
#6190: ILE,LSI,SLE,SEE,ILI,ESI,EII,SLI
#6191: ILE,LSI,SLE,SEE,ILI,ESI,IEE,SLI
#6192: ILE,LSI,SLE,SEE,ILI,LSE,EII,IEE
#6193: ILE,LSI,SLE,SEE,ILI,LSE,EII,SLI
#6194: ILE,LSI,SLE,SEE,ILI,LSE,IEE,SLI
#6195: ILE,LSI,SLE,SEE,ILI,EII,IEE,SLI
#6196: ILE,LSI,SLE,SEE,LIE,ESI,LSE,EII
#6197: ILE,LSI,SLE,SEE,LIE,ESI,LSE,IEE
#6198: ILE,LSI,SLE,SEE,LIE,ESI,LSE,SLI
#6199: ILE,LSI,SLE,SEE,LIE,ESI,EII,IEE $\in C_{x, 7}, C_{x, 23}$
#6200: ILE,LSI,SLE,SEE,LIE,ESI,EII,SLI
#6201: ILE,LSI,SLE,SEE,LIE,ESI,IEE,SLI
#6202: ILE,LSI,SLE,SEE,LIE,LSE,EII,IEE
#6203: ILE,LSI,SLE,SEE,LIE,LSE,EII,SLI
#6204: ILE,LSI,SLE,SEE,LIE,LSE,IEE,SLI
#6205: ILE,LSI,SLE,SEE,LIE,EII,IEE,SLI
#6206: ILE,LSI,SLE,SEE,ESI,LSE,EII,IEE
#6207: ILE,LSI,SLE,SEE,ESI,LSE,EII,SLI
#6208: ILE,LSI,SLE,SEE,ESI,LSE,IEE,SLI
#6209: ILE,LSI,SLE,SEE,ESI,EII,IEE,SLI
#6210: ILE,LSI,SLE,SEE,LSE,EII,IEE,SLI
#6211: ILE,LSI,SLE,ILI,LIE,ESI,LSE,EII
#6212: ILE,LSI,SLE,ILI,LIE,ESI,LSE,IEE
#6213: ILE,LSI,SLE,ILI,LIE,ESI,LSE,SLI (ESI HEF + Logical Process $\in C_{g, 7}$ )
#6214: ILE,LSI,SLE,ILI,LIE,ESI,EII,IEE
#6215: ILE,LSI,SLE,ILI,LIE,ESI,EII,SLI
#6216: ILE,LSI,SLE,ILI,LIE,ESI,IEE,SLI
#6217: ILE,LSI,SLE,ILI,LIE,LSE,EII,IEE
#6218: ILE,LSI,SLE,ILI,LIE,LSE,EII,SLI
#6219: ILE,LSI,SLE,ILI,LIE,LSE,IEE,SLI
#6220: ILE,LSI,SLE,ILI,LIE,EII,IEE,SLI
#6221: ILE,LSI,SLE,ILI,ESI,LSE,EII,IEE
#6222: ILE,LSI,SLE,ILI,ESI,LSE,EII,SLI
#6223: ILE,LSI,SLE,ILI,ESI,LSE,IEE,SLI
#6224: ILE,LSI,SLE,ILI,ESI,EII,IEE,SLI
#6225: ILE,LSI,SLE,ILI,LSE,EII,IEE,SLI
#6226: ILE,LSI,SLE,LIE,ESI,LSE,EII,IEE
#6227: ILE,LSI,SLE,LIE,ESI,LSE,EII,SLI
#6228: ILE,LSI,SLE,LIE,ESI,LSE,IEE,SLI
#6229: ILE,LSI,SLE,LIE,ESI,EII,IEE,SLI
#6230: ILE,LSI,SLE,LIE,LSE,EII,IEE,SLI
#6231: ILE,LSI,SLE,ESI,LSE,EII,IEE,SLI
#6232: ILE,LSI,IEI,SEE,ILI,LIE,ESI,LSE
#6233: ILE,LSI,IEI,SEE,ILI,LIE,ESI,EII
#6234: ILE,LSI,IEI,SEE,ILI,LIE,ESI,IEE
#6235: ILE,LSI,IEI,SEE,ILI,LIE,ESI,SLI
#6236: ILE,LSI,IEI,SEE,ILI,LIE,LSE,EII
#6237: ILE,LSI,IEI,SEE,ILI,LIE,LSE,IEE
#6238: ILE,LSI,IEI,SEE,ILI,LIE,LSE,SLI
#6239: ILE,LSI,IEI,SEE,ILI,LIE,EII,IEE
#6240: ILE,LSI,IEI,SEE,ILI,LIE,EII,SLI
#6241: ILE,LSI,IEI,SEE,ILI,LIE,IEE,SLI
#6242: ILE,LSI,IEI,SEE,ILI,ESI,LSE,EII
#6243: ILE,LSI,IEI,SEE,ILI,ESI,LSE,IEE
#6244: ILE,LSI,IEI,SEE,ILI,ESI,LSE,SLI
#6245: ILE,LSI,IEI,SEE,ILI,ESI,EII,IEE
#6246: ILE,LSI,IEI,SEE,ILI,ESI,EII,SLI
#6247: ILE,LSI,IEI,SEE,ILI,ESI,IEE,SLI
#6248: ILE,LSI,IEI,SEE,ILI,LSE,EII,IEE
#6249: ILE,LSI,IEI,SEE,ILI,LSE,EII,SLI
#6250: ILE,LSI,IEI,SEE,ILI,LSE,IEE,SLI
#6251: ILE,LSI,IEI,SEE,ILI,EII,IEE,SLI
#6252: ILE,LSI,IEI,SEE,LIE,ESI,LSE,EII
#6253: ILE,LSI,IEI,SEE,LIE,ESI,LSE,IEE
#6254: ILE,LSI,IEI,SEE,LIE,ESI,LSE,SLI
#6255: ILE,LSI,IEI,SEE,LIE,ESI,EII,IEE
#6256: ILE,LSI,IEI,SEE,LIE,ESI,EII,SLI $\in C_{x, 6}, C_{x, 22}$
#6257: ILE,LSI,IEI,SEE,LIE,ESI,IEE,SLI
#6258: ILE,LSI,IEI,SEE,LIE,LSE,EII,IEE
#6259: ILE,LSI,IEI,SEE,LIE,LSE,EII,SLI
#6260: ILE,LSI,IEI,SEE,LIE,LSE,IEE,SLI
#6261: ILE,LSI,IEI,SEE,LIE,EII,IEE,SLI
#6262: ILE,LSI,IEI,SEE,ESI,LSE,EII,IEE
#6263: ILE,LSI,IEI,SEE,ESI,LSE,EII,SLI
#6264: ILE,LSI,IEI,SEE,ESI,LSE,IEE,SLI
#6265: ILE,LSI,IEI,SEE,ESI,EII,IEE,SLI
#6266: ILE,LSI,IEI,SEE,LSE,EII,IEE,SLI
#6267: ILE,LSI,IEI,ILI,LIE,ESI,LSE,EII
#6268: ILE,LSI,IEI,ILI,LIE,ESI,LSE,IEE (LIE HEF + Logical Process $\in C_{g, 6}$ )
#6269: ILE,LSI,IEI,ILI,LIE,ESI,LSE,SLI
#6270: ILE,LSI,IEI,ILI,LIE,ESI,EII,IEE
#6271: ILE,LSI,IEI,ILI,LIE,ESI,EII,SLI
#6272: ILE,LSI,IEI,ILI,LIE,ESI,IEE,SLI
#6273: ILE,LSI,IEI,ILI,LIE,LSE,EII,IEE
#6274: ILE,LSI,IEI,ILI,LIE,LSE,EII,SLI
#6275: ILE,LSI,IEI,ILI,LIE,LSE,IEE,SLI
#6276: ILE,LSI,IEI,ILI,LIE,EII,IEE,SLI
#6277: ILE,LSI,IEI,ILI,ESI,LSE,EII,IEE
#6278: ILE,LSI,IEI,ILI,ESI,LSE,EII,SLI
#6279: ILE,LSI,IEI,ILI,ESI,LSE,IEE,SLI
#6280: ILE,LSI,IEI,ILI,ESI,EII,IEE,SLI
#6281: ILE,LSI,IEI,ILI,LSE,EII,IEE,SLI
#6282: ILE,LSI,IEI,LIE,ESI,LSE,EII,IEE
#6283: ILE,LSI,IEI,LIE,ESI,LSE,EII,SLI
#6284: ILE,LSI,IEI,LIE,ESI,LSE,IEE,SLI
#6285: ILE,LSI,IEI,LIE,ESI,EII,IEE,SLI
#6286: ILE,LSI,IEI,LIE,LSE,EII,IEE,SLI
#6287: ILE,LSI,IEI,ESI,LSE,EII,IEE,SLI
#6288: ILE,LSI,SEE,ILI,LIE,ESI,LSE,EII
#6289: ILE,LSI,SEE,ILI,LIE,ESI,LSE,IEE
#6290: ILE,LSI,SEE,ILI,LIE,ESI,LSE,SLI
#6291: ILE,LSI,SEE,ILI,LIE,ESI,EII,IEE
#6292: ILE,LSI,SEE,ILI,LIE,ESI,EII,SLI
#6293: ILE,LSI,SEE,ILI,LIE,ESI,IEE,SLI
#6294: ILE,LSI,SEE,ILI,LIE,LSE,EII,IEE
#6295: ILE,LSI,SEE,ILI,LIE,LSE,EII,SLI
#6296: ILE,LSI,SEE,ILI,LIE,LSE,IEE,SLI
#6297: ILE,LSI,SEE,ILI,LIE,EII,IEE,SLI
#6298: ILE,LSI,SEE,ILI,ESI,LSE,EII,IEE
#6299: ILE,LSI,SEE,ILI,ESI,LSE,EII,SLI
#6300: ILE,LSI,SEE,ILI,ESI,LSE,IEE,SLI
#6301: ILE,LSI,SEE,ILI,ESI,EII,IEE,SLI
#6302: ILE,LSI,SEE,ILI,LSE,EII,IEE,SLI
#6303: ILE,LSI,SEE,LIE,ESI,LSE,EII,IEE
#6304: ILE,LSI,SEE,LIE,ESI,LSE,EII,SLI
#6305: ILE,LSI,SEE,LIE,ESI,LSE,IEE,SLI
#6306: ILE,LSI,SEE,LIE,ESI,EII,IEE,SLI $\in C_{x, 5}, C_{x, 21}$
#6307: ILE,LSI,SEE,LIE,LSE,EII,IEE,SLI
#6308: ILE,LSI,SEE,ESI,LSE,EII,IEE,SLI
#6309: ILE,LSI,ILI,LIE,ESI,LSE,EII,IEE
#6310: ILE,LSI,ILI,LIE,ESI,LSE,EII,SLI
#6311: ILE,LSI,ILI,LIE,ESI,LSE,IEE,SLI (Logical Positivists + Descending Negativists $\in C_{g, 5}$ )
#6312: ILE,LSI,ILI,LIE,ESI,EII,IEE,SLI
#6313: ILE,LSI,ILI,LIE,LSE,EII,IEE,SLI
#6314: ILE,LSI,ILI,ESI,LSE,EII,IEE,SLI
#6315: ILE,LSI,LIE,ESI,LSE,EII,IEE,SLI
#6316: ILE,SLE,IEI,SEE,ILI,LIE,ESI,LSE
#6317: ILE,SLE,IEI,SEE,ILI,LIE,ESI,EII
#6318: ILE,SLE,IEI,SEE,ILI,LIE,ESI,IEE
#6319: ILE,SLE,IEI,SEE,ILI,LIE,ESI,SLI
#6320: ILE,SLE,IEI,SEE,ILI,LIE,LSE,EII
#6321: ILE,SLE,IEI,SEE,ILI,LIE,LSE,IEE
#6322: ILE,SLE,IEI,SEE,ILI,LIE,LSE,SLI
#6323: ILE,SLE,IEI,SEE,ILI,LIE,EII,IEE
#6324: ILE,SLE,IEI,SEE,ILI,LIE,EII,SLI
#6325: ILE,SLE,IEI,SEE,ILI,LIE,IEE,SLI
#6326: ILE,SLE,IEI,SEE,ILI,ESI,LSE,EII
#6327: ILE,SLE,IEI,SEE,ILI,ESI,LSE,IEE
#6328: ILE,SLE,IEI,SEE,ILI,ESI,LSE,SLI
#6329: ILE,SLE,IEI,SEE,ILI,ESI,EII,IEE
#6330: ILE,SLE,IEI,SEE,ILI,ESI,EII,SLI
#6331: ILE,SLE,IEI,SEE,ILI,ESI,IEE,SLI
#6332: ILE,SLE,IEI,SEE,ILI,LSE,EII,IEE
#6333: ILE,SLE,IEI,SEE,ILI,LSE,EII,SLI
#6334: ILE,SLE,IEI,SEE,ILI,LSE,IEE,SLI
#6335: ILE,SLE,IEI,SEE,ILI,EII,IEE,SLI
#6336: ILE,SLE,IEI,SEE,LIE,ESI,LSE,EII $\in C_{x, 4}, C_{x, 20}$
#6337: ILE,SLE,IEI,SEE,LIE,ESI,LSE,IEE
#6338: ILE,SLE,IEI,SEE,LIE,ESI,LSE,SLI
#6339: ILE,SLE,IEI,SEE,LIE,ESI,EII,IEE
#6340: ILE,SLE,IEI,SEE,LIE,ESI,EII,SLI
#6341: ILE,SLE,IEI,SEE,LIE,ESI,IEE,SLI
#6342: ILE,SLE,IEI,SEE,LIE,LSE,EII,IEE
#6343: ILE,SLE,IEI,SEE,LIE,LSE,EII,SLI
#6344: ILE,SLE,IEI,SEE,LIE,LSE,IEE,SLI
#6345: ILE,SLE,IEI,SEE,LIE,EII,IEE,SLI
#6346: ILE,SLE,IEI,SEE,ESI,LSE,EII,IEE
#6347: ILE,SLE,IEI,SEE,ESI,LSE,EII,SLI
#6348: ILE,SLE,IEI,SEE,ESI,LSE,IEE,SLI
#6349: ILE,SLE,IEI,SEE,ESI,EII,IEE,SLI
#6350: ILE,SLE,IEI,SEE,LSE,EII,IEE,SLI
#6351: ILE,SLE,IEI,ILI,LIE,ESI,LSE,EII (EII HEF + Central Result $\in C_{g, 4}$ )
#6352: ILE,SLE,IEI,ILI,LIE,ESI,LSE,IEE
#6353: ILE,SLE,IEI,ILI,LIE,ESI,LSE,SLI
#6354: ILE,SLE,IEI,ILI,LIE,ESI,EII,IEE
#6355: ILE,SLE,IEI,ILI,LIE,ESI,EII,SLI
#6356: ILE,SLE,IEI,ILI,LIE,ESI,IEE,SLI
#6357: ILE,SLE,IEI,ILI,LIE,LSE,EII,IEE
#6358: ILE,SLE,IEI,ILI,LIE,LSE,EII,SLI
#6359: ILE,SLE,IEI,ILI,LIE,LSE,IEE,SLI
#6360: ILE,SLE,IEI,ILI,LIE,EII,IEE,SLI
#6361: ILE,SLE,IEI,ILI,ESI,LSE,EII,IEE
#6362: ILE,SLE,IEI,ILI,ESI,LSE,EII,SLI
#6363: ILE,SLE,IEI,ILI,ESI,LSE,IEE,SLI
#6364: ILE,SLE,IEI,ILI,ESI,EII,IEE,SLI
#6365: ILE,SLE,IEI,ILI,LSE,EII,IEE,SLI
#6366: ILE,SLE,IEI,LIE,ESI,LSE,EII,IEE
#6367: ILE,SLE,IEI,LIE,ESI,LSE,EII,SLI
#6368: ILE,SLE,IEI,LIE,ESI,LSE,IEE,SLI
#6369: ILE,SLE,IEI,LIE,ESI,EII,IEE,SLI
#6370: ILE,SLE,IEI,LIE,LSE,EII,IEE,SLI
#6371: ILE,SLE,IEI,ESI,LSE,EII,IEE,SLI
#6372: ILE,SLE,SEE,ILI,LIE,ESI,LSE,EII
#6373: ILE,SLE,SEE,ILI,LIE,ESI,LSE,IEE
#6374: ILE,SLE,SEE,ILI,LIE,ESI,LSE,SLI
#6375: ILE,SLE,SEE,ILI,LIE,ESI,EII,IEE
#6376: ILE,SLE,SEE,ILI,LIE,ESI,EII,SLI
#6377: ILE,SLE,SEE,ILI,LIE,ESI,IEE,SLI
#6378: ILE,SLE,SEE,ILI,LIE,LSE,EII,IEE
#6379: ILE,SLE,SEE,ILI,LIE,LSE,EII,SLI
#6380: ILE,SLE,SEE,ILI,LIE,LSE,IEE,SLI
#6381: ILE,SLE,SEE,ILI,LIE,EII,IEE,SLI
#6382: ILE,SLE,SEE,ILI,ESI,LSE,EII,IEE
#6383: ILE,SLE,SEE,ILI,ESI,LSE,EII,SLI
#6384: ILE,SLE,SEE,ILI,ESI,LSE,IEE,SLI
#6385: ILE,SLE,SEE,ILI,ESI,EII,IEE,SLI
#6386: ILE,SLE,SEE,ILI,LSE,EII,IEE,SLI
#6387: ILE,SLE,SEE,LIE,ESI,LSE,EII,IEE $\in C_{x, 3}, C_{x, 19}$
#6388: ILE,SLE,SEE,LIE,ESI,LSE,EII,SLI
#6389: ILE,SLE,SEE,LIE,ESI,LSE,IEE,SLI
#6390: ILE,SLE,SEE,LIE,ESI,EII,IEE,SLI
#6391: ILE,SLE,SEE,LIE,LSE,EII,IEE,SLI
#6392: ILE,SLE,SEE,ESI,LSE,EII,IEE,SLI
#6393: ILE,SLE,ILI,LIE,ESI,LSE,EII,IEE
#6394: ILE,SLE,ILI,LIE,ESI,LSE,EII,SLI (ESI+EII HEF $\in C_{g, 3}$ )
#6395: ILE,SLE,ILI,LIE,ESI,LSE,IEE,SLI
#6396: ILE,SLE,ILI,LIE,ESI,EII,IEE,SLI
#6397: ILE,SLE,ILI,LIE,LSE,EII,IEE,SLI
#6398: ILE,SLE,ILI,ESI,LSE,EII,IEE,SLI
#6399: ILE,SLE,LIE,ESI,LSE,EII,IEE,SLI
#6400: ILE,IEI,SEE,ILI,LIE,ESI,LSE,EII
#6401: ILE,IEI,SEE,ILI,LIE,ESI,LSE,IEE
#6402: ILE,IEI,SEE,ILI,LIE,ESI,LSE,SLI
#6403: ILE,IEI,SEE,ILI,LIE,ESI,EII,IEE
#6404: ILE,IEI,SEE,ILI,LIE,ESI,EII,SLI
#6405: ILE,IEI,SEE,ILI,LIE,ESI,IEE,SLI
#6406: ILE,IEI,SEE,ILI,LIE,LSE,EII,IEE
#6407: ILE,IEI,SEE,ILI,LIE,LSE,EII,SLI
#6408: ILE,IEI,SEE,ILI,LIE,LSE,IEE,SLI
#6409: ILE,IEI,SEE,ILI,LIE,EII,IEE,SLI
#6410: ILE,IEI,SEE,ILI,ESI,LSE,EII,IEE
#6411: ILE,IEI,SEE,ILI,ESI,LSE,EII,SLI
#6412: ILE,IEI,SEE,ILI,ESI,LSE,IEE,SLI
#6413: ILE,IEI,SEE,ILI,ESI,EII,IEE,SLI
#6414: ILE,IEI,SEE,ILI,LSE,EII,IEE,SLI
#6415: ILE,IEI,SEE,LIE,ESI,LSE,EII,IEE
#6416: ILE,IEI,SEE,LIE,ESI,LSE,EII,SLI $\in C_{x, 2}, C_{x, 18}$
#6417: ILE,IEI,SEE,LIE,ESI,LSE,IEE,SLI
#6418: ILE,IEI,SEE,LIE,ESI,EII,IEE,SLI
#6419: ILE,IEI,SEE,LIE,LSE,EII,IEE,SLI
#6420: ILE,IEI,SEE,ESI,LSE,EII,IEE,SLI
#6421: ILE,IEI,ILI,LIE,ESI,LSE,EII,IEE (LIE+EII HEF $\in C_{g, 2}$ )
#6422: ILE,IEI,ILI,LIE,ESI,LSE,EII,SLI
#6423: ILE,IEI,ILI,LIE,ESI,LSE,IEE,SLI
#6424: ILE,IEI,ILI,LIE,ESI,EII,IEE,SLI
#6425: ILE,IEI,ILI,LIE,LSE,EII,IEE,SLI
#6426: ILE,IEI,ILI,ESI,LSE,EII,IEE,SLI
#6427: ILE,IEI,LIE,ESI,LSE,EII,IEE,SLI
#6428: ILE,SEE,ILI,LIE,ESI,LSE,EII,IEE
#6429: ILE,SEE,ILI,LIE,ESI,LSE,EII,SLI
#6430: ILE,SEE,ILI,LIE,ESI,LSE,IEE,SLI
#6431: ILE,SEE,ILI,LIE,ESI,EII,IEE,SLI
#6432: ILE,SEE,ILI,LIE,LSE,EII,IEE,SLI
#6433: ILE,SEE,ILI,ESI,LSE,EII,IEE,SLI
#6434: ILE,SEE,LIE,ESI,LSE,EII,IEE,SLI $\in C_{x, 1}, C_{x, 17}$
#6435: ILE,ILI,LIE,ESI,LSE,EII,IEE,SLI (EII HEF + Descending Result $\in C_{g, 1}$ )

Appendix B: Example Subclasses of Dichotomy Systems

Superego Respecting

$C_{g, 1 - 16} or D$

#2808: Irrational / Rational
#2229: Process / Result
#426: Democratic / Aristocratic
#4082: Extroverted / Introverted
#5266: Static / Dynamic
#4407: Positivist / Negativist
#5083: Questim / Declatim

$C_{g, 17 - 32}$

#2808: Irrational / Rational
#2229: Process / Result
#426: Democratic / Aristocratic
#4153: +X7 / -X7
#4336: +X4 / -X4
#5012: +X3 / -X3
#5337: +X8 / -X8

$C_{g, 33 - 48}$

#2229: Process / Result #4082: Extroverted / Introverted
#5083: Questim / Declatim
#1166: +Y6 / -Y6
#1891: +Y3 / -Y3
#3490: +Y8 / -Y8
#6140: +Y1 / -Y1

$C_{g, 49 - 64}$

#2229: Process / Result
#5266: Static / Dynamic
#4407: Positivist / Negativist
#1095: +Z4 / -Z4
#1962: +Z7 / -Z7
#3279: +Z1 / -Z1
#5929: +Z6 / -Z6

$C_{g, 65 - 80}$

#2208: Irrational / Rational
#4407: Positivist / Negativist
#5083: Questim / Declatim
#757: +A4 / -A4
#1764: +A8 / -A8
#3617: -A3 / -A3
#5731: +A7 / -A7

$C_{g, 81 - 96}$

#2208: Irrational / Rational
#4082: Extroverted / Introverted
#5266: Static / Dynamic
#968: +B8 / -B8
#1553: +B7 / -B7
#3688: +B1 / -B1
#5802: +B5 / -B5

$C_{g, 97 - 112}$

#426: Democratic / Aristocratic
#5083: Questim / Declatim
#5266: Static / Dynamic
#2356: +Γ3 / -Γ3
#2681: +Γ2 / -Γ2
#3955: +Γ8 / -Γ8
#4534: +Γ5 / -Γ5

$C_{g, 113 - 128}$

#426: Democratic / Aristocratic
#4082: Extroverted / Introverted
#4407: Positivist / Negativist
#2427: +Δ7 / -Δ7
#2610: +Δ8 / -Δ8
#4885: +Δ5 / -Δ5
#5464: +Δ6 / -Δ6

Extinguishment Respecting

$C_{x, 1 - 16}$

#2808: Irrational / Rational
#2229: Process / Result
#426: Democratic / Aristocratic
#5098: Intuitive / Sensing
#5279: Logical / Ethical
#4430: Tactical / Strategic
#4111: Constructivist / Emotivist

$C_{x, 17 - 32}$

#2808: Irrational / Rational
#2229: Process / Result
#426: Democratic / Aristocratic
#5348: 1stAbstract / 1stInvolved
#4180: 1stInternal / 1stExternal
#5029: 2ndAbstract / 2ndInvolved
#4361: 2ndExternal / 2ndInternal

Dual Respecting

$C_{d, 1 - 16}$

#2808: Irrational / Rational
#2229: Process / Result
#426: Democratic / Aristocratic
#495: Judicious / Decisive
#1: Merry / Serious
#2280: Carefree / Farsighted
#2849: Yielding / Obstinate

$C_{d, 17 - 32}$

#2808: Irrational / Rational
#2229: Process / Result
#426: Democratic / Aristocratic
#45: 1stAlpha / 1stGamma
#3003: 1stDelta / 1stBeta
#308: 2ndAlpha / 2ndGamma
#2093: 2ndBeta / 2ndDelta

Activation Respecting

$C_{a, 1 - 16}$

#426: Democratic / Aristocratic
#4082: Extroverted / Introverted
#4407: Positivist / Negativist
#495: Judicious / Decisive
#1: Merry / Serious
#4430: Tactical / Strategic
#4111: Constructivist / Emotivist

$C_{a, 17 - 32}$

#426: Democratic / Aristocratic
#4082: Extroverted / Introverted
#4407: Positivist / Negativist
#3804: EIE+IEI HEF / LSE+SLI HEF
#4718: EII+IEE HEF / LSI+SLE HEF
#80: SEI+ESE HEF / ILI+LIE HEF
#225: ILE+LII HEF / SEE+ESI HEF

Quasi Identity Respecting

$C_{q, 1 - 16}$

#426: Democratic / Aristocratic
#4082: Extroverted / Introverted
#4407: Positivist / Negativist
#5098: Intuitive / Sensory
#5279: Logical / Ethical
#2280: Carefree / Farsighted
#2849: Yielding / Obstinate

$C_{q, 17 - 32}$

#426: Democratic / Aristocratic
#4082: Extroverted / Introverted
#4407: Positivist / Negativist
#5473: SLE+EII HEF / LSI+IEE HEF
#4904: EIE+SLI HEF / IEI+LSE HEF
#2655: ILE+ESI HEF / LII+SEE HEF
#2474: SEI+LIE HEF / ESE+ILI HEF

Mirror Respecting

$C_{m, 1 - 16}$

#426: Democratic / Aristocratic
#5083: Questim / Declatim
#5266: Static / Dynamic
#5098: Intuitive / Sensory
#5279: Logical / Ethical
#495: Judicious / Decisive
#1: Merry / Serious

$C_{m, 17 - 32}$

#426: Democratic / Aristocratic
#5083: Questim / Declatim
#5266: Static / Dynamic
#107: SEI+LII HEF / ILI+ESI HEF
#198: ILE+ESE HEF / SEE+LIE HEF
#4727: EIE+SLE HEF / LSE+IEE HEF
#5641: EII+SLI HEF / LSI+IEI HEF

Conflict Respecting

$C_{c, 1 - 16}$

#426: Democratic / Aristocratic
#5083: Questim / Declatim
#5266: Static / Dynamic
#4430: Tactical / Strategic
#4111: Constructivist / Emotivist
#2280: Carefree / Farsighted
#2849: Yielding / Obstinate

$C_{c, 17 - 32}$

#426: Democratic / Aristocratic
#5083: Questim / Declatim
#5266: Static / Dynamic
#3986: EIE+IEE HEF / SLE+LSE HEF
#4555: IEI+EII HEF / LSI+SLI HEF
#2724: ILE+LIE HEF / ESE+SEE HEF
#2405: SEI+ESI HEF / LII+ILI HEF

Semi Duality Respecting

$C_{h, 1 - 16}$

#2808: Irrational / Rational
#4407: Positivist / Negativist
#5083: Questim / Declatim
#1033: ILE+IEE HEF / SLE+SEE HEF
#1612: SEI+SLI HEF / IEI+ILI HEF
#3024: ESE+EIE HEF / LIE+LSE HEF
#6394: ESI+EII HEF / LII+LSI HEF

$C_{h, 17 - 32}$

#2808: Irrational / Rational
#4407: Positivist / Negativist
#5083: Questim / Declatim
#45: 1stAlpha / 1stGamma
#3003: 1stDelta / 1stBeta
#4361: 2ndExternal / 2ndInternal
#5029: 2ndAbstract / 2ndInvolved

Mirage Respecting

$C_{i, 1 - 16}$

#2808: Irrational / Rational
#4407: Positivist / Negativist
#5083: Questim / Declatim
#3721: LII+EII HEF / LSI+ESI HEF
#5807: EIE+LIE HEF / ESE+LSE HEF
#1632: ILE+SLE HEF / SEE+IEE HEF
#635: SEI+IEI HEF / ILI+SLI HEF

$C_{i, 17 - 32}$

#2808: Irrational / Rational
#4407: Positivist / Negativist
#5083: Questim / Declatim
#308: 2ndAlpha / 2ndGamma
#2093: 2ndBeta / 2ndDelta #4180: 1stInternal / 1stExternal
#5348: 1stAbstract / 1stInvolved

Kindred Respecting

$C_{k, 1 - 16}$

#2808: Irrational / Rational
#4082: Extroverted / Introverted
#5266: Static / Dynamic
#824: SEI+IEE HEF / SLE+ILI HEF
#1821: ILE+SLI HEF / IEI+SEE HEF
#3051: LII+EIE HEF / ESI+LSE HEF
#6421: LIE+EII HEF / ESE+LSI HEF

$C_{k, 17 - 32}$

#2808: Irrational / Rational
#4082: Extroverted / Introverted
#5266: Static / Dynamic
#45: 1stAlpha / 1stGamma
#3003: 1stDelta / 1stBeta
#4180: 1stInternal / 1stExternal
#5348: 1stAbstract / 1stInvolved

Business Respecting

$C_{l, 1 - 16}$

#2808: Irrational / Rational
#4082: Extroverted / Introverted
#5266: Static / Dynamic
#844: ILE+IEI HEF / SEE+SLI HEF
#1423: SEI+SLE HEF / ILI+IEE HEF
#3652: ESE+EII HEF / LSI+LIE HEF
#5738: EIE+ESI HEF / LII+LSE HEF

$C_{l, 17 - 32}$

#2808: Irrational / Rational
#4082: Extroverted / Introverted
#5266: Static / Dynamic
#308: 2ndAlpha / 2ndGamma
#2093: 2ndBeta / 2ndDelta
#4361: 2ndExternal / 2ndInternal
#5029: 2ndAbstract / 2ndInvolved

Dichotomies / Activation Quasi Identity HEF

Dichotomy Table (Activation Quasi HEF)

Classes of IM Dichotomies


	$O$ Orientation Dichotomy 1. Valid / Null 2. Extroverted / Introverted 3. Democratic / Aristocratic 4. Positivist / Negativist	$D A$ Dem Activation Dichotomy 1. SEI+LII HEF / ILI+ESI HEF 2. EIE+IEE HEF HEF / SLE+LSE HEF 3. ILE+ESE HEF / SEE+LIE HEF 4. IEI+EII HEF / LSI+SLI HEF
	$D Q$ Dem Quasi Identity Dichotomy 1. ILE+LIE HEF / ESE+SEE HEF 2. EII+SLI HEF / LSI+IEI HEF 3. SEI+ESI HEF / LII+ILI HEF 4. EIE+SLE HEF / LSE+IEE HEF	$P$ Pivotal Dichotomy 1. Irrational / Rational 2. Static / Dynamic 3. Process / Result 4. Questim / Declatim

Dichotomies / Kindred Business HEF

Dichotomy Table (Kindred Business HEF)

Classes of IM Dichotomies


	$G$ General Dichotomy 1. Valid / Null 2. Static / Dynamic 3. Irrational / Rational 4. Extroverted / Introverted	$P L$ P Lookalikes Dichotomy 1. SEI+IEI HEF / ILI+SLI HEF 2. ESI+EII HEF / LII+LSI HEF 3. ILE+SLE HEF / SEE+IEE HEF 4. ESE+EIE HEF / LIE+LSE HEF
	$P K$ P Kindreds Dichotomy 1. ILE+IEE HEF / SLE+SEE HEF 2. EIE+LIE HEF / ESE+LSE HEF 3. SEI+SLI HEF / IEI+LII HEF 4. LII+EII HEF / LSI+ESI HEF	$U$ Supralocal Dichotomy 1. Democratic / Aristocratic 2. Questim / Declatim 3. Process / Result 4. Positivist / Negativist

Dichotomies / Mirror Conflict HEF

Dichotomy Table (Mirror Conflict HEF)

Classes of IM Dichotomies


	$V$ Vector Dichotomy 1. Valid / Null 2. Static / Dynamic 3. Democratic / Aristocratic 4. Questim / Declatim	$D C$ Dem Conflict Dichotomy 1. SEI+LIE HEF / ESE+ILI HEF 2. EII+IEE HEF / LSI+SLE HEF 3. ILE+ESI HEF / LII+SEE HEF 4. EIE+IEI HEF / LSE+SLI HEF
	$D M$ Dem Mirrors Dichotomy 1. ILE+LII HEF / SEE+ESI HEF 2. EIE+SLI HEF / IEI+LSE HEF 3. SEI+ESE HEF / ILI+LIE HEF 4. SLE+EII HEF / LSI+IEE HEF	$C$ Converse Dichotomy 1. Irrational / Rational 2. Extroverted / Introverted 3. Process / Result 4. Positivist / Negativist

Dichotomies / Parallel Club Quadra Charged Rationality

Dichotomy Table (Parallel Club Quadra Charged Rationality)

Classes of IM Elements


	$O$ Orientation Dichotomy 1. Valid / Null 2. Extroverted / Introverted 3. Democratic / Aristocratic 4. Positivist / Negativist	$+ Q$ + Quadra Dichotomy 1. Ascending Positivists + Ethical Negativists / Descending Positivists + Logical Negativists 2. Peripheral Positivists + Intuitive Negativists / Central Positivists + Sensing Negativists 3. Peripheral Positivists + Sensing Negativists / Central Positivists + Intuitive Negativists 4. Ascending Positivists + Logical Negativists / Descending Positivists + Ethical Negativists
	$- Q$ - Quadra Dichotomy 1. Peripheral Negativists + Intuitive Positivists / Central Negativists + Sensing Positivists 2. Descending Negativists + Logical Positivists / Ascending Negativists + Ethical Positivists 3. Ascending Negativists + Logical Positivists / Descending Negativists + Ethical Positivists 4. Central Negativists + Intuitive Positivists / Peripheral Negativists + Sensing Positivists	$P$ Pivotal Dichotomy 1. Irrational / Rational 2. Static / Dynamic 3. Process / Result 4. Questim / Declatim

Dichotomies / Perpendicular Club Quadra Vertedness

Dichotomy Table (Perpendicular Club Quadra Vertedness)

Classes of IM Dichotomies


	$Δ$ Displacement Dichotomy 1. Valid / Null 2. Questim / Declatim 3. Irrational / Rational 4. Positivist / Negativist	$I S$ $I S \in d_{0}$ Exception Dichotomy 1. Logical Extroverts + Peripheral Introverts / Ethical Extroverts + Central Introverts 2. Peripheral Extroverts + Logical Introverts / Central Extroverts + Ethical Introverts 3. Ascending Extroverts + Sensing Introverts / Descending Extroverts + Intuitive Introverts 4. Intuitive Extroverts + Descending Introverts / Sensing Extroverts + Ascending Introverts
	$I F$ $I F \in d_{0}$ Exception Dichotomy 1. Intuitive Extroverts + Ascending Introverts / Sensing Extroverts + Descending Introverts 2. Ascending Extroverts + Intuitive Introverts / Descending Extroverts + Sensing Introverts 3. Peripheral Extroverts + Ethical Introverts / Central Extroverts + Logical Introverts 4. Logical Extroverts + Central Introverts / Ethical Extroverts + Peripheral Introverts	$E$ Extrapolative Dichotomy 1. Democratic / Aristocratic 2. Static / Dynamic 3. Process / Result 4. Extroverted / Introverted

Dichotomies / Semidual Mirage HEF

Dichotomy Table (Semidual Mirage HEF)

Classes of IM Dichotomies


	$Δ$ Displacement Dichotomy 1. Valid / Null 2. Questim / Declatim 3. Irrational / Rational 4. Positivist / Negativist	$P H$ P Half-duals Dichotomy 1. SEI+IEE HEF / SLE+ILI HEF 2. EIE+ESI HEF / LII+LSE HEF 3. ILE+SLI HEF / IEI+SEE HEF 4. ESE+EII HEF / LSI+LIE HEF
	$P I$ P Illusory Dichotomy 1. ILE+IEI HEF / SEE+SLI HEF 2. LIE+EII HEF / ESE+LSI HEF 3. SEI+SLE HEF / ILI+IEE HEF 4. LII+EIE HEF / ESE+LSE HEF	$E$ Extrapolative Dichotomy 1. Democratic / Aristocratic 2. Static / Dynamic 3. Process / Result 4. Extroverted / Introverted

Dichotomies / Tencer-Minaev

Dichotomy Table (Tencer-Minaev)

Classes of IM Dichotomies

	Positions Democratic Information	Does Not Position Democratic Information
Positions Aristocratic Information	$V$ Vector Dichotomy 1. Valid / Null 2. Static / Dynamic 3. Democratic / Aristocratic 4. Questim / Declatim	$A$ Aristocratic Dichotomy 1. 1stInternal / 1stExternal 2. 1stDelta / 1stBeta 3. 2ndExternal / 2ndInternal 4. 2ndBeta / 2ndDelta
Does Not Position Aristocratic Information	$D$ Democratic Dichotomy 1. 1stAbstract / 1stInvolved 2. 1stAlpha / 1stGamma 3. 2ndAbstract / 2ndInvolved 4. 2ndAlpha / 2ndGamma	$C$ Converse Dichotomy 1. Irrational / Rational 2. Extroverted / Introverted 3. Process / Result 4. Positivist / Negativist

Sets

Vector Set

$V = {V_{1}, V_{2}, V_{3}, V_{4}}$

Aristocratic Set

$A = {A_{1}, A_{2}, A_{3}, A_{4}}$

Democratic Set

$D = {D_{1}, D_{2}, D_{3}, D_{4}}$

Converse Set

$C = {C_{1}, C_{2}, C_{3}, C_{4}}$

General Set

$G = {V_{1}, V_{2}, C_{1}, C_{2}}$

Supralocal Set

$U = {V_{3}, V_{4}, C_{3}, C_{4}}$

Accepting Set

$A C = {A_{1}, A_{2}, D_{1}, D_{2}}$

Producing Set

$PR = {A_{3}, A_{4}, D_{3}, D_{4}}$

Faculty Set

$F = {A_{1}, A_{3}, D_{1}, D_{3}}$

Axis Set ( $Q$ = Quadra)

$Q = {A_{2}, A_{4}, D_{2}, D_{4}}$

Central Set

$Z = {V_{1}, V_{3}, C_{1}, C_{3}}$

Square / Dihedral Set

$S = {V_{2}, V_{4}, C_{2}, C_{4}}$

Displacement Set

$Δ = {V_{1}, V_{4}, C_{1}, C_{4}}$

Extrapolative Set

$E = {V_{2}, V_{3}, C_{2}, C_{3}}$

Orientation Set

$O = {V_{1}, V_{3}, C_{2}, C_{4}}$

Pivotal Set

$P = {V_{2}, V_{4}, C_{1}, C_{3}}$

Orbital / Ordinal Set - $(V \cup C) \in O$

$O = {V_{1}, V_{2}, V_{3}, V_{4}, C_{1}, C_{2}, C_{3}, C_{4}}$

Non-Orbital / Cardinal / Wall Set - $(A \cup D) \in W_{14}$

$W_{14} = {A_{1}, A_{2}, A_{3}, A_{4}, D_{1}, D_{2}, D_{3}, D_{4}}$

Level One Set

$X_{1} = {V_{1}, A_{1}, D_{1}, C_{1}}$

Level Two Set

$X_{2} = {V_{2}, A_{2}, D_{2}, C_{2}}$

Level Three Set

$X_{3} = {V_{3}, A_{3}, D_{3}, C_{3}}$

Level Four Set

$X_{4} = {V_{4}, A_{4}, D_{4}, C_{4}}$

Universal Set

$U = {V_{i}, A_{i}, D_{i}, C_{i} ∣ i = 1, 2, 3, 4}$

Mathematical Correspondences

Alphabetic Correspondences

Let:

$A := U A = V ⊔ A ⊔ D ⊔ C$

We introduce a binary operation:

$⋆ : A \times A ⟶ A .$

Complement map:

$κ : A ⟶ A, κ^{2} = identity,$

such that:

$κ (V_{i}) = C_{i}, κ (C_{i}) = V_{i}, κ (A_{i}) = D_{i}, κ (D_{i}) = A_{i} .$

This is an involution:

$κ (κ (x)) = x$

and it respects indices.

Axioms Written as an Operation

$x ⋆ y = ⎩ ⎨ ⎧ V_{i} if x = y, x if y = V_{i}, C_{i} if x = κ (y), κ (x) if y = C_{i} .$

Numeric Correspondences

Let:

$N := U N = X_{1} ⊔ X_{2} ⊔ X_{3} ⊔ X_{4}$

The binary operation:

$⋆ : N \times N ⟶ N .$

Axioms Written as an Operation

$x ⋆ y = ⎩ ⎨ ⎧ X_{1} if x = y, X_{2} if x = X_{1} and y = X_{4}, X_{3} if x = X_{2} and y = X_{4}, X_{4} if x = X_{2} and y = X_{3} .$

Cayley Table for $D_{14}$

$\times$	$V_{1}$	$V_{2}$	$V_{3}$	$V_{4}$	$A_{1}$	$A_{2}$	$A_{3}$	$A_{4}$	$D_{1}$	$D_{2}$	$D_{3}$	$D_{4}$	$C_{1}$	$C_{2}$	$C_{3}$	$C_{4}$
$V_{1}$	$V_{1}$	$V_{2}$	$V_{3}$	$V_{4}$	$A_{1}$	$A_{2}$	$A_{3}$	$A_{4}$	$D_{1}$	$D_{2}$	$D_{3}$	$D_{4}$	$C_{1}$	$C_{2}$	$C_{3}$	$C_{4}$
$V_{2}$	$V_{2}$	$V_{1}$	$V_{4}$	$V_{3}$	$A_{2}$	$A_{1}$	$A_{4}$	$A_{3}$	$D_{2}$	$D_{1}$	$D_{4}$	$D_{3}$	$C_{2}$	$C_{1}$	$C_{4}$	$C_{3}$
$V_{3}$	$V_{3}$	$V_{4}$	$V_{1}$	$V_{2}$	$A_{3}$	$A_{4}$	$A_{1}$	$A_{2}$	$D_{3}$	$D_{4}$	$D_{1}$	$D_{2}$	$C_{3}$	$C_{4}$	$C_{1}$	$C_{2}$
$V_{4}$	$V_{4}$	$V_{3}$	$V_{2}$	$V_{1}$	$A_{4}$	$A_{3}$	$A_{2}$	$A_{1}$	$D_{4}$	$D_{3}$	$D_{2}$	$D_{1}$	$C_{4}$	$C_{3}$	$C_{2}$	$C_{1}$
$A_{1}$	$A_{1}$	$A_{2}$	$A_{3}$	$A_{4}$	$V_{1}$	$V_{2}$	$V_{3}$	$V_{4}$	$C_{1}$	$C_{2}$	$C_{3}$	$C_{4}$	$D_{1}$	$D_{2}$	$D_{3}$	$D_{4}$
$A_{2}$	$A_{2}$	$A_{1}$	$A_{4}$	$A_{3}$	$V_{2}$	$V_{1}$	$V_{4}$	$V_{3}$	$C_{2}$	$C_{1}$	$C_{4}$	$C_{3}$	$D_{2}$	$D_{1}$	$D_{4}$	$D_{3}$
$A_{3}$	$A_{3}$	$A_{4}$	$A_{1}$	$A_{2}$	$V_{3}$	$V_{4}$	$V_{1}$	$V_{2}$	$C_{3}$	$C_{4}$	$C_{1}$	$C_{2}$	$D_{3}$	$D_{4}$	$D_{1}$	$D_{2}$
$A_{4}$	$A_{4}$	$A_{3}$	$A_{2}$	$A_{1}$	$V_{4}$	$V_{3}$	$V_{2}$	$V_{1}$	$C_{4}$	$C_{3}$	$C_{2}$	$C_{1}$	$D_{4}$	$D_{3}$	$D_{2}$	$D_{1}$
$D_{1}$	$D_{1}$	$D_{2}$	$D_{3}$	$D_{4}$	$C_{1}$	$C_{2}$	$C_{3}$	$C_{4}$	$V_{1}$	$V_{2}$	$V_{3}$	$V_{4}$	$A_{1}$	$A_{2}$	$A_{3}$	$A_{4}$
$D_{2}$	$D_{2}$	$D_{1}$	$D_{4}$	$D_{3}$	$C_{2}$	$C_{1}$	$C_{4}$	$C_{3}$	$V_{2}$	$V_{1}$	$V_{4}$	$V_{3}$	$A_{2}$	$A_{1}$	$A_{4}$	$A_{3}$
$D_{3}$	$D_{3}$	$D_{4}$	$D_{1}$	$D_{2}$	$C_{3}$	$C_{4}$	$C_{1}$	$C_{2}$	$V_{3}$	$V_{4}$	$V_{1}$	$V_{2}$	$A_{3}$	$A_{4}$	$A_{1}$	$A_{2}$
$D_{4}$	$D_{4}$	$D_{3}$	$D_{2}$	$D_{1}$	$C_{4}$	$C_{3}$	$C_{2}$	$C_{1}$	$V_{4}$	$V_{3}$	$V_{2}$	$V_{1}$	$A_{4}$	$A_{3}$	$A_{2}$	$A_{1}$
$C_{1}$	$C_{1}$	$C_{2}$	$C_{3}$	$C_{4}$	$D_{1}$	$D_{2}$	$D_{3}$	$D_{4}$	$A_{1}$	$A_{2}$	$A_{3}$	$A_{4}$	$V_{1}$	$V_{2}$	$V_{3}$	$V_{4}$
$C_{2}$	$C_{2}$	$C_{1}$	$C_{4}$	$C_{3}$	$D_{2}$	$D_{1}$	$D_{4}$	$D_{3}$	$A_{2}$	$A_{1}$	$A_{4}$	$A_{3}$	$V_{2}$	$V_{1}$	$V_{4}$	$V_{3}$
$C_{3}$	$C_{3}$	$C_{4}$	$C_{1}$	$C_{2}$	$D_{3}$	$D_{4}$	$D_{1}$	$D_{2}$	$A_{3}$	$A_{4}$	$A_{1}$	$A_{2}$	$V_{3}$	$V_{4}$	$V_{1}$	$V_{2}$
$C_{4}$	$C_{4}$	$C_{3}$	$C_{2}$	$C_{1}$	$D_{4}$	$D_{3}$	$D_{2}$	$D_{1}$	$A_{4}$	$A_{3}$	$A_{2}$	$A_{1}$	$V_{4}$	$V_{3}$	$V_{2}$	$V_{1}$

IM Octads Index

Disclaimer

Notation

A dichotomy is a partition:

$d = {d_{0}, d_{1}}, d_{0} ⊔ d_{1} = T$

with the dichotomy function:

$d : T \to Z_{2}$

$d (t) := {0, if t \in d_{0}, 1, if t \in d_{1} .$

Orbital / Ordinal Octads ( $O$ )

Octad v

Vector Octads ( $V$ )

Valid / Null ( $V_{1}$ )

$T = {ILE, SEI, ESE, LII, EIE, LSI, SLE, IEI, SEE, ILI, LIE, ESI, LSE, EII, IEE, SLI}$
$E = {? N e^{+},! S i^{-},! F e^{+}, ? T i^{-}, ? F e^{-},! T i^{+},! S e^{-}, ? N i^{+}, ? S e^{+},! N i^{-},! T e^{+}, ? F i^{-}, ? T e^{-},! F i^{+},! N e^{-}, ? S i^{+}}$

Static / Dynamic ( $V_{2}$ )

$V_{2, 0}^{T} = {ILE, LII, LSI, SLE, SEE, ESI, EII, IEE}$
$V_{2, 0}^{E} = {? N e^{+}, ? T i^{-},! T i^{+},! S e^{-}, ? S e^{+}, ? F i^{-},! F i^{+},! N e^{-}}$

$V_{2, 1}^{T} = {SEI, ESE, EIE, IEI, ILI, LIE, LSE, SLI}$
$V_{2, 1}^{E} = {! S i^{-},! F e^{+}, ? F e^{-}, ? N i^{+},! N i^{-},! T e^{-}, ? T e^{+}, ? S i^{+}}$

Democratic / Aristocratic ( $V_{3}$ )

$V_{3, 0}^{T} = {ILE, SEI, ESE, LII, SEE, ILI, LIE, ESI}$
$V_{3, 0}^{E} = {? N e^{+},! S i^{-},! F e^{+}, ? T i^{-}, ? S e^{+},! N i^{-},! T e^{+}, ? F i^{-}}$

$V_{3, 1}^{T} = {EIE, LSI, SLE, IEI, LSE, EII, IEE, SLI}$
$V_{3, 1}^{E} = {? F e^{-},! T i^{+},! S e^{-}, ? N i^{+}, ? T e^{-},! F i^{+},! N e^{-}, ? S i^{+}}$

Questim / Declatim ( $V_{4}$ )

$V_{4, 0}^{T} = {ILE, LII, EIE, IEI, SEE, ESI, LSE, SLI}$
$V_{4, 0}^{E} = {? N e^{+}, ? T i^{-}, ? F e^{-}, ? N i^{+}, ? S e^{+}, ? F i^{-}, ? T e^{-}, ? S i^{+}}$

$V_{4, 1}^{T} = {SEI, ESE, LSI, SLE, ILI, LIE, EII, IEE}$
$V_{4, 1}^{E} = {! S i^{-},! F e^{+},! T i^{+},! S e^{-},! N i^{-},! T e^{+},! F i^{+},! N e^{-}}$

Octad c

Converse Octads ( $C$ )

Irrational / Rational ( $C_{1}$ )

$C_{1, 0}^{T} = {ILE, SEI, SLE, IEI, SEE, ILI, IEE, SLI}$
$C_{1, 0}^{E} = {? N e^{+},! S i^{-},! S e^{-}, ? N i^{+}, ? S e^{+},! N i^{-},! N e^{-}, ? S i^{+}}$

$C_{1, 1}^{T} = {ESE, LII, EIE, LSI, LIE, ESI, LSE, EII}$
$C_{1, 1}^{E} = {! F e^{+}, ? T i^{-}, ? F e^{-},! T i^{+},! T e^{+}, ? F i^{-}, ? T e^{-},! F i^{+}}$

Extroversion / Introversion ( $C_{2}$ )

$C_{2, 0}^{T} = {ILE, ESE, EIE, SLE, SEE, LIE, LSE, IEE}$
$C_{2, 0}^{E} = {? N e^{+},! F e^{+}, ? F e^{-},! S e^{-}, ? S e^{+},! T e^{+}, ? T e^{-},! N e^{-}}$

$C_{2, 1}^{T} = {SEI, LII, LSI, IEI, ILI, ESI, EII, SLI}$
$C_{2, 1}^{E} = {! S i^{-}, ? T i^{-},! T i^{+}, ? N i^{+},! N i^{-}, ? F i^{-},! F i^{+}, ? S i^{+}}$

Process / Result ( $C_{3}$ )

$C_{3, 0}^{T} = {ILE, SEI, EIE, LSI, SEE, ILI, LSE, EII}$
$C_{3, 0}^{E} = {? N e^{+},! S i^{-}, ? F e^{-},! T i^{+}, ? S e^{+},! N i^{-}, ? T e^{-},! F i^{+}}$

$C_{3, 1}^{T} = {ESE, LII, SLE, IEI, LIE, ESI, IEE, SLI}$
$C_{3, 1}^{E} = {! F e^{+}, ? T i^{-},! S e^{-}, ? N i^{+},! T e^{+}, ? F i^{-},! N e^{-}, ? S i^{+}}$

Positivist / Negativist ( $C_{4}$ )

$C_{4, 0}^{T} = {ILE, ESE, LSI, IEI, SEE, LIE, EII, SLI}$
$C_{4, 0}^{E} = {? N e^{+},! F e^{+},! T i^{+}, ? N i^{+}, ? S e^{+},! T e^{+},! F i^{+}, ? S i^{+}}$

$V_{4, 1}^{T} = {SEI, LII, EIE, SLE, ILI, ESI, LSE, IEE}$
$V_{4, 1}^{E} = {! S i^{-}, ? T i^{-}, ? F e^{-},! S e^{-},! N i^{-}, ? F i^{-}, ? T e^{-},! N e^{-}}$

Wall / Cardinal / Non-Orbital Octads ( $W_{14}$ )

Octad a

Aristocratic Octads ( $A$ )

1stInternal / 1stExternal ( $A_{1}$ )

$A_{1, 0}^{T} = {ILE, ESE, EIE, IEI, ILI, ESI, EII, IEE}$
$A_{1, 0}^{E} = {? N e^{+},! F e^{+}, ? F e^{+}, ? N i^{+},! N i^{-}, ? F i^{-},! F i^{+},! N e^{-}}$

$A_{1, 1}^{T} = {SEI, ESE, EIE, SLE, SEE, ESI, EII, SLI}$
$A_{1, 1}^{E} = {! S i^{-}, ? T i^{-},! T i^{+},! S e^{-}, ? S e^{+},! T e^{+}, ? T e^{-}, ? S i^{+}}$

1stDelta / 1stBeta ( $A_{2}$ )

$A_{2, 0}^{T} = {ILE, SEI, LIE, ESI, LSE, EII, IEE, SLI}$
$A_{2, 0}^{E} = {? N e^{+},! S i^{-},! T e^{+}, ? F i^{-}, ? T e^{-},! F i^{+}, - N e^{-}, ? S i^{+}}$

$A_{2, 1}^{T} = {ESE, LII, EIE, LSI, SLE, IEI, SEE, ILI}$
$A_{2, 1}^{E} = {! F e^{+}, ? T i^{-}, ? F e^{-},! T i^{+},! S e^{-}, ? N i^{+}, ? S e^{+},! N i^{-}}$

2ndExternal / 2ndInternal ( $A_{3}$ )

$A_{3, 0}^{T} = {ILE, ESE, LSI, SLE, ILI, ESI, LSE, SLI}$
$A_{3, 0}^{E} = {? N e^{+},! F e^{+},! T i^{+},! S e^{-},! N i^{-}, ? F i^{-}, ? T e^{-}, ? S i^{+}}$

$A_{3, 1}^{T} = {SEI, LII, EIE, IEI, SEE, LIE, EII, IEE}$
$A_{3, 1}^{E} = {? S i^{-}, ? T i^{-}, ? F e^{-}, ? N i^{+}, ? S e^{+},! T e^{+},! F i^{+},! N e^{-}}$

2ndBeta / 2ndDelta ( $A_{4}$ )

$A_{4, 0}^{T} = {ILE, SEI, EIE, LSI, SLE, IEI, LIE, ESI}$
$A_{4, 0}^{E} = {? N e^{+},! S i^{-}, ? F e^{-},! T i^{+},! S e^{-}, ? N i^{+},! T e^{+}, ? F i^{-}}$

$A_{4, 1}^{T} = {ESE, LII, SEE, ILI, LSE, EII, IEE, SLI}$
$A_{4, 1}^{E} = {! F e^{+}, ? T i^{-}, ? S e^{+},! N i^{-}, ? T e^{-},! F i^{+},! N e^{-}, ? S i^{+}}$

Octad d

Democratic Octads ( $D$ )

1stAbstract / 1stInvolved ( $D_{1}$ )

$D_{1, 0}^{T} = {ILE, LII, LSI, IEI, ILI, LIE, LSE, IEE}$
$D_{1, 0}^{E} = {? N e^{+}, ? T i^{-},! T i^{+}, ? N i^{+},! N i^{-},! T e^{+}, ? T e^{-},! N e^{-}}$

$D_{1, 1}^{T} = {SEI, ESE, EIE, SLE, SEE, ESI, EII, SLI}$
$D_{1, 1}^{E} = {! S i^{-},! F e^{+}, ? F e^{-},! S e^{-}, ? S e^{+}, ? F i^{-},! F i^{+}, ? S i^{+}}$

1stAlpha / 1stGamma ( $D_{2}$ )

$D_{2, 0}^{T} = {ILE, SEI, ESE, LII, EIE, LSI, IEE, SLI}$
$D_{2, 0}^{E} = {? N e^{+},! S i^{-},! F e^{+}, ? T i^{-}, ? F e^{-},! T i^{+}, - N e^{-}, ? S i^{+}}$

$D_{2, 1}^{T} = {SLE, IEI, SEE, ILI, LIE, ESI, LSE, EII}$
$D_{2, 1}^{E} = {! S e^{-}, ? N i^{+}, ? S e^{+},! N i^{-},! T e^{+}, ? F i^{-}, ? T e^{-},! F i^{+}}$

2ndAbstract / 2ndInvolved ( $D_{3}$ )

$D_{3, 0}^{T} = {ILE, LII, EIE, SLE, ILI, LIE, EII, SLI}$
$D_{3, 0}^{E} = {? N e^{+}, ? T i^{-}, ? F e^{-},! S e^{-},! N i^{-},! T e^{+},! F i^{+}, ? S i^{+}}$

$D_{3, 1}^{T} = {SEI, ESE, EIE, IEI, SEE, LIE, EII, IEE}$
$D_{3, 1}^{E} = {? S i^{-},! F e^{+},! T i^{+}, ? N i^{+}, ? S e^{+}, ? F i^{-}, ? T e^{-},! N e^{-}}$

2ndAlpha / 2ndGamma ( $D_{4}$ )

$D_{4, 0}^{T} = {ILE, SEI, ESE, LII, SLE, IEI, LSE, EII}$
$D_{4, 0}^{E} = {? N e^{+},! S i^{-},! F e^{+}, ? T i^{-},! S e^{-}, ? N i^{+}, ? T e^{-},! F i^{+}}$

$D_{4, 1}^{T} = {EIE, LSI, SEE, ILI, LIE, ESI, IEE, SLI}$
$D_{4, 1}^{E} = {? F e^{-},! T i^{+}, ? S e^{+},! N i^{-},! T e^{+}, ? F i^{-},! N e^{-}, ? S i^{+}}$

Classes of Tetrachotomies

Orbital Class $O$

Non-Orbital Classes $\overline{O}$

Static/Dynamic Class $V_{2}$

#11: $V_{2} \cap D_{1} \cap D_{2}$
#16: $V_{2} \cap A_{1} \cap A_{2}$
#24: $V_{2} \cap D_{3} \cap D_{4}$
#27: $V_{2} \cap A_{3} \cap A_{4}$

Democratic/Aristocratic Class $V_{3}$

#9: $V_{3} \cap D_{1} \cap D_{3}$
#14: $V_{3} \cap A_{1} \cap A_{3}$
#19: $V_{3} \cap D_{2} \cap D_{4}$
#20: $V_{3} \cap A_{2} \cap A_{4}$

Questim/Declatim Class $V_{4}$

#1: $V_{4} \cap D_{1} \cap D_{4}$
#2: $V_{4} \cap A_{1} \cap A_{4}$
#5: $V_{4} \cap D_{2} \cap D_{3}$
#6: $V_{4} \cap A_{2} \cap A_{3}$

Irrational/Rational Class $C_{1}$

#8: $A_{1} \cap D_{1} \cap C_{1}$
#23: $A_{4} \cap D_{4} \cap C_{1}$
#32: $A_{3} \cap D_{3} \cap C_{1}$
#33: $A_{2} \cap D_{2} \cap C_{1}$

Extroverted/Introverted Class $C_{2}$

#13: $A_{2} \cap D_{1} \cap C_{2}$
#18: $A_{1} \cap D_{2} \cap C_{2}$
#25: $A_{3} \cap D_{4} \cap C_{2}$
#28: $A_{4} \cap D_{3} \cap C_{2}$

Process/Result Class $C_{3}$

#12: $A_{3} \cap D_{1} \cap C_{3}$
#17: $A_{1} \cap D_{3} \cap C_{3}$
#26: $A_{2} \cap D_{4} \cap C_{3}$
#29: $A_{4} \cap D_{2} \cap C_{3}$

Positivist/Negativist Class $C_{4}$

#10: $A_{4} \cap D_{1} \cap C_{4}$
#15: $A_{1} \cap D_{4} \cap C_{4}$
#34: $A_{2} \cap D_{3} \cap C_{4}$
#35: $A_{3} \cap D_{2} \cap C_{4}$

Additional Note

Also check out the modern dichotomy classifications table for the Reinin space Kimani White and Andrew Joynton have mapped out: https://docs.google.com/document/d/1xcek3L5mTOrljxb24NXyxyqnhG8tFx7TInfAQ0H_pdc/edit?tab=t.0#heading=h.1vmsoe7mj6yf.
For an alternate arrangement of the Tencer-Minaev (TM) Table, check out Kimani White’s iteration of the table, accessible here: https://docs.google.com/document/d/1YTDf0oXVmxGEDrOLUyqZZz2lOIDw76yuWAA3ppjHMH0/edit?tab=t.0#heading=h.100owmjgo0e.
For the list of tetrachotomies for the Tencer-Minaev Space of dichotomies: Tetrachotomy Table (Tencer-Minaev).

Reinin to Tencer-Minaev Objects Correspondences based on Group Structure with Intertype Relations

Function Dichotomies ( $H ≅ Z_{2}^{3} \leq S$ ): Reinin Tetrachotomies $⟷$ Tencer-Minaev Tetrachotomies

Valid/Null: Democratic/Aristocratic $⟷$ Irrational/Rational
Mental/Vital: Challenge Response Groups $⟷$ Temperament Groups
Bold/Cautious: Positivity Groups $⟷$ Displacement Groups
Accepting/Producing: Stress Resistance $⟷$ Stress Resistance
Strong/Weak: Club $⟷$ Lead Faculty
Valued/Subdued: Quadra $⟷$ Accepting Axis
Inert/Contact: Array Groups $⟷$ Creative Faculty
Evaluatory/Situational: Occupation Groups $⟷$ Producing Axis

Intertype Relations: Reinin $⟷$ Tencer-Minaev

Identity $⟷$ Identity
Superego $⟷$ Superego
Extinguishment $⟷$ Extinguishment
Dual $⟷$ Dual
Beneficiary $⟷$ Benefactor
Supervisee $⟷$ Supervisor
Mirror $⟷$ Kindred
Conflictor $⟷$ Lookalike (Business)
Quasi Identical $⟷$ Mirage (Illusory)
Activator $⟷$ Semi Dual

Dichotomies: Reinin $⟷$ TM

Orbital/Ordinal:

Extroverted/Introverted $⟷$ Questim/Declatim
Irrational/Rational $⟷$ Democratic/Aristocratic
Static/Dynamic $⟷$ Static/Dynamic
Positivist/Negativist $⟷$ Positivist/Negativist
Process/Result $⟷$ Process/Result

Wall/Cardinal:

Intuitive/Sensory $⟷$ 1stAbstract/1stInvolved
Logical/Ethical $⟷$ 1stInternal/1stExternal
Merry/Serious $⟷$ 1stDelta/1stBeta
Judicious/Decisive $⟷$ 1stAlpha/1stGamma
Carefree/Farsighted $⟷$ 2ndAlpha/2ndGamma
Yielding/Obstinate $⟷$ 2ndBeta/2ndDelta
Tactical/Strategic $⟷$ 2ndAbstract/2ndInvolved
Constructivist/Emotivist $⟷$ 2ndExternal/2ndInternal

Dichotomies / Waffle Spaces

The Waffle Spaces - A Brief Index

Brief Disclaimer

The numeric codes assigned to dichotomies other than maybe the X space are arbitrary, and even the letter assignments are based on order of discovery.

The “waffle” spaces (X-Δ) identified by the small group shared with the ILE:

X Space — Irrational-Democratic-Process
Y Space — Extroverted-Questim-Process
Z Space — Static-Process-Positivist
A Space — Irrational-Questim-Positivist
B Space — Extroverted-Irrational-Static
Γ Space — Static-Democratic-Questim
Δ Space — Extroverted-Democratic-Positivist

The “waffle” spaces (फ-ज) identified by the superego partition:

फ Space — ILE-SEE
ख Space — SEI-ILI
ग Space — ESE-LIE
य Space — LII-ESI
ङ Space — EIE-LSE
च Space — LSI-EII
घ Space — SLE-IEE
ज Space — IEI-SLI

Cofactor Set of the “Waffle” Space with Reinin (System 15)

Partitions: (4 x 8/8, 4 x 12/4) per space

X Space — System 14
Y Space — System 8
Z Space — System 5
A Space — System 2
B Space — System 3
Γ Space — System 9
Δ Space — System 12

Partitions: (7 x 10/6, 1 x 14/2) per space

फ Space — System 1
ख Space — System 4
ग Space — System 6
य Space — System 7
ङ Space — System 10
च Space — System 11
घ Space — System 13
ज Space — System 16

Using the functor $C D$ to generate the 16 Spaces and 15 Waffle Spaces

$C D (S)$ generates the orbital dichotomies. Alternatively, any subgroup of $S$ of order 8 also generates the orbital dichotomies.

$C D ({e, g, x, d, m, c, a, q})$ generates the Reinin dichotomies.

$C D ({e, g, x, d, h, i, k, l})$ generates the Tencer-Minaev dichotomies.

$C D ({e, g, x, d} = Z (S))$ generates the Reinin dichotomies, the Tencer-Minaev dichotomies, and the X waffles.

$C D ({e, g, h, i})$ generates the Tencer-Minaev dichotomies, Kindred Business HEF dichotomies, and the A waffles.

$C D ({e, g, k, l})$ generates the Tencer-Minaev dichotomies, Semidual Mirage HEF dichotomies, and the B waffles.

$C D ({e, g, c, m})$ generates the Reinin dichotomies, Quasi Identity Activation HEF dichotomies, and the Γ waffles.

$C D ({e, g, a, q})$ generates the Reinin dichotomies, Mirror Conflict HEF dichotomies, and the Δ waffles.

$C D ({e, g})$ generates all orbital-respecting 16 dichotomy spaces, and all 15 bilinear waffle spaces.

The Waffle Spaces

Reinin + Tencer-Minaev

+X1 - Intuitive ΧΑΝD 1stAbstract {ILE, LII, ILI, LIE, IEE, IEI} ΧΑΝD {SLE, SLI, SEE, SEI, ESE, ESI} -X1 - {EIE, LSI, LSE, EII}

+X3 - Intuitive ΧΑΝD 1stAlpha {ILE, LII, IEE, EIE} ΧΑΝD {SEE, ESI, SLE, LSE} -X3 - {ESE, SEI, ILI, LIE, IEI, LSI, EII, SLI}

+X2 - Intuitive ΧΑΝD 2ndAbstract {ILE, LII, ILI, LIE, EIE, EII} ΧΑΝD {ESE, SEI, SEE, ESI, LSE, LSI} -X2 - {IEE, IEI, SLE, SLI}

+X8 - Intuitive ΧΑΝD 2ndAlpha {ILE, LII, EII, IEI} ΧΑΝD {SEE, ESI, LSI, SLI} -X8 - {SEI, ESE, ILI, LIE, SLE, EIE, IEE, LSE}

+X6 - Intuitive ΧΑΝD 1stInternal {ILE, IEE, EII, EIE, IEI, ILI} ΧΑΝD {SLE, SLI, LSI, LSE, SEI, SEE} -X6 - {LII, ESE, LIE, ESI}

+X4 - Intuitive ΧΑΝD 1stDelta {ILE, IEE, EII, LIE} ΧΑΝD {SLE, LSI, ESE, SEE} -X4 - {EIE, IEI, SLI, LSE, LII, SEI, ILI, ESI}

+X5 - Intuitive ΧΑΝD 2ndExternal {ILE, ILI} ΧΑΝD {SEI, SEE} -X5 - {ESE, LII, LIE, ESI, SLE, LSI, EIE, IEI, IEE, EII, SLI, LSE}

+X7 - Intuitive ΧΑΝD 2ndBeta {EIE, IEI, ILE, LIE} ΧΑΝD {LSE, SLI, SEE, ESE} -X7 - {SEI, LII, ESI, ILI, SLE, LSI, IEE, EII}

Systems 5 + 8 (Stress Resistance)

+X5 - Ascending Positivists + Ethical Negativists ΧΑΝD Logical Extraverts + Peripheral Introverts {ILE SEI} ΧΑΝD {SEE ILI} -X5 - {ESE LII LIE ESI LSI EIE SLE IEI LSE EII IEE SLI}

+X6 - Ascending Positivists + Ethical Negativists ΧΑΝD Intuitive Extroverts + Ascending Introverts {ILE SEI IEI LSI EIE IEE} ΧΑΝD {SEE ILI EII SLI LSE SLE} -X6 - {LII ESE ESI LIE}

+X8 - Ascending Positivists + Ethical Negativists ΧΑΝD Logical Extroverts + Central Introverts {ILE IEI LSI ESI} ΧΑΝD {SEE SLI EII LII} -X8 - {SEI, ESE, ILI, LIE, SLE, EIE, IEE, LSE}

+X3 - Ascending Positivists + Ethical Negativists ΧΑΝD Intuitive Extroverts + Descending Introverts {ILE EIE IEE ESI} ΧΑΝD {SEE SLE LSE LII} -X3 - {ESE, SEI, ILI, LIE, IEI, LSI, EII, SLI}

+X7 - Ascending Positivists + Ethical Negativists ΧΑΝD Ascending Extroverts + Intuitive Introverts {ILE ESE IEI EIE} ΧΑΝD {SEE LIE SLI LSE} -X7 - {SEI, LII, ESI, ILI, SLE, LSI, IEE, EII}

+X1 - Ascending Positivists + Ethical Negativists ΧΑΝD Peripheral Extroverts + Ethical Introverts {ILE ESE SEI ESI IEI IEE} ΧΑΝD {LIE SEE SLI LII ILI SLE} -X1 - {EIE, LSI, LSE, EII}

+X2 - Ascending Positivists + Ethical Negativists ΧΑΝD Ascending Extroverts + Sensing Introverts {ILE ESE LSI EIE SEI ESI} ΧΑΝD {LIE SEE EII LSE LII ILI} -X2 - {IEI IEE SLE SLI}

+X4 - Ascending Positivists + Ethical Negativists ΧΑΝD Peripheral Extroverts + Logical Introverts {ILE ESE LSI IEE} ΧΑΝD {LIE SEE EII SLE} -X4 - {EIE, IEI, SLI, LSE, LII, SEI, ILI, ESI}

Systems 2 + 3 (Stress Resistance)

+X7 - ILE+SLE HEF ΧΑΝD LIE+EII HEF {ILE LSE LIE IEI} ΧΑΝD {EIE SLI ESE SEE} -X7 - {ILI EII SLE ESI LSI IEE LII SEI}

+X5 - ILE+SLE HEF ΧΑΝD SEI+IEE HEF {ILE SEI} ΧΑΝD {ILI SEE} -X5 - {ESE LII LIE ESI SLE LSI IEI EIE IEE EII LSE SLI}

+X8 - ILE+SLE HEF ΧΑΝD LII+EIE HEF {ILE LSI LII IEI} ΧΑΝD {SEE EII ESI SLI} -X8 - {SEI, ESE, ILI, LIE, SLE, EIE, IEE, LSE}

+X2 - ILE+SLE HEF ΧΑΝD ILE+SLI HEF {ILE LSI LSE SEI LIE LII} ΧΑΝD {SEE EII EIE ILI ESE ESI} -X2 - {SLI IEI SLE IEE}

+X4 - ILE+SLE HEF ΧΑΝD EIE+ESI HEF {ILE LSI SLE LIE} ΧΑΝD {SEE EII IEE ESE} -X4 - {SEI LII ILI ESI EIE SLI LSE IEI}

+X6 - ILE+SLE HEF ΧΑΝD ILE+IEI HEF {ILE LSI LSE SEI IEI SLE} ΧΑΝD {SEE EII EIE ILI SLI IEE} -X6 - {ESE LII LIE ESI}

+X3 - ILE+SLE HEF ΧΑΝD ESE+EII HEF {ILE LSE SLE LII} ΧΑΝD {SEE EIE IEE ESI} -X3 - {SEI LSI IEI ILI SLI EII ESE LIE}

+X1 - ILE+SLE HEF ΧΑΝD SEI+SLE HEF {ILE SEI SLE IEI LIE LII} ΧΑΝD {SEE ILI IEE SLI ESE ESI} -X1 - {EIE LSI LSE EII}

Systems 9 + 12 (Stress Resistance)

+X5 - ILE+ESI HEF ΧΑΝD SEI+LII HEF {ILE SEI} ΧΑΝD {SEE ILI} -X5 - {ESE LII LSI EIE SLE IEI ESI LIE IEE SLI LSE EII}

+X3 - ILE+ESI HEF ΧΑΝD IEI+EII HEF {ILE LSE ESI SLE} ΧΑΝD {SEE EIE LII IEE} -X3 - {SEI ILI LSI IEI SLI EII ESE LIE}

+X8 - ILE+ESI HEF ΧΑΝD EIE+IEE HEF {ILE ESI SLI LSI} ΧΑΝD {SEE LII IEI EII} -X8 - {ESE EIE SLE LSE IEE LIE SEI ILI}

+X6 - ILE+ESI HEF ΧΑΝD ILE+ESE HEF {ILE LSE SEI LSI SLE SLI} ΧΑΝD {SEE EIE ILI EII IEE IEI} -X6 - {ESI LII LIE ESE}

+X2 - ILE+ESI HEF ΧΑΝD ILE+LIE HEF {ILE LSI SEI LSE LIE ESI} ΧΑΝD {SEE EII ILI EIE ESE LII} -X2 - {SLE IEI IEE SLI}

+X4 - ILE+ESI HEF ΧΑΝD EIE+SLE HEF {ILE LSI SLE LIE} ΧΑΝD {SEE EII IEE ESE} -X4 - {EIE LSE IEI SLI LII SEI ESI ILI}

+X7 - ILE+ESI HEF ΧΑΝD EII+SLI HEF {ILE LSE SLI LIE} ΧΑΝD {SEE EIE IEI ESE} -X7 - {SLE IEE SEI ILI LSI EII ESI LII}

+X1 - ILE+ESI HEF ΧΑΝD SEI+ESI HEF {ILE SEI ESI LIE SLE SLI} ΧΑΝD {SEE ILI LII ESE IEE IEI} -X1 - {LSI EIE LSE EII}

Systems 2 + 9 (Benefit Rings)

+Y1 - LIE+EII HEF ΧΑΝD SEI+LII HEF {EII ILE IEI IEE} ΧΑΝD {LSI SEE SLI SLE} -Y1 - {LIE ESI LII ESE SEI ILI EIE LSE}

+Y2 - LIE+EII HEF ΧΑΝD IEI+EII HEF {EII ILE ILI LSE IEI ESI} ΧΑΝD {LSI SEE SEI EIE SLI LII} -Y2 - {ESE SLE LIE IEE}

+Y3 - LIE+EII HEF ΧΑΝD EIE+IEE HEF {ILI ILE ESI IEE} ΧΑΝD {SEI SEE LII SLE} -Y3 - {LIE SLI ESE IEI EII LSE EIE LSI}

+Y4 - LIE+EII HEF ΧΑΝD ILE+ESE HEF {ILE LSE} ΧΑΝD {SEE EIE} -Y4 - {ESE LIE SLE IEE SEI ILI LSI EII LII SLI IEI ESI}

+Y5 - LIE+EII HEF ΧΑΝD ILE+LIE HEF {ILE LSE LIE ESI IEI IEE} ΧΑΝD {SEE EIE ESE LII SLI SLE} -Y5 - {SEI LSI ILI EII}

+Y6 - LIE+EII HEF ΧΑΝD EIE+SLE HEF {LIE IEI ILI ILE} ΧΑΝD {SEI SEE ESE SLI} -Y6 - {EIE LSI EII LSE SLE ESI LII IEE}

+Y7 - LIE+EII HEF ΧΑΝD EII+SLI HEF {LIE IEE EII LSE ILE ILI} ΧΑΝD {ESE SLE LSI EIE SEE SEI} -Y7 - {LII IEI ESI SLI}

+Y8 - LIE+EII HEF ΧΑΝD SEI+ESI HEF {LIE ESI EII ILE} ΧΑΝD {ESE LII LSI SEE} -Y8 - {IEI IEE SLI SLE SEI LSE ILI EIE}

Systems 2 + 12 (Supervision Rings)

+Z1 - LIE+EII HEF ΧΑΝD ILE+ESI HEF {ILE LSE LIE ESI} ΧΑΝD {LII ESE SEE EIE} -Z1 - {SEI LSI ILI EII SLE IEI SLI IEE}

+Z2 - LIE+EII HEF ΧΑΝD SEI+LIE HEF {EII ILE LIE ESI IEI IEE} ΧΑΝD {SLE SLI LII ESE SEE LSI} -Z2 - {SEI ILI EIE LSE}

+Z3 - LIE+EII HEF ΧΑΝD SLE+EII HEF {EII ILI ILE LSE LIE IEI} ΧΑΝD {ESE SLI LSI SEE SEI EIE} -Z3 - {LII SLE ESI IEE}

+Z4 - LIE+EII HEF ΧΑΝD EIE+SLI HEF {ILI ILE LIE IEE} ΧΑΝD {ESE SLE SEE SEI} -Z4 - {EII LSE EIE LSI SLI ESI LII IEI}

+Z5 - LIE+EII HEF ΧΑΝD SEI+ESE HEF {ILE EII} ΧΑΝD {SEE LSI} -Z5 - {ESE LII SEI EIE SLE IEI LIE ILI ESI LSE IEE SLI}

+Z6 - LIE+EII HEF ΧΑΝD ILE+LII HEF {ILE LSE IEI IEE} ΧΑΝD {SEE EIE SLI SLE} -Z6 - {LII ESI SEI ILI LIE ESE LSI EII}

+Z7 - LIE+EII HEF ΧΑΝD EIE+IEI HEF {ILE ILI IEI ESI} ΧΑΝD {SEE SEI SLI LII} -Z7 - {ESE LIE SLE IEE LSI EII EIE LSE}

+Z8 - LIE+EII HEF ΧΑΝD EII+IEE HEF {IEE ESI EII ILE ILI LSE} ΧΑΝD {SLE LII LSI SEE SEI EIE} -Z8 - {ESE LIE IEI SLI}

Systems 3 + 9 (Supervision Rings)

+Z7 - ILE+SLE HEF ΧΑΝD SEI+LII HEF {ILE SEI LII IEI} ΧΑΝD {SEE ILI ESI SLI} -Z7 - {ESE LIE SLE IEE EIE LSI LSE EII}

+Z6 - ILE+SLE HEF ΧΑΝD IEI+EII HEF {ILE LSE SLE IEI} ΧΑΝD {SEE EIE IEE SLI} -Z6 - {LSI EII ESE LIE SEI LSI ILI EII}

+Z5 - ILE+SLE HEF ΧΑΝD EIE+IEE HEF {ILE LSI} ΧΑΝD {SEE EII} -Z5 - {ESE IEI LIE SLI SEI EIE ILI LSE IEE ESI LII SLE}

+Z8 - ILE+SLE HEF ΧΑΝD ILE+ESE HEF {SLE LII ILE LSI LSE SEI} ΧΑΝD {IEE ESI SEE EII EIE ILI} -Z8 - {ESE IEI LIE SLI}

+Z3 - ILE+SLE HEF ΧΑΝD ILE+LIE HEF {ILE SEI LSI LSE LIE IEI} ΧΑΝD {SEE ILI EII EIE ESE SLI} -Z3 - {LII SLE ESI IEE}

+Z2 - ILE+SLE HEF ΧΑΝD EIE+SLE HEF {ILE LSI SLE IEI LII LIE} ΧΑΝD {SEE EII IEE SLI ESI ESE} -Z2 - {SEI EIE ILI LSE}

+Z1 - ILE+SLE HEF ΧΑΝD EII+SLI HEF {ILE LSE LIE LII} ΧΑΝD {SEE EIE ESE ESI} -Z1 - {SEI LSI ILI EII SLE IEI SLI IEE}

+Z4 - ILE+SLE HEF ΧΑΝD SEI+ESI HEF {ILE SEI SLE LIE} ΧΑΝD {SEE ILI IEE ESE} -Z4 - {EII LSE EIE LSI SLI ESI LII IEI}

System 3 + 12 (Benefit Rings)

+Y7 - ILE+SLE HEF ΧΑΝD ILE+ESI HEF {ILE LSI LSE SEI SLE LIE} ΧΑΝD {SEE EII EIE ILI IEE ESE} -Y7 - {LII IEI ESI SLI}

+Y6 - ILE+SLE HEF ΧΑΝD SEI+LIE HEF {ILE SEI LIE IEI} ΧΑΝD {SEE ILI ESE SLI} -Y6 - {SLE IEE EIE LSE LII LSI ESI EII}

+Y5 - ILE+SLE HEF ΧΑΝD SLE+EII HEF {ILE LSE SLE IEI LII LIE} ΧΑΝD {SEE EIE IEE SLI ESI ESE} -Y5 - {SEI LSI ILI EII}

+Y8 - ILE+SLE HEF ΧΑΝD EIE+SLI HEF {ILE LSI LII LIE} ΧΑΝD {SEE EII ESI ESE} -Y8 - {SEI EIE ILI LSE IEI SLI SLE IEE}

+Y3 - ILE+SLE HEF ΧΑΝD SEI+ESE HEF {ILE SEI SLE LII} ΧΑΝD {SEE ILI ESI IEE} -Y3 - {LIE SLI ESE IEI EII LSE EIE LSI}

+Y2 - ILE+SLE HEF ΧΑΝD ILE+LII HEF {LII IEI ILE LSI SEI LSE} ΧΑΝD {ESI SLI SEE EII ILI EIE} -Y2 - {ESE SLE LIE IEE}

+Y1 - ILE+SLE HEF ΧΑΝD EIE+IEI HEF {ILE LSI SLE IEI} ΧΑΝD {SEE EII IEE SLI} -Y1 - {LIE ESI LII ESE SEI ILI EIE LSE}

+Y4 - ILE+SLE HEF ΧΑΝD EII+IEE HEF {ILE LSE} ΧΑΝD {SEE EIE} -Y4 - {ESE LIE SLE IEE LII LSI SEI ILI EII IEI SLI ESI}

Systems 8 + 15 (Benefit Rings)

+Y6 - Logical Extroverts + Central Introverts XAND Intuitive {ILE LIE IEI ILI} XAND {SEE ESE SLI SEI} -Y6 - {EIE LSE SLE IEE LII LSI ESI EII}

+Y5 - Intuitive Extroverts + Ascending Introverts XAND Intuitive {ILE EIE LIE IEE LII IEI} XAND {SEE LSE ESE SLE ESI SLI} -Y5 - {SEI LSI ILI EII}

+Y8 - Logical Extroverts + Peripheral Introverts XAND Intuitive {ILE LIE LII EII} XAND {SEE ESE ESI LSI} -Y8 - {ILI SEI SLI IEI SLE LSE EIE IEE}

+Y7 - Intuitive Extroverts + Descending Introverts XAND Intuitive {ILE LIE EIE IEE ILI EII} XAND {SEE ESE LSE SLE SEI LSI} -Y7 - {LII IEI ESI SLI}

+Y2 - Ascending Introverts + Intuitive Introverts XAND Intuitive {ILE EIE LII EII IEI ILI} XAND {SEE LSE ESI LSI SLI SEI} -Y2 - {ESE SLE LIE IEE}

+Y1 - Peripheral Extroverts + Ethical Introverts XAND Intuitive {ILE IEE EII IEI} XAND {SEE SLE LSI SLI} -Y1 - {LIE ESI LII ESE SEI ILI EIE LSE}

+Y4 - Ascending Extroverts + Sensing Introverts XAND Intuitive {ILE EIE} XAND {SEE LSE} -Y4 - {ESE LIE SLE IEE LII LSI SEI ILI EII IEI SLI ESI}

+Y3 - Peripheral Extroverts + Logical Introverts XAND Intuitive {ILE IEE LII ILI} XAND {SEE SLE ESI SEI} -Y3 - {LIE SLI ESE IEI EII LSE EIE LSI}

Systems 5 + 15 (Supervision Rings)

+Z6 - Ascending Positivists + Ethical Negativists XAND Intuitive {ILE IEI EIE IEE} XAND {SEE SLI LSE SLE} -Z6 - {LSI EII ESE LIE SEI LSI ILI EII}

+Z3 - Central Negativists + Intuitive Positivists XAND Intuitive {ILE IEI LIE EII EIE ILI} XAND {SEE SLI ESE LSI LSE SEI} -Z3 - {LII SLE ESI IEE}

+Z8 - Peripheral Positivists + Intuitive Negativists XAND Intuitive {ILE IEE EIE EII LII ILI} XAND {SEE SLE LSE LSI ESI SEI} -Z8 - {ESE IEI LIE SLI}

+Z1 - Ascending Negativists + Logical Positivists XAND Intuitive {ILE LIE EIE LII} XAND {SEE ESE LSE ESI} -Z1 - {SEI LSI ILI EII SLE IEI SLI IEE}

+Z2 - Peripheral Negativists + Intuitive Positivists XAND Intuitive {ILE LIE IEI EII LII IEE} XAND {SEE ESE SLI LSI ESI SLE} -Z2 - {SEI EIE ILI LSE}

+Z7 - Ascending Positivists + Logical Negativists XAND Intuitive {ILE IEI LII ILI} XAND {SEE SLI ESI SEI} -Z7 - {ESE LIE SLE IEE LSI EII EIE LSE}

+Z4 - Descending Negativists + Logical Positivists XAND Intuitive {ILE LIE ILI IEE} XAND {SEE ESE SLE SEI} -Z4 - {EII LSE EIE LSI SLI ESI LII IEI}

+Z5 - Peripheral Positivists + Sensing Negativists XAND Intuitive {ILE EII} XAND {SEE LSI} -Z5 - {SEI LSI ILI EII SLE IEI SLI IEE}

Systems 2 + 15 (Displacement Groups)

+A1 - Intuitive ΧΑΝD LIE+EII HEF {EII ILE ILI LIE IEI IEE} ΧΑΝD {LSI SEE SEI ESE SLI SLE} -A1 - {ESI LSE EIE LII}

+A2 - Intuitive ΧΑΝD SEI+SLE HEF {ILE EII EIE LII LIE IEI} ΧΑΝD {SEE LSI LSE ESI ESE SLI} -A2 - {SEI SLE ILI IEE}

+A3 - Intuitive ΧΑΝD ILE+SLI HEF {ILE LII LIE IEE} ΧΑΝD {SEE ESI ESE SLE} -A3 - {SEI ILI LSI EII SLI EIE LSE IEI}

+A4 - Intuitive ΧΑΝD EIE+ESI HEF {ILE EIE ILI LIE} ΧΑΝD {SEE LSE SEI ESE} -A4 - {SLE IEE LII ESI LSI IEI SLI EII}

+A5 - Intuitive ΧΑΝD LII+EIE HEF {LII IEE IEI ILE ILI EIE} ΧΑΝD {ESI SLE SLI SEE SEI LSE} -A5 - {ESE LSI LIE EII}

+A6 - Intuitive ΧΑΝD ILE+IEI HEF {IEI ILE} ΧΑΝD {SLI SEE} -A6 - {ESE LSI LIE EII LII SEI SLE EIE ILI ESI LSE IEE}

+A7 - Intuitive ΧΑΝD SEI+IEE HEF {ILE EII EIE IEE} ΧΑΝD {SEE LSI LSE SLE} -A7 - {ESE LII LIE ESI IEI SLI SEI ILI}

+A8 - Intuitive ΧΑΝD ESE+EII HEF {LII ILI ILE EII} ΧΑΝD {ESI SEI SEE LSI} -A8 - {ESE LIE IEI SLI EIE LSE SLE IEE}

Systems 3 + 15 (Temperament)

+B1 - Intuitive ΧΑΝD ILE+SLE HEF {ILE LII LIE IEI} ΧΑΝD {SEE ESI ESE SLI} -B1 - {LSI EII SEI ILI SLE EIE LSE IEE}

+B2 - Intuitive ΧΑΝD SEI+SLI HEF {ILE EII EIE LII LIE IEE} ΧΑΝD {SEE LSI LSE ESI ESE SLE} -B2 - {SEI IEI ILI SLI}

+B3 - Intuitive + ESI+EII HEF {EII ILE LIE ILI} ΧΑΝD {LSI ESE SEE SEI} -B3 - {LSE ESI SLE SLI EIE LII IEE IEI}

+B4 - Intuitive ΧΑΝD EIE+LIE HEF {EIE ILE ILI LIE IEI IEE} ΧΑΝD {LSE SEE SEI ESE SLI SLE} -B4 - {LII LSI ESI EII}

+B5 - Intuitive ΧΑΝD SEI+IEI HEF {ILE EII EIE IEI} ΧΑΝD {SEE LSI LSE SLI} -B5 - {ESE LIE LII ESI SLE IEE SEI ILI}

+B6 - Intuitive ΧΑΝD ILE+IEE HEF {ILE IEE} ΧΑΝD {SLE SEE} -B6 - {ESE LIE EIE LSE LII SEI ILI ESI IEI SLI EII SLI}

+B7 - Intuitive ΧΑΝD ESE+EIE HEF {LII ILI ILE EIE} ΧΑΝD {ESI SEI SEE LSE} -B7 - {ESE SLE SLI IEI IEE LIE LSI EII}

+B8 - Intuitive ΧΑΝD LII+EII HEF {ILE EII ILI IEE LII IEI} ΧΑΝD {SEE LSI SLE ESI SLI} -B8 - {ESE EIE LIE LSE}

Systems 9 + 15 (Challenge Response Groups)

+Γ1 - SEI+LII HEF ΧΑΝD Intuitive {ILE EIE EII IEE IEI LII} ΧΑΝD {SEE LSE LSI SLE SLI ESI} -Γ1 - {SEI ESE ILI LIE}

+Γ2 - IEI+EII HEF ΧΑΝD Intuitive {IEI EII ILE ILI} ΧΑΝD {SLI LSI SEE SEI} -Γ2 - {SLE ESI ESE LSE IEE LII LIE EIE}

+Γ3 - EIE+IEE HEF ΧΑΝD Intuitive {ILE ILI EIE IEE} ΧΑΝD {SLE SEE SEI LSE} -Γ3 - {ESI SLI ESE LSI LII IEI LIE EII}

+Γ4 - ILE+ESE HEF ΧΑΝD Intuitive {ILE LII} ΧΑΝD {ESI SEE} -Γ4 - {ESE SEI LIE ILI LSI EIE SLE IEI LSE IEE EII SLI}

+Γ5 - ILE+LIE HEF ΧΑΝD Intuitive {ILE LIE IEI IEE} ΧΑΝD {SEE ESE SLI SLE} -Γ5 - {SEI LSI LSE ESI LII ILI EII EIE}

+Γ6 - EIE+SLE HEF ΧΑΝD Intuitive {ILE ILI EIE LII LIE IEI} ΧΑΝD {SEE SEI LSE ESI ESE SLI} -Γ6 - {SLE LSI IEE EII}

+Γ7 - EII+SLI HEF ΧΑΝD Intuitive {ILE EII ILI LII LIE IEE} ΧΑΝD {SEE ESI LSI SEI ESE SLE} -Γ7 - {EIE IEI LSE SLI}

+Γ8 - SEI+ESI HEF ΧΑΝD Intuitive {ILE EII EIE LIE} ΧΑΝD {SEE LSI LSE ESE} -Γ8 - {SEI ESI SLE SLI ILI LII IEE IEI}

Systems 12 + 15 (Positivity Groups)

+Δ1 - ILE+ESI HEF ΧΑΝD Intuitive {ILE LIE} ΧΑΝD {SEE ESE} -Δ1 - {ILI SEI LII ESI LSE EII IEE SLI SLE EIE LSI IEI}

+Δ2 - SEI+LIE HEF ΧΑΝD Intuitive {ILE EII EIE IEI LIE IEE} ΧΑΝD {SEE LSI LSE SLI ESE SLE} -Δ2 - {SEI LII ILI ESI}

+Δ3 - SLE+EII HEF ΧΑΝD Intuitive {LIE LII IEI EII ILE ILI} ΧΑΝD {ESE ESI SLI LSI SEE SEI} -Δ3 - {SLE EIE IEE LSE}

+Δ4 - EIE+SLI HEF ΧΑΝD Intuitive {ILE EIE ILI IEE LII LIE} ΧΑΝD {SEE LSE SEI SLE ESI ESE} -Δ4 - {IEI LSI SLI EII}

+Δ5 - SEI+ESE HEF ΧΑΝD Intuitive {ILE EII EIE LII} ΧΑΝD {SEE LSI LSE ESI} -Δ5 - {SEI ESE SLE SLI ILI LIE IEE IEI}

+Δ6 - ILE+LII HEF ΧΑΝD Intuitive {ILE LII IEI IEE} ΧΑΝD {SEE ESI SLI SLE} -Δ6 - {LSI LSE SEI ESE EII EIE ILI LIE}

+Δ7 - EIE+IEI HEF ΧΑΝD Intuitive {EIE ILI ILE IEI} ΧΑΝD {SLI SEE SEI LSE} -Δ7 - {LII LIE EII IEE SLE LSI ESE ESI}

+Δ8 - EII+IEE HEF ΧΑΝD Intuitive {EII ILE ILI IEE} ΧΑΝD {LSI SEE SEI SLE} -Δ8 - {LII EIE LIE IEI ESI LSE ESE SLI}

Systems 1 + 15 (Pe+)

+फ1 - Intuitive XAND Descending Result + EII HEF {ILE ILI EII LIE IEE} XAND {ESE SLE LSI SEI SEE} -फ1 - {LII ESI IEI SLI EIE LSE}

+फ2 - Intuitive XAND Logical Result + SEI HEF {LII LIE ILE EII EIE} XAND {SEE ESE ESI LSI LSE} -फ2 - {SEI ILI IEE SLE IEI SLI}

+फ3 - Intuitive XAND Intuitive Result + ILE HEF {ILE LII LIE IEI IEE} XAND {SEE ESI ESE SLI SLE} -फ3 - {LSE LSI SEI ILI EII EIE}

+फ4 - Intuitive XAND Central Result + EIE HEF {ILE ILI EIE IEI LIE} XAND {SEE SEI LSE SLI ESE} -फ4 - {LII ESI LSI EII SLE IEE}

+फ5 - Intuitive XAND Peripheral Result + EIE HEF {LII IEE ILE EIE ILI} XAND {ESI SLE SEE LSE SEI} -फ5 - {LSI EII ESE SLI LIE IEI}

+फ6 - Intuitive XAND Sensing Result + ILE HEF {ILE} XAND {SEE} -फ6 - {ESE LIE LII SEI ILI ESI SLE EIE IEE LSE EII LSI SLI IEI}

+फ7 - Intuitive XAND Ethical Result + SEI HEF {ILE EII EIE IEI IEE} XAND {SEE LSI LSE SLI SLE} -फ7 - {LII LIE ESE ESI SEI ILI}

+फ8 - Intuitive XAND Ascending Result + EII HEF {EII ILI ILE LII IEI} XAND {LSI SEI SEE ESI SLI} -फ8 - {IEE LIE ESE SLE LSE EIE}

Systems 4 + 15 (Pi-)

+ख1 - Central Result + EII HEF XAND Intuitive {EII ILE ILI IEI LIE} XAND {LSI SEE SEI SLI ESE} -ख2 - {LSE EIE SLE ESI IEE LII}

+ख2 - Intuitive Result + SEI HEF XAND Intuitive {LII LIE IEI IEE ILE EIE EII} XAND {ESI ESE SLI SLE SEE LSE LSI} -ख2 - {SEI ILI}

+ख3 - Logical Result + ILE HEF XAND Intuitive {LII LIE ILE} XAND {SEE ESE ESI} -ख3 - {SEI ILI EIE IEE SLE LSE EII IEI LSI SLI}

+ख4 - Descending Result + EIE HEF XAND Intuitive {ILE EIE ILI LIE IEE} XAND {SEE LSE SEI ESE SLE} -ख4 - {LII ESI LSI IEI SLI EII}

+ख5 - Ascending Result + EIE HEF XAND Intuitive {LII IEI EIE ILE ILI} XAND {ESI SLI LSE SEE SEI} -ख5 - {ESE LIE SLE IEE SEI ILI}

+ख6 - Ethical Result + ILE HEF XAND Intuitive {IEI IEE ILE} XAND {SLI SLE SEE} -ख6 - {ESE LIE LSE EIE LII LSI ILI ESI SEI EII}

+ख7 - Sensing Result + SEI HEF XAND Intuitive {ILE EIE EII} XAND {SEE LSE LSI} -ख7 - {ESE SLE LIE IEE LII IEI ESI SLI SEI ILI}

+ख8 - Peripheral Result + EII HEF XAND Intuitive {IEE LII EII ILE EIE} XAND {SLE ESI LSI SEE LSE} -ख8 - {ESE LIE SEI IEI ILI SLI}

Systems 6 + 15 (Je+)

+ग1 - Ascending Process + IEE HEF XAND Intuitive {IEE ILE EIE} XAND {SLE SEE EIE} -ग1 - {ESE SLI LIE IEI LII LSI ESI EII SEI ILI}

+ग2 - Intuitive Process + ESI HEF XAND Intuitive {ILE ILI EII EIE LIE} XAND {ESE SEE SEI LSI LSE} -ग2 - {SLE IEE LII IEI ESI SLI}

+ग3 - Intuitive Process + LII HEF XAND Intuitive {ILE ILI EII EIE LII IEE IEI} XAND {SEE SEI LSI LSE ESI SLI SLE} -ग3 - {ESE LIE}

+ग4 - Ascending Process + SLE HEF XAND Intuitive {LII LIE IEI ILE EIE} XAND {SEE SLI ESE ESI LSE} -ग4 - {SEI ILI SLE IEE LSI EII}

+ग5 - Peripheral Process + SLI HEF XAND Intuitive {ILE EII LIE LII IEE} XAND {SEE LSI ESE ESI SLE} -ग5 - {EIE LSE SEI ILI IEI SLI}

+ग6 - Logical Process + ESE HEF XAND Intuitive {ILE ILI LII} XAND {SEE SEI ESI} -ग6 - {ESE EIE LIE LSE SLE IEE LSI IEI SLI EII}

+ग7 - Logical Process + LIE HEF XAND Intuitive {ILE ILI IEI LIE IEE} XAND {SLE ESE SEE SEI SLI} -ग7 - {EIE LSE LII LSI ESI EII}

+ग8 - Peripheral Process + IEI HEF XAND Intuitive {ILE EII IEI} XAND {SEE LSI SLI} -ग8 - {EIE LSE ESE SLE LIE IEE LII ESI SEI ILI}

Systems 1 + 7 (Ji-)

+य1 - Logical Process + ESI HEF XAND Intuitive {LIE ILE ILI} XAND {ESE SEE SEI} -य1 - {EIE SLE LSE IEE LII ESI LSI IEI EII SLI}

+य2 - Ascending Process + SLI HEF XAND Intuitive {ILE EIE LIE LII IEE} XAND {SLE ESI ESE LSE SEE} -य2 - {SEI ILI LSI IEI EII SLI}

+य3 - Peripheral Process + SLE HEF XAND Intuitive {ILE EII LII LIE IEI} XAND {SEE LSI ESI ESE SLI -य3 - {SLE IEE LSE EIE SEI ILI}

+य4 - Intuitive Process + LIE HEF XAND Intuitive {ILE EIE ILI EII LIE IEE IEI} XAND {SEE LSE SEI LSI ESE SLE SLI} -य4 - {LII ESI}

+य5 - Intuitive Process + ESE HEF XAND Intuitive {LII ILE EIE ILI EII} XAND {ESI SEE LSE SEI LSI} -य5 - {ESE LIE SLE IEE IEI SLI}

+य6 - Peripheral Process + IEE HEF XAND Intuitive {ILE EII IEE} XAND {SLE SEE LSI} -य6 - {LIE ESE IEI SLI LII ESI SEI ILI LSE EIE}

+य7 - Ascending Process + IEI HEF XAND Intuitive {ILE EIE IEI} XAND {SEE LSE SLI} -य7 - {ESE SLE LIE IEE LII ESI SEI LSI ILI EII}

+य8 - Logical Process + LII HEF XAND Intuitive {ILE ILI IEE IEI LII} XAND {ESI SLI SLE SEI SEE} -य8 - {ESE LIE EIE LSE LSI EII}

Systems 10 + 15 (Je-)

+ङ1 - Descending Result + ILE HEF XAND Intuitive {ILE LIE IEE} XAND {SEE ESE SLE} -ङ1 - {EIE LSE LII SEI ILI ESI IEI SLI EII LSI}

+ङ2 - Ascending Result + ILE HEF XAND Intuitive {LII IEI ILE} XAND {SEE SLI ESI} -ङ2 - {ESE LIE SLE IEE LSE EIE SEI LSI ILI EII}

+ङ3 - Intuitive Result + EII HEF XAND Intuitive {EII ILE ILI LII LIE IEI IEE} XAND {LSI SEE SEI ESI ESE SLI SLE} -ङ3 - {EIE LSE}

+ङ4 - Sensing Result + EII HEF XAND Intuitive {ILE EII ILI} XAND {SEE LSI SEI} -ङ4 - {ESE LIE SLE IEE EIE LSE ESI LII IEI SLI}

+ङ5 - Peripheral Result + SEI HEF XAND Intuitive {ILE EIE EII IEE LII} XAND {SEE LSE LSI SLE ESI} -ङ5 - {ESE LIE SEI ILI IEI SLI}

+ङ6 - Central Result + SEI HEF XAND Intuitive {EIE EII ILE IEI LIE} XAND {LSE LSI SEE SLI ESE} -ङ6 - {SLE IEE LII SEI ESI ILI}

+ङ7 - Ethical Result + EIE HEF XAND Intuitive {EIE ILE ILI IEE IEI} XAND {LSE SEE SEI SLE SLI} -ङ7 - {ESE LIE LII LSI ESI EII}

+ङ8 - Logical Result + EIE HEF XAND Intuitive {ILE EIE ILI LII LIE} XAND {ESE ESI LSE SEI SEE} -ङ8 - {SLE IEE LSI IEI SLI EII}

Systems 11 + 15 (Ji+)

+च1 - Central Result + ILE HEF XAND Intuitive {ILE IEI LIE} XAND {SEE SLI ESE} -च1 - {SLE IEE EIE LSE LII ESI SEI LSI ILI EII}

+च2 - Peripheral Result + ILE HEF XAND Intuitive {ILE LII IEE} XAND {SEE ESI SLE} -च2 - {ESE LSE LIE EIE SLI IEI SEI LSI ILI EII}

+च3 - Logical Result + EII HEF XAND Intuitive {LII LIE EII ILE EIE} XAND {ESI ESE LSI SEE LSE} -च3 - {SLE IEE SEI ILI LSI EII}

+च4 - Ethical Result + EII HEF XAND Intuitive {IEI IEE EII ILE EIE} XAND {SEE LSE SLE LSI SLI} -च4 - {LII SEI ILI ESI ESE LIE}

+च5 - Ascending Result + SEI HEF XAND Intuitive {ILE EIE EII LII IEI} XAND {SEE LSE LSI ESI SLI} -च5 - {ESE LIE SLE IEE SEI ILI}

+च6 - Descending Result + SEI HEF XAND Intuitive {LIE IEE EIE EII ILE} XAND {ESE SLE LSE LSI SEE} -च6 - {LII IEI ESI SLI SEI ILI}

+च7 - Sensing Result + EIE HEF XAND Intuitive {ILE EIE ILI} XAND {SEI LSE SEE} -च7 - {ESE LII SLE IEI LIE ESI IEE SLI LSI EII}

+च8 - Intuitive Result + EIE HEF XAND Intuitive {ILE EIE ILI LII LIE IEE IEI} XAND {SEE LSE SEI ESI ESE SLE SLI} -च8 - {LSI EII}

System 13 + 15 (Pe-)

+घ1 - SLI HEF + Logical Process XAND Intuitive {ILE ILI LIE LII IEE} XAND {SEE SEI ESE ESI SLE} -घ1 - {EIE LSE LSI IEI SLI EII}

+घ2 - IEI HEF + Logical Process XAND Intuitive {ILE ILI IEI} XAND {SEE SEI SLI} -घ2 - {LII LSI ESI EII SLE IEE EIE LSE ESE LIE}

+घ3 - LIE HEF + Peripheral Process XAND Intuitive {LIE IEE IEI ILE EII} XAND {ESE SLE SLI SEE LSI} -घ3 - {LII SEI ILI ESI EIE LSE}

+घ4 - ESE HEF + Peripheral Process XAND Intuitive {ILE EII LII} XAND {SEE LSI ESI} -घ4 - {ESE LIE SLE IEE LSE EIE SEI SLI IEI ILI}

+घ5 - IEE HEF + Intuitive Process XAND Intuitive {IEE ILI ILE EIE EII} XAND {SLE SEI SEE LSE LSI} -घ5 - {LII ESI IEI SLI ESE LIE}

+घ6 - SLE HEF + Intuitive Process XAND Intuitive {LII LIE IEI ILE ILI EIE EII} XAND {ESI ESE SLI SEE SEI LSE LSI} -घ6 - {SLE IEE}

+घ7 - LII HEF + Ascending Process XAND Intuitive {LII IEI IEE ILE EIE} XAND {LSE SEE SLE SLI ESI} -घ7 - {ESE LIE SEI ILI LSI EII}

+घ8 - ESI HEF + Ascending Process XAND Intuitive {LIE ILE EIE} XAND {ESE SEE LSE} -घ8 - {SLE IEE LII SEI LSI IEI ILI ESI EII SLI}

Systems 15 + 16 (Pi+)

+ज1 - SLE HEF + Logical Process XAND Intuitive {ILE ILI LIE IEI LII} XAND {SEE SEI ESE SLI ESI -ज1 - {SLE EIE LSE IEE IEI SLI}

+ज2 - IEE HEF + Logical Process XAND Intuitive {ILE ILI IEE} XAND {SEE SEI SLE} -ज2 - {ESE EIE LIE LSE LII ESI LSI IEI SLI EII}

+ज3 - ESI HEF + Peripheral Process XAND Intuitive {LIE ILE EII} XAND {ESE SEE LSI} -ज3 - {EIE LSE SLE IEE SEI ILI LII IEI ESI SLI}

+ज4 - LII HEF + Peripheral Process XAND Intuitive {LII IEE IEI ILE EII} XAND {ESI SLE SLI SEE LSI} -ज4 - {SEI ILI EIE ESE LIE LSE}

+ज5 - IEI HEF + Intuitive Process XAND Intuitive {IEI ILE ILI EIE EII} XAND {SLI SEE SEI LSE LSI} -ज5 - {ESE LIE IEE SLE LII ESI}

+ज6 - SLI HEF + Intuitive Process XAND Intuitive {LIE LII IEE ILE EIE ILI EII} XAND {SLE ESI ESE SEE LSE SEI LSI} -ज6 - {IEI SLI}

+ज7 - ESE HEF + Ascending Process XAND Intuitive {LII ILE EIE} XAND {ESI SEE LSE} -ज7 - {SLI IEI SEI LSI ILI EII ESE SLE LIE IEE}

+ज8 - SLI HEF + Ascending Process XAND Intuitive {LIE LII IEE ILE EIE} XAND {ESE ESI SLE SEE LSE} -ज8 - {SEI ILI LSI IEI SLI EII}

Dichotomies / XNOR Unique Reports

Activation (Mirror Conflict HEF Based)

Compare lines: [426, 4082, 4407, 3804, 4718, 80, 225] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 5494 XNOR with line 426 → OUTPUT line 4915 XNOR with line 4082 → OUTPUT line 2640 XNOR with line 4407 → OUTPUT line 2457 XNOR with line 3804 → OUTPUT line 2819 XNOR with line 4718 → OUTPUT line 2250 XNOR with line 80 → OUTPUT line 5249 XNOR with line 225 → OUTPUT line 5068
INPUT line 5492 XNOR with line 426 → OUTPUT line 4917 XNOR with line 4082 → OUTPUT line 2642 XNOR with line 4407 → OUTPUT line 2455 XNOR with line 3804 → OUTPUT line 2821 XNOR with line 4718 → OUTPUT line 2248 XNOR with line 80 → OUTPUT line 5247 XNOR with line 225 → OUTPUT line 5070
INPUT line 5491 XNOR with line 426 → OUTPUT line 4918 XNOR with line 4082 → OUTPUT line 2637 XNOR with line 4407 → OUTPUT line 2460 XNOR with line 3804 → OUTPUT line 2822 XNOR with line 4718 → OUTPUT line 2247 XNOR with line 80 → OUTPUT line 5252 XNOR with line 225 → OUTPUT line 5065
INPUT line 5489 XNOR with line 426 → OUTPUT line 4920 XNOR with line 4082 → OUTPUT line 2639 XNOR with line 4407 → OUTPUT line 2458 XNOR with line 3804 → OUTPUT line 2824 XNOR with line 4718 → OUTPUT line 2245 XNOR with line 80 → OUTPUT line 5250 XNOR with line 225 → OUTPUT line 5067
INPUT line 5478 XNOR with line 426 → OUTPUT line 4899 XNOR with line 4082 → OUTPUT line 2656 XNOR with line 4407 → OUTPUT line 2473 XNOR with line 3804 → OUTPUT line 2803 XNOR with line 4718 → OUTPUT line 2234 XNOR with line 80 → OUTPUT line 5265 XNOR with line 225 → OUTPUT line 5084
INPUT line 5476 XNOR with line 426 → OUTPUT line 4901 XNOR with line 4082 → OUTPUT line 2658 XNOR with line 4407 → OUTPUT line 2471 XNOR with line 3804 → OUTPUT line 2805 XNOR with line 4718 → OUTPUT line 2232 XNOR with line 80 → OUTPUT line 5263 XNOR with line 225 → OUTPUT line 5086
INPUT line 5475 XNOR with line 426 → OUTPUT line 4902 XNOR with line 4082 → OUTPUT line 2653 XNOR with line 4407 → OUTPUT line 2476 XNOR with line 3804 → OUTPUT line 2806 XNOR with line 4718 → OUTPUT line 2231 XNOR with line 80 → OUTPUT line 5268 XNOR with line 225 → OUTPUT line 5081
INPUT line 5473 XNOR with line 426 → OUTPUT line 4904 XNOR with line 4082 → OUTPUT line 2655 XNOR with line 4407 → OUTPUT line 2474 XNOR with line 3804 → OUTPUT line 2808 XNOR with line 4718 → OUTPUT line 2229 XNOR with line 80 → OUTPUT line 5266 XNOR with line 225 → OUTPUT line 5083
INPUT line 5464 XNOR with line 426 → OUTPUT line 4885 XNOR with line 4082 → OUTPUT line 2610 XNOR with line 4407 → OUTPUT line 2427 XNOR with line 3804 → OUTPUT line 2849 XNOR with line 4718 → OUTPUT line 2280 XNOR with line 80 → OUTPUT line 5279 XNOR with line 225 → OUTPUT line 5098
INPUT line 5462 XNOR with line 426 → OUTPUT line 4887 XNOR with line 4082 → OUTPUT line 2612 XNOR with line 4407 → OUTPUT line 2425 XNOR with line 3804 → OUTPUT line 2851 XNOR with line 4718 → OUTPUT line 2278 XNOR with line 80 → OUTPUT line 5277 XNOR with line 225 → OUTPUT line 5100
INPUT line 5461 XNOR with line 426 → OUTPUT line 4888 XNOR with line 4082 → OUTPUT line 2607 XNOR with line 4407 → OUTPUT line 2430 XNOR with line 3804 → OUTPUT line 2852 XNOR with line 4718 → OUTPUT line 2277 XNOR with line 80 → OUTPUT line 5282 XNOR with line 225 → OUTPUT line 5095
INPUT line 5459 XNOR with line 426 → OUTPUT line 4890 XNOR with line 4082 → OUTPUT line 2609 XNOR with line 4407 → OUTPUT line 2428 XNOR with line 3804 → OUTPUT line 2854 XNOR with line 4718 → OUTPUT line 2275 XNOR with line 80 → OUTPUT line 5280 XNOR with line 225 → OUTPUT line 5097
INPUT line 5448 XNOR with line 426 → OUTPUT line 4869 XNOR with line 4082 → OUTPUT line 2626 XNOR with line 4407 → OUTPUT line 2443 XNOR with line 3804 → OUTPUT line 2833 XNOR with line 4718 → OUTPUT line 2264 XNOR with line 80 → OUTPUT line 5295 XNOR with line 225 → OUTPUT line 5114
INPUT line 5446 XNOR with line 426 → OUTPUT line 4871 XNOR with line 4082 → OUTPUT line 2628 XNOR with line 4407 → OUTPUT line 2441 XNOR with line 3804 → OUTPUT line 2835 XNOR with line 4718 → OUTPUT line 2262 XNOR with line 80 → OUTPUT line 5293 XNOR with line 225 → OUTPUT line 5116
INPUT line 5445 XNOR with line 426 → OUTPUT line 4872 XNOR with line 4082 → OUTPUT line 2623 XNOR with line 4407 → OUTPUT line 2446 XNOR with line 3804 → OUTPUT line 2836 XNOR with line 4718 → OUTPUT line 2261 XNOR with line 80 → OUTPUT line 5298 XNOR with line 225 → OUTPUT line 5111
INPUT line 5443 XNOR with line 426 → OUTPUT line 4874 XNOR with line 4082 → OUTPUT line 2625 XNOR with line 4407 → OUTPUT line 2444 XNOR with line 3804 → OUTPUT line 2838 XNOR with line 4718 → OUTPUT line 2259 XNOR with line 80 → OUTPUT line 5296 XNOR with line 225 → OUTPUT line 5113

Activation (Reinin Based)

Compare lines: [426, 4082, 4407, 495, 1, 4430, 4111] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 5494 XNOR with line 426 → OUTPUT line 4915 XNOR with line 4082 → OUTPUT line 2640 XNOR with line 4407 → OUTPUT line 2457 XNOR with line 495 → OUTPUT line 4874 XNOR with line 1 → OUTPUT line 5443 XNOR with line 4430 → OUTPUT line 2444 XNOR with line 4111 → OUTPUT line 2625
INPUT line 5492 XNOR with line 426 → OUTPUT line 4917 XNOR with line 4082 → OUTPUT line 2642 XNOR with line 4407 → OUTPUT line 2455 XNOR with line 495 → OUTPUT line 4872 XNOR with line 1 → OUTPUT line 5445 XNOR with line 4430 → OUTPUT line 2446 XNOR with line 4111 → OUTPUT line 2623
INPUT line 5491 XNOR with line 426 → OUTPUT line 4918 XNOR with line 4082 → OUTPUT line 2637 XNOR with line 4407 → OUTPUT line 2460 XNOR with line 495 → OUTPUT line 4871 XNOR with line 1 → OUTPUT line 5446 XNOR with line 4430 → OUTPUT line 2441 XNOR with line 4111 → OUTPUT line 2628
INPUT line 5489 XNOR with line 426 → OUTPUT line 4920 XNOR with line 4082 → OUTPUT line 2639 XNOR with line 4407 → OUTPUT line 2458 XNOR with line 495 → OUTPUT line 4869 XNOR with line 1 → OUTPUT line 5448 XNOR with line 4430 → OUTPUT line 2443 XNOR with line 4111 → OUTPUT line 2626
INPUT line 5478 XNOR with line 426 → OUTPUT line 4899 XNOR with line 4082 → OUTPUT line 2656 XNOR with line 4407 → OUTPUT line 2473 XNOR with line 495 → OUTPUT line 4890 XNOR with line 1 → OUTPUT line 5459 XNOR with line 4430 → OUTPUT line 2428 XNOR with line 4111 → OUTPUT line 2609
INPUT line 5476 XNOR with line 426 → OUTPUT line 4901 XNOR with line 4082 → OUTPUT line 2658 XNOR with line 4407 → OUTPUT line 2471 XNOR with line 495 → OUTPUT line 4888 XNOR with line 1 → OUTPUT line 5461 XNOR with line 4430 → OUTPUT line 2430 XNOR with line 4111 → OUTPUT line 2607
INPUT line 5475 XNOR with line 426 → OUTPUT line 4902 XNOR with line 4082 → OUTPUT line 2653 XNOR with line 4407 → OUTPUT line 2476 XNOR with line 495 → OUTPUT line 4887 XNOR with line 1 → OUTPUT line 5462 XNOR with line 4430 → OUTPUT line 2425 XNOR with line 4111 → OUTPUT line 2612
INPUT line 5473 XNOR with line 426 → OUTPUT line 4904 XNOR with line 4082 → OUTPUT line 2655 XNOR with line 4407 → OUTPUT line 2474 XNOR with line 495 → OUTPUT line 4885 XNOR with line 1 → OUTPUT line 5464 XNOR with line 4430 → OUTPUT line 2427 XNOR with line 4111 → OUTPUT line 2610
INPUT line 5298 XNOR with line 426 → OUTPUT line 5111 XNOR with line 4082 → OUTPUT line 2836 XNOR with line 4407 → OUTPUT line 2261 XNOR with line 495 → OUTPUT line 5070 XNOR with line 1 → OUTPUT line 5247 XNOR with line 4430 → OUTPUT line 2248 XNOR with line 4111 → OUTPUT line 2821
INPUT line 5296 XNOR with line 426 → OUTPUT line 5113 XNOR with line 4082 → OUTPUT line 2838 XNOR with line 4407 → OUTPUT line 2259 XNOR with line 495 → OUTPUT line 5068 XNOR with line 1 → OUTPUT line 5249 XNOR with line 4430 → OUTPUT line 2250 XNOR with line 4111 → OUTPUT line 2819
INPUT line 5295 XNOR with line 426 → OUTPUT line 5114 XNOR with line 4082 → OUTPUT line 2833 XNOR with line 4407 → OUTPUT line 2264 XNOR with line 495 → OUTPUT line 5067 XNOR with line 1 → OUTPUT line 5250 XNOR with line 4430 → OUTPUT line 2245 XNOR with line 4111 → OUTPUT line 2824
INPUT line 5293 XNOR with line 426 → OUTPUT line 5116 XNOR with line 4082 → OUTPUT line 2835 XNOR with line 4407 → OUTPUT line 2262 XNOR with line 495 → OUTPUT line 5065 XNOR with line 1 → OUTPUT line 5252 XNOR with line 4430 → OUTPUT line 2247 XNOR with line 4111 → OUTPUT line 2822
INPUT line 5282 XNOR with line 426 → OUTPUT line 5095 XNOR with line 4082 → OUTPUT line 2852 XNOR with line 4407 → OUTPUT line 2277 XNOR with line 495 → OUTPUT line 5086 XNOR with line 1 → OUTPUT line 5263 XNOR with line 4430 → OUTPUT line 2232 XNOR with line 4111 → OUTPUT line 2805
INPUT line 5280 XNOR with line 426 → OUTPUT line 5097 XNOR with line 4082 → OUTPUT line 2854 XNOR with line 4407 → OUTPUT line 2275 XNOR with line 495 → OUTPUT line 5084 XNOR with line 1 → OUTPUT line 5265 XNOR with line 4430 → OUTPUT line 2234 XNOR with line 4111 → OUTPUT line 2803
INPUT line 5279 XNOR with line 426 → OUTPUT line 5098 XNOR with line 4082 → OUTPUT line 2849 XNOR with line 4407 → OUTPUT line 2280 XNOR with line 495 → OUTPUT line 5083 XNOR with line 1 → OUTPUT line 5266 XNOR with line 4430 → OUTPUT line 2229 XNOR with line 4111 → OUTPUT line 2808
INPUT line 5277 XNOR with line 426 → OUTPUT line 5100 XNOR with line 4082 → OUTPUT line 2851 XNOR with line 4407 → OUTPUT line 2278 XNOR with line 495 → OUTPUT line 5081 XNOR with line 1 → OUTPUT line 5268 XNOR with line 4430 → OUTPUT line 2231 XNOR with line 4111 → OUTPUT line 2806

Business (Semidual Mirage HEF Based)

Compare lines: [2808, 4082, 5266, 844, 1423, 3652, 5738] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 6427 XNOR with line 2808 → OUTPUT line 3067 XNOR with line 4082 → OUTPUT line 1798 XNOR with line 5266 → OUTPUT line 804 XNOR with line 844 → OUTPUT line 5061 XNOR with line 1423 → OUTPUT line 4386 XNOR with line 3652 → OUTPUT line 2252 XNOR with line 5738 → OUTPUT line 444
INPUT line 6421 XNOR with line 2808 → OUTPUT line 3051 XNOR with line 4082 → OUTPUT line 1821 XNOR with line 5266 → OUTPUT line 824 XNOR with line 844 → OUTPUT line 5083 XNOR with line 1423 → OUTPUT line 4407 XNOR with line 3652 → OUTPUT line 2229 XNOR with line 5738 → OUTPUT line 426
INPUT line 6416 XNOR with line 2808 → OUTPUT line 3046 XNOR with line 4082 → OUTPUT line 1759 XNOR with line 5266 → OUTPUT line 762 XNOR with line 844 → OUTPUT line 5102 XNOR with line 1423 → OUTPUT line 4426 XNOR with line 3652 → OUTPUT line 2289 XNOR with line 5738 → OUTPUT line 486
INPUT line 6400 XNOR with line 2808 → OUTPUT line 3040 XNOR with line 4082 → OUTPUT line 1779 XNOR with line 5266 → OUTPUT line 785 XNOR with line 844 → OUTPUT line 5123 XNOR with line 1423 → OUTPUT line 4448 XNOR with line 3652 → OUTPUT line 2271 XNOR with line 5738 → OUTPUT line 463
INPUT line 6286 XNOR with line 2808 → OUTPUT line 3259 XNOR with line 4082 → OUTPUT line 2060 XNOR with line 5266 → OUTPUT line 593 XNOR with line 844 → OUTPUT line 4806 XNOR with line 1423 → OUTPUT line 4637 XNOR with line 3652 → OUTPUT line 2517 XNOR with line 5738 → OUTPUT line 240
INPUT line 6273 XNOR with line 2808 → OUTPUT line 3236 XNOR with line 4082 → OUTPUT line 2076 XNOR with line 5266 → OUTPUT line 615 XNOR with line 844 → OUTPUT line 4821 XNOR with line 1423 → OUTPUT line 4660 XNOR with line 3652 → OUTPUT line 2496 XNOR with line 5738 → OUTPUT line 230
INPUT line 6259 XNOR with line 2808 → OUTPUT line 3222 XNOR with line 4082 → OUTPUT line 2024 XNOR with line 5266 → OUTPUT line 563 XNOR with line 844 → OUTPUT line 4835 XNOR with line 1423 → OUTPUT line 4674 XNOR with line 3652 → OUTPUT line 2541 XNOR with line 5738 → OUTPUT line 275
INPUT line 6236 XNOR with line 2808 → OUTPUT line 3209 XNOR with line 4082 → OUTPUT line 2046 XNOR with line 5266 → OUTPUT line 579 XNOR with line 844 → OUTPUT line 4858 XNOR with line 1423 → OUTPUT line 4689 XNOR with line 3652 → OUTPUT line 2531 XNOR with line 5738 → OUTPUT line 254
INPUT line 6077 XNOR with line 2808 → OUTPUT line 3463 XNOR with line 4082 → OUTPUT line 1383 XNOR with line 5266 → OUTPUT line 1270 XNOR with line 844 → OUTPUT line 5560 XNOR with line 1423 → OUTPUT line 3883 XNOR with line 3652 → OUTPUT line 2765 XNOR with line 5738 → OUTPUT line 124
INPUT line 6067 XNOR with line 2808 → OUTPUT line 3442 XNOR with line 4082 → OUTPUT line 1406 XNOR with line 5266 → OUTPUT line 1285 XNOR with line 844 → OUTPUT line 5582 XNOR with line 1423 → OUTPUT line 3899 XNOR with line 3652 → OUTPUT line 2742 XNOR with line 5738 → OUTPUT line 111
INPUT line 6053 XNOR with line 2808 → OUTPUT line 3428 XNOR with line 4082 → OUTPUT line 1354 XNOR with line 5266 → OUTPUT line 1233 XNOR with line 844 → OUTPUT line 5596 XNOR with line 1423 → OUTPUT line 3913 XNOR with line 3652 → OUTPUT line 2792 XNOR with line 5738 → OUTPUT line 161
INPUT line 6032 XNOR with line 2808 → OUTPUT line 3418 XNOR with line 4082 → OUTPUT line 1369 XNOR with line 5266 → OUTPUT line 1256 XNOR with line 844 → OUTPUT line 5612 XNOR with line 1423 → OUTPUT line 3935 XNOR with line 3652 → OUTPUT line 2779 XNOR with line 5738 → OUTPUT line 138
INPUT line 5839 XNOR with line 2808 → OUTPUT line 3730 XNOR with line 4082 → OUTPUT line 1594 XNOR with line 5266 → OUTPUT line 1008 XNOR with line 844 → OUTPUT line 5309 XNOR with line 1423 → OUTPUT line 4138 XNOR with line 3652 → OUTPUT line 2992 XNOR with line 5738 → OUTPUT line 24
INPUT line 5821 XNOR with line 2808 → OUTPUT line 3707 XNOR with line 4082 → OUTPUT line 1615 XNOR with line 5266 → OUTPUT line 1030 XNOR with line 844 → OUTPUT line 5329 XNOR with line 1423 → OUTPUT line 4161 XNOR with line 3652 → OUTPUT line 2976 XNOR with line 5738 → OUTPUT line 18
INPUT line 5802 XNOR with line 2808 → OUTPUT line 3688 XNOR with line 4082 → OUTPUT line 1553 XNOR with line 5266 → OUTPUT line 968 XNOR with line 844 → OUTPUT line 5348 XNOR with line 1423 → OUTPUT line 4180 XNOR with line 3652 → OUTPUT line 3003 XNOR with line 5738 → OUTPUT line 45
INPUT line 5779 XNOR with line 2808 → OUTPUT line 3670 XNOR with line 4082 → OUTPUT line 1575 XNOR with line 5266 → OUTPUT line 989 XNOR with line 844 → OUTPUT line 5371 XNOR with line 1423 → OUTPUT line 4200 XNOR with line 3652 → OUTPUT line 2997 XNOR with line 5738 → OUTPUT line 29

Business (Tencer-Minaev Based)

Conflict (Activation Quasi Identity HEF)

Compare lines: [426, 5083, 5266, 3986, 4555, 2724, 2405] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 6432 XNOR with line 426 → OUTPUT line 5644 XNOR with line 5083 → OUTPUT line 871 XNOR with line 5266 → OUTPUT line 718 XNOR with line 3986 → OUTPUT line 1863 XNOR with line 4555 → OUTPUT line 1382 XNOR with line 2724 → OUTPUT line 3193 XNOR with line 2405 → OUTPUT line 3462
INPUT line 6409 XNOR with line 426 → OUTPUT line 5701 XNOR with line 5083 → OUTPUT line 832 XNOR with line 5266 → OUTPUT line 787 XNOR with line 3986 → OUTPUT line 1937 XNOR with line 4555 → OUTPUT line 1334 XNOR with line 2724 → OUTPUT line 3140 XNOR with line 2405 → OUTPUT line 3536
INPUT line 6380 XNOR with line 426 → OUTPUT line 5772 XNOR with line 5083 → OUTPUT line 998 XNOR with line 5266 → OUTPUT line 621 XNOR with line 3986 → OUTPUT line 2008 XNOR with line 4555 → OUTPUT line 1305 XNOR with line 2724 → OUTPUT line 3325 XNOR with line 2405 → OUTPUT line 3351
INPUT line 6325 XNOR with line 426 → OUTPUT line 5844 XNOR with line 5083 → OUTPUT line 929 XNOR with line 5266 → OUTPUT line 660 XNOR with line 3986 → OUTPUT line 2073 XNOR with line 4555 → OUTPUT line 1289 XNOR with line 2724 → OUTPUT line 3251 XNOR with line 2405 → OUTPUT line 3404
INPUT line 6295 XNOR with line 426 → OUTPUT line 5899 XNOR with line 5083 → OUTPUT line 1125 XNOR with line 5266 → OUTPUT line 536 XNOR with line 3986 → OUTPUT line 1630 XNOR with line 4555 → OUTPUT line 1599 XNOR with line 2724 → OUTPUT line 3026 XNOR with line 2405 → OUTPUT line 3734
INPUT line 6240 XNOR with line 426 → OUTPUT line 5971 XNOR with line 5083 → OUTPUT line 1056 XNOR with line 5266 → OUTPUT line 575 XNOR with line 3986 → OUTPUT line 1678 XNOR with line 4555 → OUTPUT line 1525 XNOR with line 2724 → OUTPUT line 3006 XNOR with line 2405 → OUTPUT line 3794
INPUT line 6182 XNOR with line 426 → OUTPUT line 6029 XNOR with line 5083 → OUTPUT line 1266 XNOR with line 5266 → OUTPUT line 496 XNOR with line 3986 → OUTPUT line 1736 XNOR with line 4555 → OUTPUT line 1467 XNOR with line 2724 → OUTPUT line 3108 XNOR with line 2405 → OUTPUT line 3589
INPUT line 6110 XNOR with line 426 → OUTPUT line 6084 XNOR with line 5083 → OUTPUT line 1196 XNOR with line 5266 → OUTPUT line 507 XNOR with line 3986 → OUTPUT line 1810 XNOR with line 4555 → OUTPUT line 1419 XNOR with line 2724 → OUTPUT line 3055 XNOR with line 2405 → OUTPUT line 3663
INPUT line 5641 XNOR with line 426 → OUTPUT line 4727 XNOR with line 5083 → OUTPUT line 198 XNOR with line 5266 → OUTPUT line 107 XNOR with line 3986 → OUTPUT line 2808 XNOR with line 4555 → OUTPUT line 2229 XNOR with line 2724 → OUTPUT line 4082 XNOR with line 2405 → OUTPUT line 4407
INPUT line 5604 XNOR with line 426 → OUTPUT line 4770 XNOR with line 5083 → OUTPUT line 173 XNOR with line 5266 → OUTPUT line 162 XNOR with line 3986 → OUTPUT line 2882 XNOR with line 4555 → OUTPUT line 2167 XNOR with line 2724 → OUTPUT line 4015 XNOR with line 2405 → OUTPUT line 4481
INPUT line 5547 XNOR with line 426 → OUTPUT line 4827 XNOR with line 5083 → OUTPUT line 283 XNOR with line 5266 → OUTPUT line 52 XNOR with line 3986 → OUTPUT line 2939 XNOR with line 4555 → OUTPUT line 2110 XNOR with line 2724 → OUTPUT line 4228 XNOR with line 2405 → OUTPUT line 4268
INPUT line 5478 XNOR with line 426 → OUTPUT line 4899 XNOR with line 5083 → OUTPUT line 228 XNOR with line 5266 → OUTPUT line 77 XNOR with line 3986 → OUTPUT line 2990 XNOR with line 4555 → OUTPUT line 2080 XNOR with line 2724 → OUTPUT line 4154 XNOR with line 2405 → OUTPUT line 4335
INPUT line 5420 XNOR with line 426 → OUTPUT line 4954 XNOR with line 5083 → OUTPUT line 368 XNOR with line 5266 → OUTPUT line 15 XNOR with line 3986 → OUTPUT line 2547 XNOR with line 4555 → OUTPUT line 2502 XNOR with line 2724 → OUTPUT line 3831 XNOR with line 2405 → OUTPUT line 4665
INPUT line 5351 XNOR with line 426 → OUTPUT line 5026 XNOR with line 5083 → OUTPUT line 313 XNOR with line 5266 → OUTPUT line 40 XNOR with line 3986 → OUTPUT line 2609 XNOR with line 4555 → OUTPUT line 2428 XNOR with line 2724 → OUTPUT line 3797 XNOR with line 2405 → OUTPUT line 4711
INPUT line 5279 XNOR with line 426 → OUTPUT line 5098 XNOR with line 5083 → OUTPUT line 495 XNOR with line 5266 → OUTPUT line 1 XNOR with line 3986 → OUTPUT line 2681 XNOR with line 4555 → OUTPUT line 2356 XNOR with line 2724 → OUTPUT line 3955 XNOR with line 2405 → OUTPUT line 4534
INPUT line 5207 XNOR with line 426 → OUTPUT line 5167 XNOR with line 5083 → OUTPUT line 425 XNOR with line 5266 → OUTPUT line 6 XNOR with line 3986 → OUTPUT line 2755 XNOR with line 4555 → OUTPUT line 2294 XNOR with line 2724 → OUTPUT line 3888 XNOR with line 2405 → OUTPUT line 4608

Conflict (Reinin Based)

Compare lines: [426, 5083, 5266, 4430, 4111, 2280, 2849] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 6432 XNOR with line 426 → OUTPUT line 5644 XNOR with line 5083 → OUTPUT line 871 XNOR with line 5266 → OUTPUT line 718 XNOR with line 4430 → OUTPUT line 1467 XNOR with line 4111 → OUTPUT line 1736 XNOR with line 2280 → OUTPUT line 3589 XNOR with line 2849 → OUTPUT line 3108
INPUT line 6409 XNOR with line 426 → OUTPUT line 5701 XNOR with line 5083 → OUTPUT line 832 XNOR with line 5266 → OUTPUT line 787 XNOR with line 4430 → OUTPUT line 1419 XNOR with line 4111 → OUTPUT line 1810 XNOR with line 2280 → OUTPUT line 3663 XNOR with line 2849 → OUTPUT line 3055
INPUT line 6380 XNOR with line 426 → OUTPUT line 5772 XNOR with line 5083 → OUTPUT line 998 XNOR with line 5266 → OUTPUT line 621 XNOR with line 4430 → OUTPUT line 1599 XNOR with line 4111 → OUTPUT line 1630 XNOR with line 2280 → OUTPUT line 3734 XNOR with line 2849 → OUTPUT line 3026
INPUT line 6325 XNOR with line 426 → OUTPUT line 5844 XNOR with line 5083 → OUTPUT line 929 XNOR with line 5266 → OUTPUT line 660 XNOR with line 4430 → OUTPUT line 1525 XNOR with line 4111 → OUTPUT line 1678 XNOR with line 2280 → OUTPUT line 3794 XNOR with line 2849 → OUTPUT line 3006
INPUT line 6295 XNOR with line 426 → OUTPUT line 5899 XNOR with line 5083 → OUTPUT line 1125 XNOR with line 5266 → OUTPUT line 536 XNOR with line 4430 → OUTPUT line 1305 XNOR with line 4111 → OUTPUT line 2008 XNOR with line 2280 → OUTPUT line 3351 XNOR with line 2849 → OUTPUT line 3325
INPUT line 6240 XNOR with line 426 → OUTPUT line 5971 XNOR with line 5083 → OUTPUT line 1056 XNOR with line 5266 → OUTPUT line 575 XNOR with line 4430 → OUTPUT line 1289 XNOR with line 4111 → OUTPUT line 2073 XNOR with line 2280 → OUTPUT line 3404 XNOR with line 2849 → OUTPUT line 3251
INPUT line 6182 XNOR with line 426 → OUTPUT line 6029 XNOR with line 5083 → OUTPUT line 1266 XNOR with line 5266 → OUTPUT line 496 XNOR with line 4430 → OUTPUT line 1382 XNOR with line 4111 → OUTPUT line 1863 XNOR with line 2280 → OUTPUT line 3462 XNOR with line 2849 → OUTPUT line 3193
INPUT line 6110 XNOR with line 426 → OUTPUT line 6084 XNOR with line 5083 → OUTPUT line 1196 XNOR with line 5266 → OUTPUT line 507 XNOR with line 4430 → OUTPUT line 1334 XNOR with line 4111 → OUTPUT line 1937 XNOR with line 2280 → OUTPUT line 3536 XNOR with line 2849 → OUTPUT line 3140
INPUT line 5641 XNOR with line 426 → OUTPUT line 4727 XNOR with line 5083 → OUTPUT line 198 XNOR with line 5266 → OUTPUT line 107 XNOR with line 4430 → OUTPUT line 2356 XNOR with line 4111 → OUTPUT line 2681 XNOR with line 2280 → OUTPUT line 4534 XNOR with line 2849 → OUTPUT line 3955
INPUT line 5604 XNOR with line 426 → OUTPUT line 4770 XNOR with line 5083 → OUTPUT line 173 XNOR with line 5266 → OUTPUT line 162 XNOR with line 4430 → OUTPUT line 2294 XNOR with line 4111 → OUTPUT line 2755 XNOR with line 2280 → OUTPUT line 4608 XNOR with line 2849 → OUTPUT line 3888
INPUT line 5547 XNOR with line 426 → OUTPUT line 4827 XNOR with line 5083 → OUTPUT line 283 XNOR with line 5266 → OUTPUT line 52 XNOR with line 4430 → OUTPUT line 2502 XNOR with line 4111 → OUTPUT line 2547 XNOR with line 2280 → OUTPUT line 4665 XNOR with line 2849 → OUTPUT line 3831
INPUT line 5478 XNOR with line 426 → OUTPUT line 4899 XNOR with line 5083 → OUTPUT line 228 XNOR with line 5266 → OUTPUT line 77 XNOR with line 4430 → OUTPUT line 2428 XNOR with line 4111 → OUTPUT line 2609 XNOR with line 2280 → OUTPUT line 4711 XNOR with line 2849 → OUTPUT line 3797
INPUT line 5420 XNOR with line 426 → OUTPUT line 4954 XNOR with line 5083 → OUTPUT line 368 XNOR with line 5266 → OUTPUT line 15 XNOR with line 4430 → OUTPUT line 2110 XNOR with line 4111 → OUTPUT line 2939 XNOR with line 2280 → OUTPUT line 4268 XNOR with line 2849 → OUTPUT line 4228
INPUT line 5351 XNOR with line 426 → OUTPUT line 5026 XNOR with line 5083 → OUTPUT line 313 XNOR with line 5266 → OUTPUT line 40 XNOR with line 4430 → OUTPUT line 2080 XNOR with line 4111 → OUTPUT line 2990 XNOR with line 2280 → OUTPUT line 4335 XNOR with line 2849 → OUTPUT line 4154
INPUT line 5279 XNOR with line 426 → OUTPUT line 5098 XNOR with line 5083 → OUTPUT line 495 XNOR with line 5266 → OUTPUT line 1 XNOR with line 4430 → OUTPUT line 2229 XNOR with line 4111 → OUTPUT line 2808 XNOR with line 2280 → OUTPUT line 4407 XNOR with line 2849 → OUTPUT line 4082
INPUT line 5207 XNOR with line 426 → OUTPUT line 5167 XNOR with line 5083 → OUTPUT line 425 XNOR with line 5266 → OUTPUT line 6 XNOR with line 4430 → OUTPUT line 2167 XNOR with line 4111 → OUTPUT line 2882 XNOR with line 2280 → OUTPUT line 4481 XNOR with line 2849 → OUTPUT line 4015

Duality Respecting (Reinin Based)

Compare lines: [2808, 2229, 426, 495, 1, 2280, 2849] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 5357 XNOR with line 2808 → OUTPUT line 4173 XNOR with line 2229 → OUTPUT line 4356 XNOR with line 426 → OUTPUT line 5032 XNOR with line 495 → OUTPUT line 5009 XNOR with line 1 → OUTPUT line 5328 XNOR with line 2280 → OUTPUT line 4341 XNOR with line 2849 → OUTPUT line 4160
INPUT line 5356 XNOR with line 2808 → OUTPUT line 4172 XNOR with line 2229 → OUTPUT line 4357 XNOR with line 426 → OUTPUT line 5033 XNOR with line 495 → OUTPUT line 5008 XNOR with line 1 → OUTPUT line 5329 XNOR with line 2280 → OUTPUT line 4340 XNOR with line 2849 → OUTPUT line 4161
INPUT line 5355 XNOR with line 2808 → OUTPUT line 4175 XNOR with line 2229 → OUTPUT line 4354 XNOR with line 426 → OUTPUT line 5034 XNOR with line 495 → OUTPUT line 5007 XNOR with line 1 → OUTPUT line 5330 XNOR with line 2280 → OUTPUT line 4343 XNOR with line 2849 → OUTPUT line 4158
INPUT line 5354 XNOR with line 2808 → OUTPUT line 4174 XNOR with line 2229 → OUTPUT line 4355 XNOR with line 426 → OUTPUT line 5035 XNOR with line 495 → OUTPUT line 5006 XNOR with line 1 → OUTPUT line 5331 XNOR with line 2280 → OUTPUT line 4342 XNOR with line 2849 → OUTPUT line 4159
INPUT line 5351 XNOR with line 2808 → OUTPUT line 4179 XNOR with line 2229 → OUTPUT line 4362 XNOR with line 426 → OUTPUT line 5026 XNOR with line 495 → OUTPUT line 5015 XNOR with line 1 → OUTPUT line 5334 XNOR with line 2280 → OUTPUT line 4335 XNOR with line 2849 → OUTPUT line 4154
INPUT line 5350 XNOR with line 2808 → OUTPUT line 4178 XNOR with line 2229 → OUTPUT line 4363 XNOR with line 426 → OUTPUT line 5027 XNOR with line 495 → OUTPUT line 5014 XNOR with line 1 → OUTPUT line 5335 XNOR with line 2280 → OUTPUT line 4334 XNOR with line 2849 → OUTPUT line 4155
INPUT line 5349 XNOR with line 2808 → OUTPUT line 4181 XNOR with line 2229 → OUTPUT line 4360 XNOR with line 426 → OUTPUT line 5028 XNOR with line 495 → OUTPUT line 5013 XNOR with line 1 → OUTPUT line 5336 XNOR with line 2280 → OUTPUT line 4337 XNOR with line 2849 → OUTPUT line 4152
INPUT line 5348 XNOR with line 2808 → OUTPUT line 4180 XNOR with line 2229 → OUTPUT line 4361 XNOR with line 426 → OUTPUT line 5029 XNOR with line 495 → OUTPUT line 5012 XNOR with line 1 → OUTPUT line 5337 XNOR with line 2280 → OUTPUT line 4336 XNOR with line 2849 → OUTPUT line 4153
INPUT line 5287 XNOR with line 2808 → OUTPUT line 4103 XNOR with line 2229 → OUTPUT line 4426 XNOR with line 426 → OUTPUT line 5102 XNOR with line 495 → OUTPUT line 5079 XNOR with line 1 → OUTPUT line 5258 XNOR with line 2280 → OUTPUT line 4411 XNOR with line 2849 → OUTPUT line 4090
INPUT line 5286 XNOR with line 2808 → OUTPUT line 4102 XNOR with line 2229 → OUTPUT line 4427 XNOR with line 426 → OUTPUT line 5103 XNOR with line 495 → OUTPUT line 5078 XNOR with line 1 → OUTPUT line 5259 XNOR with line 2280 → OUTPUT line 4410 XNOR with line 2849 → OUTPUT line 4091
INPUT line 5285 XNOR with line 2808 → OUTPUT line 4105 XNOR with line 2229 → OUTPUT line 4424 XNOR with line 426 → OUTPUT line 5104 XNOR with line 495 → OUTPUT line 5077 XNOR with line 1 → OUTPUT line 5260 XNOR with line 2280 → OUTPUT line 4413 XNOR with line 2849 → OUTPUT line 4088
INPUT line 5284 XNOR with line 2808 → OUTPUT line 4104 XNOR with line 2229 → OUTPUT line 4425 XNOR with line 426 → OUTPUT line 5105 XNOR with line 495 → OUTPUT line 5076 XNOR with line 1 → OUTPUT line 5261 XNOR with line 2280 → OUTPUT line 4412 XNOR with line 2849 → OUTPUT line 4089
INPUT line 5281 XNOR with line 2808 → OUTPUT line 4109 XNOR with line 2229 → OUTPUT line 4432 XNOR with line 426 → OUTPUT line 5096 XNOR with line 495 → OUTPUT line 5085 XNOR with line 1 → OUTPUT line 5264 XNOR with line 2280 → OUTPUT line 4405 XNOR with line 2849 → OUTPUT line 4084
INPUT line 5280 XNOR with line 2808 → OUTPUT line 4108 XNOR with line 2229 → OUTPUT line 4433 XNOR with line 426 → OUTPUT line 5097 XNOR with line 495 → OUTPUT line 5084 XNOR with line 1 → OUTPUT line 5265 XNOR with line 2280 → OUTPUT line 4404 XNOR with line 2849 → OUTPUT line 4085
INPUT line 5279 XNOR with line 2808 → OUTPUT line 4111 XNOR with line 2229 → OUTPUT line 4430 XNOR with line 426 → OUTPUT line 5098 XNOR with line 495 → OUTPUT line 5083 XNOR with line 1 → OUTPUT line 5266 XNOR with line 2280 → OUTPUT line 4407 XNOR with line 2849 → OUTPUT line 4082
INPUT line 5278 XNOR with line 2808 → OUTPUT line 4110 XNOR with line 2229 → OUTPUT line 4431 XNOR with line 426 → OUTPUT line 5099 XNOR with line 495 → OUTPUT line 5082 XNOR with line 1 → OUTPUT line 5267 XNOR with line 2280 → OUTPUT line 4406 XNOR with line 2849 → OUTPUT line 4083

Duality Respecting (Tencer-Minaev Based)

Compare lines: [2808, 2229, 426, 45, 3003, 308, 2093] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 5357 XNOR with line 2808 → OUTPUT line 4173 XNOR with line 2229 → OUTPUT line 4356 XNOR with line 426 → OUTPUT line 5032 XNOR with line 45 → OUTPUT line 5259 XNOR with line 3003 → OUTPUT line 4091 XNOR with line 308 → OUTPUT line 5078 XNOR with line 2093 → OUTPUT line 4410
INPUT line 5356 XNOR with line 2808 → OUTPUT line 4172 XNOR with line 2229 → OUTPUT line 4357 XNOR with line 426 → OUTPUT line 5033 XNOR with line 45 → OUTPUT line 5258 XNOR with line 3003 → OUTPUT line 4090 XNOR with line 308 → OUTPUT line 5079 XNOR with line 2093 → OUTPUT line 4411
INPUT line 5355 XNOR with line 2808 → OUTPUT line 4175 XNOR with line 2229 → OUTPUT line 4354 XNOR with line 426 → OUTPUT line 5034 XNOR with line 45 → OUTPUT line 5261 XNOR with line 3003 → OUTPUT line 4089 XNOR with line 308 → OUTPUT line 5076 XNOR with line 2093 → OUTPUT line 4412
INPUT line 5354 XNOR with line 2808 → OUTPUT line 4174 XNOR with line 2229 → OUTPUT line 4355 XNOR with line 426 → OUTPUT line 5035 XNOR with line 45 → OUTPUT line 5260 XNOR with line 3003 → OUTPUT line 4088 XNOR with line 308 → OUTPUT line 5077 XNOR with line 2093 → OUTPUT line 4413
INPUT line 5351 XNOR with line 2808 → OUTPUT line 4179 XNOR with line 2229 → OUTPUT line 4362 XNOR with line 426 → OUTPUT line 5026 XNOR with line 45 → OUTPUT line 5265 XNOR with line 3003 → OUTPUT line 4085 XNOR with line 308 → OUTPUT line 5084 XNOR with line 2093 → OUTPUT line 4404
INPUT line 5350 XNOR with line 2808 → OUTPUT line 4178 XNOR with line 2229 → OUTPUT line 4363 XNOR with line 426 → OUTPUT line 5027 XNOR with line 45 → OUTPUT line 5264 XNOR with line 3003 → OUTPUT line 4084 XNOR with line 308 → OUTPUT line 5085 XNOR with line 2093 → OUTPUT line 4405
INPUT line 5349 XNOR with line 2808 → OUTPUT line 4181 XNOR with line 2229 → OUTPUT line 4360 XNOR with line 426 → OUTPUT line 5028 XNOR with line 45 → OUTPUT line 5267 XNOR with line 3003 → OUTPUT line 4083 XNOR with line 308 → OUTPUT line 5082 XNOR with line 2093 → OUTPUT line 4406
INPUT line 5348 XNOR with line 2808 → OUTPUT line 4180 XNOR with line 2229 → OUTPUT line 4361 XNOR with line 426 → OUTPUT line 5029 XNOR with line 45 → OUTPUT line 5266 XNOR with line 3003 → OUTPUT line 4082 XNOR with line 308 → OUTPUT line 5083 XNOR with line 2093 → OUTPUT line 4407
INPUT line 5337 XNOR with line 2808 → OUTPUT line 4153 XNOR with line 2229 → OUTPUT line 4336 XNOR with line 426 → OUTPUT line 5012 XNOR with line 45 → OUTPUT line 5279 XNOR with line 3003 → OUTPUT line 4111 XNOR with line 308 → OUTPUT line 5098 XNOR with line 2093 → OUTPUT line 4430
INPUT line 5336 XNOR with line 2808 → OUTPUT line 4152 XNOR with line 2229 → OUTPUT line 4337 XNOR with line 426 → OUTPUT line 5013 XNOR with line 45 → OUTPUT line 5278 XNOR with line 3003 → OUTPUT line 4110 XNOR with line 308 → OUTPUT line 5099 XNOR with line 2093 → OUTPUT line 4431
INPUT line 5335 XNOR with line 2808 → OUTPUT line 4155 XNOR with line 2229 → OUTPUT line 4334 XNOR with line 426 → OUTPUT line 5014 XNOR with line 45 → OUTPUT line 5281 XNOR with line 3003 → OUTPUT line 4109 XNOR with line 308 → OUTPUT line 5096 XNOR with line 2093 → OUTPUT line 4432
INPUT line 5334 XNOR with line 2808 → OUTPUT line 4154 XNOR with line 2229 → OUTPUT line 4335 XNOR with line 426 → OUTPUT line 5015 XNOR with line 45 → OUTPUT line 5280 XNOR with line 3003 → OUTPUT line 4108 XNOR with line 308 → OUTPUT line 5097 XNOR with line 2093 → OUTPUT line 4433
INPUT line 5331 XNOR with line 2808 → OUTPUT line 4159 XNOR with line 2229 → OUTPUT line 4342 XNOR with line 426 → OUTPUT line 5006 XNOR with line 45 → OUTPUT line 5285 XNOR with line 3003 → OUTPUT line 4105 XNOR with line 308 → OUTPUT line 5104 XNOR with line 2093 → OUTPUT line 4424
INPUT line 5330 XNOR with line 2808 → OUTPUT line 4158 XNOR with line 2229 → OUTPUT line 4343 XNOR with line 426 → OUTPUT line 5007 XNOR with line 45 → OUTPUT line 5284 XNOR with line 3003 → OUTPUT line 4104 XNOR with line 308 → OUTPUT line 5105 XNOR with line 2093 → OUTPUT line 4425
INPUT line 5329 XNOR with line 2808 → OUTPUT line 4161 XNOR with line 2229 → OUTPUT line 4340 XNOR with line 426 → OUTPUT line 5008 XNOR with line 45 → OUTPUT line 5287 XNOR with line 3003 → OUTPUT line 4103 XNOR with line 308 → OUTPUT line 5102 XNOR with line 2093 → OUTPUT line 4426
INPUT line 5328 XNOR with line 2808 → OUTPUT line 4160 XNOR with line 2229 → OUTPUT line 4341 XNOR with line 426 → OUTPUT line 5009 XNOR with line 45 → OUTPUT line 5286 XNOR with line 3003 → OUTPUT line 4102 XNOR with line 308 → OUTPUT line 5103 XNOR with line 2093 → OUTPUT line 4427

Extinguishment Respecting (Reinin Based)

Compare lines: [2808, 2229, 426, 5098, 5279, 4430, 4111] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 6434 XNOR with line 2808 → OUTPUT line 3088 XNOR with line 2229 → OUTPUT line 3559 XNOR with line 426 → OUTPUT line 5650 XNOR with line 5098 → OUTPUT line 897 XNOR with line 5279 → OUTPUT line 742 XNOR with line 4430 → OUTPUT line 1483 XNOR with line 4111 → OUTPUT line 1752
INPUT line 6416 XNOR with line 2808 → OUTPUT line 3046 XNOR with line 2229 → OUTPUT line 3631 XNOR with line 426 → OUTPUT line 5717 XNOR with line 5098 → OUTPUT line 841 XNOR with line 5279 → OUTPUT line 819 XNOR with line 4430 → OUTPUT line 1426 XNOR with line 4111 → OUTPUT line 1826
INPUT line 6387 XNOR with line 2808 → OUTPUT line 3017 XNOR with line 2229 → OUTPUT line 3702 XNOR with line 426 → OUTPUT line 5788 XNOR with line 5098 → OUTPUT line 1030 XNOR with line 5279 → OUTPUT line 630 XNOR with line 4430 → OUTPUT line 1615 XNOR with line 4111 → OUTPUT line 1637
INPUT line 6336 XNOR with line 2808 → OUTPUT line 3004 XNOR with line 2229 → OUTPUT line 3774 XNOR with line 426 → OUTPUT line 5865 XNOR with line 5098 → OUTPUT line 954 XNOR with line 5279 → OUTPUT line 685 XNOR with line 4430 → OUTPUT line 1540 XNOR with line 4111 → OUTPUT line 1695
INPUT line 6306 XNOR with line 2808 → OUTPUT line 3297 XNOR with line 2229 → OUTPUT line 3338 XNOR with line 426 → OUTPUT line 5911 XNOR with line 5098 → OUTPUT line 1153 XNOR with line 5279 → OUTPUT line 549 XNOR with line 4430 → OUTPUT line 1316 XNOR with line 4111 → OUTPUT line 2020
INPUT line 6256 XNOR with line 2808 → OUTPUT line 3225 XNOR with line 2229 → OUTPUT line 3380 XNOR with line 426 → OUTPUT line 5987 XNOR with line 5098 → OUTPUT line 1076 XNOR with line 5279 → OUTPUT line 605 XNOR with line 4430 → OUTPUT line 1291 XNOR with line 4111 → OUTPUT line 2079
INPUT line 6199 XNOR with line 2808 → OUTPUT line 3168 XNOR with line 2229 → OUTPUT line 3437 XNOR with line 426 → OUTPUT line 6044 XNOR with line 5098 → OUTPUT line 1286 XNOR with line 5279 → OUTPUT line 498 XNOR with line 4430 → OUTPUT line 1403 XNOR with line 4111 → OUTPUT line 1874
INPUT line 6122 XNOR with line 2808 → OUTPUT line 3127 XNOR with line 2229 → OUTPUT line 3508 XNOR with line 426 → OUTPUT line 6095 XNOR with line 5098 → OUTPUT line 1224 XNOR with line 5279 → OUTPUT line 520 XNOR with line 4430 → OUTPUT line 1345 XNOR with line 4111 → OUTPUT line 1949
INPUT line 5636 XNOR with line 2808 → OUTPUT line 3960 XNOR with line 2229 → OUTPUT line 4529 XNOR with line 426 → OUTPUT line 4722 XNOR with line 5098 → OUTPUT line 199 XNOR with line 5279 → OUTPUT line 106 XNOR with line 4430 → OUTPUT line 2402 XNOR with line 4111 → OUTPUT line 2727
INPUT line 5591 XNOR with line 2808 → OUTPUT line 3890 XNOR with line 2229 → OUTPUT line 4606 XNOR with line 426 → OUTPUT line 4761 XNOR with line 5098 → OUTPUT line 171 XNOR with line 5279 → OUTPUT line 164 XNOR with line 4430 → OUTPUT line 2326 XNOR with line 4111 → OUTPUT line 2791
INPUT line 5534 XNOR with line 2808 → OUTPUT line 3833 XNOR with line 2229 → OUTPUT line 4663 XNOR with line 426 → OUTPUT line 4818 XNOR with line 5098 → OUTPUT line 285 XNOR with line 5279 → OUTPUT line 50 XNOR with line 4430 → OUTPUT line 2538 XNOR with line 4111 → OUTPUT line 2579
INPUT line 5459 XNOR with line 2808 → OUTPUT line 3797 XNOR with line 2229 → OUTPUT line 4711 XNOR with line 426 → OUTPUT line 4890 XNOR with line 5098 → OUTPUT line 228 XNOR with line 5279 → OUTPUT line 77 XNOR with line 4430 → OUTPUT line 2473 XNOR with line 4111 → OUTPUT line 2656
INPUT line 5411 XNOR with line 2808 → OUTPUT line 4230 XNOR with line 2229 → OUTPUT line 4266 XNOR with line 426 → OUTPUT line 4941 XNOR with line 5098 → OUTPUT line 366 XNOR with line 5279 → OUTPUT line 17 XNOR with line 4430 → OUTPUT line 2146 XNOR with line 4111 → OUTPUT line 2971
INPUT line 5337 XNOR with line 2808 → OUTPUT line 4153 XNOR with line 2229 → OUTPUT line 4336 XNOR with line 426 → OUTPUT line 5012 XNOR with line 5098 → OUTPUT line 308 XNOR with line 5279 → OUTPUT line 45 XNOR with line 4430 → OUTPUT line 2093 XNOR with line 4111 → OUTPUT line 3003
INPUT line 5266 XNOR with line 2808 → OUTPUT line 4082 XNOR with line 2229 → OUTPUT line 4407 XNOR with line 426 → OUTPUT line 5083 XNOR with line 5098 → OUTPUT line 495 XNOR with line 5279 → OUTPUT line 1 XNOR with line 4430 → OUTPUT line 2280 XNOR with line 4111 → OUTPUT line 2849
INPUT line 5194 XNOR with line 2808 → OUTPUT line 4013 XNOR with line 2229 → OUTPUT line 4483 XNOR with line 426 → OUTPUT line 5158 XNOR with line 5098 → OUTPUT line 423 XNOR with line 5279 → OUTPUT line 8 XNOR with line 4430 → OUTPUT line 2203 XNOR with line 4111 → OUTPUT line 2914

Extinguishment Respecting (Tencer-Minaev Based)

Compare lines: [2808, 2229, 426, 5348, 4180, 5029, 4361] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 6434 XNOR with line 2808 → OUTPUT line 3088 XNOR with line 2229 → OUTPUT line 3559 XNOR with line 426 → OUTPUT line 5650 XNOR with line 5348 → OUTPUT line 685 XNOR with line 4180 → OUTPUT line 1695 XNOR with line 5029 → OUTPUT line 954 XNOR with line 4361 → OUTPUT line 1540
INPUT line 6416 XNOR with line 2808 → OUTPUT line 3046 XNOR with line 2229 → OUTPUT line 3631 XNOR with line 426 → OUTPUT line 5717 XNOR with line 5348 → OUTPUT line 630 XNOR with line 4180 → OUTPUT line 1637 XNOR with line 5029 → OUTPUT line 1030 XNOR with line 4361 → OUTPUT line 1615
INPUT line 6387 XNOR with line 2808 → OUTPUT line 3017 XNOR with line 2229 → OUTPUT line 3702 XNOR with line 426 → OUTPUT line 5788 XNOR with line 5348 → OUTPUT line 819 XNOR with line 4180 → OUTPUT line 1826 XNOR with line 5029 → OUTPUT line 841 XNOR with line 4361 → OUTPUT line 1426
INPUT line 6336 XNOR with line 2808 → OUTPUT line 3004 XNOR with line 2229 → OUTPUT line 3774 XNOR with line 426 → OUTPUT line 5865 XNOR with line 5348 → OUTPUT line 742 XNOR with line 4180 → OUTPUT line 1752 XNOR with line 5029 → OUTPUT line 897 XNOR with line 4361 → OUTPUT line 1483
INPUT line 6306 XNOR with line 2808 → OUTPUT line 3297 XNOR with line 2229 → OUTPUT line 3338 XNOR with line 426 → OUTPUT line 5911 XNOR with line 5348 → OUTPUT line 520 XNOR with line 4180 → OUTPUT line 1949 XNOR with line 5029 → OUTPUT line 1224 XNOR with line 4361 → OUTPUT line 1345
INPUT line 6256 XNOR with line 2808 → OUTPUT line 3225 XNOR with line 2229 → OUTPUT line 3380 XNOR with line 426 → OUTPUT line 5987 XNOR with line 5348 → OUTPUT line 498 XNOR with line 4180 → OUTPUT line 1874 XNOR with line 5029 → OUTPUT line 1286 XNOR with line 4361 → OUTPUT line 1403
INPUT line 6199 XNOR with line 2808 → OUTPUT line 3168 XNOR with line 2229 → OUTPUT line 3437 XNOR with line 426 → OUTPUT line 6044 XNOR with line 5348 → OUTPUT line 605 XNOR with line 4180 → OUTPUT line 2079 XNOR with line 5029 → OUTPUT line 1076 XNOR with line 4361 → OUTPUT line 1291
INPUT line 6122 XNOR with line 2808 → OUTPUT line 3127 XNOR with line 2229 → OUTPUT line 3508 XNOR with line 426 → OUTPUT line 6095 XNOR with line 5348 → OUTPUT line 549 XNOR with line 4180 → OUTPUT line 2020 XNOR with line 5029 → OUTPUT line 1153 XNOR with line 4361 → OUTPUT line 1316
INPUT line 5636 XNOR with line 2808 → OUTPUT line 3960 XNOR with line 2229 → OUTPUT line 4529 XNOR with line 426 → OUTPUT line 4722 XNOR with line 5348 → OUTPUT line 77 XNOR with line 4180 → OUTPUT line 2656 XNOR with line 5029 → OUTPUT line 228 XNOR with line 4361 → OUTPUT line 2473
INPUT line 5591 XNOR with line 2808 → OUTPUT line 3890 XNOR with line 2229 → OUTPUT line 4606 XNOR with line 426 → OUTPUT line 4761 XNOR with line 5348 → OUTPUT line 50 XNOR with line 4180 → OUTPUT line 2579 XNOR with line 5029 → OUTPUT line 285 XNOR with line 4361 → OUTPUT line 2538
INPUT line 5534 XNOR with line 2808 → OUTPUT line 3833 XNOR with line 2229 → OUTPUT line 4663 XNOR with line 426 → OUTPUT line 4818 XNOR with line 5348 → OUTPUT line 164 XNOR with line 4180 → OUTPUT line 2791 XNOR with line 5029 → OUTPUT line 171 XNOR with line 4361 → OUTPUT line 2326
INPUT line 5459 XNOR with line 2808 → OUTPUT line 3797 XNOR with line 2229 → OUTPUT line 4711 XNOR with line 426 → OUTPUT line 4890 XNOR with line 5348 → OUTPUT line 106 XNOR with line 4180 → OUTPUT line 2727 XNOR with line 5029 → OUTPUT line 199 XNOR with line 4361 → OUTPUT line 2402
INPUT line 5411 XNOR with line 2808 → OUTPUT line 4230 XNOR with line 2229 → OUTPUT line 4266 XNOR with line 426 → OUTPUT line 4941 XNOR with line 5348 → OUTPUT line 8 XNOR with line 4180 → OUTPUT line 2914 XNOR with line 5029 → OUTPUT line 423 XNOR with line 4361 → OUTPUT line 2203
INPUT line 5337 XNOR with line 2808 → OUTPUT line 4153 XNOR with line 2229 → OUTPUT line 4336 XNOR with line 426 → OUTPUT line 5012 XNOR with line 5348 → OUTPUT line 1 XNOR with line 4180 → OUTPUT line 2849 XNOR with line 5029 → OUTPUT line 495 XNOR with line 4361 → OUTPUT line 2280
INPUT line 5266 XNOR with line 2808 → OUTPUT line 4082 XNOR with line 2229 → OUTPUT line 4407 XNOR with line 426 → OUTPUT line 5083 XNOR with line 5348 → OUTPUT line 45 XNOR with line 4180 → OUTPUT line 3003 XNOR with line 5029 → OUTPUT line 308 XNOR with line 4361 → OUTPUT line 2093
INPUT line 5194 XNOR with line 2808 → OUTPUT line 4013 XNOR with line 2229 → OUTPUT line 4483 XNOR with line 426 → OUTPUT line 5158 XNOR with line 5348 → OUTPUT line 17 XNOR with line 4180 → OUTPUT line 2971 XNOR with line 5029 → OUTPUT line 366 XNOR with line 4361 → OUTPUT line 2146

Kindred (Semidual Mirage HEF Based)

Compare lines: [2808, 4082, 5266, 824, 1821, 3051, 6421] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 5857 XNOR with line 2808 → OUTPUT line 3743 XNOR with line 4082 → OUTPUT line 1503 XNOR with line 5266 → OUTPUT line 918 XNOR with line 824 → OUTPUT line 4974 XNOR with line 1821 → OUTPUT line 4306 XNOR with line 3051 → OUTPUT line 2129 XNOR with line 6421 → OUTPUT line 344
INPUT line 5852 XNOR with line 2808 → OUTPUT line 3748 XNOR with line 4082 → OUTPUT line 1507 XNOR with line 5266 → OUTPUT line 916 XNOR with line 824 → OUTPUT line 4969 XNOR with line 1821 → OUTPUT line 4311 XNOR with line 3051 → OUTPUT line 2131 XNOR with line 6421 → OUTPUT line 340
INPUT line 5848 XNOR with line 2808 → OUTPUT line 3752 XNOR with line 4082 → OUTPUT line 1498 XNOR with line 5266 → OUTPUT line 925 XNOR with line 824 → OUTPUT line 4983 XNOR with line 1821 → OUTPUT line 4297 XNOR with line 3051 → OUTPUT line 2134 XNOR with line 6421 → OUTPUT line 337
INPUT line 5843 XNOR with line 2808 → OUTPUT line 3757 XNOR with line 4082 → OUTPUT line 1500 XNOR with line 5266 → OUTPUT line 921 XNOR with line 824 → OUTPUT line 4978 XNOR with line 1821 → OUTPUT line 4302 XNOR with line 3051 → OUTPUT line 2138 XNOR with line 6421 → OUTPUT line 335
INPUT line 5802 XNOR with line 2808 → OUTPUT line 3688 XNOR with line 4082 → OUTPUT line 1553 XNOR with line 5266 → OUTPUT line 968 XNOR with line 824 → OUTPUT line 5029 XNOR with line 1821 → OUTPUT line 4361 XNOR with line 3051 → OUTPUT line 2093 XNOR with line 6421 → OUTPUT line 308
INPUT line 5797 XNOR with line 2808 → OUTPUT line 3693 XNOR with line 4082 → OUTPUT line 1557 XNOR with line 5266 → OUTPUT line 966 XNOR with line 824 → OUTPUT line 5024 XNOR with line 1821 → OUTPUT line 4366 XNOR with line 3051 → OUTPUT line 2095 XNOR with line 6421 → OUTPUT line 304
INPUT line 5793 XNOR with line 2808 → OUTPUT line 3697 XNOR with line 4082 → OUTPUT line 1548 XNOR with line 5266 → OUTPUT line 975 XNOR with line 824 → OUTPUT line 5038 XNOR with line 1821 → OUTPUT line 4352 XNOR with line 3051 → OUTPUT line 2098 XNOR with line 6421 → OUTPUT line 301
INPUT line 5788 XNOR with line 2808 → OUTPUT line 3702 XNOR with line 4082 → OUTPUT line 1550 XNOR with line 5266 → OUTPUT line 971 XNOR with line 824 → OUTPUT line 5033 XNOR with line 1821 → OUTPUT line 4357 XNOR with line 3051 → OUTPUT line 2102 XNOR with line 6421 → OUTPUT line 299
INPUT line 5752 XNOR with line 2808 → OUTPUT line 3638 XNOR with line 4082 → OUTPUT line 1426 XNOR with line 5266 → OUTPUT line 841 XNOR with line 824 → OUTPUT line 5079 XNOR with line 1821 → OUTPUT line 4411 XNOR with line 3051 → OUTPUT line 2220 XNOR with line 6421 → OUTPUT line 435
INPUT line 5747 XNOR with line 2808 → OUTPUT line 3643 XNOR with line 4082 → OUTPUT line 1430 XNOR with line 5266 → OUTPUT line 839 XNOR with line 824 → OUTPUT line 5074 XNOR with line 1821 → OUTPUT line 4416 XNOR with line 3051 → OUTPUT line 2222 XNOR with line 6421 → OUTPUT line 431
INPUT line 5743 XNOR with line 2808 → OUTPUT line 3647 XNOR with line 4082 → OUTPUT line 1421 XNOR with line 5266 → OUTPUT line 848 XNOR with line 824 → OUTPUT line 5088 XNOR with line 1821 → OUTPUT line 4402 XNOR with line 3051 → OUTPUT line 2225 XNOR with line 6421 → OUTPUT line 428
INPUT line 5738 XNOR with line 2808 → OUTPUT line 3652 XNOR with line 4082 → OUTPUT line 1423 XNOR with line 5266 → OUTPUT line 844 XNOR with line 824 → OUTPUT line 5083 XNOR with line 1821 → OUTPUT line 4407 XNOR with line 3051 → OUTPUT line 2229 XNOR with line 6421 → OUTPUT line 426
INPUT line 5697 XNOR with line 2808 → OUTPUT line 3583 XNOR with line 4082 → OUTPUT line 1462 XNOR with line 5266 → OUTPUT line 877 XNOR with line 824 → OUTPUT line 5134 XNOR with line 1821 → OUTPUT line 4466 XNOR with line 3051 → OUTPUT line 2170 XNOR with line 6421 → OUTPUT line 385
INPUT line 5692 XNOR with line 2808 → OUTPUT line 3588 XNOR with line 4082 → OUTPUT line 1466 XNOR with line 5266 → OUTPUT line 875 XNOR with line 824 → OUTPUT line 5129 XNOR with line 1821 → OUTPUT line 4471 XNOR with line 3051 → OUTPUT line 2172 XNOR with line 6421 → OUTPUT line 381
INPUT line 5688 XNOR with line 2808 → OUTPUT line 3592 XNOR with line 4082 → OUTPUT line 1457 XNOR with line 5266 → OUTPUT line 884 XNOR with line 824 → OUTPUT line 5143 XNOR with line 1821 → OUTPUT line 4457 XNOR with line 3051 → OUTPUT line 2175 XNOR with line 6421 → OUTPUT line 378
INPUT line 5683 XNOR with line 2808 → OUTPUT line 3597 XNOR with line 4082 → OUTPUT line 1459 XNOR with line 5266 → OUTPUT line 880 XNOR with line 824 → OUTPUT line 5138 XNOR with line 1821 → OUTPUT line 4462 XNOR with line 3051 → OUTPUT line 2179 XNOR with line 6421 → OUTPUT line 376

Kindred (Tencer-Minaev Based)

Compare lines: [2808, 4082, 5266, 45, 3003, 4180, 5348] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 5857 XNOR with line 2808 → OUTPUT line 3743 XNOR with line 4082 → OUTPUT line 1503 XNOR with line 5266 → OUTPUT line 918 XNOR with line 45 → OUTPUT line 5683 XNOR with line 3003 → OUTPUT line 3597 XNOR with line 4180 → OUTPUT line 1459 XNOR with line 5348 → OUTPUT line 880
INPUT line 5852 XNOR with line 2808 → OUTPUT line 3748 XNOR with line 4082 → OUTPUT line 1507 XNOR with line 5266 → OUTPUT line 916 XNOR with line 45 → OUTPUT line 5688 XNOR with line 3003 → OUTPUT line 3592 XNOR with line 4180 → OUTPUT line 1457 XNOR with line 5348 → OUTPUT line 884
INPUT line 5848 XNOR with line 2808 → OUTPUT line 3752 XNOR with line 4082 → OUTPUT line 1498 XNOR with line 5266 → OUTPUT line 925 XNOR with line 45 → OUTPUT line 5692 XNOR with line 3003 → OUTPUT line 3588 XNOR with line 4180 → OUTPUT line 1466 XNOR with line 5348 → OUTPUT line 875
INPUT line 5843 XNOR with line 2808 → OUTPUT line 3757 XNOR with line 4082 → OUTPUT line 1500 XNOR with line 5266 → OUTPUT line 921 XNOR with line 45 → OUTPUT line 5697 XNOR with line 3003 → OUTPUT line 3583 XNOR with line 4180 → OUTPUT line 1462 XNOR with line 5348 → OUTPUT line 877
INPUT line 5802 XNOR with line 2808 → OUTPUT line 3688 XNOR with line 4082 → OUTPUT line 1553 XNOR with line 5266 → OUTPUT line 968 XNOR with line 45 → OUTPUT line 5738 XNOR with line 3003 → OUTPUT line 3652 XNOR with line 4180 → OUTPUT line 1423 XNOR with line 5348 → OUTPUT line 844
INPUT line 5797 XNOR with line 2808 → OUTPUT line 3693 XNOR with line 4082 → OUTPUT line 1557 XNOR with line 5266 → OUTPUT line 966 XNOR with line 45 → OUTPUT line 5743 XNOR with line 3003 → OUTPUT line 3647 XNOR with line 4180 → OUTPUT line 1421 XNOR with line 5348 → OUTPUT line 848
INPUT line 5793 XNOR with line 2808 → OUTPUT line 3697 XNOR with line 4082 → OUTPUT line 1548 XNOR with line 5266 → OUTPUT line 975 XNOR with line 45 → OUTPUT line 5747 XNOR with line 3003 → OUTPUT line 3643 XNOR with line 4180 → OUTPUT line 1430 XNOR with line 5348 → OUTPUT line 839
INPUT line 5788 XNOR with line 2808 → OUTPUT line 3702 XNOR with line 4082 → OUTPUT line 1550 XNOR with line 5266 → OUTPUT line 971 XNOR with line 45 → OUTPUT line 5752 XNOR with line 3003 → OUTPUT line 3638 XNOR with line 4180 → OUTPUT line 1426 XNOR with line 5348 → OUTPUT line 841
vINPUT line 5143 XNOR with line 2808 → OUTPUT line 4457 XNOR with line 4082 → OUTPUT line 2175 XNOR with line 5266 → OUTPUT line 378 XNOR with line 45 → OUTPUT line 4969 XNOR with line 3003 → OUTPUT line 4311 XNOR with line 4180 → OUTPUT line 2131 XNOR with line 5348 → OUTPUT line 340
INPUT line 5138 XNOR with line 2808 → OUTPUT line 4462 XNOR with line 4082 → OUTPUT line 2179 XNOR with line 5266 → OUTPUT line 376 XNOR with line 45 → OUTPUT line 4974 XNOR with line 3003 → OUTPUT line 4306 XNOR with line 4180 → OUTPUT line 2129 XNOR with line 5348 → OUTPUT line 344
INPUT line 5134 XNOR with line 2808 → OUTPUT line 4466 XNOR with line 4082 → OUTPUT line 2170 XNOR with line 5266 → OUTPUT line 385 XNOR with line 45 → OUTPUT line 4978 XNOR with line 3003 → OUTPUT line 4302 XNOR with line 4180 → OUTPUT line 2138 XNOR with line 5348 → OUTPUT line 335
INPUT line 5129 XNOR with line 2808 → OUTPUT line 4471 XNOR with line 4082 → OUTPUT line 2172 XNOR with line 5266 → OUTPUT line 381 XNOR with line 45 → OUTPUT line 4983 XNOR with line 3003 → OUTPUT line 4297 XNOR with line 4180 → OUTPUT line 2134 XNOR with line 5348 → OUTPUT line 337
INPUT line 5088 XNOR with line 2808 → OUTPUT line 4402 XNOR with line 4082 → OUTPUT line 2225 XNOR with line 5266 → OUTPUT line 428 XNOR with line 45 → OUTPUT line 5024 XNOR with line 3003 → OUTPUT line 4366 XNOR with line 4180 → OUTPUT line 2095 XNOR with line 5348 → OUTPUT line 304
INPUT line 5083 XNOR with line 2808 → OUTPUT line 4407 XNOR with line 4082 → OUTPUT line 2229 XNOR with line 5266 → OUTPUT line 426 XNOR with line 45 → OUTPUT line 5029 XNOR with line 3003 → OUTPUT line 4361 XNOR with line 4180 → OUTPUT line 2093 XNOR with line 5348 → OUTPUT line 308
INPUT line 5079 XNOR with line 2808 → OUTPUT line 4411 XNOR with line 4082 → OUTPUT line 2220 XNOR with line 5266 → OUTPUT line 435 XNOR with line 45 → OUTPUT line 5033 XNOR with line 3003 → OUTPUT line 4357 XNOR with line 4180 → OUTPUT line 2102 XNOR with line 5348 → OUTPUT line 299
INPUT line 5074 XNOR with line 2808 → OUTPUT line 4416 XNOR with line 4082 → OUTPUT line 2222 XNOR with line 5266 → OUTPUT line 431 XNOR with line 45 → OUTPUT line 5038 XNOR with line 3003 → OUTPUT line 4352 XNOR with line 4180 → OUTPUT line 2098 XNOR with line 5348 → OUTPUT line 301

Mirage (Kindred Business HEF Based)

Compare lines: [2808, 4407, 5083, 3721, 5807, 1632, 635] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 6399 XNOR with line 2808 → OUTPUT line 3039 XNOR with line 4407 → OUTPUT line 1591 XNOR with line 5083 → OUTPUT line 1013 XNOR with line 3721 → OUTPUT line 2251 XNOR with line 5807 → OUTPUT line 443 XNOR with line 1632 → OUTPUT line 4063 XNOR with line 635 → OUTPUT line 5244
INPUT line 6394 XNOR with line 2808 → OUTPUT line 3024 XNOR with line 4407 → OUTPUT line 1612 XNOR with line 5083 → OUTPUT line 1033 XNOR with line 3721 → OUTPUT line 2229 XNOR with line 5807 → OUTPUT line 426 XNOR with line 1632 → OUTPUT line 4082 XNOR with line 635 → OUTPUT line 5266
INPUT line 6387 XNOR with line 2808 → OUTPUT line 3017 XNOR with line 4407 → OUTPUT line 1550 XNOR with line 5083 → OUTPUT line 971 XNOR with line 3721 → OUTPUT line 2289 XNOR with line 5807 → OUTPUT line 486 XNOR with line 1632 → OUTPUT line 4103 XNOR with line 635 → OUTPUT line 5287
INPUT line 6372 XNOR with line 2808 → OUTPUT line 3012 XNOR with line 4407 → OUTPUT line 1570 XNOR with line 5083 → OUTPUT line 992 XNOR with line 3721 → OUTPUT line 2272 XNOR with line 5807 → OUTPUT line 464 XNOR with line 1632 → OUTPUT line 4125 XNOR with line 635 → OUTPUT line 5306
INPUT line 6231 XNOR with line 2808 → OUTPUT line 3197 XNOR with line 4407 → OUTPUT line 1386 XNOR with line 5083 → OUTPUT line 1269 XNOR with line 3721 → OUTPUT line 2512 XNOR with line 5807 → OUTPUT line 243 XNOR with line 1632 → OUTPUT line 3826 XNOR with line 635 → OUTPUT line 5505
INPUT line 6222 XNOR with line 2808 → OUTPUT line 3177 XNOR with line 4407 → OUTPUT line 1407 XNOR with line 5083 → OUTPUT line 1284 XNOR with line 3721 → OUTPUT line 2490 XNOR with line 5807 → OUTPUT line 231 XNOR with line 1632 → OUTPUT line 3840 XNOR with line 635 → OUTPUT line 5527
INPUT line 6206 XNOR with line 2808 → OUTPUT line 3161 XNOR with line 4407 → OUTPUT line 1355 XNOR with line 5083 → OUTPUT line 1232 XNOR with line 3721 → OUTPUT line 2540 XNOR with line 5807 → OUTPUT line 281 XNOR with line 1632 → OUTPUT line 3856 XNOR with line 635 → OUTPUT line 5543
INPUT line 6186 XNOR with line 2808 → OUTPUT line 3152 XNOR with line 4407 → OUTPUT line 1370 XNOR with line 5083 → OUTPUT line 1253 XNOR with line 3721 → OUTPUT line 2528 XNOR with line 5807 → OUTPUT line 259 XNOR with line 1632 → OUTPUT line 3878 XNOR with line 635 → OUTPUT line 5557
INPUT line 6020 XNOR with line 2808 → OUTPUT line 3413 XNOR with line 4407 → OUTPUT line 2063 XNOR with line 5083 → OUTPUT line 592 XNOR with line 3721 → OUTPUT line 2768 XNOR with line 5807 → OUTPUT line 119 XNOR with line 1632 → OUTPUT line 4580 XNOR with line 635 → OUTPUT line 4751
INPUT line 6008 XNOR with line 2808 → OUTPUT line 3391 XNOR with line 4407 → OUTPUT line 2077 XNOR with line 5083 → OUTPUT line 614 XNOR with line 3721 → OUTPUT line 2748 XNOR with line 5807 → OUTPUT line 110 XNOR with line 1632 → OUTPUT line 4601 XNOR with line 635 → OUTPUT line 4766
INPUT line 5992 XNOR with line 2808 → OUTPUT line 3375 XNOR with line 4407 → OUTPUT line 2025 XNOR with line 5083 → OUTPUT line 562 XNOR with line 3721 → OUTPUT line 2793 XNOR with line 5807 → OUTPUT line 155 XNOR with line 1632 → OUTPUT line 4617 XNOR with line 635 → OUTPUT line 4782
INPUT line 5970 XNOR with line 2808 → OUTPUT line 3363 XNOR with line 4407 → OUTPUT line 2047 XNOR with line 5083 → OUTPUT line 576 XNOR with line 3721 → OUTPUT line 2784 XNOR with line 5807 → OUTPUT line 135 XNOR with line 1632 → OUTPUT line 4632 XNOR with line 635 → OUTPUT line 4803
INPUT line 5769 XNOR with line 2808 → OUTPUT line 3660 XNOR with line 4407 → OUTPUT line 1807 XNOR with line 5083 → OUTPUT line 797 XNOR with line 3721 → OUTPUT line 2991 XNOR with line 5807 → OUTPUT line 23 XNOR with line 1632 → OUTPUT line 4319 XNOR with line 635 → OUTPUT line 4988
INPUT line 5752 XNOR with line 2808 → OUTPUT line 3638 XNOR with line 4407 → OUTPUT line 1826 XNOR with line 5083 → OUTPUT line 819 XNOR with line 3721 → OUTPUT line 2976 XNOR with line 5807 → OUTPUT line 18 XNOR with line 1632 → OUTPUT line 4340 XNOR with line 635 → OUTPUT line 5008
INPUT line 5731 XNOR with line 2808 → OUTPUT line 3617 XNOR with line 4407 → OUTPUT line 1764 XNOR with line 5083 → OUTPUT line 757 XNOR with line 3721 → OUTPUT line 3003 XNOR with line 5807 → OUTPUT line 45 XNOR with line 1632 → OUTPUT line 4361 XNOR with line 635 → OUTPUT line 5029
INPUT line 5709 XNOR with line 2808 → OUTPUT line 3600 XNOR with line 4407 → OUTPUT line 1786 XNOR with line 5083 → OUTPUT line 776 XNOR with line 3721 → OUTPUT line 2998 XNOR with line 5807 → OUTPUT line 30 XNOR with line 1632 → OUTPUT line 4381 XNOR with line 635 → OUTPUT line 5050

Mirage (Tencer-Minaev Based)

Compare lines: [2808, 4407, 5083, 308, 2093, 4180, 5348] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 6399 XNOR with line 2808 → OUTPUT line 3039 XNOR with line 4407 → OUTPUT line 1591 XNOR with line 5083 → OUTPUT line 1013 XNOR with line 308 → OUTPUT line 5709 XNOR with line 2093 → OUTPUT line 3600 XNOR with line 4180 → OUTPUT line 1786 XNOR with line 5348 → OUTPUT line 776
INPUT line 6394 XNOR with line 2808 → OUTPUT line 3024 XNOR with line 4407 → OUTPUT line 1612 XNOR with line 5083 → OUTPUT line 1033 XNOR with line 308 → OUTPUT line 5731 XNOR with line 2093 → OUTPUT line 3617 XNOR with line 4180 → OUTPUT line 1764 XNOR with line 5348 → OUTPUT line 757
INPUT line 6387 XNOR with line 2808 → OUTPUT line 3017 XNOR with line 4407 → OUTPUT line 1550 XNOR with line 5083 → OUTPUT line 971 XNOR with line 308 → OUTPUT line 5752 XNOR with line 2093 → OUTPUT line 3638 XNOR with line 4180 → OUTPUT line 1826 XNOR with line 5348 → OUTPUT line 819
INPUT line 6372 XNOR with line 2808 → OUTPUT line 3012 XNOR with line 4407 → OUTPUT line 1570 XNOR with line 5083 → OUTPUT line 992 XNOR with line 308 → OUTPUT line 5769 XNOR with line 2093 → OUTPUT line 3660 XNOR with line 4180 → OUTPUT line 1807 XNOR with line 5348 → OUTPUT line 797
INPUT line 6231 XNOR with line 2808 → OUTPUT line 3197 XNOR with line 4407 → OUTPUT line 1386 XNOR with line 5083 → OUTPUT line 1269 XNOR with line 308 → OUTPUT line 5970 XNOR with line 2093 → OUTPUT line 3363 XNOR with line 4180 → OUTPUT line 2047 XNOR with line 5348 → OUTPUT line 576
INPUT line 6222 XNOR with line 2808 → OUTPUT line 3177 XNOR with line 4407 → OUTPUT line 1407 XNOR with line 5083 → OUTPUT line 1284 XNOR with line 308 → OUTPUT line 5992 XNOR with line 2093 → OUTPUT line 3375 XNOR with line 4180 → OUTPUT line 2025 XNOR with line 5348 → OUTPUT line 562
INPUT line 6206 XNOR with line 2808 → OUTPUT line 3161 XNOR with line 4407 → OUTPUT line 1355 XNOR with line 5083 → OUTPUT line 1232 XNOR with line 308 → OUTPUT line 6008 XNOR with line 2093 → OUTPUT line 3391 XNOR with line 4180 → OUTPUT line 2077 XNOR with line 5348 → OUTPUT line 614
INPUT line 6186 XNOR with line 2808 → OUTPUT line 3152 XNOR with line 4407 → OUTPUT line 1370 XNOR with line 5083 → OUTPUT line 1253 XNOR with line 308 → OUTPUT line 6020 XNOR with line 2093 → OUTPUT line 3413 XNOR with line 4180 → OUTPUT line 2063 XNOR with line 5348 → OUTPUT line 592
INPUT line 5557 XNOR with line 2808 → OUTPUT line 3878 XNOR with line 4407 → OUTPUT line 2528 XNOR with line 5083 → OUTPUT line 259 XNOR with line 308 → OUTPUT line 4751 XNOR with line 2093 → OUTPUT line 4580 XNOR with line 4180 → OUTPUT line 2768 XNOR with line 5348 → OUTPUT line 119
INPUT line 5543 XNOR with line 2808 → OUTPUT line 3856 XNOR with line 4407 → OUTPUT line 2540 XNOR with line 5083 → OUTPUT line 281 XNOR with line 308 → OUTPUT line 4766 XNOR with line 2093 → OUTPUT line 4601 XNOR with line 4180 → OUTPUT line 2748 XNOR with line 5348 → OUTPUT line 110
INPUT line 5527 XNOR with line 2808 → OUTPUT line 3840 XNOR with line 4407 → OUTPUT line 2490 XNOR with line 5083 → OUTPUT line 231 XNOR with line 308 → OUTPUT line 4782 XNOR with line 2093 → OUTPUT line 4617 XNOR with line 4180 → OUTPUT line 2793 XNOR with line 5348 → OUTPUT line 155
INPUT line 5505 XNOR with line 2808 → OUTPUT line 3826 XNOR with line 4407 → OUTPUT line 2512 XNOR with line 5083 → OUTPUT line 243 XNOR with line 308 → OUTPUT line 4803 XNOR with line 2093 → OUTPUT line 4632 XNOR with line 4180 → OUTPUT line 2784 XNOR with line 5348 → OUTPUT line 135
INPUT line 5306 XNOR with line 2808 → OUTPUT line 4125 XNOR with line 4407 → OUTPUT line 2272 XNOR with line 5083 → OUTPUT line 464 XNOR with line 308 → OUTPUT line 4988 XNOR with line 2093 → OUTPUT line 4319 XNOR with line 4180 → OUTPUT line 2991 XNOR with line 5348 → OUTPUT line 23
INPUT line 5287 XNOR with line 2808 → OUTPUT line 4103 XNOR with line 4407 → OUTPUT line 2289 XNOR with line 5083 → OUTPUT line 486 XNOR with line 308 → OUTPUT line 5008 XNOR with line 2093 → OUTPUT line 4340 XNOR with line 4180 → OUTPUT line 2976 XNOR with line 5348 → OUTPUT line 18
INPUT line 5266 XNOR with line 2808 → OUTPUT line 4082 XNOR with line 4407 → OUTPUT line 2229 XNOR with line 5083 → OUTPUT line 426 XNOR with line 308 → OUTPUT line 5029 XNOR with line 2093 → OUTPUT line 4361 XNOR with line 4180 → OUTPUT line 3003 XNOR with line 5348 → OUTPUT line 45
INPUT line 5244 XNOR with line 2808 → OUTPUT line 4063 XNOR with line 4407 → OUTPUT line 2251 XNOR with line 5083 → OUTPUT line 443 XNOR with line 308 → OUTPUT line 5050 XNOR with line 2093 → OUTPUT line 4381 XNOR with line 4180 → OUTPUT line 2998 XNOR with line 5348 → OUTPUT line 30

Mirror (Activation Quasi Identity HEF)

Compare lines: [426, 5083, 5266, 107, 198, 4727, 5641] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 4570 XNOR with line 426 → OUTPUT line 3991 XNOR with line 5083 → OUTPUT line 2717 XNOR with line 5266 → OUTPUT line 2392 XNOR with line 107 → OUTPUT line 4394 XNOR with line 198 → OUTPUT line 4075 XNOR with line 4727 → OUTPUT line 2813 XNOR with line 5641 → OUTPUT line 2244
INPUT line 4569 XNOR with line 426 → OUTPUT line 3992 XNOR with line 5083 → OUTPUT line 2718 XNOR with line 5266 → OUTPUT line 2391 XNOR with line 107 → OUTPUT line 4393 XNOR with line 198 → OUTPUT line 4076 XNOR with line 4727 → OUTPUT line 2814 XNOR with line 5641 → OUTPUT line 2243
INPUT line 4566 XNOR with line 426 → OUTPUT line 3995 XNOR with line 5083 → OUTPUT line 2713 XNOR with line 5266 → OUTPUT line 2396 XNOR with line 107 → OUTPUT line 4398 XNOR with line 198 → OUTPUT line 4071 XNOR with line 4727 → OUTPUT line 2817 XNOR with line 5641 → OUTPUT line 2240
INPUT line 4565 XNOR with line 426 → OUTPUT line 3996 XNOR with line 5083 → OUTPUT line 2714 XNOR with line 5266 → OUTPUT line 2395 XNOR with line 107 → OUTPUT line 4397 XNOR with line 198 → OUTPUT line 4072 XNOR with line 4727 → OUTPUT line 2818 XNOR with line 5641 → OUTPUT line 2239
INPUT line 4560 XNOR with line 426 → OUTPUT line 3981 XNOR with line 5083 → OUTPUT line 2727 XNOR with line 5266 → OUTPUT line 2402 XNOR with line 107 → OUTPUT line 4404 XNOR with line 198 → OUTPUT line 4085 XNOR with line 4727 → OUTPUT line 2803 XNOR with line 5641 → OUTPUT line 2234
INPUT line 4559 XNOR with line 426 → OUTPUT line 3982 XNOR with line 5083 → OUTPUT line 2728 XNOR with line 5266 → OUTPUT line 2401 XNOR with line 107 → OUTPUT line 4403 XNOR with line 198 → OUTPUT line 4086 XNOR with line 4727 → OUTPUT line 2804 XNOR with line 5641 → OUTPUT line 2233
INPUT line 4556 XNOR with line 426 → OUTPUT line 3985 XNOR with line 5083 → OUTPUT line 2723 XNOR with line 5266 → OUTPUT line 2406 XNOR with line 107 → OUTPUT line 4408 XNOR with line 198 → OUTPUT line 4081 XNOR with line 4727 → OUTPUT line 2807 XNOR with line 5641 → OUTPUT line 2230
INPUT line 4555 XNOR with line 426 → OUTPUT line 3986 XNOR with line 5083 → OUTPUT line 2724 XNOR with line 5266 → OUTPUT line 2405 XNOR with line 107 → OUTPUT line 4407 XNOR with line 198 → OUTPUT line 4082 XNOR with line 4727 → OUTPUT line 2808 XNOR with line 5641 → OUTPUT line 2229
INPUT line 4534 XNOR with line 426 → OUTPUT line 3955 XNOR with line 5083 → OUTPUT line 2681 XNOR with line 5266 → OUTPUT line 2356 XNOR with line 107 → OUTPUT line 4430 XNOR with line 198 → OUTPUT line 4111 XNOR with line 4727 → OUTPUT line 2849 XNOR with line 5641 → OUTPUT line 2280
INPUT line 4533 XNOR with line 426 → OUTPUT line 3956 XNOR with line 5083 → OUTPUT line 2682 XNOR with line 5266 → OUTPUT line 2355 XNOR with line 107 → OUTPUT line 4429 XNOR with line 198 → OUTPUT line 4112 XNOR with line 4727 → OUTPUT line 2850 XNOR with line 5641 → OUTPUT line 2279
INPUT line 4530 XNOR with line 426 → OUTPUT line 3959 XNOR with line 5083 → OUTPUT line 2677 XNOR with line 5266 → OUTPUT line 2360 XNOR with line 107 → OUTPUT line 4434 XNOR with line 198 → OUTPUT line 4107 XNOR with line 4727 → OUTPUT line 2853 XNOR with line 5641 → OUTPUT line 2276
INPUT line 4529 XNOR with line 426 → OUTPUT line 3960 XNOR with line 5083 → OUTPUT line 2678 XNOR with line 5266 → OUTPUT line 2359 XNOR with line 107 → OUTPUT line 4433 XNOR with line 198 → OUTPUT line 4108 XNOR with line 4727 → OUTPUT line 2854 XNOR with line 5641 → OUTPUT line 2275
INPUT line 4524 XNOR with line 426 → OUTPUT line 3945 XNOR with line 5083 → OUTPUT line 2691 XNOR with line 5266 → OUTPUT line 2366 XNOR with line 107 → OUTPUT line 4440 XNOR with line 198 → OUTPUT line 4121 XNOR with line 4727 → OUTPUT line 2839 XNOR with line 5641 → OUTPUT line 2270
INPUT line 4523 XNOR with line 426 → OUTPUT line 3946 XNOR with line 5083 → OUTPUT line 2692 XNOR with line 5266 → OUTPUT line 2365 XNOR with line 107 → OUTPUT line 4439 XNOR with line 198 → OUTPUT line 4122 XNOR with line 4727 → OUTPUT line 2840 XNOR with line 5641 → OUTPUT line 2269
INPUT line 4520 XNOR with line 426 → OUTPUT line 3949 XNOR with line 5083 → OUTPUT line 2687 XNOR with line 5266 → OUTPUT line 2370 XNOR with line 107 → OUTPUT line 4444 XNOR with line 198 → OUTPUT line 4117 XNOR with line 4727 → OUTPUT line 2843 XNOR with line 5641 → OUTPUT line 2266
INPUT line 4519 XNOR with line 426 → OUTPUT line 3950 XNOR with line 5083 → OUTPUT line 2688 XNOR with line 5266 → OUTPUT line 2369 XNOR with line 107 → OUTPUT line 4443 XNOR with line 198 → OUTPUT line 4118 XNOR with line 4727 → OUTPUT line 2844 XNOR with line 5641 → OUTPUT line 2265

Mirror (Reinin Based)

Compare lines: [426, 5083, 5266, 5098, 5279, 495, 1] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 4570 XNOR with line 426 → OUTPUT line 3991 XNOR with line 5083 → OUTPUT line 2717 XNOR with line 5266 → OUTPUT line 2392 XNOR with line 5098 → OUTPUT line 2688 XNOR with line 5279 → OUTPUT line 2369 XNOR with line 495 → OUTPUT line 3950 XNOR with line 1 → OUTPUT line 4519
INPUT line 4569 XNOR with line 426 → OUTPUT line 3992 XNOR with line 5083 → OUTPUT line 2718 XNOR with line 5266 → OUTPUT line 2391 XNOR with line 5098 → OUTPUT line 2687 XNOR with line 5279 → OUTPUT line 2370 XNOR with line 495 → OUTPUT line 3949 XNOR with line 1 → OUTPUT line 4520
INPUT line 4566 XNOR with line 426 → OUTPUT line 3995 XNOR with line 5083 → OUTPUT line 2713 XNOR with line 5266 → OUTPUT line 2396 XNOR with line 5098 → OUTPUT line 2692 XNOR with line 5279 → OUTPUT line 2365 XNOR with line 495 → OUTPUT line 3946 XNOR with line 1 → OUTPUT line 4523
INPUT line 4565 XNOR with line 426 → OUTPUT line 3996 XNOR with line 5083 → OUTPUT line 2714 XNOR with line 5266 → OUTPUT line 2395 XNOR with line 5098 → OUTPUT line 2691 XNOR with line 5279 → OUTPUT line 2366 XNOR with line 495 → OUTPUT line 3945 XNOR with line 1 → OUTPUT line 4524
INPUT line 4560 XNOR with line 426 → OUTPUT line 3981 XNOR with line 5083 → OUTPUT line 2727 XNOR with line 5266 → OUTPUT line 2402 XNOR with line 5098 → OUTPUT line 2678 XNOR with line 5279 → OUTPUT line 2359 XNOR with line 495 → OUTPUT line 3960 XNOR with line 1 → OUTPUT line 4529
INPUT line 4559 XNOR with line 426 → OUTPUT line 3982 XNOR with line 5083 → OUTPUT line 2728 XNOR with line 5266 → OUTPUT line 2401 XNOR with line 5098 → OUTPUT line 2677 XNOR with line 5279 → OUTPUT line 2360 XNOR with line 495 → OUTPUT line 3959 XNOR with line 1 → OUTPUT line 4530
INPUT line 4556 XNOR with line 426 → OUTPUT line 3985 XNOR with line 5083 → OUTPUT line 2723 XNOR with line 5266 → OUTPUT line 2406 XNOR with line 5098 → OUTPUT line 2682 XNOR with line 5279 → OUTPUT line 2355 XNOR with line 495 → OUTPUT line 3956 XNOR with line 1 → OUTPUT line 4533
INPUT line 4555 XNOR with line 426 → OUTPUT line 3986 XNOR with line 5083 → OUTPUT line 2724 XNOR with line 5266 → OUTPUT line 2405 XNOR with line 5098 → OUTPUT line 2681 XNOR with line 5279 → OUTPUT line 2356 XNOR with line 495 → OUTPUT line 3955 XNOR with line 1 → OUTPUT line 4534
INPUT line 4444 XNOR with line 426 → OUTPUT line 4117 XNOR with line 5083 → OUTPUT line 2843 XNOR with line 5266 → OUTPUT line 2266 XNOR with line 5098 → OUTPUT line 2814 XNOR with line 5279 → OUTPUT line 2243 XNOR with line 495 → OUTPUT line 4076 XNOR with line 1 → OUTPUT line 4393
INPUT line 4443 XNOR with line 426 → OUTPUT line 4118 XNOR with line 5083 → OUTPUT line 2844 XNOR with line 5266 → OUTPUT line 2265 XNOR with line 5098 → OUTPUT line 2813 XNOR with line 5279 → OUTPUT line 2244 XNOR with line 495 → OUTPUT line 4075 XNOR with line 1 → OUTPUT line 4394
INPUT line 4440 XNOR with line 426 → OUTPUT line 4121 XNOR with line 5083 → OUTPUT line 2839 XNOR with line 5266 → OUTPUT line 2270 XNOR with line 5098 → OUTPUT line 2818 XNOR with line 5279 → OUTPUT line 2239 XNOR with line 495 → OUTPUT line 4072 XNOR with line 1 → OUTPUT line 4397
INPUT line 4439 XNOR with line 426 → OUTPUT line 4122 XNOR with line 5083 → OUTPUT line 2840 XNOR with line 5266 → OUTPUT line 2269 XNOR with line 5098 → OUTPUT line 2817 XNOR with line 5279 → OUTPUT line 2240 XNOR with line 495 → OUTPUT line 4071 XNOR with line 1 → OUTPUT line 4398
INPUT line 4434 XNOR with line 426 → OUTPUT line 4107 XNOR with line 5083 → OUTPUT line 2853 XNOR with line 5266 → OUTPUT line 2276 XNOR with line 5098 → OUTPUT line 2804 XNOR with line 5279 → OUTPUT line 2233 XNOR with line 495 → OUTPUT line 4086 XNOR with line 1 → OUTPUT line 4403
INPUT line 4433 XNOR with line 426 → OUTPUT line 4108 XNOR with line 5083 → OUTPUT line 2854 XNOR with line 5266 → OUTPUT line 2275 XNOR with line 5098 → OUTPUT line 2803 XNOR with line 5279 → OUTPUT line 2234 XNOR with line 495 → OUTPUT line 4085 XNOR with line 1 → OUTPUT line 4404
INPUT line 4430 XNOR with line 426 → OUTPUT line 4111 XNOR with line 5083 → OUTPUT line 2849 XNOR with line 5266 → OUTPUT line 2280 XNOR with line 5098 → OUTPUT line 2808 XNOR with line 5279 → OUTPUT line 2229 XNOR with line 495 → OUTPUT line 4082 XNOR with line 1 → OUTPUT line 4407
INPUT line 4429 XNOR with line 426 → OUTPUT line 4112 XNOR with line 5083 → OUTPUT line 2850 XNOR with line 5266 → OUTPUT line 2279 XNOR with line 5098 → OUTPUT line 2807 XNOR with line 5279 → OUTPUT line 2230 XNOR with line 495 → OUTPUT line 4081 XNOR with line 1 → OUTPUT line 4408

Quasi Identity (Mirror Conflict HEF Based)

Compare lines: [426, 4082, 4407, 5473, 4904, 2655, 2474] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 6433 XNOR with line 426 → OUTPUT line 5645 XNOR with line 4082 → OUTPUT line 1718 XNOR with line 4407 → OUTPUT line 1455 XNOR with line 5473 → OUTPUT line 590 XNOR with line 4904 → OUTPUT line 1071 XNOR with line 2655 → OUTPUT line 3256 XNOR with line 2474 → OUTPUT line 3411
INPUT line 6412 XNOR with line 426 → OUTPUT line 5706 XNOR with line 4082 → OUTPUT line 1789 XNOR with line 4407 → OUTPUT line 1414 XNOR with line 5473 → OUTPUT line 541 XNOR with line 4904 → OUTPUT line 1146 XNOR with line 2655 → OUTPUT line 3330 XNOR with line 2474 → OUTPUT line 3354
INPUT line 6385 XNOR with line 426 → OUTPUT line 5775 XNOR with line 4082 → OUTPUT line 1623 XNOR with line 4407 → OUTPUT line 1580 XNOR with line 5473 → OUTPUT line 514 XNOR with line 4904 → OUTPUT line 1215 XNOR with line 2655 → OUTPUT line 3145 XNOR with line 2474 → OUTPUT line 3539
INPUT line 6331 XNOR with line 426 → OUTPUT line 5850 XNOR with line 4082 → OUTPUT line 1664 XNOR with line 4407 → OUTPUT line 1509 XNOR with line 5473 → OUTPUT line 497 XNOR with line 4904 → OUTPUT line 1281 XNOR with line 2655 → OUTPUT line 3202 XNOR with line 2474 → OUTPUT line 3465
INPUT line 6298 XNOR with line 426 → OUTPUT line 5904 XNOR with line 4082 → OUTPUT line 1987 XNOR with line 4407 → OUTPUT line 1300 XNOR with line 5473 → OUTPUT line 808 XNOR with line 4904 → OUTPUT line 837 XNOR with line 2655 → OUTPUT line 3058 XNOR with line 2474 → OUTPUT line 3668
INPUT line 6243 XNOR with line 426 → OUTPUT line 5980 XNOR with line 4082 → OUTPUT line 2058 XNOR with line 4407 → OUTPUT line 1288 XNOR with line 5473 → OUTPUT line 732 XNOR with line 4904 → OUTPUT line 887 XNOR with line 2655 → OUTPUT line 3114 XNOR with line 2474 → OUTPUT line 3595
INPUT line 6189 XNOR with line 426 → OUTPUT line 6034 XNOR with line 4082 → OUTPUT line 1848 XNOR with line 4407 → OUTPUT line 1367 XNOR with line 5473 → OUTPUT line 678 XNOR with line 4904 → OUTPUT line 941 XNOR with line 2655 → OUTPUT line 3007 XNOR with line 2474 → OUTPUT line 3795
INPUT line 6113 XNOR with line 426 → OUTPUT line 6089 XNOR with line 4082 → OUTPUT line 1918 XNOR with line 4407 → OUTPUT line 1327 XNOR with line 5473 → OUTPUT line 628 XNOR with line 4904 → OUTPUT line 1017 XNOR with line 2655 → OUTPUT line 3031 XNOR with line 2474 → OUTPUT line 3737
INPUT line 5636 XNOR with line 426 → OUTPUT line 4722 XNOR with line 4082 → OUTPUT line 2678 XNOR with line 4407 → OUTPUT line 2359 XNOR with line 5473 → OUTPUT line 40 XNOR with line 4904 → OUTPUT line 313 XNOR with line 2655 → OUTPUT line 4179 XNOR with line 2474 → OUTPUT line 4362
INPUT line 5592 XNOR with line 426 → OUTPUT line 4760 XNOR with line 4082 → OUTPUT line 2754 XNOR with line 4407 → OUTPUT line 2295 XNOR with line 5473 → OUTPUT line 14 XNOR with line 4904 → OUTPUT line 369 XNOR with line 2655 → OUTPUT line 4248 XNOR with line 2474 → OUTPUT line 4286
INPUT line 5537 XNOR with line 426 → OUTPUT line 4815 XNOR with line 4082 → OUTPUT line 2546 XNOR with line 4407 → OUTPUT line 2503 XNOR with line 5473 → OUTPUT line 7 XNOR with line 4904 → OUTPUT line 424 XNOR with line 2655 → OUTPUT line 4035 XNOR with line 2474 → OUTPUT line 4499
INPUT line 5464 XNOR with line 426 → OUTPUT line 4885 XNOR with line 4082 → OUTPUT line 2610 XNOR with line 4407 → OUTPUT line 2427 XNOR with line 5473 → OUTPUT line 1 XNOR with line 4904 → OUTPUT line 495 XNOR with line 2655 → OUTPUT line 4111 XNOR with line 2474 → OUTPUT line 4430
INPUT line 5408 XNOR with line 426 → OUTPUT line 4944 XNOR with line 4082 → OUTPUT line 2938 XNOR with line 4407 → OUTPUT line 2111 XNOR with line 5473 → OUTPUT line 163 XNOR with line 4904 → OUTPUT line 172 XNOR with line 2655 → OUTPUT line 3906 XNOR with line 2474 → OUTPUT line 4628
INPUT line 5334 XNOR with line 426 → OUTPUT line 5015 XNOR with line 4082 → OUTPUT line 2990 XNOR with line 4407 → OUTPUT line 2080 XNOR with line 5473 → OUTPUT line 106 XNOR with line 4904 → OUTPUT line 199 XNOR with line 2655 → OUTPUT line 3981 XNOR with line 2474 → OUTPUT line 4560
INPUT line 5266 XNOR with line 426 → OUTPUT line 5083 XNOR with line 4082 → OUTPUT line 2808 XNOR with line 4407 → OUTPUT line 2229 XNOR with line 5473 → OUTPUT line 80 XNOR with line 4904 → OUTPUT line 225 XNOR with line 2655 → OUTPUT line 3804 XNOR with line 2474 → OUTPUT line 4718
INPUT line 5195 XNOR with line 426 → OUTPUT line 5157 XNOR with line 4082 → OUTPUT line 2883 XNOR with line 4407 → OUTPUT line 2166 XNOR with line 5473 → OUTPUT line 53 XNOR with line 4904 → OUTPUT line 282 XNOR with line 2655 → OUTPUT line 3851 XNOR with line 2474 → OUTPUT line 4683

Quasi Identity (Reinin Based)

Compare lines: [426, 4082, 4407, 5098, 5279, 2280, 2849] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 6433 XNOR with line 426 → OUTPUT line 5645 XNOR with line 4082 → OUTPUT line 1718 XNOR with line 4407 → OUTPUT line 1455 XNOR with line 5098 → OUTPUT line 887 XNOR with line 5279 → OUTPUT line 732 XNOR with line 2280 → OUTPUT line 3595 XNOR with line 2849 → OUTPUT line 3114
INPUT line 6412 XNOR with line 426 → OUTPUT line 5706 XNOR with line 4082 → OUTPUT line 1789 XNOR with line 4407 → OUTPUT line 1414 XNOR with line 5098 → OUTPUT line 837 XNOR with line 5279 → OUTPUT line 808 XNOR with line 2280 → OUTPUT line 3668 XNOR with line 2849 → OUTPUT line 3058
INPUT line 6385 XNOR with line 426 → OUTPUT line 5775 XNOR with line 4082 → OUTPUT line 1623 XNOR with line 4407 → OUTPUT line 1580 XNOR with line 5098 → OUTPUT line 1017 XNOR with line 5279 → OUTPUT line 628 XNOR with line 2280 → OUTPUT line 3737 XNOR with line 2849 → OUTPUT line 3031
INPUT line 6331 XNOR with line 426 → OUTPUT line 5850 XNOR with line 4082 → OUTPUT line 1664 XNOR with line 4407 → OUTPUT line 1509 XNOR with line 5098 → OUTPUT line 941 XNOR with line 5279 → OUTPUT line 678 XNOR with line 2280 → OUTPUT line 3795 XNOR with line 2849 → OUTPUT line 3007
INPUT line 6298 XNOR with line 426 → OUTPUT line 5904 XNOR with line 4082 → OUTPUT line 1987 XNOR with line 4407 → OUTPUT line 1300 XNOR with line 5098 → OUTPUT line 1146 XNOR with line 5279 → OUTPUT line 541 XNOR with line 2280 → OUTPUT line 3354 XNOR with line 2849 → OUTPUT line 3330
INPUT line 6243 XNOR with line 426 → OUTPUT line 5980 XNOR with line 4082 → OUTPUT line 2058 XNOR with line 4407 → OUTPUT line 1288 XNOR with line 5098 → OUTPUT line 1071 XNOR with line 5279 → OUTPUT line 590 XNOR with line 2280 → OUTPUT line 3411 XNOR with line 2849 → OUTPUT line 3256
INPUT line 6189 XNOR with line 426 → OUTPUT line 6034 XNOR with line 4082 → OUTPUT line 1848 XNOR with line 4407 → OUTPUT line 1367 XNOR with line 5098 → OUTPUT line 1281 XNOR with line 5279 → OUTPUT line 497 XNOR with line 2280 → OUTPUT line 3465 XNOR with line 2849 → OUTPUT line 3202
INPUT line 6113 XNOR with line 426 → OUTPUT line 6089 XNOR with line 4082 → OUTPUT line 1918 XNOR with line 4407 → OUTPUT line 1327 XNOR with line 5098 → OUTPUT line 1215 XNOR with line 5279 → OUTPUT line 514 XNOR with line 2280 → OUTPUT line 3539 XNOR with line 2849 → OUTPUT line 3145
INPUT line 5636 XNOR with line 426 → OUTPUT line 4722 XNOR with line 4082 → OUTPUT line 2678 XNOR with line 4407 → OUTPUT line 2359 XNOR with line 5098 → OUTPUT line 199 XNOR with line 5279 → OUTPUT line 106 XNOR with line 2280 → OUTPUT line 4560 XNOR with line 2849 → OUTPUT line 3981
INPUT line 5592 XNOR with line 426 → OUTPUT line 4760 XNOR with line 4082 → OUTPUT line 2754 XNOR with line 4407 → OUTPUT line 2295 XNOR with line 5098 → OUTPUT line 172 XNOR with line 5279 → OUTPUT line 163 XNOR with line 2280 → OUTPUT line 4628 XNOR with line 2849 → OUTPUT line 3906
INPUT line 5537 XNOR with line 426 → OUTPUT line 4815 XNOR with line 4082 → OUTPUT line 2546 XNOR with line 4407 → OUTPUT line 2503 XNOR with line 5098 → OUTPUT line 282 XNOR with line 5279 → OUTPUT line 53 XNOR with line 2280 → OUTPUT line 4683 XNOR with line 2849 → OUTPUT line 3851
INPUT line 5464 XNOR with line 426 → OUTPUT line 4885 XNOR with line 4082 → OUTPUT line 2610 XNOR with line 4407 → OUTPUT line 2427 XNOR with line 5098 → OUTPUT line 225 XNOR with line 5279 → OUTPUT line 80 XNOR with line 2280 → OUTPUT line 4718 XNOR with line 2849 → OUTPUT line 3804
INPUT line 5408 XNOR with line 426 → OUTPUT line 4944 XNOR with line 4082 → OUTPUT line 2938 XNOR with line 4407 → OUTPUT line 2111 XNOR with line 5098 → OUTPUT line 369 XNOR with line 5279 → OUTPUT line 14 XNOR with line 2280 → OUTPUT line 4286 XNOR with line 2849 → OUTPUT line 4248
INPUT line 5334 XNOR with line 426 → OUTPUT line 5015 XNOR with line 4082 → OUTPUT line 2990 XNOR with line 4407 → OUTPUT line 2080 XNOR with line 5098 → OUTPUT line 313 XNOR with line 5279 → OUTPUT line 40 XNOR with line 2280 → OUTPUT line 4362 XNOR with line 2849 → OUTPUT line 4179
INPUT line 5266 XNOR with line 426 → OUTPUT line 5083 XNOR with line 4082 → OUTPUT line 2808 XNOR with line 4407 → OUTPUT line 2229 XNOR with line 5098 → OUTPUT line 495 XNOR with line 5279 → OUTPUT line 1 XNOR with line 2280 → OUTPUT line 4430 XNOR with line 2849 → OUTPUT line 4111
INPUT line 5195 XNOR with line 426 → OUTPUT line 5157 XNOR with line 4082 → OUTPUT line 2883 XNOR with line 4407 → OUTPUT line 2166 XNOR with line 5098 → OUTPUT line 424 XNOR with line 5279 → OUTPUT line 7 XNOR with line 2280 → OUTPUT line 4499 XNOR with line 2849 → OUTPUT line 4035

Semi Duality (Kindred Business HEF)

Compare lines: [2808, 4407, 5083, 1033, 1612, 3024, 6394] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 5856 XNOR with line 2808 → OUTPUT line 3742 XNOR with line 4407 → OUTPUT line 1658 XNOR with line 5083 → OUTPUT line 651 XNOR with line 1033 → OUTPUT line 5223 XNOR with line 1612 → OUTPUT line 4055 XNOR with line 3024 → OUTPUT line 2185 XNOR with line 6394 → OUTPUT line 400
INPUT line 5853 XNOR with line 2808 → OUTPUT line 3745 XNOR with line 4407 → OUTPUT line 1661 XNOR with line 5083 → OUTPUT line 650 XNOR with line 1033 → OUTPUT line 5220 XNOR with line 1612 → OUTPUT line 4058 XNOR with line 3024 → OUTPUT line 2186 XNOR with line 6394 → OUTPUT line 397
INPUT line 5845 XNOR with line 2808 → OUTPUT line 3753 XNOR with line 4407 → OUTPUT line 1652 XNOR with line 5083 → OUTPUT line 659 XNOR with line 1033 → OUTPUT line 5234 XNOR with line 1612 → OUTPUT line 4044 XNOR with line 3024 → OUTPUT line 2191 XNOR with line 6394 → OUTPUT line 392
INPUT line 5842 XNOR with line 2808 → OUTPUT line 3756 XNOR with line 4407 → OUTPUT line 1653 XNOR with line 5083 → OUTPUT line 656 XNOR with line 1033 → OUTPUT line 5231 XNOR with line 1612 → OUTPUT line 4047 XNOR with line 3024 → OUTPUT line 2194 XNOR with line 6394 → OUTPUT line 391
INPUT line 5821 XNOR with line 2808 → OUTPUT line 3707 XNOR with line 4407 → OUTPUT line 1637 XNOR with line 5083 → OUTPUT line 630 XNOR with line 1033 → OUTPUT line 5258 XNOR with line 1612 → OUTPUT line 4090 XNOR with line 3024 → OUTPUT line 2220 XNOR with line 6394 → OUTPUT line 435
INPUT line 5818 XNOR with line 2808 → OUTPUT line 3710 XNOR with line 4407 → OUTPUT line 1640 XNOR with line 5083 → OUTPUT line 629 XNOR with line 1033 → OUTPUT line 5255 XNOR with line 1612 → OUTPUT line 4093 XNOR with line 3024 → OUTPUT line 2221 XNOR with line 6394 → OUTPUT line 432
INPUT line 5810 XNOR with line 2808 → OUTPUT line 3718 XNOR with line 4407 → OUTPUT line 1631 XNOR with line 5083 → OUTPUT line 638 XNOR with line 1033 → OUTPUT line 5269 XNOR with line 1612 → OUTPUT line 4079 XNOR with line 3024 → OUTPUT line 2226 XNOR with line 6394 → OUTPUT line 427
INPUT line 5807 XNOR with line 2808 → OUTPUT line 3721 XNOR with line 4407 → OUTPUT line 1632 XNOR with line 5083 → OUTPUT line 635 XNOR with line 1033 → OUTPUT line 5266 XNOR with line 1612 → OUTPUT line 4082 XNOR with line 3024 → OUTPUT line 2229 XNOR with line 6394 → OUTPUT line 426
INPUT line 5731 XNOR with line 2808 → OUTPUT line 3617 XNOR with line 4407 → OUTPUT line 1764 XNOR with line 5083 → OUTPUT line 757 XNOR with line 1033 → OUTPUT line 5348 XNOR with line 1612 → OUTPUT line 4180 XNOR with line 3024 → OUTPUT line 2093 XNOR with line 6394 → OUTPUT line 308
INPUT line 5728 XNOR with line 2808 → OUTPUT line 3620 XNOR with line 4407 → OUTPUT line 1767 XNOR with line 5083 → OUTPUT line 756 XNOR with line 1033 → OUTPUT line 5345 XNOR with line 1612 → OUTPUT line 4183 XNOR with line 3024 → OUTPUT line 2094 XNOR with line 6394 → OUTPUT line 305
INPUT line 5720 XNOR with line 2808 → OUTPUT line 3628 XNOR with line 4407 → OUTPUT line 1758 XNOR with line 5083 → OUTPUT line 765 XNOR with line 1033 → OUTPUT line 5359 XNOR with line 1612 → OUTPUT line 4169 XNOR with line 3024 → OUTPUT line 2099 XNOR with line 6394 → OUTPUT line 300
INPUT line 5717 XNOR with line 2808 → OUTPUT line 3631 XNOR with line 4407 → OUTPUT line 1759 XNOR with line 5083 → OUTPUT line 762 XNOR with line 1033 → OUTPUT line 5356 XNOR with line 1612 → OUTPUT line 4172 XNOR with line 3024 → OUTPUT line 2102 XNOR with line 6394 → OUTPUT line 299
INPUT line 5696 XNOR with line 2808 → OUTPUT line 3582 XNOR with line 4407 → OUTPUT line 1729 XNOR with line 5083 → OUTPUT line 722 XNOR with line 1033 → OUTPUT line 5383 XNOR with line 1612 → OUTPUT line 4215 XNOR with line 3024 → OUTPUT line 2114 XNOR with line 6394 → OUTPUT line 329
INPUT line 5693 XNOR with line 2808 → OUTPUT line 3585 XNOR with line 4407 → OUTPUT line 1732 XNOR with line 5083 → OUTPUT line 721 XNOR with line 1033 → OUTPUT line 5380 XNOR with line 1612 → OUTPUT line 4218 XNOR with line 3024 → OUTPUT line 2115 XNOR with line 6394 → OUTPUT line 326
INPUT line 5685 XNOR with line 2808 → OUTPUT line 3593 XNOR with line 4407 → OUTPUT line 1723 XNOR with line 5083 → OUTPUT line 730 XNOR with line 1033 → OUTPUT line 5394 XNOR with line 1612 → OUTPUT line 4204 XNOR with line 3024 → OUTPUT line 2120 XNOR with line 6394 → OUTPUT line 321
INPUT line 5682 XNOR with line 2808 → OUTPUT line 3596 XNOR with line 4407 → OUTPUT line 1724 XNOR with line 5083 → OUTPUT line 727 XNOR with line 1033 → OUTPUT line 5391 XNOR with line 1612 → OUTPUT line 4207 XNOR with line 3024 → OUTPUT line 2123 XNOR with line 6394 → OUTPUT line 320

Semi Duality (Tencer-Minaev Based)

Compare lines: [2808, 4407, 5083, 45, 3003, 4361, 5029] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 5856 XNOR with line 2808 → OUTPUT line 3742 XNOR with line 4407 → OUTPUT line 1658 XNOR with line 5083 → OUTPUT line 651 XNOR with line 45 → OUTPUT line 5682 XNOR with line 3003 → OUTPUT line 3596 XNOR with line 4361 → OUTPUT line 1724 XNOR with line 5029 → OUTPUT line 727
INPUT line 5853 XNOR with line 2808 → OUTPUT line 3745 XNOR with line 4407 → OUTPUT line 1661 XNOR with line 5083 → OUTPUT line 650 XNOR with line 45 → OUTPUT line 5685 XNOR with line 3003 → OUTPUT line 3593 XNOR with line 4361 → OUTPUT line 1723 XNOR with line 5029 → OUTPUT line 730
INPUT line 5845 XNOR with line 2808 → OUTPUT line 3753 XNOR with line 4407 → OUTPUT line 1652 XNOR with line 5083 → OUTPUT line 659 XNOR with line 45 → OUTPUT line 5693 XNOR with line 3003 → OUTPUT line 3585 XNOR with line 4361 → OUTPUT line 1732 XNOR with line 5029 → OUTPUT line 721
INPUT line 5842 XNOR with line 2808 → OUTPUT line 3756 XNOR with line 4407 → OUTPUT line 1653 XNOR with line 5083 → OUTPUT line 656 XNOR with line 45 → OUTPUT line 5696 XNOR with line 3003 → OUTPUT line 3582 XNOR with line 4361 → OUTPUT line 1729 XNOR with line 5029 → OUTPUT line 722
INPUT line 5821 XNOR with line 2808 → OUTPUT line 3707 XNOR with line 4407 → OUTPUT line 1637 XNOR with line 5083 → OUTPUT line 630 XNOR with line 45 → OUTPUT line 5717 XNOR with line 3003 → OUTPUT line 3631 XNOR with line 4361 → OUTPUT line 1759 XNOR with line 5029 → OUTPUT line 762
INPUT line 5818 XNOR with line 2808 → OUTPUT line 3710 XNOR with line 4407 → OUTPUT line 1640 XNOR with line 5083 → OUTPUT line 629 XNOR with line 45 → OUTPUT line 5720 XNOR with line 3003 → OUTPUT line 3628 XNOR with line 4361 → OUTPUT line 1758 XNOR with line 5029 → OUTPUT line 765
INPUT line 5810 XNOR with line 2808 → OUTPUT line 3718 XNOR with line 4407 → OUTPUT line 1631 XNOR with line 5083 → OUTPUT line 638 XNOR with line 45 → OUTPUT line 5728 XNOR with line 3003 → OUTPUT line 3620 XNOR with line 4361 → OUTPUT line 1767 XNOR with line 5029 → OUTPUT line 756
INPUT line 5807 XNOR with line 2808 → OUTPUT line 3721 XNOR with line 4407 → OUTPUT line 1632 XNOR with line 5083 → OUTPUT line 635 XNOR with line 45 → OUTPUT line 5731 XNOR with line 3003 → OUTPUT line 3617 XNOR with line 4361 → OUTPUT line 1764 XNOR with line 5029 → OUTPUT line 757
INPUT line 5394 XNOR with line 2808 → OUTPUT line 4204 XNOR with line 4407 → OUTPUT line 2120 XNOR with line 5083 → OUTPUT line 321 XNOR with line 45 → OUTPUT line 5220 XNOR with line 3003 → OUTPUT line 4058 XNOR with line 4361 → OUTPUT line 2186 XNOR with line 5029 → OUTPUT line 397
INPUT line 5391 XNOR with line 2808 → OUTPUT line 4207 XNOR with line 4407 → OUTPUT line 2123 XNOR with line 5083 → OUTPUT line 320 XNOR with line 45 → OUTPUT line 5223 XNOR with line 3003 → OUTPUT line 4055 XNOR with line 4361 → OUTPUT line 2185 XNOR with line 5029 → OUTPUT line 400
INPUT line 5383 XNOR with line 2808 → OUTPUT line 4215 XNOR with line 4407 → OUTPUT line 2114 XNOR with line 5083 → OUTPUT line 329 XNOR with line 45 → OUTPUT line 5231 XNOR with line 3003 → OUTPUT line 4047 XNOR with line 4361 → OUTPUT line 2194 XNOR with line 5029 → OUTPUT line 391
INPUT line 5380 XNOR with line 2808 → OUTPUT line 4218 XNOR with line 4407 → OUTPUT line 2115 XNOR with line 5083 → OUTPUT line 326 XNOR with line 45 → OUTPUT line 5234 XNOR with line 3003 → OUTPUT line 4044 XNOR with line 4361 → OUTPUT line 2191 XNOR with line 5029 → OUTPUT line 392
INPUT line 5359 XNOR with line 2808 → OUTPUT line 4169 XNOR with line 4407 → OUTPUT line 2099 XNOR with line 5083 → OUTPUT line 300 XNOR with line 45 → OUTPUT line 5255 XNOR with line 3003 → OUTPUT line 4093 XNOR with line 4361 → OUTPUT line 2221 XNOR with line 5029 → OUTPUT line 432
INPUT line 5356 XNOR with line 2808 → OUTPUT line 4172 XNOR with line 4407 → OUTPUT line 2102 XNOR with line 5083 → OUTPUT line 299 XNOR with line 45 → OUTPUT line 5258 XNOR with line 3003 → OUTPUT line 4090 XNOR with line 4361 → OUTPUT line 2220 XNOR with line 5029 → OUTPUT line 435
INPUT line 5348 XNOR with line 2808 → OUTPUT line 4180 XNOR with line 4407 → OUTPUT line 2093 XNOR with line 5083 → OUTPUT line 308 XNOR with line 45 → OUTPUT line 5266 XNOR with line 3003 → OUTPUT line 4082 XNOR with line 4361 → OUTPUT line 2229 XNOR with line 5029 → OUTPUT line 426
INPUT line 5345 XNOR with line 2808 → OUTPUT line 4183 XNOR with line 4407 → OUTPUT line 2094 XNOR with line 5083 → OUTPUT line 305 XNOR with line 45 → OUTPUT line 5269 XNOR with line 3003 → OUTPUT line 4079 XNOR with line 4361 → OUTPUT line 2226 XNOR with line 5029 → OUTPUT line 427

Superego Orbits

Compare lines: [2808, 2229, 426, 4082, 5266, 4407, 5083] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 6435 XNOR with line 2808 → OUTPUT line 3103 XNOR with line 2229 → OUTPUT line 3574 XNOR with line 426 → OUTPUT line 5665 XNOR with line 4082 → OUTPUT line 1743 XNOR with line 5266 → OUTPUT line 749 XNOR with line 4407 → OUTPUT line 1480 XNOR with line 5083 → OUTPUT line 902
INPUT line 6421 XNOR with line 2808 → OUTPUT line 3051 XNOR with line 2229 → OUTPUT line 3652 XNOR with line 426 → OUTPUT line 5738 XNOR with line 4082 → OUTPUT line 1821 XNOR with line 5266 → OUTPUT line 824 XNOR with line 4407 → OUTPUT line 1423 XNOR with line 5083 → OUTPUT line 844
INPUT line 6394 XNOR with line 2808 → OUTPUT line 3024 XNOR with line 2229 → OUTPUT line 3721 XNOR with line 426 → OUTPUT line 5807 XNOR with line 4082 → OUTPUT line 1632 XNOR with line 5266 → OUTPUT line 635 XNOR with line 4407 → OUTPUT line 1612 XNOR with line 5083 → OUTPUT line 1033
INPUT line 6351 XNOR with line 2808 → OUTPUT line 3005 XNOR with line 2229 → OUTPUT line 3789 XNOR with line 426 → OUTPUT line 5880 XNOR with line 4082 → OUTPUT line 1688 XNOR with line 5266 → OUTPUT line 694 XNOR with line 4407 → OUTPUT line 1535 XNOR with line 5083 → OUTPUT line 957
INPUT line 6311 XNOR with line 2808 → OUTPUT line 3318 XNOR with line 2229 → OUTPUT line 3343 XNOR with line 426 → OUTPUT line 5932 XNOR with line 4082 → OUTPUT line 2015 XNOR with line 5266 → OUTPUT line 552 XNOR with line 4407 → OUTPUT line 1313 XNOR with line 5083 → OUTPUT line 1158
INPUT line 6268 XNOR with line 2808 → OUTPUT line 3241 XNOR with line 2229 → OUTPUT line 3394 XNOR with line 426 → OUTPUT line 6005 XNOR with line 4082 → OUTPUT line 2078 XNOR with line 5266 → OUTPUT line 611 XNOR with line 4407 → OUTPUT line 1290 XNOR with line 5083 → OUTPUT line 1082
INPUT line 6213 XNOR with line 2808 → OUTPUT line 3186 XNOR with line 2229 → OUTPUT line 3449 XNOR with line 426 → OUTPUT line 6060 XNOR with line 4082 → OUTPUT line 1868 XNOR with line 5266 → OUTPUT line 499 XNOR with line 4407 → OUTPUT line 1397 XNOR with line 5083 → OUTPUT line 1287
INPUT line 6141 XNOR with line 2808 → OUTPUT line 3134 XNOR with line 2229 → OUTPUT line 3527 XNOR with line 426 → OUTPUT line 6102 XNOR with line 4082 → OUTPUT line 1946 XNOR with line 5266 → OUTPUT line 525 XNOR with line 4407 → OUTPUT line 1340 XNOR with line 5083 → OUTPUT line 1227
INPUT line 5641 XNOR with line 2808 → OUTPUT line 3986 XNOR with line 2229 → OUTPUT line 4555 XNOR with line 426 → OUTPUT line 4727 XNOR with line 4082 → OUTPUT line 2724 XNOR with line 5266 → OUTPUT line 107 XNOR with line 4407 → OUTPUT line 2405 XNOR with line 5083 → OUTPUT line 198
INPUT line 5601 XNOR with line 2808 → OUTPUT line 3908 XNOR with line 2229 → OUTPUT line 4626 XNOR with line 426 → OUTPUT line 4773 XNOR with line 4082 → OUTPUT line 2790 XNOR with line 5266 → OUTPUT line 165 XNOR with line 4407 → OUTPUT line 2327 XNOR with line 5083 → OUTPUT line 170
INPUT line 5546 XNOR with line 2808 → OUTPUT line 3853 XNOR with line 2229 → OUTPUT line 4681 XNOR with line 426 → OUTPUT line 4828 XNOR with line 4082 → OUTPUT line 2578 XNOR with line 5266 → OUTPUT line 51 XNOR with line 4407 → OUTPUT line 2539 XNOR with line 5083 → OUTPUT line 284
INPUT line 5473 XNOR with line 2808 → OUTPUT line 3804 XNOR with line 2229 → OUTPUT line 4718 XNOR with line 426 → OUTPUT line 4904 XNOR with line 4082 → OUTPUT line 2655 XNOR with line 5266 → OUTPUT line 80 XNOR with line 4407 → OUTPUT line 2474 XNOR with line 5083 → OUTPUT line 225
INPUT line 5421 XNOR with line 2808 → OUTPUT line 4250 XNOR with line 2229 → OUTPUT line 4284 XNOR with line 426 → OUTPUT line 4953 XNOR with line 4082 → OUTPUT line 2970 XNOR with line 5266 → OUTPUT line 16 XNOR with line 4407 → OUTPUT line 2147 XNOR with line 5083 → OUTPUT line 367
INPUT line 5348 XNOR with line 2808 → OUTPUT line 4180 XNOR with line 2229 → OUTPUT line 4361 XNOR with line 426 → OUTPUT line 5029 XNOR with line 4082 → OUTPUT line 3003 XNOR with line 5266 → OUTPUT line 45 XNOR with line 4407 → OUTPUT line 2093 XNOR with line 5083 → OUTPUT line 308
INPUT line 5279 XNOR with line 2808 → OUTPUT line 4111 XNOR with line 2229 → OUTPUT line 4430 XNOR with line 426 → OUTPUT line 5098 XNOR with line 4082 → OUTPUT line 2849 XNOR with line 5266 → OUTPUT line 1 XNOR with line 4407 → OUTPUT line 2280 XNOR with line 5083 → OUTPUT line 495
INPUT line 5204 XNOR with line 2808 → OUTPUT line 4033 XNOR with line 2229 → OUTPUT line 4501 XNOR with line 426 → OUTPUT line 5170 XNOR with line 4082 → OUTPUT line 2915 XNOR with line 5266 → OUTPUT line 9 XNOR with line 4407 → OUTPUT line 2202 XNOR with line 5083 → OUTPUT line 422

Untitled

Compare lines: [2808, 4082, 5266, 308, 2093, 4361, 5029] Evaluated in descending order: 6435 → 1 Kept input lines (after suppression): 16 Total XNOR mappings written: 112

INPUT line 6427 XNOR with line 2808 → OUTPUT line 3067 XNOR with line 4082 → OUTPUT line 1798 XNOR with line 5266 → OUTPUT line 804 XNOR with line 308 → OUTPUT line 5779 XNOR with line 2093 → OUTPUT line 3670 XNOR with line 4361 → OUTPUT line 1575 XNOR with line 5029 → OUTPUT line 989
INPUT line 6421 XNOR with line 2808 → OUTPUT line 3051 XNOR with line 4082 → OUTPUT line 1821 XNOR with line 5266 → OUTPUT line 824 XNOR with line 308 → OUTPUT line 5802 XNOR with line 2093 → OUTPUT line 3688 XNOR with line 4361 → OUTPUT line 1553 XNOR with line 5029 → OUTPUT line 968
INPUT line 6416 XNOR with line 2808 → OUTPUT line 3046 XNOR with line 4082 → OUTPUT line 1759 XNOR with line 5266 → OUTPUT line 762 XNOR with line 308 → OUTPUT line 5821 XNOR with line 2093 → OUTPUT line 3707 XNOR with line 4361 → OUTPUT line 1615 XNOR with line 5029 → OUTPUT line 1030
INPUT line 6400 XNOR with line 2808 → OUTPUT line 3040 XNOR with line 4082 → OUTPUT line 1779 XNOR with line 5266 → OUTPUT line 785 XNOR with line 308 → OUTPUT line 5839 XNOR with line 2093 → OUTPUT line 3730 XNOR with line 4361 → OUTPUT line 1594 XNOR with line 5029 → OUTPUT line 1008
INPUT line 6286 XNOR with line 2808 → OUTPUT line 3259 XNOR with line 4082 → OUTPUT line 2060 XNOR with line 5266 → OUTPUT line 593 XNOR with line 308 → OUTPUT line 6032 XNOR with line 2093 → OUTPUT line 3418 XNOR with line 4361 → OUTPUT line 1369 XNOR with line 5029 → OUTPUT line 1256
INPUT line 6273 XNOR with line 2808 → OUTPUT line 3236 XNOR with line 4082 → OUTPUT line 2076 XNOR with line 5266 → OUTPUT line 615 XNOR with line 308 → OUTPUT line 6053 XNOR with line 2093 → OUTPUT line 3428 XNOR with line 4361 → OUTPUT line 1354 XNOR with line 5029 → OUTPUT line 1233
INPUT line 6259 XNOR with line 2808 → OUTPUT line 3222 XNOR with line 4082 → OUTPUT line 2024 XNOR with line 5266 → OUTPUT line 563 XNOR with line 308 → OUTPUT line 6067 XNOR with line 2093 → OUTPUT line 3442 XNOR with line 4361 → OUTPUT line 1406 XNOR with line 5029 → OUTPUT line 1285
INPUT line 6236 XNOR with line 2808 → OUTPUT line 3209 XNOR with line 4082 → OUTPUT line 2046 XNOR with line 5266 → OUTPUT line 579 XNOR with line 308 → OUTPUT line 6077 XNOR with line 2093 → OUTPUT line 3463 XNOR with line 4361 → OUTPUT line 1383 XNOR with line 5029 → OUTPUT line 1270
INPUT line 5612 XNOR with line 2808 → OUTPUT line 3935 XNOR with line 4082 → OUTPUT line 2779 XNOR with line 5266 → OUTPUT line 138 XNOR with line 308 → OUTPUT line 4806 XNOR with line 2093 → OUTPUT line 4637 XNOR with line 4361 → OUTPUT line 2517 XNOR with line 5029 → OUTPUT line 240
INPUT line 5596 XNOR with line 2808 → OUTPUT line 3913 XNOR with line 4082 → OUTPUT line 2792 XNOR with line 5266 → OUTPUT line 161 XNOR with line 308 → OUTPUT line 4821 XNOR with line 2093 → OUTPUT line 4660 XNOR with line 4361 → OUTPUT line 2496 XNOR with line 5029 → OUTPUT line 230
INPUT line 5582 XNOR with line 2808 → OUTPUT line 3899 XNOR with line 4082 → OUTPUT line 2742 XNOR with line 5266 → OUTPUT line 111 XNOR with line 308 → OUTPUT line 4835 XNOR with line 2093 → OUTPUT line 4674 XNOR with line 4361 → OUTPUT line 2541 XNOR with line 5029 → OUTPUT line 275
INPUT line 5560 XNOR with line 2808 → OUTPUT line 3883 XNOR with line 4082 → OUTPUT line 2765 XNOR with line 5266 → OUTPUT line 124 XNOR with line 308 → OUTPUT line 4858 XNOR with line 2093 → OUTPUT line 4689 XNOR with line 4361 → OUTPUT line 2531 XNOR with line 5029 → OUTPUT line 254
INPUT line 5371 XNOR with line 2808 → OUTPUT line 4200 XNOR with line 4082 → OUTPUT line 2997 XNOR with line 5266 → OUTPUT line 29 XNOR with line 308 → OUTPUT line 5061 XNOR with line 2093 → OUTPUT line 4386 XNOR with line 4361 → OUTPUT line 2252 XNOR with line 5029 → OUTPUT line 444
INPUT line 5348 XNOR with line 2808 → OUTPUT line 4180 XNOR with line 4082 → OUTPUT line 3003 XNOR with line 5266 → OUTPUT line 45 XNOR with line 308 → OUTPUT line 5083 XNOR with line 2093 → OUTPUT line 4407 XNOR with line 4361 → OUTPUT line 2229 XNOR with line 5029 → OUTPUT line 426
INPUT line 5329 XNOR with line 2808 → OUTPUT line 4161 XNOR with line 4082 → OUTPUT line 2976 XNOR with line 5266 → OUTPUT line 18 XNOR with line 308 → OUTPUT line 5102 XNOR with line 2093 → OUTPUT line 4426 XNOR with line 4361 → OUTPUT line 2289 XNOR with line 5029 → OUTPUT line 486
INPUT line 5309 XNOR with line 2808 → OUTPUT line 4138 XNOR with line 4082 → OUTPUT line 2992 XNOR with line 5266 → OUTPUT line 24 XNOR with line 308 → OUTPUT line 5123 XNOR with line 2093 → OUTPUT line 4448 XNOR with line 4361 → OUTPUT line 2271 XNOR with line 5029 → OUTPUT line 463

Hexadecachotomies

Table of Monadic Elements

	Positions Cerebral Information	Positions Visceral Information
Positions Implicit Information	N ”IMAGINATION” - αNe “Ideogenesis” - βNi “Vision” - γNi “Apprehension” - δNe “Alternation”	F ”SUGGESTION” - αFe “Affectation” - βFe “Sentimentality” - γFi “Antipathy” - δFi “Compassion”
Positions Explicit Information	T ”CALCULATION” - αTi “Syntax” - βTi “Codification” - γTe “Profit” - δTe “Frugality”	S ”SENSE” - αSi “Nociception” - βSe “Subjugation” - γSe “Insubordination” - δSi “Somaesthesis”

Octachotomies / Reinin

Octachotomy Table (Reinin)

#	Octachotomy	Dichotomy Heptad							Types
1	Quasi Identicals
	Quasi Identicals	E	N	T	EN	ET	NT	ENT
	(NT)e "Innovation"	Extroverted	Intuitive	Logical	Carefree	Yielding	Democratic	Positivist	ILE	LIE
	(NT)i "Comprehension"	Introverted	Intuitive	Logical	Farsighted	Obstinate	Democratic	Negativist	LII	ILI
	(ST)e "Implementation"	Extroverted	Sensory	Logical	Farsighted	Yielding	Aristocratic	Negativist	SLE	LSE
	(ST)i "Observance"	Introverted	Sensory	Logical	Carefree	Obstinate	Aristocratic	Positivist	LSI	SLI
	(SF)e "Animation"	Extroverted	Sensory	Ethical	Farsighted	Obstinate	Democratic	Positivist	ESE	SEE
	(SF)i "Harmonisation"	Introverted	Sensory	Ethical	Carefree	Yielding	Democratic	Negativist	SEI	ESI
	(NF)e "Incitation"	Extroverted	Intuitive	Ethical	Carefree	Obstinate	Aristocratic	Negativist	EIE	IEE
	(NF)i "Narration"	Introverted	Intuitive	Ethical	Farsighted	Yielding	Aristocratic	Positivist	IEI	EII
2	Irrational Kindreds and Rational Lookalikes
	Irrational Kindreds and Rational Lookalikes	E	N	P	EN	EP	NP	ENP
	Ne "Imagination"	Extroverted	Intuitive	Irrational	Carefree	Static	Tactical	Judicious	ILE	IEE
	Ni "Insight"	Introverted	Intuitive	Irrational	Farsighted	Dynamic	Tactical	Decisive	IEI	ILI
	Se "Drive"	Extroverted	Sensory	Irrational	Farsighted	Static	Strategic	Decisive	SLE	SEE
	Si "Sensation"	Introverted	Sensory	Irrational	Carefree	Dynamic	Strategic	Judicious	SEI	SLI
	Je(S.) "Interaction"	Extroverted	Sensory	Rational	Farsighted	Dynamic	Tactical	Judicious	ESE	LSE
	Ji(S.) "Constitution"	Introverted	Sensory	Rational	Carefree	Static	Tactical	Decisive	LSI	ESI
	Je(N.) "Discretion"	Extroverted	Intuitive	Rational	Carefree	Dynamic	Strategic	Decisive	EIE	LIE
	Ji(N.) "Disposition"	Introverted	Intuitive	Rational	Farsighted	Static	Strategic	Judicious	LII	EII
3	Irrational Benefactors with Rational Beneficiaries
	Irrational Benefactors with Rational Beneficiaries	E	N	EN	TP	ETP	NTP	ENTP
	?(N)e "Wit"	Extroverted	Intuitive	Carefree	Constructivist	Merry	Process	Questim	ILE	EIE
	!(N)i "Sagacity"	Introverted	Intuitive	Farsighted	Constructivist	Serious	Process	Declatim	ILI	EII
	!(S)e "Presence"	Extroverted	Sensory	Farsighted	Constructivist	Merry	Result	Declatim	ESE	SLE
	?(S)i "Resilience"	Introverted	Sensory	Carefree	Constructivist	Serious	Result	Questim	ESI	SLI
	?(S)e "Efficacy"	Extroverted	Sensory	Farsighted	Emotivist	Serious	Process	Questim	SEE	LSE
	!(S)i "Composure"	Introverted	Sensory	Carefree	Emotivist	Merry	Process	Declatim	SEI	LSI
	!(N)e "Ingenuity"	Extroverted	Intuitive	Carefree	Emotivist	Serious	Result	Declatim	LIE	IEE
	?(N)i "Erudition"	Introverted	Intuitive	Farsighted	Emotivist	Merry	Result	Questim	LII	IEI
4	Irrational Lookalikes and Rational Kindreds
	Irrational Lookalikes and Rational Kindreds	E	T	P	ET	EP	TP	ETP
	Pe(T.) "Operation"	Extroverted	Logical	Irrational	Yielding	Static	Constructivist	Merry	ILE	SLE
	Pi(T.) "Examination"	Introverted	Logical	Irrational	Obstinate	Dynamic	Constructivist	Serious	ILI	SLI
	Pe(F.) "Motivation"	Extroverted	Ethical	Irrational	Obstinate	Static	Emotivist	Serious	SEE	IEE
	Pi(F.) "Impression"	Introverted	Ethical	Irrational	Yielding	Dynamic	Emotivist	Merry	SEI	IEI
	Fe "Emotion"	Extroverted	Ethical	Rational	Obstinate	Dynamic	Constructivist	Merry	ESE	EIE
	Fi "Character"	Introverted	Ethical	Rational	Yielding	Static	Constructivist	Serious	ESI	EII
	Te "Application"	Extroverted	Logical	Rational	Yielding	Dynamic	Emotivist	Serious	LIE	LSE
	Ti "Structure"	Introverted	Logical	Rational	Obstinate	Static	Emotivist	Merry	LII	LSI
5	Irrational Beneficiaries with Rational Benefactors
	Irrational Beneficiaries with Rational Benefactors	E	T	ET	NP	ENP	NTP	ENTP
	?(T)e "Competence"	Extroverted	Logical	Yielding	Tactical	Judicious	Process	Questim	ILE	LSE
	!(T)i "Propensity"	Introverted	Logical	Obstinate	Tactical	Decisive	Process	Declatim	LSI	ILI
	!(F)e "Vivacity"	Extroverted	Ethical	Obstinate	Tactical	Judicious	Result	Declatim	ESE	IEE
	?(F)i "Predilection"	Introverted	Ethical	Yielding	Tactical	Decisive	Result	Questim	IEI	ESI
	?(F)e "Ardour"	Extroverted	Ethical	Obstinate	Strategic	Decisive	Process	Questim	EIE	SEE
	!(F)i "Sensibility"	Introverted	Ethical	Yielding	Strategic	Judicious	Process	Declatim	SEI	EII
	!(T)e "Enterprise"	Extroverted	Logical	Yielding	Strategic	Decisive	Result	Declatim	SLE	LIE
	?(T)i "Acuity"	Introverted	Logical	Obstinate	Strategic	Judicious	Result	Questim	LII	SLI
6	Superegos
	Superegos	E	P	EP	NT	ENT	NTP	ENTP
	Pe+ "Generation"	Extroverted	Irrational	Static	Democratic	Positivist	Process	Questim	ILE	SEE
	Pi- "Distillation"	Introverted	Irrational	Dynamic	Democratic	Negativist	Process	Declatim	SEI	ILI
	Je+ "Discrimination" (De)	Extroverted	Rational	Dynamic	Democratic	Positivist	Result	Declatim	ESE	LIE
	Ji- "Collation" (Qi)	Introverted	Rational	Static	Democratic	Negativist	Result	Questim	LII	ESI
	Je- "Elaboration" (Qe)	Extroverted	Rational	Dynamic	Aristocratic	Negativist	Process	Questim	EIE	LSE
	Ji+ "Consolidation" (Di)	Introverted	Rational	Static	Aristocratic	Positivist	Process	Declatim	LSI	EII
	Pe- "Intervention"	Extroverted	Irrational	Static	Aristocratic	Negativist	Result	Declatim	SLE	IEE
	Pi+ "Accession"	Introverted	Irrational	Dynamic	Aristocratic	Positivist	Result	Questim	IEI	SLI
7	Activators
	Activators	E	NT	NP	TP	ENT	ENP	ETP
	αe "Illustration"	Extroverted	Democratic	Tactical	Constructivist	Positivist	Judicious	Merry	ILE	ESE
	γi "Regard"	Introverted	Democratic	Tactical	Constructivist	Negativist	Decisive	Serious	ILI	ESI
	δe "Practice"	Extroverted	Aristocratic	Tactical	Emotivist	Negativist	Judicious	Serious	LSE	IEE
	βi "Prescription"	Introverted	Aristocratic	Tactical	Emotivist	Positivist	Decisive	Merry	LSI	IEI
	βe "Demonstration"	Extroverted	Aristocratic	Strategic	Constructivist	Negativist	Decisive	Merry	EIE	SLE
	δi "Assimilation"	Introverted	Aristocratic	Strategic	Constructivist	Positivist	Judicious	Serious	EII	SLI
	γe "Indication"	Extroverted	Democratic	Strategic	Emotivist	Positivist	Decisive	Serious	SEE	LIE
	αe "Description"	Introverted	Democratic	Strategic	Emotivist	Negativist	Judicious	Merry	SEI	LII
8	Extinguishers
	Extinguishers	N	T	P	NT	NP	TP	NTP
	P(NT) "Conception"	Intuitive	Logical	Irrational	Democratic	Tactical	Constructivist	Process	ILE	ILI
	P(ST) "Modulation"	Sensory	Logical	Irrational	Aristocratic	Strategic	Constructivist	Result	SLE	SLI
	P(NF) "Spiration"	Intuitive	Ethical	Irrational	Aristocratic	Tactical	Emotivist	Result	IEI	IEE
	P(SF) "Innervation"	Sensory	Ethical	Irrational	Democratic	Strategic	Emotivist	Process	SEI	SEE
	J(NF) "Essence"	Intuitive	Ethical	Rational	Aristocratic	Strategic	Constructivist	Process	EIE	EII
	J(SF) "Demeanour"	Sensory	Ethical	Rational	Democratic	Tactical	Constructivist	Result	ESE	ESI
	J(NT) "Articulation"	Intuitive	Logical	Rational	Democratic	Strategic	Emotivist	Result	LII	LIE
	J(ST) "Configuration"	Sensory	Logical	Rational	Aristocratic	Tactical	Emotivist	Process	LSI	LSE
9	Mirrors
	Mirrors	N	T	EP	NT	ENP	ETP	ENTP
	?(NT) "Interpretation"	Intuitive	Logical	Static	Democratic	Judicious	Merry	Questim	ILE	LII
	!(ST) "Performance"	Sensory	Logical	Static	Aristocratic	Decisive	Merry	Declatim	LSI	SLE
	?(NF) "Ethos"	Intuitive	Ethical	Static	Aristocratic	Judicious	Serious	Declatim	EII	IEE
	?(SF) "Volition"	Sensory	Ethical	Static	Democratic	Decisive	Serious	Questim	SEE	ESI
	?(NF) "Aspiration"	Intuitive	Ethical	Dynamic	Aristocratic	Decisive	Merry	Questim	EIE	IEI
	!(SF) "Aesthesis"	Sensory	Ethical	Dynamic	Democratic	Judicious	Merry	Declatim	SEI	ESE
	!(NT) "Strategy"	Intuitive	Logical	Dynamic	Democratic	Decisive	Serious	Declatim	ILI	LIE
	?(ST) "Utility"	Sensory	Logical	Dynamic	Aristocratic	Judicious	Serious	Questim	LSE	SLI
10	Irrational Mirages and Rational Semi Duals
	Irrational Mirages and Rational Semi Duals	N	P	ET	NP	ENT	ETP	ENTP
	N+ "Semiosis"	Intuitive	Irrational	Yielding	Tactical	Positivist	Merry	Questim	ILE	IEI
	S- "Proprioception"	Sensory	Irrational	Yielding	Strategic	Negativist	Merry	Declatim	SEI	SLE
	J(N.)+ "Prudence"	Intuitive	Rational	Yielding	Strategic	Positivist	Serious	Declatim	LIE	EII
	J(S.)- "Customisation"	Sensory	Rational	Yielding	Tactical	Negativist	Serious	Questim	ESI	LSE
	J(N.)- "Elocution"	Intuitive	Rational	Obstinate	Strategic	Negativist	Merry	Questim	LII	EIE
	J(S.)+ "Presentation"	Sensory	Rational	Obstinate	Tactical	Positivist	Merry	Declatim	ESE	LSI
	N- "Prognosis"	Intuitive	Irrational	Obstinate	Tactical	Negativist	Serious	Declatim	ILI	IEE
	S+ "Kinesthesis"	Sensory	Irrational	Obstinate	Strategic	Positivist	Serious	Questim	SEE	SLI
11	Irrational Supervisees with Rational Supervisors
	Irrational Supervisees with Rational Supervisors	N	ET	EP	TP	ENT	ENP	NTP
	(F>N)+ "Notion"	Intuitive	Yielding	Static	Constructivist	Positivist	Judicious	Process	ILE	EII
	(F>S)- "Expedience"	Sensory	Yielding	Static	Constructivist	Negativist	Decisive	Result	SLE	ESI
	(T>N)+ "Feasibility"	Intuitive	Yielding	Dynamic	Emotivist	Positivist	Decisive	Result	IEI	LIE
	(T>S)- "Amenity"	Sensory	Yielding	Dynamic	Emotivist	Negativist	Judicious	Process	SEI	LSE
	(F>N)- "Cogency"	Intuitive	Obstinate	Dynamic	Constructivist	Negativist	Decisive	Process	EIE	ILI
	(F>S)+ "Ease"	Sensory	Obstinate	Dynamic	Constructivist	Positivist	Judicious	Result	ESE	SLI
	(T>N)- "Validity"	Intuitive	Obstinate	Static	Emotivist	Negativist	Judicious	Result	LII	IEE
	(T>S)+ "Determination"	Sensory	Obstinate	Static	Emotivist	Positivist	Decisive	Process	LSI	SEE
12	Irrational Semi Duals and Rational Mirages
	Irrational Semi Duals and Rational Mirages	T	P	EN	TP	ENT	ENP	ENTP
	P(T.)+ "Association"	Logical	Irrational	Carefree	Constructivist	Positivist	Judicious	Questim	ILE	SLI
	P(F.)- "Elicitation"	Ethical	Irrational	Carefree	Emotivist	Negativist	Judicious	Declatim	SEI	IEE
	T+ "Formulation"	Logical	Rational	Carefree	Emotivist	Positivist	Decisive	Declatim	LSI	LIE
	F- "Preference"	Ethical	Rational	Carefree	Constructivist	Negativist	Decisive	Questim	EIE	ESI
	T- "Schematisation"	Logical	Rational	Farsighted	Emotivist	Negativist	Judicious	Questim	LII	LSE
	F+ "Esteem"	Ethical	Rational	Farsighted	Constructivist	Positivist	Judicious	Declatim	ESE	EII
	P(T.)- "Instantiation"	Logical	Irrational	Farsighted	Constructivist	Negativist	Decisive	Declatim	SLE	ILI
	P(F.)+ "Ambition"	Ethical	Irrational	Farsighted	Emotivist	Positivist	Decisive	Questim	IEI	SEE
13	Irrational Supervisors with Rational Supervisees
	Irrational Supervisors with Rational Supervisees	T	EN	EP	NP	ENT	ETP	NTP
	(N>T)+ "Presupposition"	Logical	Carefree	Static	Tactical	Positivist	Merry	Process	ILE	LSI
	(N>F)- "Expectation"	Ethical	Carefree	Static	Tactical	Negativist	Serious	Result	ESI	IEE
	(S>T)+ "Appraisal"	Logical	Carefree	Dynamic	Strategic	Positivist	Serious	Result	LIE	SLI
	(S>F)- "Desire"	Ethical	Carefree	Dynamic	Strategic	Negativist	Merry	Process	SEI	EIE
	(N>T)- "Task"	Logical	Farsighted	Dynamic	Tactical	Negativist	Serious	Process	ILI	LSE
	(N>F)+ "Morale"	Ethical	Farsighted	Dynamic	Tactical	Positivist	Merry	Result	ESE	IEI
	(S>T)- "Requirement"	Logical	Farsighted	Static	Strategic	Negativist	Merry	Result	LII	SLE
	(S>F)+ "Conviction"	Ethical	Farsighted	Static	Strategic	Positivist	Serious	Process	SEE	EII
14	Duals
	Duals	P	EN	ET	NT	ENP	ETP	NTP
	Pα "Meaning"	Irrational	Carefree	Yielding	Democratic	Judicious	Merry	Process	ILE	SEI
	Jγ "Priority"	Rational	Carefree	Yielding	Democratic	Decisive	Serious	Result	LIE	ESI
	Pβ "Import"	Irrational	Farsighted	Yielding	Aristocratic	Decisive	Merry	Result	SLE	IEI
	Jδ "Value"	Rational	Farsighted	Yielding	Aristocratic	Judicious	Serious	Process	LSE	EII
	Pγ "Purpose"	Irrational	Farsighted	Obstinate	Democratic	Decisive	Serious	Process	SEE	ILI
	Jα "Sign"	Rational	Farsighted	Obstinate	Democratic	Judicious	Merry	Result	ESE	LII
	Pδ "Potential"	Irrational	Carefree	Obstinate	Aristocratic	Judicious	Serious	Result	IEE	SLI
	Jβ "Significance"	Rational	Carefree	Obstinate	Aristocratic	Decisive	Merry	Process	EIE	LSI
15	Conflictors
	Conflictors	EN	ET	EP	NT	NP	TP	ENTP
	?(N\|F) "Ramification"	Carefree	Yielding	Static	Democratic	Tactical	Constructivist	Questim	ILE	ESI
	!(S\|F) "Typification"	Farsighted	Yielding	Static	Aristocratic	Strategic	Constructivist	Declatim	SLE	EII
	!(N\|T) "Iteration"	Carefree	Obstinate	Static	Aristocratic	Tactical	Emotivist	Declatim	LSI	IEE
	?(S\|T) "Extrapolation"	Farsighted	Obstinate	Static	Democratic	Strategic	Emotivist	Questim	LII	SEE
	?(S\|F) "Characterisation"	Carefree	Obstinate	Dynamic	Aristocratic	Strategic	Constructivist	Questim	EIE	SLI
	!(N\|F) "Gist"	Farsighted	Obstinate	Dynamic	Democratic	Tactical	Constructivist	Declatim	ESE	ILI
	!(S\|T) "Exposition"	Carefree	Yielding	Dynamic	Democratic	Strategic	Emotivist	Declatim	SEI	LIE
	?(N\|T) "Permutation"	Farsighted	Yielding	Dynamic	Aristocratic	Tactical	Emotivist	Questim	IEI	LSE

References

https://docs.google.com/document/d/1TtmHAHUscClsLNy4aYQ6RBCO3KXZNJ4CdKPF4Z7-7t8/edit?tab=t.0#heading=h.7f71zmofvme5

Octachotomies / Tencer-Minaev

Octachotomy Table (Tencer-Minaev)

#	Octachotomy	Dichotomy Heptad							Types
1	Mirages
	Mirages	Q	A	I	QA	QI	AI	QAI
	N+ "Genesis"	Questim	1stAbstract	1stInternal	2ndAlpha	2ndBeta	Irrational	Positivist	ILE	IEI
	N- "Foreboding"	Declatim	1stAbstract	1stInternal	2ndGamma	2ndDelta	Irrational	Negativist	ILI	IEE
	F- "Disaffection"	Questim	1stInvolved	1stInternal	2ndGamma	2ndBeta	Rational	Negativist	EIE	ESI
	F+ "Grace"	Declatim	1stInvolved	1stInternal	2ndAlpha	2ndDelta	Rational	Positivist	ESE	EII
	S+ "Indulgence"	Questim	1stInvolved	1stExternal	2ndGamma	2ndDelta	Irrational	Positivist	SEE	SLI
	S- "Vigilance"	Declatim	1stInvolved	1stExternal	2ndAlpha	2ndBeta	Irrational	Negativist	SEI	SLE
	T- "Reduction"	Questim	1stAbstract	1stExternal	2ndAlpha	2ndDelta	Rational	Negativist	LII	LSE
	T+ "Optimisation"	Declatim	1stAbstract	1stExternal	2ndGamma	2ndBeta	Rational	Positivist	LSI	LIE
2	Democratic Mirrors and Aristocratic Conflictors
	Democratic Mirrors and Aristocratic Conflictors	Q	A	D	QA	QD	AD	QAD
	?(NT) "Formulation"	Questim	1stAbstract	Democratic	2ndAlpha	Static	2ndAbstract	1stAlpha	ILE	LII
	!(NT) "Investment"	Declatim	1stAbstract	Democratic	2ndGamma	Dynamic	2ndAbstract	1stGamma	ILI	LIE
	?(SF) "Antagonism"	Questim	1stInvolved	Democratic	2ndGamma	Static	2ndInvolved	1stGamma	SEE	ESI
	!(SF) "Sensitivity"	Declatim	1stInvolved	Democratic	2ndAlpha	Dynamic	2ndInvolved	1stAlpha	SEI	ESE
	?(S\|F) "Enactment"	Questim	1stInvolved	Aristocratic	2ndGamma	Dynamic	2ndAbstract	1stAlpha	EIE	SLI
	!(S\|F) "Guardianship"	Declatim	1stInvolved	Aristocratic	2ndAlpha	Static	2ndAbstract	1stGamma	SLE	EII
	?(N\|T) "Discretion"	Questim	1stAbstract	Aristocratic	2ndAlpha	Dynamic	2ndInvolved	1stGamma	IEI	LSE
	!(N\|T) "Revision"	Declatim	1stAbstract	Aristocratic	2ndGamma	Static	2ndInvolved	1stAlpha	LSI	IEE
3	Democratic Beneficiaries with Aristocratic Benefactors
	Democratic Beneficiaries with Aristocratic Benefactors	Q	A	QA	ID	QID	AID	QAID
	?(T)e "Streamlining"	Questim	1stAbstract	2ndAlpha	2ndExternal	1stDelta	Process	Extroverted	ILE	LSE
	!(T)i "Precaution"	Declatim	1stAbstract	2ndGamma	2ndExternal	1stBeta	Process	Introverted	LSI	ILI
	?(S)i "Groundedness"	Questim	1stInvolved	2ndGamma	2ndExternal	1stDelta	Result	Introverted	ESI	SLI
	!(S)e "Imposition"	Declatim	1stInvolved	2ndAlpha	2ndExternal	1stBeta	Result	Extroverted	ESE	SLE
	?(F)e "Innovation"	Questim	1stInvolved	2ndGamma	2ndInternal	1stBeta	Process	Extroverted	EIE	SEE
	!(F)i "Mediation"	Declatim	1stInvolved	2ndAlpha	2ndInternal	1stDelta	Process	Introverted	SEI	EII
	?(N)i "Pattern"	Questim	1stAbstract	2ndAlpha	2ndInternal	1stBeta	Result	Introverted	LII	IEI
	!(N)e "Entrepreneurship"	Declatim	1stAbstract	2ndGamma	2ndInternal	1stDelta	Result	Extroverted	LIE	IEE
4	Democratic Conflictors and Aristocratic Mirrors
	Democratic Conflictors and Aristocratic Mirrors	Q	I	D	QI	QD	ID	QID
	?(N\|F) "Disjunction"	Questim	1stInternal	Democratic	2ndBeta	Static	2ndExternal	1stDelta	ILE	ESI
	!(N\|F) "Intimation"	Declatim	1stInternal	Democratic	2ndDelta	Dynamic	2ndExternal	1stBeta	ESE	ILI
	?(S\|T) "Disassembly"	Questim	1stExternal	Democratic	2ndDelta	Static	2ndInternal	1stBeta	LII	SEE
	!(S\|T) "Economisation"	Declatim	1stExternal	Democratic	2ndBeta	Dynamic	2ndInternal	1stDelta	SEI	LIE
	?(ST) "Governance"	Questim	1stExternal	Aristocratic	2ndDelta	Dynamic	2ndExternal	1stDelta	LSE	SLI
	!(ST) "Preservation"	Declatim	1stExternal	Aristocratic	2ndBeta	Static	2ndExternal	1stBeta	LSI	SLE
	?(NF) "Romanticism"	Questim	1stInternal	Aristocratic	2ndBeta	Dynamic	2ndInternal	1stBeta	EIE	IEI
	!(NF) "Metanoia"	Declatim	1stInternal	Aristocratic	2ndDelta	Static	2ndInternal	1stDelta	EII	IEE
5	Democratic Benefactors with Aristocratic Beneficiaries
	Democratic Benefactors with Aristocratic Beneficiaries	Q	I	QI	AD	QAD	AID	QAID
	?(N)e "Enaction"	Questim	1stInternal	2ndBeta	2ndAbstract	1stAlpha	Process	Extroverted	ILE	EIE
	!(N)i "Solicitude"	Declatim	1stInternal	2ndDelta	2ndAbstract	1stGamma	Process	Introverted	ILI	EII
	?(T)i "Tessellation"	Questim	1stExternal	2ndDelta	2ndAbstract	1stAlpha	Result	Introverted	LII	SLI
	!(T)e "Command"	Declatim	1stExternal	2ndBeta	2ndAbstract	1stGamma	Result	Extroverted	SLE	LIE
	?(S)e "Autonomy"	Questim	1stExternal	2ndDelta	2ndInvolved	1stGamma	Process	Extroverted	SEE	LSE
	!(S)i "Composure"	Declatim	1stExternal	2ndBeta	2ndInvolved	1stAlpha	Process	Introverted	SEI	LSI
	?(F)i "Reckoning"	Questim	1stInternal	2ndBeta	2ndInvolved	1stGamma	Result	Introverted	IEI	ESI
	!(F)e "Reframing"	Declatim	1stInternal	2ndDelta	2ndInvolved	1stAlpha	Result	Extroverted	ESE	IEE
6	Superegos
	Superegos	Q	D	QD	AI	QAI	AID	QAID
	Pe+ "Nonconformism"	Questim	Democratic	Static	Irrational	Positivist	Process	Extroverted	ILE	SEE
	Pi- "Inhibition"	Declatim	Democratic	Dynamic	Irrational	Negativist	Process	Introverted	SEI	ILI
	Pi+ "Attunement"	Questim	Aristocratic	Dynamic	Irrational	Positivist	Result	Introverted	IEI	SLI
	Pe- "Subversion"	Declatim	Aristocratic	Static	Irrational	Negativist	Result	Extroverted	SLE	IEE
	Je- "Conservation" (Qe)	Questim	Aristocratic	Dynamic	Rational	Negativist	Process	Extroverted	EIE	LSE
	Ji+ "Stewardship" (Di)	Declatim	Aristocratic	Static	Rational	Positivist	Process	Introverted	LSI	EII
	Ji- "Discrimination" (Qi)	Questim	Democratic	Static	Rational	Negativist	Result	Introverted	LII	ESI
	Je+ "Diplomacy" (De)	Declatim	Democratic	Dynamic	Rational	Positivist	Result	Extroverted	ESE	LIE
7	Semi Duals
	Semi Duals	Q	AI	AD	ID	QAI	QAD	QID
	P(T.)+ "Vitalisation"	Questim	Irrational	2ndAbstract	2ndExternal	Positivist	1stAlpha	1stDelta	ILE	SLI
	P(T.)- "Anchoring"	Declatim	Irrational	2ndAbstract	2ndExternal	Negativist	1stGamma	1stBeta	SLE	ILI
	J(N.)- "Reverberation"	Questim	Rational	2ndAbstract	2ndInternal	Negativist	1stAlpha	1stBeta	LII	EIE
	J(N.)+ "Cultivation"	Declatim	Rational	2ndAbstract	2ndInternal	Positivist	1stGamma	1stDelta	LIE	EII
	J(S.)- "Guardedness"	Questim	Rational	2ndInvolved	2ndExternal	Negativist	1stGamma	1stDelta	ESI	LSE
	J(S.)+ "Framing"	Declatim	Rational	2ndInvolved	2ndExternal	Positivist	1stAlpha	1stBeta	ESE	LSI
	P(F.)+ "Pioneering"	Questim	Irrational	2ndInvolved	2ndInternal	Positivist	1stGamma	1stBeta	IEI	SEE
	P(F.)- "Avoidance"	Declatim	Irrational	2ndInvolved	2ndInternal	Negativist	1stAlpha	1stDelta	SEI	IEE
8	Extinguishers
	Extinguishers	A	I	D	AI	AD	ID	AID
	P(NT) "Speculation"	1stAbstract	1stInternal	Democratic	Irrational	2ndAbstract	2ndExternal	Process	ILE	ILI
	J(SF) "Guarding"	1stInvolved	1stInternal	Democratic	Rational	2ndInvolved	2ndExternal	Result	ESE	ESI
	J(NT) "Amplification"	1stAbstract	1stExternal	Democratic	Rational	2ndAbstract	2ndInternal	Result	LII	LIE
	P(SF) "Reactivity"	1stInvolved	1stExternal	Democratic	Irrational	2ndInvolved	2ndInternal	Process	SEI	SEE
	J(ST) "Regulation"	1stAbstract	1stExternal	Aristocratic	Rational	2ndInvolved	2ndExternal	Process	LSI	LSE
	P(ST) "Embodiment"	1stInvolved	1stExternal	Aristocratic	Irrational	2ndAbstract	2ndExternal	Result	SLE	SLI
	P(NF) "Revelation"	1stAbstract	1stInternal	Aristocratic	Irrational	2ndInvolved	2ndInternal	Result	IEI	IEE
	J(NF) "Sensitivity"	1stInvolved	1stInternal	Aristocratic	Rational	2ndAbstract	2ndInternal	Process	EIE	EII
9	Kindreds
	Kindreds	A	I	QD	AI	QAD	QID	QAID
	Ne "Idea"	1stAbstract	1stInternal	Static	Irrational	1stAlpha	1stDelta	Extroverted	ILE	IEE
	Fi "Valence"	1stInvolved	1stInternal	Static	Rational	1stGamma	1stDelta	Introverted	ESI	EII
	Ti "Structure"	1stAbstract	1stExternal	Static	Rational	1stAlpha	1stBeta	Introverted	LII	LSI
	Se "Drive"	1stInvolved	1stExternal	Static	Irrational	1stGamma	1stBeta	Extroverted	SLE	SEE
	Te "Application"	1stAbstract	1stExternal	Dynamic	Rational	1stGamma	1stDelta	Extroverted	LIE	LSE
	Si "Somasensation"	1stInvolved	1stExternal	Dynamic	Irrational	1stAlpha	1stDelta	Introverted	SEI	ESE
	Ni "Metamorphosis"	1stAbstract	1stInternal	Dynamic	Irrational	1stGamma	1stBeta	Introverted	IEI	ILI
	Fe "Emotion"	1stInvolved	1stInternal	Dynamic	Rational	1stAlpha	1stBeta	Extroverted	ESE	EIE
10	Democratic Quasi Identicals and Aristocratic Activators
	Democratic Quasi Identicals and Aristocratic Activators	A	D	QI	AD	QAI	ETP	QAID
	(NT)e "Enterprise"	1stAbstract	Democratic	2ndBeta	2ndAbstract	Positivist	1stDelta	Extroverted	ILE	LIE
	(SF)i "Withdrawal"	1stInvolved	Democratic	2ndBeta	2ndInvolved	Negativist	1stDelta	Introverted	SEI	ESI
	βi "Foreplanning"	1stAbstract	Aristocratic	2ndBeta	2ndInvolved	Positivist	1stBeta	Introverted	LSI	IEI
	βe "Projection"	1stInvolved	Aristocratic	2ndBeta	2ndAbstract	Negativist	1stBeta	Extroverted	EIE	SLE
	δe "Retooling"	1stAbstract	Aristocratic	2ndDelta	2ndInvolved	Negativist	1stDelta	Extroverted	LSE	IEE
	δi "Resonance"	1stInvolved	Aristocratic	2ndDelta	2ndAbstract	Positivist	1stDelta	Introverted	EII	SLI
	(NT)i "Dissection"	1stAbstract	Democratic	2ndDelta	2ndAbstract	Negativist	1stBeta	Introverted	LII	ILI
	(SF)e "Showmanship"	1stInvolved	Democratic	2ndDelta	2ndInvolved	Positivist	1stBeta	Extroverted	ESE	SEE
11	Democratic Supervisors with Aristocratic Supervisees
	Democratic Supervisors with Aristocratic Supervisees	A	QI	QD	ID	QAI	QAD	AID
	(N>T)+ "Theorisation"	1stAbstract	2ndBeta	Static	2ndExternal	Positivist	1stAlpha	Process	ILE	LSI
	(F>S)- "Sanction"	1stInvolved	2ndBeta	Static	2ndExternal	Negativist	1stGamma	Result	SLE	ESI
	(T>N)+ "Strategy"	1stAbstract	2ndBeta	Dynamic	2ndInternal	Positivist	1stGamma	Result	IEI	LIE
	(S>F)- "Impression"	1stInvolved	2ndBeta	Dynamic	2ndInternal	Negativist	1stAlpha	Process	SEI	EIE
	(N>T)- "Prudence"	1stAbstract	2ndDelta	Dynamic	2ndExternal	Negativist	1stGamma	Process	ILI	LSE
	(F>S)+ "Demeanour"	1stInvolved	2ndDelta	Dynamic	2ndExternal	Positivist	1stAlpha	Result	ESE	SLI
	(T>N)- "Reconfiguration"	1stAbstract	2ndDelta	Static	2ndInternal	Negativist	1stAlpha	Result	LII	IEE
	(S>F)+ "Advocacy"	1stInvolved	2ndDelta	Static	2ndInternal	Positivist	1stGamma	Process	SEE	EII
12	Democratic Activators and Aristocratic Quasi Identicals
	Democratic Activators and Aristocratic Quasi Identicals	I	D	QA	ID	QAI	QAD	QAID
	αe "Enlivening"	1stInternal	Democratic	2ndAlpha	2ndExternal	Positivist	1stAlpha	Extroverted	ILE	ESE
	αi "Refinement"	1stExternal	Democratic	2ndAlpha	2ndInternal	Negativist	1stAlpha	Introverted	SEI	LII
	(NF)i "Edification"	1stInternal	Aristocratic	2ndAlpha	2ndInternal	Positivist	1stGamma	Introverted	IEI	EII
	(ST)e "Curtailing"	1stExternal	Aristocratic	2ndAlpha	2ndExternal	Negativist	1stGamma	Extroverted	SLE	LSE
	(NF)e "Embellishment"	1stInternal	Aristocratic	2ndGamma	2ndInternal	Negativist	1stAlpha	Extroverted	EIE	IEE
	(ST)i "Consolidation"	1stExternal	Aristocratic	2ndGamma	2ndExternal	Positivist	1stAlpha	Introverted	LSI	SLI
	γi "Reclusion"	1stInternal	Democratic	2ndGamma	2ndExternal	Negativist	1stGamma	Introverted	ILI	ESI
	γe "Mobilisation"	1stExternal	Democratic	2ndGamma	2ndInternal	Positivist	1stGamma	Extroverted	SEE	LIE
13	Democratic Supervisees with Aristocratic Supervisors
	Democratic Supervisees with Aristocratic Supervisors	I	QA	QD	AD	QAI	QID	AID
	(F>N)+ "Kindling"	1stInternal	2ndAlpha	Static	2ndAbstract	Positivist	1stDelta	Process	ILE	EII
	(S>T)- "Compression"	1stExternal	2ndAlpha	Static	2ndAbstract	Negativist	1stBeta	Result	LII	SLE
	(N>F)+ "Idealism"	1stInternal	2ndAlpha	Dynamic	2ndInvolved	Positivist	1stBeta	Result	ESE	IEI
	(T>S)- "Conservation"	1stExternal	2ndAlpha	Dynamic	2ndInvolved	Negativist	1stDelta	Process	SEI	LSE
	(F>N)- "Earnestness"	1stInternal	2ndGamma	Dynamic	2ndAbstract	Negativist	1stBeta	Process	EIE	ILI
	(S>T)+ "Provision"	1stExternal	2ndGamma	Dynamic	2ndAbstract	Positivist	1stDelta	Result	LIE	SLI
	(N>F)- "Opposition"	1stInternal	2ndGamma	Static	2ndInvolved	Negativist	1stDelta	Result	ESI	IEE
	(T>S)+ "Dissent"	1stExternal	2ndGamma	Static	2ndInvolved	Positivist	1stBeta	Process	LSI	SEE
14	Duals
	Duals	D	QA	QI	AI	QAD	QID	AID
	Pα "Discernment"	Democratic	2ndAlpha	2ndBeta	Irrational	1stAlpha	1stDelta	Process	ILE	SEI
	Pβ "Manifestation"	Aristocratic	2ndAlpha	2ndBeta	Irrational	1stGamma	1stBeta	Result	SLE	IEI
	Jγ "Judgement"	Democratic	2ndGamma	2ndBeta	Rational	1stGamma	1stDelta	Result	LIE	ESI
	Jβ "Doctrine"	Aristocratic	2ndGamma	2ndBeta	Rational	1stAlpha	1stBeta	Process	EIE	LSI
	Pγ "Circumspection"	Democratic	2ndGamma	2ndDelta	Irrational	1stGamma	1stBeta	Process	SEE	ILI
	Pδ "Adaptation"	Aristocratic	2ndGamma	2ndDelta	Irrational	1stAlpha	1stDelta	Result	IEE	SLI
	Jα "Curation"	Democratic	2ndAlpha	2ndDelta	Irrational	1stAlpha	1stBeta	Result	ESE	LII
	Jδ "Custodianship"	Aristocratic	2ndAlpha	2ndDelta	Rational	1stGamma	1stDelta	Process	LSE	EII
15	Lookalikes
	Lookalikes	QA	QI	QD	AI	AD	ID	QAID
	Pe(T.) "Activation"	2ndAlpha	2ndBeta	Static	Irrational	2ndAbstract	2ndExternal	Extroverted	ILE	SLE
	Ji(S.) "Conviction"	2ndGamma	2ndBeta	Static	Rational	2ndInvolved	2ndExternal	Introverted	LSI	ESI
	Ji(N.) "Integration"	2ndAlpha	2ndDelta	Static	Rational	2ndAbstract	2ndInternal	Introverted	LII	EII
	Pe(F.) "Deviation"	2ndGamma	2ndDelta	Static	Irrational	2ndInvolved	2ndInternal	Extroverted	SEE	IEE
	Je(S.) "Presentation"	2ndAlpha	2ndDelta	Dynamic	Rational	2ndInvolved	2ndExternal	Extroverted	ESE	LSE
	Pi(T.) "Precaution"	2ndGamma	2ndDelta	Dynamic	Irrational	2ndAbstract	2ndExternal	Introverted	ILI	SLI
	Pi(F.) "Reception"	2ndAlpha	2ndBeta	Dynamic	Irrational	2ndInvolved	2ndInternal	Introverted	SEI	IEI
	Je(N.) "Appraisal"	2ndGamma	2ndBeta	Dynamic	Rational	2ndAbstract	2ndInternal	Extroverted	EIE	LIE

Tetrachotomies / Reinin

Tetrachotomy Table (Reinin)

#	Tetrachotomy	Dichotomy Triad			Types
1	Dimension (Irrational) / Stimulus Seeking / Immersed In
	Dimension (Irrational) / Stimulus Seeking / Immersed In	E	N	EN
	Uniqueness (4d-Ne)	Extroverted	Intuitive	Carefree	ILE	EIE	LIE	IEE
	Prestige (4d-Se)	Extroverted	Sensory	Farsighted	ESE	SLE	SEE	LSE
	Self-Confidence (4d-Ni)	Introverted	Intuitive	Farsighted	LII	EII	ILI	EII
	Well-Being (4d-Si)	Introverted	Sensory	Carefree	SEI	LSI	ESI	SLI
2	Dimension (Rational) / Communication Styles
	Dimension (Rational) / Communication Styles	E	T	ET
	Business-like (4d-Te)	Extroverted	Logical	Yielding	ILE	SLE	LIE	LSE
	Passionate (4d-Fe)	Extroverted	Ethical	Obstinate	ESE	EIE	SEE	IEE
	Cold-blooded (4d-Ti)	Introverted	Logical	Obstinate	LII	LSI	ILI	EII
	Sincere (4d-Fi)	Introverted	Ethical	Yielding	SEI	IEI	ESI	EII
3	Temperament
	Temperament	E	P	EP
	Flexible-Manoeuvring	Extroverted	Irrational	Static	ILE	SLE	SEE	IEE
	Liner-Assertive	Extroverted	Rational	Dynamic	ESE	EIE	LIE	LSE
	Receptive-Adaptive	Introverted	Irrational	Dynamic	SEI	IEI	ILI	SLI
	Balanced-Stable	Introverted	Rational	Static	LII	LSI	ESI	EII
4	Positivity Groups / Will Form
	Positivity Groups / Will Form	E	NT	ENT
	Approaching (4p-De)	Extroverted	Democratic	Positivist	ILE	ESE	SEE	LIE
	Shaping (4p-Qe)	Extroverted	Aristocratic	Negativist	EIE	SLE	LSE	IEE
	Abstaining (4p-Qi)	Introverted	Democratic	Negativist	SEI	LII	ILI	ESI
	Integrating (4p-Di)	Introverted	Aristocratic	Positivist	LSI	IEI	EII	SLI
5	Social Interaction
	Social Interaction	E	NP	ENP
	Open (4p-Ne)	Extroverted	Tactical	Judicious	ILE	ESE	LSE	IEE
	Conflict (4p-Se)	Extroverted	Strategic	Decisive	EIE	SLE	SEE	LIE
	Secretive (4p-Ni)	Introverted	Tactical	Decisive	LSI	IEI	ILI	ESI
	Peaceful (4p-Si)	Introverted	Strategic	Judicious	SEI	LII	EII	SLI
6	Action Influence Balance
	Action Influence Balance	E	TP	ETP
	Engaging (4p-Fe)	Extroverted	Constructivist	Merry	ILE	ESE	EIE	SLE
	Contacting (4p-Te)	Extroverted	Emotivist	Serious	SEE	LIE	LSE	IEE
	Confidential (4p-Fi)	Introverted	Constructivist	Serious	ILI	ESI	EII	SLI
	Rigid (4p-Ti)	Introverted	Emotivist	Merry	SEI	LII	LSI	IEI
7	Rings of Benefit / Quadra Role
	Rings of Benefit / Quadra Role	E	NTP	ENTP
	Energy Generators (4d-Qe)	Extroverted	Process	Questim	ILE	EIE	SEE	LSE
	Energy Carriers (4d-De)	Extroverted	Result	Declatim	ESE	SLE	LIE	IEE
	Information Accumulators (4d-Di)	Introverted	Process	Declatim	SEI	LSI	ILI	EII
	Information Generators (4d-Qi)	Introverted	Result	Questim	LII	IEI	ESI	SLI
8	Club / Activity Orientation
	Club / Activity Orientation	N	T	NT
	Researcher (NT)	Intuitive	Logical	Democratic	ILE	LII	ILI	LIE
	Humanitarian (NF)	Intuitive	Ethical	Aristocratic	EIE	IEI	EII	IEE
	Pragmatist (ST)	Sensory	Logical	Aristocratic	LSI	SLE	LSE	SLI
	Social (SF)	Sensory	Ethical	Democratic	SEI	ESE	SEE	ESI
9	Irrational Faculty / Perceptual Groups / Time Strategy
	Irrational Faculty / Perceptual Groups / Time Strategy	N	P	NP
	Associative (N-base)	Intuitive	Irrational	Tactical	ILE	IEI	ILI	LIE
	Dissociative (N-creative)	Intuitive	Rational	Strategic	LII	EIE	LIE	EII
	Commutative (S-base)	Sensory	Irrational	Strategic	SEI	SLE	SEE	SLI
	Distributive (S-creative)	Sensory	Rational	Tactical	ESE	LSI	ESI	LSE
10	Resource Attitude Shades
	Resource Attitude Shades	N	ET	ENT
	Anticipatory	Intuitive	Yielding	Positivist	ILE	IEI	LIE	EII
	Cautionary	Intuitive	Obstinate	Negativist	LII	EIE	ILI	IEE
	Preservative	Sensory	Yielding	Negativist	SEI	SLE	SEE	ESI
	Acquisitive	Sensory	Obstinate	Positivist	ESE	LSI	SEE	SLI
11	Ego Irrational Element / Romance Style / Psychoanalytic Groups
		N	EP	ENP
	Childlike (Ne-ego)	Intuitive	Static	Judicious	ILE	LII	EII	IEE
	Victim (Ni-ego)	Intuitive	Dynamic	Decisive	EIE	IEI	ILI	LIE
	Aggressor (Se-ego)	Sensory	Static	Decisive	LSI	SLE	SEE	ESI
	Caring (Si-ego)	Sensory	Dynamic	Judicious	SEI	ESE	LSE	SLI
12	Project Groups
	Project Groups	N	TP	NTP
	Ideation Process	Intuitive	Constructivist	Process	ILE	EIE	ILI	EII
	General Result	Intuitive	Emotivist	Result	LII	IEI	LIE	IEE
	Concrete Result	Sensory	Constructivist	Result	ESE	SLE	ESI	SLI
	Concrete Process	Sensory	Emotivist	Process	SEI	LSI	SEE	LSE
13	Economic Role
	Economic Role	N	ETP	ENTP
	Inventor	Intuitive	Merry	Questim	ILE	LII	EIE	IEI
	Negotiator	Intuitive	Serious	Declatim	ILI	LIE	EII	IEE
	Gatherer	Sensory	Merry	Declatim	SEI	ESE	LSI	SLE
	Processor	Sensory	Serious	Questim	SEE	ESI	LSE	SLI
14	Rational Faculty / Reasoning / Argumentation Style
	Rational Faculty / Reasoning / Argumentation Style	T	P	TP
	Restructurers (T-creative)	Logical	Irrational	Constructivist	ILE	SLE	ILI	SLI
	Constructors (T-base)	Logical	Rational	Emotivist	LII	LSI	LIE	LSE
	Diplomatic (F-creative)	Ethical	Irrational	Emotivist	SEI	IEI	SEE	IEE
	Guardians (F-base)	Ethical	Rational	Constructivist	ESE	EIE	ESI	EII
15	Behaviour Shades
	Behaviour Shades	T	EN	ENT
	Acting	Logical	Carefree	Positivist	ILE	LSI	LIE	SLI
	Opposing	Logical	Farsighted	Negativist	LII	SLE	ILI	LSE
	Repelling from Others	Ethical	Carefree	Negativist	SEE	EIE	ESI	IEE
	Endearing	Ethical	Farsighted	Positivist	ESE	IEI	SEE	EII
16	Ego Rational Element / Form of Action
	Ego Rational Element / Form of Action	T	EP	ETP
	System Organiser (Ti-ego)	Logical	Static	Merry	ILE	LII	LSI	SLE
	Business Optimiser (Te-ego)	Logical	Dynamic	Serious	ILI	LIE	LSE	SLI
	Behaviour Styliser (Fi-ego)	Ethical	Static	Serious	SEE	ESI	EII	IEE
	Mood Inspirer (Fe-ego)	Ethical	Dynamic	Merry	SEI	ESE	EIE	IEI
17	Implementation Groups
	Implementation Groups	T	NP	NTP
	Trans fem to mas	Logical	Tactical	Process	ILE	LSI	ILI	LSE
	Most masculine	Logical	Strategic	Result	LII	SLE	LIE	SLI
	Trans mas to fem	Ethical	Tactical	Result	ESE	IEI	ESI	IEE
	Most feminine	Ethical	Strategic	Process	SEI	EIE	SEE	EII
18	Self Actualisation
	Self Actualisation	T	ENP	ENTP
	Creation	Logical	Judicious	Questim	ILE	LII	LSE	SLI
	Competition	Logical	Decisive	Declatim	LSI	SLE	ILI	LIE
	Support	Ethical	Judicious	Declatim	SEI	ESE	EII	IEE
	Intrigue	Ethical	Decisive	Questim	EIE	IEI	SEE	ESI
19	Irrational Dual Axis / Planning Style
	Irrational Dual Axis / Planning Style	P	EN	ENP
	Random	Irrational	Carefree	Judicious	ILE	SEI	IEE	SLI
	Unpredictable	Irrational	Farsighted	Decisive	SLE	IEI	SEE	ILI
	Controlling	Rational	Carefree	Decisive	EIE	LSI	LIE	ESI
	Conscientious	Rational	Farsighted	Judicious	ESE	LII	LSE	EII
20	Rational Dual Axis / Bio-Ideological Balance
	Rational Dual Axis / Bio-Ideological Balance	P	ET	ETP
	Self-Actualisation	Irrational	Yielding	Merry	ILE	SEI	SLE	IEI
	Social Success	Irrational	Obstinate	Serious	SEE	ILI	IEE	SLI
	Social Responsibility	Rational	Yielding	Serious	LIE	ESI	LSE	EII
	Spreading Principles	Rational	Obstinate	Merry	ESE	LII	EIE	LSI
21	Stress Resistance / Centre
	Stress Resistance / Centre	P	NT	NTP
	Frozen by Stress	Irrational	Democratic	Process	ILE	SEI	SEE	ILI
	Resistant to Stress	Irrational	Aristocratic	Result	SLE	IEI	IEE	SLI
	Trained by Stress	Rational	Democratic	Result	ESE	LII	LIE	ESI
	Vulnerable to Stress	Rational	Aristocratic	Process	EIE	LSI	LSE	EII
22	Club Displacement / Activity Orientation Shift / Social Orientation
		P	ENT	ENTP
	Iridescent Hopes (Q-creative)	Irrational	Positivist	Questim	ILE	IEI	SEE	SLI
	Waiting (D-creative)	Irrational	Negativist	Declatim	SEI	SLE	ESI	LSE
	Realistic Plans (D-base)	Rational	Positivist	Declatim	ESE	LSI	LIE	EII
	Avoiding Failures (Q-base)	Rational	Negativist	Questim	LII	EIE	ESI	LSE
23	Occupation Groups
	Occupation Groups	EN	ET	NT
	Retention (Evaluatory Delta)	Carefree	Yielding	Democratic	ILE	SEI	LIE	ESI
	Comportment (Evaluatory Alpha)	Carefree	Obstinate	Aristocratic	EIE	LSI	IEE	SLI
	Attainment (Evaluatory Gamma)	Farsighted	Yielding	Aristocratic	SLE	IEI	LSE	EII
	Lucidity (Evaluatory Beta)	Farsighted	Obstinate	Democratic	ESE	LII	SEE	ILI
24	(Undefined)
	(Undefined)	EN	EP	NP
		Carefree	Static	Tactical	ILE	LSI	ESI	IEE
		Carefree	Dynamic	Strategic	SEI	EIE	LIE	SLI
		Farsighted	Static	Strategic	LII	SLE	SEE	EII
		Farsighted	Dynamic	Tactical	ESE	IEI	ILI	LSE
25	(Undefined)
	(Undefined)	EN	TP	ENTP
		Carefree	Constructivist	Questim	ILE	EIE	ESI	SLI
		Carefree	Emotivist	Declatim	SEI	LSI	LIE	ESI
		Farsighted	Constructivist	Declatim	ESE	SLE	ILI	EII
		Farsighted	Emotivist	Questim	LII	IEI	SEE	LSE
26	(Undefined)
	(Undefined)	EN	ETP	NTP
		Carefree	Merry	Process	ILE	SEI	EIE	LSI
		Carefree	Serious	Result	LIE	ESI	IEE	SLI
		Farsighted	Merry	Result	ESE	LII	SLE	IEI
		Farsighted	Serious	Process	SEE	ILI	LSE	EII
27	(Undefined)
	(Undefined)	ET	EP	TP
		Yielding	Static	Constructivist	ILE	SLE	ESI	EII
		Yielding	Dynamic	Emotivist	SEI	IEI	LIE	LSE
		Obstinate	Static	Constructivist	LII	LSI	SEE	IEE
		Obstinate	Dynamic	Emotivist	ESE	EIE	ILI	SLI
28	(Undefined)
	(Undefined)	ET	NP	ENTP
		Yielding	Tactical	Questim	ILE	IEI	ESI	LSE
		Yielding	Strategic	Declatim	SEI	SLE	LIE	EII
		Obstinate	Tactical	Declatim	ESE	LSI	ILI	IEE
		Obstinate	Strategic	Questim	LII	EIE	SEE	SLI
29	Social Progress Group
	Social Progress Group	ET	ENP	NTP
	Process Periphery	Yielding	Judicious	Process	ILE	SEI	LSE	EII
	Result Centre	Yielding	Decisive	Result	SLE	IEI	LIE	ESI
	Result Periphery	Obstinate	Judicious	Result	ESE	LII	IEE	SLI
	Process Centre	Obstinate	Decisive	Process	EIE	LSI	SEE	ILI
30	Challenge Response Groups
	Challenge Response Groups	EP	NT	ENTP
	Reorienters (Qi-ego)	Static	Democratic	Questim	ILE	LII	SEE	ESI
	Foundationalists (Di-ego)	Static	Aristocratic	Declatim	LSI	SLE	EII	IEE
	Sharpeners (De-ego)	Dynamic	Democratic	Declatim	SEI	ESE	ILI	LIE
	Slackeners (Qe-ego)	Dynamic	Aristocratic	Questim	EIE	IEI	LSE	SLI
31	Rings of Supervision / Cognitive Styles
	Rings of Supervision / Cognitive Styles	EP	ENT	NTP
	Causal Determinist	Static	Positivist	Process	ILE	LSI	SEE	EII
	Holographic Panoramic	Static	Negativist	Result	LII	SLE	ESI	IEE
	Vortical Synergetic	Dynamic	Positivist	Result	ESE	IEI	LIE	SLI
	Dialectical Algorithmic	Dynamic	Negativist	Process	SEI	EIE	ILI	LSE
32	Tournament / Array Groups
	Tournament / Array Groups	NT	NP	TP
	Implication (Inert NF)	Democratic	Tactical	Constructivist	ILE	ESE	ILI	ESI
	Explication (Inert ST)	Democratic	Strategic	Emotivist	SEI	LII	SEE	LIE
	Instruction (Inert NT)	Aristocratic	Tactical	Emotivist	LSI	IEI	LSE	IEE
	Exemplification (Inert SF)	Aristocratic	Strategic	Constructivist	EIE	SLE	EII	SLI
33	Quadra
	Quadra	NT	ENP	ETP
	Alpha Quadra	Democratic	Judicious	Merry	ILE	SEI	ESE	LII
	Gamma Quadra	Democratic	Decisive	Serious	SEE	ILI	LIE	ESI
	Delta Quadra	Aristocratic	Judicious	Serious	LSE	EII	IEE	SLI
	Beta Quadra	Aristocratic	Decisive	Merry	EIE	LSI	SLE	IEI
34	Aspiration
	Aspiration	NP	ENT	ETP
	Decorations	Tactical	Positivist	Merry	ILE	ESE	LSI	IEI
	???	Tactical	Negativist	Serious	ILI	ESI	LSE	IEE
	Templates	Strategic	Positivist	Serious	SEE	LIE	EII	SLI
	Ideals	Strategic	Negativist	Merry	SEI	LII	EIE	SLE
35	Contentment Balance
	Contentment Balance	TP	ENT	ENP
	Benevolent	Constructivist	Positivist	Judicious	ILE	ESE	EII	SLI
	???	Constructivist	Negativist	Decisive	EIE	SLE	ILI	ESI
	Templates	Emotivist	Positivist	Decisive	LSI	IEI	SEE	LIE
	Ideals	Emotivist	Negativist	Judicious	SEI	LII	LSE	IEE

Tetrachotomies / Tencer-Minaev

Tetrachotomy Table (Tencer-Minaev)

#	Tetrachotomy	Dichotomy Triad			Types
1	Energetic Democratic Revision Pairs
	Energetic Democratic Revision Pairs	Q	A	QA
		Questim	1stAbstract	2ndAlpha	ILE	LII	IEI	LSE
		Questim	1stInvolved	2ndGamma	EIE	SEE	ESI	SLI
		Declatim	1stAbstract	2ndGamma	LSI	ILI	LIE	IEE
		Declatim	1stInvolved	2ndAlpha	SEI	ESE	SLE	EII
2	Brakes Aristocratic Revision Pairs
	Brakes Aristocratic Revision Pairs	Q	I	QI
		Questim	1stInternal	2ndBeta	ILE	EIE	IEI	ESI
		Questim	1stExternal	2ndDelta	LII	SEE	LSE	SLI
		Declatim	1stInternal	2ndDelta	ESE	ILI	EII	IEE
		Declatim	1stExternal	2ndBeta	SEI	LSI	SLE	LIE
3	Challenge Response Groups
	Challenge Response Groups	Q	D	QD
	Reorienters (Qi-ego)	Questim	Democratic	Static	ILE	LII	SEE	ESI
	Slackeners (Qe-ego)	Questim	Aristocratic	Dynamic	EIE	IEI	LSE	SLI
	Sharpeners (De-ego)	Declatim	Democratic	Dynamic	SEI	ESE	LSE	SLI
	Foundationalists (Di-ego)	Declatim	Aristocratic	Static	LSI	SLE	EII	IEE
4	Club Displacement / Activity Orientation Shift
	Club Displacement / Activity Orientation Shift	Q	AI	QAI
	Iridescent Hopes (Q-creative)	Questim	Irrational	Positivist	ILE	IEI	SEE	SLI
	Avoiding Failures (Q-base)	Questim	Rational	Negativist	LII	EIE	ESI	LIE
	Waiting (D-creative)	Declatim	Irrational	Negativist	SEI	SLE	ILI	IEE
	Realistic Plans (D-base)	Declatim	Rational	Positivist	ESE	LSI	LIE	EII
5	Energy Democratic Revision Pairs
	Energy Democratic Revision Pairs	Q	AD	QAD
		Questim	2ndAbstract	1stAlpha	ILE	LII	EIE	SLI
		Questim	2ndInvolved	1stGamma	IEI	SEE	ESI	LSE
		Declatim	2ndAbstract	1stGamma	SLE	ILI	LIE	EII
		Declatim	2ndInvolved	1stAlpha	SEI	ESE	LSI	IEE
6	Energetic Aristocratic Revision Pairs
	Energetic Aristocratic Revision Pairs	Q	ID	QID
		Questim	2ndExternal	1stDelta	ILE	ESI	LSE	SLI
		Questim	2ndInternal	1stBeta	LII	EIE	IEI	SEE
		Declatim	2ndExternal	1stBeta	ESE	LSI	SLE	ILI
		Declatim	2ndInternal	1stDelta	SEI	LIE	EII	IEE
7	Rings of Benefit / Quadra Role
	Rings of Benefit / Quadra Role	Q	AID	QAID
	Energy Generators (4d-Qe)	Questim	Process	Extroverted	ILE	EIE	SEE	LSE
	Information Generators (4d-Qi)	Questim	Result	Introverted	LII	IEI	ESI	SLI
	Information Accumulators (4d-Di)	Declatim	Process	Introverted	SEI	LSI	ILI	EII
	Energy Carriers (4d-De)	Declatim	Result	Extroverted	ESE	SLE	LIE	IEE
8	Base Faculty
	Base Faculty	A	I	AI
	N-base "Imagination"	1stAbstract	1stInternal	Irrational	ILE	IEI	ILI	IEE
	T-base "Calculation"	1stAbstract	1stExternal	Rational	LII	LSI	LIE	LSE
	F-base "Suggestion"	1stInvolved	1stInternal	Rational	ESE	EIE	ESI	EII
	S-base "Sense"	1stInvolved	1stExternal	Irrational	SEI	SLE	SEE	SLI
9	Democratic Clubs and Aristocratic Array Groups
	Democratic Clubs and Aristocratic Array Groups	A	D	AD
	NT "Cerebral"	1stAbstract	Democratic	2ndAbstract	ILE	LII	ILI	LIE
	Inert NT "Instruction"	1stAbstract	Aristocratic	2ndInvolved	LSI	IEI	LSE	IEE
	SF "Visceral"	1stInvolved	Democratic	2ndInvolved	SEI	ESE	SEE	ESI
	Inert SF "Exemplification"	1stInvolved	Aristocratic	2ndAbstract	EIE	SLE	EII	SLI
10	Brakes Democratic Order Pairs
	Brakes Democratic Order Pairs	A	QI	QAI
		1stAbstract	2ndBeta	Positivist	ILE	LSI	IEI	LIE
		1stAbstract	2ndDelta	Negativist	LII	ILI	LSE	IEE
		1stInvolved	2ndBeta	Negativist	SEI	EIE	SLE	ESI
		1stInvolved	2ndDelta	Positivist	ESE	SEE	EII	SLI
11	Base Function Democratic Revision Pairs
	Base Function Democratic Revision Pairs	A	QD	QAD
		1stAbstract	Static	1stAlpha	ILE	LII	IEI	LSE
		1stAbstract	Dynamic	1stGamma	IEI	ILI	LIE	LSE
		1stInvolved	Static	1stGamma	SLE	SEE	ESI	EII
		1stInvolved	Dynamic	1stAlpha	SEI	ESE	EIE	SLI
12	Process Implementation Groups and Result Project Groups
	Process Implementation Groups and Result Project Groups	A	ID	AID
		1stAbstract	2ndExternal	Process	ILE	LSI	ILI	LSE
		1stAbstract	2ndInternal	Result	LII	IEI	LIE	IEE
		1stInvolved	2ndExternal	Result	ESE	SLE	ESI	SLI
		1stInvolved	2ndInternal	Process	SEI	EIE	SEE	EII
13	Base Function Democratic Order Pairs
	Base Function Democratic Order Pairs	A	QID	QAID
		1stAbstract	1stDelta	Extroverted	ILE	LIE	LSE	IEE
		1stAbstract	1stBeta	Introverted	LII	LSI	IEI	ILI
		1stInvolved	1stDelta	Introverted	SEI	ESI	EII	SLI
		1stInvolved	1stBeta	Extroverted	ESE	EIE	SLE	SEE
14	Democratic Array Groups and Aristocratic Clubs
	Democratic Array Groups and Aristocratic Clubs	I	D	ID
	Inert NF "Implication"	1stInternal	Democratic	2ndExternal	ILE	ESE	ILI	ESI
	NF "Implicit"	1stInternal	Aristocratic	2ndInternal	EIE	IEI	EII	IEE
	Inert ST "Explication"	1stExternal	Democratic	2ndInternal	SEI	LII	SEE	LIE
	ST "Explicit"	1stExternal	Aristocratic	2ndExternal	LSI	SLE	LSE	SLI
15	Excitable Aristocratic Order Pairs
	Excitable Aristocratic Order Pairs	I	QA	QAI
		1stInternal	2ndAlpha	Positivist	ILE	ESE	IEI	EII
		1stInternal	2ndGamma	Negativist	EIE	ILI	ESI	IEE
		1stExternal	2ndAlpha	Negativist	SEI	LII	SLE	LSE
		1stExternal	2ndGamma	Positivist	LSI	SEE	LIE	SLI
16	Base Function Aristocratic Revision Pairs
	Base Function Aristocratic Revision Pairs	I	QD	QID
	Ne/Fi Base	1stInternal	Static	1stDelta	ILE	ESI	EII	IEE
	Ni/Fe Base	1stInternal	Dynamic	1stBeta	ESE	EIE	IEI	ILI
	Se/Ti Base	1stExternal	Static	1stBeta	LII	LSI	SLE	SEE
	Si/Te Base	1stExternal	Dynamic	1stDelta	SEI	LIE	LSE	SLI
17	Process Project Groups and Result Implementation Groups
	Process Project Groups and Result Implementation Groups	I	AD	AID
		1stInternal	2ndAbstract	Process	ILE	EIE	ILI	EII
		1stInternal	2ndInvolved	Result	ESE	IEI	ESI	IEE
		1stExternal	2ndAbstract	Result	LII	SLE	LIE	SLI
		1stExternal	2ndInvolved	Process	SEI	LSI	SEE	LSE
18	Base Function Aristocratic Order Pairs
	Base Function Aristocratic Order Pairs	I	QAD	QAID
	Ne/Fe Base	1stInternal	1stAlpha	Extroverted	ILE	ESE	EIE	IEE
	Ni/Fi Base	1stInternal	1stGamma	Introverted	IEI	ILI	ESI	EII
	Si/Ti Base	1stExternal	1stAlpha	Introverted	SEI	LII	LSI	SLI
	Se/Fe Base	1stExternal	1stGamma	Extroverted	SLE	SEE	LIE	LSE
19	Democratic Quadra and Aristocratic Occupation Groups
	Democratic Quadra and Aristocratic Occupation Groups	D	QA	QAD
	Alpha Quadra	Democratic	2ndAlpha	1stAlpha	ILE	SEI	ESE	LII
	Gamma Quadra	Democratic	2ndGamma	1stGamma	SEE	ILI	LIE	ESI
	Evaluatory Alpha	Aristocratic	2ndAlpha	1stGamma	EIE	LSI	IEE	SLI
	Evaluatory Gamma	Aristocratic	2ndGamma	1stAlpha	SLE	IEI	LSE	EII
20	Democratic Occupation Groups and Aristocratic Quadra
	Democratic Occupation Groups and Aristocratic Quadra	D	QI	QID
	Evaluatory Delta	Democratic	2ndBeta	1stDelta	ILE	SEI	LIE	ESI
	Evaluatory Beta	Democratic	2ndDelta	1stBeta	ESE	LII	SEE	ILI
	Beta Quadra	Aristocratic	2ndBeta	1stBeta	EIE	LSI	SLE	IEI
	Delta Quadra	Aristocratic	2ndDelta	1stDelta	LSE	EII	IEE	SLI
21	Stress Resistance / Centre
	Stress Resistance / Centre	D	AI	AID
	Frozen by Stress	Irrational	Irrational	Process	ILE	SEI	SEE	ILI
	Trained by Stress	Irrational	Rational	Result	ESE	LII	LIE	ESI
	Resistant Stress	Rational	Irrational	Result	SLE	IEI	IEE	SLI
	Vulnerable to Stress	Rational	Rational	Process	EIE	LSI	LSE	EII
22	Positivity Groups
	Positivity Groups	D	QAI	QAID
	Approaching (4p-De)	Democratic	Positivist	Extroverted	ILE	ESE	SEE	LIE
	Abstaining (4p-Qi)	Democratic	Negativist	Introverted	SEI	LII	ILI	ESI
	Integrating (4p-Di)	Aristocratic	Positivist	Introverted	LSI	IEI	EII	SLI
	Shaping (4p-Qe)	Aristocratic	Negativist	Extroverted	EIE	SLE	LSE	IEE
23	Producing Axis
	Producing Axis	QA	QI	AI
	Merry Irrational	2ndAlpha	2ndBeta	Irrational	ILE	SEI	SLE	IEI
	Judicious Rational	2ndAlpha	2ndDelta	Rational	ESE	LII	LSE	EII
	Decisive Rational	2ndGamma	2ndBeta	Rational	LSI	IEI	EII	SLI
	Serious Irrational	2ndGamma	2ndDelta	Irrational	SEE	ILI	IEE	SLI
24	Creative Function Democratic Revision Pairs
	Creative Function Democratic Revision Pairs	QA	QD	AD
	Ne/Ti Creative	2ndAlpha	Static	2ndAbstract	ILE	LII	SLE	EII
	Si/Fe Creative	2ndAlpha	Dynamic	2ndInvolved	SEI	ESE	IEI	LSE
	Se/Fi Creative	2ndGamma	Static	2ndInvolved	LSI	SEE	ESI	IEE
	Ni/Te Creative	2ndGamma	Dynamic	2ndAbstract	ESE	ILI	LIE	SLI
25	Creative Function Democratic Order Pairs
	Creative Function Democratic Order Pairs	QA	ID	QAID
	Si/Ti Creative	2ndAlpha	2ndExternal	Extroverted	ILE	ESE	SLE	LSE
	Ne/Fe Creative	2ndAlpha	2ndInternal	Introverted	SEI	LII	IEI	EII
	Se/Te Creative	2ndGamma	2ndExternal	Introverted	LSI	ILI	ESI	SLI
	Ni/Fi Creative	2ndGamma	2ndInternal	Extroverted	EIE	SEE	LIE	IEE
26	Dual Axis (Asymmetric Process Centrality Result Passionarity)
		QA	QID	AID
		2ndAlpha	1stDelta	Process	ILE	SEI	LSE	EII
		2ndAlpha	1stBeta	Result	EIE	LSI	SEE	ILI
		2ndGamma	1stDelta	Result	LIE	ESI	IEE	SLI
		2ndGamma	1stBeta	Process	ESE	LII	SLE	IEI
27	Creative Function Aristocratic Revision Pairs
	Creative Function Aristocratic Revision Pairs	QI	QD	ID
	Se/Ti Creative	2ndBeta	Static	2ndExternal	ILE	LSI	SLE	ESI
	Ni/Fe Creative	2ndBeta	Dynamic	2ndInternal	SEI	EIE	IEI	LIE
	Ne/Fi Creative	2ndDelta	Static	2ndExertnal	LII	SEE	EII	IEE
	Si/Te Creative	2ndDelta	Dynamic	2ndInternal	ESE	ILI	LSE	SLI
28	Creative Function Democratic Order Pairs
	Creative Function Democratic Order Pairs	QI	AD	QAID
	Ni/Ti Creative	2ndBeta	2ndAbstract	Extroverted	ILE	EIE	SLE	LIE
	Se/Fe Creative	2ndBeta	2ndInvolved	Introverted	SEI	LSI	IEI	ESI
	Ne/Te Creative	2ndDelta	2ndAbstract	Introverted	LII	ILI	EII	SLI
	Si/Fi Creative	2ndDelta	2ndInvolved	Extroverted	ESE	SEE	LSE	IEE
29	Dual Axis (Asymmetric Process Passionarity Result Centrality)
		QI	QAD	AID
		2ndBeta	1stAlpha	Process	ILE	SEI	EIE	LSI
		2ndBeta	1stGamma	Result	SLE	IEI	LIE	ESI
		2ndDelta	1stAlpha	Result	ESE	LII	IEE	SLI
		2ndDelta	1stGamma	Process	SEE	ILI	LSE	EII
30	Temperament
	Temperament	QD	AI	QAID
	Flexible Manoeuvring	Static	Irrational	Extroverted	ILE	SLE	SEE	IEE
	Balanced Stable	Static	Rational	Introverted	LII	LSI	ESI	EII
	Receptive Adaptive	Dynamic	Irrational	Introverted	SEI	IEI	ILI	SLI
	Linear Assertive	Dynamic	Rational	Extroverted	ESE	EIE	LIE	LSE
31	Rings of Supervision / Cognitive Styles
	Rings of Supervision / Cognitive Styles	QD	QAI	AID
	Causal Determinist	Static	Positivist	Process	ILE	LSI	SEE	EII
	Holographic Panoramic	Static	Negativist	Result	LII	SLE	ESI	IEE
	Vortical Synergetic	Dynamic	Positivist	Result	ESE	IEI	LIE	SLI
	Dialectical Algorithmic	Dynamic	Negativist	Process	SEI	EIE	ILI	LSE
32	Creative Faculty
	Creative Faculty	AI	AD	ID
	T Creative	Irrational	2ndAbstract	2ndExternal	ILE	SLE	ILI	SLI
	F Creative	Irrational	2ndInvolved	2ndInternal	SEI	IEI	SEE	IEE
	N Creative	Rational	2ndAbstract	2ndInternal	LII	EIE	LIE	EII
	S Creative	Rational	2ndInvolved	2ndExternal	ESE	LSI	ESI	LSE
33	Accepting Axis
	Accepting Axis	AI	QAD	QID
	Judicious Irrational	Irrational	1stAlpha	1stDelta	ILE	SEI	IEE	SLI
	Decisive Irrational	Irrational	1stGamma	1stBeta	SLE	IEI	SEE	ILI
	Merry Rational	Rational	1stAlpha	1stBeta	ESE	LII	EIE	LSI
	Serious Rational	Rational	1stGamma	1stDelta	LIE	ESI	LSE	EII
34	Energetic Democratic Order Pairs
	Energetic Democratic Order Pairs	AD	QAI	QID
		2ndAbstract	Positivist	1stDelta	ILE	LIE	EII	SLI
		2ndAbstract	Negativist	1stBeta	LII	EIE	SLE	ILI
		2ndInvolved	Positivist	1stBeta	ESE	LSI	IEI	SEE
		2ndInvolved	Negativist	1stDelta	SEI	ESI	LSE	IEE
35	Energy Aristocratic Order Pairs
	Energy Aristocratic Order Pairs	ID	QAI	QAD
		2ndExternal	Positivist	1stAlpha	ILE	ESE	LSI	SLI
		2ndExternal	Negativist	1stGamma	SLE	ILI	ESI	LSE
		2ndInternal	Positivist	1stGamma	IEI	SEE	LIE	EII
		2ndInternal	Negativist	1stAlpha	SEI	LII	EIE	IEE

Intertype Relations

A Representation-Theoretic Framework for Intertype Relations in Socionics

Abstract

This paper investigates dichotomy systems in Socionics through group actions and vector space representations. Each dichotomy system consists of a fixed set of wall dichotomies whose interactions generate orbital dichotomies through a Socion 2-cocycle. The set of intertype relations form a nonabelian group acting on types, while dichotomy systems induce abelian relation groups acting on both types and their derived models.

1. Introduction

Classical intertype relations in Socionics form a nonabelian group whose structure resists direct representation in terms of type dichotomies. While many dichotomy systems exist, it remains unclear why only certain systems align coherently with a subset of intertype relations, or why others fail to do so.

In particular, there is no faithful, regular action of the intertype relation group compatible with all dichotomy systems. This mismatch obscures the roles of invariants, leads to ad hoc constructions, and makes it difficult to compare systems such as Reinin, Tencer-Minaev, and their alternatives within a unified framework.

This paper resolves the obstruction by replacing direct group actions with induced abelian representations derived from dichotomy systems. By isolating orbital invariants via a 2-cocycle structure and encoding residual variance through selector dichotomies, intertype relations become representable as affine actions on a vector space over $Z_{2}$ .

We classify all dichotomy systems preserving orbital structure, characterise their invariant subgroups, and show how selector dichotomies resolve coset ambiguity without generating new relations. This yields a unified representation-theoretic account of classical intertype relations and explains the special status of Reinin, Tencer-Minaev, and all other systems of dichotomies, which respect all orbital dichotomies.

This paper proceeds as follows. Section 2 introduces the foundational combinatorial objects. Section 3 introduces the functor $C D$ that outputs the dichotomies classical intertype relationships respect once one inputs a subgroup of them as inputs (Tencer 2024). Section 4 develops the group-theoretic framework. Section 5 introduces set models derived from the vector space associated with the dichotomy systems. Section 6 introduces the selector dichotomies. Section 7 defines the representation map that maps intertype relations to vectors.

1.1. Reader’s Map

This paper may be read along multiple paths, depending on the reader’s background and goals.

1.1.1. For Intuition-First Readers

Read Sections 1 $\to$ 2 $\to$ 4 $\to$ 6
Skip formal cohomology language on first pass
Treat the “centriole” as the primary mental model
The Appendices may be consulted selectively

1.1.2. For Structure-First Readers

Read Sections 2 $\to$ 3 $\to$ 4 $\to$ 7
Treat dichotomies as generators in $Z_{2}^{4}$
Ignore type semantics until Section 6

1.1.3. For Implementation-Oriented Readers

Read Sections 2 $\to$ 5 $\to$ 6 $\to$ Appendices
Focus on equivariant bijections $Θ_{i}$
Use selector tables as lookup rules

1.1.4. Minimal Path

Sections 1 $\to$ 4 $\to$ 6 $\to$ 7

2. Foundational Objects and Notation

$d$ denotes a dichotomy with trait set $t (d)$ .
$D$ denotes a dichotomy algebra or “wall space” generated by a set of 8 wall dichotomies. When combined with the 7 orbital dichotomies, form a dichotomy system, with $T (D)$ being the set of all traits that are generated by a set of dichotomies $D$ .
$O$ denotes the set of orbital dichotomies generated by closure of the 2-cocycle interaction of wall dichotomies expressed in a dichotomy space $D$ .
$D$ denotes the set of all identified, orbital-respecting dichotomy systems (Newman 2023).¹
$W$ denotes the global collection of all wall (non-orbital) dichotomies that appear in the 16 dichotomy systems.

2.1. Important Groups

$S$ : This is the group that comprises all classical Intertype Relations (ITRs). The structure of this group is isomorphic to $D_{8} \times C_{2}$ (the direct product of the dihedral group of order 8 and the cyclic group of order 2), which is nonabelian. This is also referred to as the “Socion” group. This is alternatively denoted $D_{4} \times Z_{2}$ , where $D_{4}$ is the dihedral group that describes the symmetries of a square (including both rotations and reflections), and $Z_{2}$ is the group of integers under addition, modulo 2 (Tencer 2024). Throughout this paper, $D_{4}$ denotes the dihedral group of order 8 (the symmetry group of a square). Some authors use $D_{8}$ ; we do not use this convention here.
$D_{i}$ : This already has been defined. Its group structure is $E_{16}$ (elementary abelian group of order 16), isomorphic to $Z_{2}^{4}$ . Rigorously, an object is a dichotomy system ( $D$ , $t$ , $ρ$ ) where $D$ is a dichotomy system, $t$ is any valid type of the Socion, and $ρ$ is an $S$ -action (or representation).
$V_{i}$ : the vector space canonically associated with a dichotomy system $D_{i}$ , whose elements encode parity assignments of $D_{i}$ . Elements of $V_{i}$ act on types of information metabolism (TIMs). Under this identification, each basis dichotomy corresponds to a basis coordinate of $V_{i}$ , while vectors in $V_{i}$ represent compositions of dichotomy flips. The group operation is XOR, with the zero vector corresponding to the identity action.

Axiom (Orbital Completeness). Every dichotomy system $D_{i} \in D$ contains the full set of orbital dichotomies $O$ . These dichotomies are invariant across all systems and arise from the Socion 2-cocycle structure. The variation between systems occurs exclusively in their wall dichotomy subspaces $W_{i} \subset W$ .²

Clarifying remark. Although no explicit cocycle $ω : S \times S \to Z_{2}$ is constructed, the pairing of relations into superego-orbits and the resulting affine ambiguity correspond to a nontrivial class in $H^{2} (S, Z_{2})$ . Throughout, ‘2-cocycle’ is used in the structural sense: to denote a nontrivial obstruction class responsible for superego-pairing and affine ambiguity, not an explicitly constructed cocycle.

Remark. Classical intertype relations form a nonabelian group that does not admit a faithful, regular action compatible with all dichotomy systems. This obstruction motivates the passage to induced abelian representations and the use of cohomological methods, which isolate dichotomy-relevant degrees of freedom while preserving the universal orbital invariants.

2.1.1. Elements of $S$

$e$ identity, or identical
$d$ dual
$a$ activator
$m$ mirror
$g$ superego
$c$ conflict
$q$ quasi-identical
$x$ extinguishment, or contrary
$S$ supervisor
$B$ benefactor
$k$ kindred
$h$ semidual, or half-dual
$s$ supervisee
$b$ beneficiary
$l$ business, or lookalike
$i$ mirage, or illusory

2.1.2. Subgroups of $S$

The subgroups of $S$ are as follows, discounting the trivial subgroup ${e}$ and the whole group itself (isomorphic to $D_{4} \times Z_{2}$ ), since by Lagrange’s Theorem, subgroup orders must divide $∣ S ∣$ . In most cases, sets are expressed using commas and braces, but when no ambiguity results, they will be removed (Tencer 2024).³

Subgroups of order 2:

$Subgroup e g e d e x e k e l e h e i e m ec e q e a Description Superegos Duals Extinguishers Kindreds Lookalikes Semi Duals Mirages Mirrors Conflictors Quasi Identicals Activators Normal? ✓ ✓ ✓ \times \times \times \times \times \times \times \times Type Z_{2} Z_{2} Z_{2} Z_{2} Z_{2} Z_{2} Z_{2} Z_{2} Z_{2} Z_{2} Z_{2} Quotient Z_{2}^{3} D_{4} D_{4} - - - - - - - -$

Subgroups of order 4:

$Subgroup e b g B es g S e gx d e g a q e g ih e g k l e g c m e x a c e x q m e x ik e x h l e d am e d q c e d i l e d hk Description Benefit Ring Supervision Ring Z = Stress Resistance Positivity Group Displacement Temperament Challenge Response Group Array Group Club 1st Faculty Same 2nd Faculty Same Quadra Occupation Group 2nd Axis Same 1st Axis Same Normal? ✓ ✓ ✓ ✓ ✓ ✓ ✓ \times \times \times \times \times \times \times \times Type Z_{4} Z_{4} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Quotient Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} Z_{2}^{2} - - - - - - - -$

Subgroups of order 8:

$Subgroup e gx d b B s S e gx d m c q a e gx d hki l e g a q b B k l e g a q s S ih e g c mb B ih e g c m s S k l Description Process/Result Democratic/Aristocratic Irrational/Rational Extroverted/Introverted Positivist/Negativist Questim/Declatim Static/Dynamic Normal? ✓ ✓ ✓ ✓ ✓ ✓ ✓ Type Z_{2} \times Z_{4} Z_{2}^{3} Z_{2}^{3} D_{4} D_{4} D_{4} D_{4} Quotient Z_{2} Z_{2} Z_{2} Z_{2} Z_{2} Z_{2} Z_{2}$

Lemma (Orbital Dichotomies). The orbital dichotomies correspond bijectively to the index-2 subgroups of $S$ . Each subgroup $H$ defines a canonical quotient homomorphism $S \to Z_{2}$ , yielding a global, system-invariant dichotomy. In the present setting, there are exactly seven such subgroups, hence seven orbital dichotomies (Tencer 2024).

2.1.3. Cayley Table of $S$

We adopt the convention $S ≅ D_{4} \times Z_{2}$ , where the index-2 subgroup $D_{4} \times 0$ is the subgroup of ITRs that preserves the trait of Extroversion/Introversion, and the nontrivial coset corresponds to the flipping of this trait.

$\times$	$e$	$b$	$g$	$B$	$k$	$q$	$l$	$a$	$x$	$S$	$d$	$s$	$i$	$m$	$h$	$c$
$e$	$e$	$b$	$g$	$B$	$k$	$q$	$l$	$a$	$x$	$S$	$d$	$s$	$i$	$m$	$h$	$c$
$b$	$b$	$g$	$B$	$e$	$q$	$l$	$a$	$k$	$S$	$d$	$s$	$x$	$m$	$h$	$c$	$i$
$g$	$g$	$B$	$e$	$b$	$l$	$a$	$k$	$q$	$d$	$s$	$x$	$S$	$h$	$c$	$i$	$m$
$B$	$B$	$e$	$b$	$g$	$a$	$k$	$q$	$l$	$s$	$x$	$S$	$d$	$c$	$i$	$m$	$h$
$k$	$k$	$a$	$l$	$q$	$e$	$B$	$g$	$b$	$i$	$c$	$h$	$m$	$x$	$s$	$d$	$S$
$q$	$q$	$k$	$a$	$l$	$b$	$e$	$B$	$g$	$m$	$i$	$c$	$h$	$S$	$x$	$s$	$d$
$l$	$l$	$q$	$k$	$a$	$g$	$b$	$e$	$B$	$h$	$m$	$i$	$c$	$d$	$S$	$x$	$s$
$a$	$a$	$l$	$q$	$k$	$B$	$g$	$b$	$e$	$c$	$h$	$m$	$i$	$s$	$d$	$S$	$x$
$x$	$x$	$S$	$d$	$s$	$i$	$m$	$h$	$c$	$e$	$b$	$g$	$B$	$k$	$q$	$l$	$a$
$S$	$S$	$d$	$s$	$x$	$m$	$h$	$c$	$i$	$b$	$g$	$B$	$e$	$q$	$l$	$a$	$k$
$d$	$d$	$s$	$x$	$S$	$h$	$c$	$i$	$m$	$g$	$B$	$e$	$b$	$l$	$a$	$k$	$q$
$s$	$s$	$x$	$S$	$d$	$c$	$i$	$m$	$h$	$B$	$e$	$b$	$g$	$a$	$k$	$q$	$l$
$i$	$i$	$c$	$h$	$m$	$x$	$s$	$d$	$S$	$k$	$a$	$l$	$q$	$e$	$B$	$g$	$b$
$m$	$m$	$i$	$c$	$h$	$S$	$x$	$s$	$d$	$q$	$k$	$a$	$l$	$b$	$e$	$B$	$g$
$h$	$h$	$m$	$i$	$c$	$d$	$S$	$x$	$s$	$l$	$q$	$k$	$a$	$g$	$b$	$e$	$B$
$c$	$c$	$h$	$m$	$i$	$s$	$d$	$S$	$x$	$a$	$l$	$q$	$k$	$B$	$g$	$b$	$e$

Table 1: Cayley Table of $S$

2.1.4. Cayley Diagram of $S$

Figure 1: Cayley Diagram of $S$ (Andrew Joynton)

3. The Functor

The construction $C D$ associates to each subgroup of $S$ the set of dichotomies it respects. This association reverses inclusion: larger subgroups preserve fewer dichotomies, so if $H \leq K \leq S$ , then $C D (K) \subseteq C D (H)$ , hence the structure is contravariant. In this sense, dichotomy systems are constrained functorially by subgroup structure (Tencer 2024).

$C D (S)$ will generate only the 7 orbital dichotomies. Alternatively, any index-2 subgroup of $S$ other than Democratic/Aristocratic or Irrational/Rational will also generate same set of orbital dichotomies since $S$ generates them. $C D ({e, g, x, d, m, c, q, a} = Democratic/Aristocratic)$ generates the Reinin dichotomies ( $D_{15}$ ). $C D ({e, g, x, d, h, i, k, l} = Irrational/Rational)$ generates the Tencer-Minaev dichotomies ( $D_{14}$ ) (Tencer 2024).

Now, any normal subgroup of order 4 (with the exception of the asymmetric ring groups such as the rings of benefit or supervision) will generate 2 orbital-respecting dichotomy systems, with another set of dichotomies produced by the XOR addition between wall dichotomies of these different spaces, which are often referred to as the “waffle” dichotomies (2025). $C D ({e, g, x, d} = Z (S))$ yields the Reinin dichotomies, the Tencer-Minaev dichotomies, and the X-waffles (Shaneri 2022). $C D ({e, g, a, q})$ yields the Reinin dichotomies, Mirror Conflict HEF dichotomies and the $Δ$ -waffles. $C D ({e, g, i, h})$ yields the Tencer-Minaev dichotomies, Business Kindred HEF dichotomies, and the A-waffles. $C D ({e, g, k, l})$ yields the Tencer-Minaev dichotomies, Semidual Mirage HEF dichotomies, and the B-waffles. $C D ({e, g, c, m})$ yields the Reinin dichotomies, Quasi Identity Activation HEF dichotomies, and the $Γ$ -waffles. Finally, $C D ({e, g})$ generates all orbital-respecting dichotomy systems (all 16 “Varlawend” spaces), and the 15 waffle spaces, since the superego relationship respects all of these dichotomies. In all such cases, only the orbital dichotomies arise directly from subgroup invariance; the waffle dichotomies are derived via XOR combinations across systems. Thus, $C D$ should be understood as constraining admissible dichotomy systems rather than constructing them ex nihilo.

4. The Homomorphism

The action of the vector space of relations on the Socion group is given by a homomorphism

$φ : E_{16} ⟶ Aut (D_{4} \times Z_{2}) .$

In the context of the Socionic structure, we regard $E_{16}$ as the vector space $V_{i}$ and $D_{4} \times Z_{2}$ as the group of intertype relations $S$ . Hence, in this interpretative framework, the same homomorphism is expressed as

$φ : V_{i} ⟶ Aut (S),$

representing how the vector space of relations acts on the classical group of intertype relations.

4.1. Fixed Point Subgroup

The group of fixed points under the action of the vector space on the classical group of ITRs is given by $I_{D_{i}}$ . For any group action $φ : V_{i} \to Aut (S)$ , the 0th cohomology $H^{0} (V_{i}, S)$ is the fixed subgroup $S^{V_{i}}$ . More rigorously, this is defined as the following:

$I_{D_{i}} := S^{V_{i}} := {r \in S ∣ φ (v) (r) = r, \forall v \in V_{i}} .$

The cosets of $I_{D_{i}}$ that are not in the subgroup itself:

$r I_{D_{i}} = I_{D_{i}} r = {rs ∣ s \in I_{D_{i}}}, r \in S .$

4.1.1. Universal Invariant Core

The universal invariant core of $S$ preserved by all $V_{i}$ is defined as:

$Z_{univ} := ⟨ e, g ⟩ ≅ Z_{2} .$

The superego dyad is fixed by all homomorphisms between the Socion group and the vector space. It is the part of $S$ invariant under every vector action, such that:

$Z_{univ} = ⋂_{i} S^{V_{i}} .$

Figure 2: Centriole Diagram (Bruce Quesada)⁴

5. $E_{16}$ -Set Models

A set model is a pair ( $X, G$ ) consisting of a set $X$ together with a left action of a group $G$ . In the present framework, an $E_{16}$ -set model is any set model that carries an action of the group, which is the vector space representation associated with a given dichotomy system. For each dichotomy system $D_{i}$ , the induced relation group $V_{i}$ acts on a corresponding set model.

Formally, an $E_{16}$ -set model is a pair

$(X_{i}, ρ_{i}), ρ_{i} : V_{i} ↷ X_{i}$

where $X_{i}$ is the underlying set and $ρ_{i}$ is the group action.

Since there are 16 orbital-respecting dichotomy systems ${D_{1}, \dots, D_{16}}$ , there are correspondingly up to 16 possible orbital-respecting $E_{16}$ -set models ( $X_{i}, ρ_{i}$ ), each associated to its induced relation group $V_{i}$ .⁵

Examples of such $E_{16}$ -set models include Model L (Lowry and White 2018) and Model W (2025), which instantiate different $Z_{2}^{4}$ -actions on their underlying functional layouts.

Functions are the positions in a functional schema; monadic (signed) elements are the informational atoms that occupy these positions. For a dichotomy system $D_{i}$ , let $P_{i}$ denote the set of functions for an $i$ model and $E$ the set of monadic elements. The functional configuration space is $X_{i} = E^{P_{i}}$ , with the induced relation group $V_{i}$ acting through $ρ_{i} : V_{i} ↷ X_{i}$ . A functional layout for a type $t$ is an element $L_{i} (t) \in X_{i}$ . A bijection $Θ_{i} : T \to X_{i}$ is equivariant if

$Θ_{i} (v \cdot t) = ρ_{i} (v) (Θ_{i} (t)), \forall v \in V_{i} .$

When this holds, the type-level transformations and the functional-layout transformations are isomorphic; applying a relation has the same effect as applying it to the layout itself. The action of $V_{i}$ on types is abstract, since types are equivalence classes of trait configurations, whereas its action on set models is concrete, since it directly permutes positions or values in $X_{i}$ .

For example, in Model L, applying the operator $A_{3}$ to the type ILE permutes the elements in the subgroup

${A_{1}, A_{3}} \subseteq V_{15},$

together with all of its cosets in the $V_{15}$ -space, meaning that the new identity becomes $A_{3} (ILE) = ILI$ and all of the intertype relations transform accordingly by left multiplication with $A_{3}$ .

Under the equivariant bijection $Θ_{15}$ , this corresponds exactly to the same permutation acting on the ILE’s functional layout: the functions occupying positions inside that subgroup (and their associated cosets) are swapped in the set model by the action $ρ_{15} (A_{3})$ . Thus,

$A_{3} \cdot t and ρ_{15} (A_{3}) \cdot L_{15} (t)$

implement the same transformation in two different representations of the same underlying structure.

Figure 3: Cayley Diagram of Model L (Andrew Joynton)

6. The Selector

The number of total cosets of $I_{D_{i}}$ is given by $m = \frac{∣ S ∣}{∣ I _{D_{i}} ∣}$ . The number of selector dichotomies for whenever the vector space of relations $V_{i}$ acts on the Socion group $S$ is always equal to $m - 1$ . What a selector dichotomy assigns, to each coset in $r I_{D_{i}}$ , is two possible outputs in the representation space. For a given type $t \in T$ , the selector determines which of these two vectors is chosen, based on whether the corresponding boolean trait of the dichotomy holds for $t$ . Thus, a selector dichotomy is the rule that splits each non-invariant coset into type-dependent vector assignments.

6.1. Formal Definition

Let:

$D_{i}$ be an orbital-respecting dichotomy system,
$Q := S / I_{D_{i}}$ be the set of cosets of the invariant subgroup,
$S_{i} := {D_{1}, D_{2}, \dots, D_{m - 1}}$ , be the set of selector dichotomies of the dichotomy system $D_{i}$ ,
$D_{s} \in S_{i}$ be a selector dichotomy,
$σ_{s} : T \to {0, 1}$ , the selector function.

A selector acts on a coset $C_{j} \in Q$ through its pair of assigned vectors:

$C_{j} ⟼ (a_{j, 0}^{(s)}, a_{j, 1}^{(s)}) \in V_{i} \times V_{i},$

where $a_{j, 0}^{(s)}$ is the chosen vector when $σ_{s} (t) = 0$ , where $a_{j, 1}^{(s)}$ is the vector chosen when $σ_{s} (t) = 1$ , and where $V_{i} ≅ Z_{2}^{4}$ is the representation space associated with the dichotomy system $D_{i}$ .

Thus, for any type $t$ :

$f_{D_{s}} (C_{j}, t) = {a_{j, 0}^{(s)}, if σ_{s} (t) = 0, a_{j, 1}^{(s)}, if σ_{s} (t) = 1.$

In our framing, every type $t \in T$ can be defined by a 4-bit coordinate when fixing a dichotomy system, so that:

$χ (t) = (D_{1} (t), D_{2} (t), D_{3} (t), D_{4} (t)) \in Z_{2}^{4}$

where $D_{i} (t) \in {0, 1}$ is the trait value of $t$ on the $i$ -th dichotomy.

We fix $t_{0} = ILE$ as the zero vector, so that:

$χ (t_{0}) = (0, 0, 0, 0)$

then for any other type $t$ the selector bit vector is defined by

$χ (t) = χ (t) - χ (t_{0}) .$

Selector admissibility axiom. A dichotomy $D$ is a valid selector for the vector space $V_{i}$ iff the induced selector function $σ_{D}$ is constant on $I_{D_{i}}$ . Consequently, all selector dichotomies are either orbital or bilinear (waffle) dichotomies.

Superego-pairing constraint. For any selector dichotomy $D_{s}$ and any non-invariant coset $C_{j} = r I_{D_{i}}$ , the two vectors $(a_{j, 0}^{(s)}, a_{j, 1}^{(s)})$ assigned to $C_{j}$ differ by the action of the superego generator. Consequently, selector dichotomies may only permute relations within superego-paired elements of a coset, and may alter wall coordinates but never orbital ones. In particular, if a relation $r$ maps to a vector $v$ for $σ_{s} (t) = 0$ , then its superego counterpart $g r$ maps to the corresponding vector obtained by flipping the wall dichotomies $σ_{s} (t) = 1$ , and vice versa, such that $a_{j, 0}^{(s)} (r) = a_{j, 1}^{(s)} (g r)$ and $a_{j, 0}^{(s)} (g r) = a_{j, 1}^{(s)} (r)$ , $\forall r \in C_{j}$ .

Clarifying remark. Under the selector admissibility axiom, selector dichotomies act only on the vector coordinates associated with the wall (non-orbital) dichotomies, while all orbital dichotomies are preserved. In particular, a selector resolves ambiguity among affine representatives by choosing between wall-dependent components of a coset, without altering the orbital structure fixed by the universal invariant core.

Interpretation. Selector dichotomies do not generate new relations. Rather, they choose among affine representatives of a fixed coset in $I_{D_{i}}$ , resolving ambiguity introduced by variance.

Remark. Selector dichotomies are constrained by the universal invariant core underlying all dichotomy systems. This core preserves the full orbital structure through the Socion 2-cocycle, and any invariant subgroup $I_{D_{i}}$ induced within a given vector space representation is therefore purely orbital. Selector dichotomies may be defined by orbital dichotomies or by derived waffle dichotomies, which arise from XOR combinations of wall dichotomies across different systems. However, selector dichotomies act only by permuting affine representatives within cosets and never alter orbital coordinates in the representation space.

Orbital invariance lemma. For any selector dichotomy $D_{s}$ , any coset $C_{j}$ , and any $r \in C_{j}$ , the vectors assigned by $D_{s}$ satisfy $π_{orb} (a_{j, 0}^{(s)} (r)) = π_{orb} (a_{j, 1}^{(s)} (r))$ .

6.2. The Intersection

Let each selector dichotomy $D_{s} \in S_{i}$ induce a partition:

$T = T_{s, 0} ⊔ T_{s, 1} .$

Then, the common refinement of these partitions is:

$P_{i} = {⋂_{s = 1}^{m - 1} T_{s, σ_{s}} (t) t \in T} .$

Equivalently, the refinement is the quotient of $T$ by the kernel of the selector signature map,

$σ : T ⟶ Z_{2}^{m - 1}, t \mapsto (σ_{1} (t), \dots, σ_{m - 1} (t)) .$

Therefore,

$P_{i} = T / ker (σ),$

and each equivalence class corresponds to a unique selector signature, yielding a $k$ -chotomy within the vector space $V_{i}$ .⁶

7. The Representation Map

For each dichotomy system $D_{i}$ , we fix a representation map

$Φ_{i} : S ⟶ V_{i}$

which assigns to each intertype relation a 4-bit vector in the vector space $V_{i} ≅ Z_{2}^{4}$ . The map $Φ_{i}$ should be read as an affine (selector dependent) representation. Equivalently, one may write $Φ_{i} (r) = v_{0} + f_{i} (r)$ where:

$v_{0}$ = baseline vector, and;
$f_{i}$ = 1-cocycle $f_{i} : S \to V_{i}$ for the $S$ action on $V_{i}$ .

References

Newman, M. (2023). “There are 16 Distinct Systems of 16-Element Type Dichotomies in Socionics”. Date accessed: 11/11/2025.
Tencer, I. (2024). “The Mathematics of Socionics”. Date accessed: 29/12/2025.

Appendices

A. IP Result Compass HEF ( $D_{1}$ )

A.1. Generators Used: (E, D, L, P)

$I_{D_{1}}$ (Superego)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$

$r I_{D_{1}}$ ( $P_{1} =$ Superego)

$X 5$

For $+ X 5$ Types

$x \mapsto (1, 0, 1, 0)$
$d \mapsto (1, 1, 0, 0)$

For $- X 5$ Types

$x \mapsto (1, 1, 0, 0)$
$d \mapsto (1, 0, 1, 0)$

$Y 8$

For $+ Y 8$ Types

$b \mapsto (0, 1, 0, 1)$
$B \mapsto (0, 0, 1, 1)$

For $- Y 8$ Types

$b \mapsto (0, 0, 1, 1)$
$B \mapsto (0, 1, 0, 1)$

$Z 1$

For $+ Z 1$ Types

$s \mapsto (1, 1, 1, 1)$
$S \mapsto (1, 0, 0, 1)$

For $- Z 1$ Types

$s \mapsto (1, 0, 0, 1)$
$S \mapsto (1, 1, 1, 1)$

$A 2$

For $+ A 2$ Types

$i \mapsto (1, 1, 1, 0)$
$h \mapsto (1, 0, 0, 0)$

For $- A 2$ Types

$i \mapsto (1, 0, 0, 0)$
$h \mapsto (1, 1, 1, 0)$

$B 2$

For $+ B 2$ Types

$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$

For $- B 2$ Types

$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$

$Γ4$

For $+ Γ4$ Types

$m \mapsto (1, 1, 0, 1)$
$c \mapsto (1, 0, 1, 1)$

For $- Γ4$ Types

$m \mapsto (1, 0, 1, 1)$
$c \mapsto (1, 1, 0, 1)$

$Δ1$

For $+ Δ1$ Types

$q \mapsto (0, 0, 0, 1)$
$a \mapsto (0, 1, 1, 1)$

For $- Δ1$ Types

$q \mapsto (0, 1, 1, 1)$
$a \mapsto (0, 0, 0, 1)$

B. Semidual Mirage HEF ( $D_{2}$ )

B.1. Generators Used: (E, L, S, P)

$I_{D_{2}}$ (Temperament)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$
$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$

$r I_{D_{2}}$ ( $P_{2} =$ Displacement)

Irrational/Rational

For Irrational Types

$x \mapsto (1, 0, 1, 0)$
$d \mapsto (1, 1, 0, 0)$
$h \mapsto (1, 1, 1, 0)$
$i \mapsto (1, 0, 0, 0)$

For Rational Types

$x \mapsto (1, 1, 0, 0)$
$d \mapsto (1, 0, 1, 0)$
$h \mapsto (1, 0, 0, 0)$
$i \mapsto (1, 1, 1, 0)$

Positivist/Negativist

For Positivist Types

$a \mapsto (0, 1, 1, 1)$
$q \mapsto (0, 0, 0, 1)$
$B \mapsto (0, 0, 1, 1)$
$b \mapsto (0, 1, 0, 1)$

For Negativist Types

$a \mapsto (0, 1, 1, 1)$
$q \mapsto (0, 0, 0, 1)$
$B \mapsto (0, 0, 1, 1)$
$b \mapsto (0, 1, 0, 1)$

Questim/Declatim

For Questim Types

$S \mapsto (1, 0, 0, 1)$
$s \mapsto (1, 1, 1, 1)$
$m \mapsto (1, 1, 0, 1)$
$c \mapsto (1, 0, 1, 1)$

For Declatim Types

$S \mapsto (1, 1, 1, 1)$
$s \mapsto (1, 0, 0, 1)$
$m \mapsto (1, 0, 1, 1)$
$c \mapsto (1, 1, 0, 1)$

C. Kindred Business HEF ( $D_{3}$ )

C.1. Generators Used: (E, I, S, P)

$I_{D_{3}}$ (Displacement)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$
$h \mapsto (1, 1, 0, 0)$
$i \mapsto (1, 0, 1, 0)$

$r I_{D_{3}}$ ( $P_{3} =$ Temperament)

Extroversion/Introversion

For Extroverted Types

$a \mapsto (0, 1, 1, 1)$
$q \mapsto (0, 0, 0, 1)$
$S \mapsto (1, 1, 0, 1)$
$s \mapsto (1, 0, 1, 1)$

For Introverted Types

$a \mapsto (0, 0, 0, 1)$
$q \mapsto (0, 1, 1, 1)$
$S \mapsto (1, 0, 1, 1)$
$s \mapsto (1, 1, 0, 1)$

Irrational/Rational

For Irrational Types

$x \mapsto (1, 1, 1, 0)$
$d \mapsto (1, 0, 0, 0)$
$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$

For Rational Types

$x \mapsto (1, 0, 0, 0)$
$d \mapsto (1, 1, 1, 0)$
$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$

Static/Dynamic

For Static Types

$m \mapsto (1, 0, 0, 1)$
$c \mapsto (1, 1, 1, 1)$
$B \mapsto (0, 0, 1, 1)$
$b \mapsto (0, 1, 0, 1)$

For Dynamic Types

$m \mapsto (1, 1, 1, 1)$
$c \mapsto (1, 0, 0, 1)$
$B \mapsto (0, 1, 0, 1)$
$b \mapsto (0, 0, 1, 1)$

D. EP Result Compass Process HEF ( $D_{4}$ )

D.1. Generators Used: (E, C, I, P)

$I_{D_{4}}$ (Superego)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$

$r I_{D_{4}}$ ( $P_{4} =$ Superego)

$X 5$

For $+ X 5$ Types

$x \mapsto (1, 0, 1, 0)$
$d \mapsto (1, 1, 0, 0)$

For $- X 5$ Types

$x \mapsto (1, 1, 0, 0)$
$d \mapsto (1, 0, 1, 0)$

$Y 1$

For $+ Y 1$ Types

$b \mapsto (0, 1, 0, 1)$
$B \mapsto (0, 0, 1, 1)$

For $- Y 1$ Types

$b \mapsto (0, 0, 1, 1)$
$B \mapsto (0, 1, 0, 1)$

$Z 6$

For $+ Z 6$ Types

$s \mapsto (1, 1, 1, 1)$
$S \mapsto (1, 0, 0, 1)$

For $- Z 6$ Types

$s \mapsto (1, 0, 0, 1)$
$S \mapsto (1, 1, 1, 1)$

$A 6$

For $+ A 6$ Types

$i \mapsto (1, 0, 0, 0)$
$h \mapsto (1, 1, 1, 0)$

For $- A 6$ Types

$i \mapsto (1, 1, 1, 0)$
$h \mapsto (1, 0, 0, 0)$

$B 6$

For $+ B 6$ Types

$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$

For $- B 6$ Types

$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$

$Γ1$

For $+ Γ1$ Types

$m \mapsto (1, 1, 0, 1)$
$c \mapsto (1, 0, 1, 1)$

For $- Γ1$ Types

$m \mapsto (1, 0, 1, 1)$
$c \mapsto (1, 1, 0, 1)$

$Δ2$

For $+ Δ2$ Types

$q \mapsto (0, 0, 0, 1)$
$a \mapsto (0, 1, 1, 1)$

For $- Δ2$ Types

$q \mapsto (0, 1, 1, 1)$
$a \mapsto (0, 0, 0, 1)$

E. Parallel Club Quadra Charged Rationality ( $D_{5}$ )

E.1. Generators Used: (E, A, C, P)

$I_{D_{5}}$ (Superego)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$

$r I_{D_{5}}$ ( $P_{5} =$ Superego)

Extroverted/Introverted

For Extroverted Types

$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$

For Introverted Types

$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$

Irrational/Rational

For Irrational Types

$S \mapsto (1, 1, 0, 1)$
$s \mapsto (1, 0, 1, 1)$

For Rational Types

$S \mapsto (1, 0, 1, 1)$
$s \mapsto (1, 1, 0, 1)$

Static/Dynamic

For Static Types

$m \mapsto (1, 1, 1, 1)$
$c \mapsto (1, 0, 0, 1)$

For Dynamic Types

$m \mapsto (1, 0, 0, 1)$
$c \mapsto (1, 1, 1, 1)$

Democratic/Aristocratic

For Democratic Types

$B \mapsto (0, 1, 1, 1)$
$b \mapsto (0, 0, 0, 1)$

For Aristocratic Types

$B \mapsto (0, 0, 0, 1)$
$b \mapsto (0, 1, 1, 1)$

Positivist/Negativist

For Positivist Types

$a \mapsto (0, 0, 1, 1)$
$q \mapsto (0, 1, 0, 1)$

For Negativist Types

$a \mapsto (0, 1, 0, 1)$
$q \mapsto (0, 0, 1, 1)$

Process/Result

For Process Types

$x \mapsto (1, 1, 0, 0)$
$d \mapsto (1, 0, 1, 0)$

For Result Types

$x \mapsto (1, 0, 1, 0)$
$d \mapsto (1, 1, 0, 0)$

Questim/Declatim

For Questim Types

$h \mapsto (1, 1, 1, 0)$
$i \mapsto (1, 0, 0, 0)$

For Declatim Types

$h \mapsto (1, 0, 0, 0)$
$i \mapsto (1, 1, 1, 0)$

F. IJ Process Compass Result HEF ( $D_{6}$ )

F.1. Generators Used: (E, A, I, P)

$I_{D_{6}}$ (Superego)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$

$r I_{D_{6}}$ ( $P_{6} =$ Superego)

$X 6$

For $+ X 6$ Types

$x \mapsto (1, 1, 0, 0)$
$d \mapsto (1, 0, 1, 0)$

For $- X 6$ Types

$x \mapsto (1, 0, 1, 0)$
$d \mapsto (1, 1, 0, 0)$

$Y 6$

For $+ Y 6$ Types

$b \mapsto (0, 0, 0, 1)$
$B \mapsto (0, 1, 1, 1)$

For $- Y 6$ Types

$b \mapsto (0, 1, 1, 1)$
$B \mapsto (0, 0, 0, 1)$

$Z 4$

For $+ Z 4$ Types

$s \mapsto (1, 0, 1, 1)$
$S \mapsto (1, 1, 0, 1)$

For $- Z 4$ Types

$s \mapsto (1, 1, 0, 1)$
$S \mapsto (1, 0, 1, 1)$

$A 1$

For $+ A 1$ Types

$i \mapsto (1, 1, 1, 0)$
$h \mapsto (1, 0, 0, 0)$

For $- A 1$ Types

$i \mapsto (1, 0, 0, 0)$
$h \mapsto (1, 1, 1, 0)$

$B 4$

For $+ B 4$ Types

$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$

For $- B 4$ Types

$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$

$Γ1$

For $+ Γ1$ Types

$m \mapsto (1, 1, 1, 1)$
$c \mapsto (1, 0, 0, 1)$

For $- Γ1$ Types

$m \mapsto (1, 0, 0, 1)$
$c \mapsto (1, 1, 1, 1)$

$Δ1$

For $+ Δ1$ Types

$q \mapsto (0, 1, 0, 1)$
$a \mapsto (0, 0, 1, 1)$

For $- Δ1$ Types

$q \mapsto (0, 0, 1, 1)$
$a \mapsto (0, 1, 0, 1)$

G. EJ Compass Result HEF ( $D_{7}$ )

G.1. Generators Used: (E, L, A, P)

$I_{D_{8}}$ (Superego)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$

$r I_{D_{8}}$ ( $P_{8} =$ Superego)

$X 1$

For $+ X 1$ Types

$x \mapsto (1, 0, 1, 0)$
$d \mapsto (1, 1, 0, 0)$

For $- X 1$ Types

$x \mapsto (1, 1, 0, 0)$
$d \mapsto (1, 0, 1, 0)$

$Y 3$

For $+ Y 3$ Types

$b \mapsto (0, 1, 0, 1)$
$B \mapsto (0, 0, 1, 1)$

For $- Y 3$ Types

$b \mapsto (0, 0, 1, 1)$
$B \mapsto (0, 1, 0, 1)$

$Z 8$

For $+ Z 8$ Types

$s \mapsto (1, 0, 0, 1)$
$S \mapsto (1, 1, 1, 1)$

For $- Z 8$ Types

$s \mapsto (1, 1, 1, 1)$
$S \mapsto (1, 0, 0, 1)$

$A 5$

For $+ A 5$ Types

$i \mapsto (1, 1, 1, 0)$
$h \mapsto (1, 0, 0, 0)$

For $- A 5$ Types

$i \mapsto (1, 0, 0, 0)$
$h \mapsto (1, 1, 1, 0)$

$B 8$

For $+ B 8$ Types

$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$

For $- B 8$ Types

$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$

$Γ4$

For $+ Γ4$ Types

$m \mapsto (1, 1, 0, 1)$
$c \mapsto (1, 0, 1, 1)$

For $- Γ4$ Types

$m \mapsto (1, 0, 1, 1)$
$c \mapsto (1, 1, 0, 1)$

$Δ2$

For $+ Δ2$ Types

$q \mapsto (0, 0, 0, 1)$
$a \mapsto (0, 1, 1, 1)$

For $- Δ2$ Types

$q \mapsto (0, 1, 1, 1)$
$a \mapsto (0, 0, 0, 1)$

H. Perpendicular Club Quadra Vertedness ( $D_{8}$ )

H.1. Generators Used: (E, L, I, P)

$I_{D_{8}}$ (Superego)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$

$r I_{D_{8}}$ ( $P_{8} =$ Superego)

Extroverted/Introverted

For Extroverted Types

$a \mapsto (0, 0, 0, 1)$
$q \mapsto (0, 1, 1, 1)$

For Introverted Types

$a \mapsto (0, 1, 1, 1)$
$q \mapsto (0, 0, 0, 1)$

Irrational/Rational

For Irrational Types

$B \mapsto (0, 0, 1, 1)$
$b \mapsto (0, 1, 0, 1)$

For Rational Types

$B \mapsto (0, 1, 0, 1)$
$b \mapsto (0, 0, 1, 1)$

Static/Dynamic

For Static Types

$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$

For Dynamic Types

$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$

Democratic/Aristocratic

For Democratic Types

$S \mapsto (1, 1, 1, 1)$
$s \mapsto (1, 0, 0, 1)$

For Aristocratic Types

$S \mapsto (1, 0, 0, 1)$
$s \mapsto (1, 1, 1, 1)$

Positivist/Negativist

For Positivist Types

$h \mapsto (1, 1, 1, 0)$
$i \mapsto (1, 0, 0, 0)$

For Negativist Types

$h \mapsto (1, 0, 0, 0)$
$i \mapsto (1, 1, 1, 0)$

Process/Result

For Process Types

$x \mapsto (1, 0, 1, 0)$
$d \mapsto (1, 1, 0, 0)$

For Result Types

$x \mapsto (1, 1, 0, 0)$
$d \mapsto (1, 0, 1, 0)$

Questim/Declatim

For Questim Types

$m \mapsto (1, 1, 0, 1)$
$c \mapsto (1, 0, 1, 1)$

For Declatim Types

$m \mapsto (1, 0, 1, 1)$
$c \mapsto (1, 1, 0, 1)$

I. Activation Quasi-Identity HEF ( $D_{9}$ )

I.1. Generators Used: (E, S, I, P)

$I_{D_{9}}$ (Challenge Response Groups)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$
$m \mapsto (1, 0, 1, 1)$
$c \mapsto (1, 1, 0, 1)$

$r I_{D_{9}}$ ( $P_{9} =$ Positivity Groups)

Extroverted/Introverted

For Extroverted Types

$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$
$S \mapsto (1, 0, 0, 1)$
$s \mapsto (1, 1, 1, 1)$

For Introverted Types

$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$
$S \mapsto (1, 1, 1, 1)$
$s \mapsto (1, 0, 0, 1)$

Democratic/Aristocratic

For Democratic Types

$x \mapsto (1, 1, 0, 0)$
$d \mapsto (1, 0, 1, 0)$
$q \mapsto (0, 1, 1, 1)$
$a \mapsto (0, 0, 0, 1)$

For Aristocratic Types

$x \mapsto (1, 0, 1, 0)$
$d \mapsto (1, 1, 0, 0)$
$q \mapsto (0, 0, 0, 1)$
$a \mapsto (0, 1, 1, 1)$

Positivist/Negativist

For Positivist Types

$h \mapsto (1, 1, 1, 0)$
$i \mapsto (1, 0, 0, 0)$
$b \mapsto (0, 1, 0, 1)$
$B \mapsto (0, 0, 1, 1)$

For Negativist Types

$h \mapsto (1, 1, 1, 0)$
$i \mapsto (1, 0, 0, 0)$
$b \mapsto (0, 1, 0, 1)$
$B \mapsto (0, 0, 1, 1)$

J. IJ Result Compass Process HEF ( $D_{10}$ )

J.1. Generators Used: (E, D, A, P)

$I_{D_{10}}$ (Superego)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$

$r I_{D_{10}}$ ( $P_{10} =$ Superego)

$X 1$

For $+ X 1$ Types

$x \mapsto (1, 1, 1, 0)$
$d \mapsto (1, 0, 0, 0)$

For $- X 1$ Types

$x \mapsto (1, 0, 0, 0)$
$d \mapsto (1, 1, 1, 0)$

$Y 8$

For $+ Y 8$ Types

$b \mapsto (0, 1, 1, 1)$
$B \mapsto (0, 0, 0, 1)$

For $- Y 8$ Types

$b \mapsto (0, 0, 0, 1)$
$B \mapsto (0, 1, 1, 1)$

$Z 1$

For $+ Z 1$ Types

$s \mapsto (1, 0, 0, 1)$
$S \mapsto (1, 1, 1, 1)$

For $- Z 1$ Types

$s \mapsto (1, 1, 1, 1)$
$S \mapsto (1, 0, 0, 1)$

$A 5$

For +A5 Types

$i \mapsto (1, 1, 0, 0)$
$h \mapsto (1, 0, 1, 0)$

For $- A 5$ Types

$i \mapsto (1, 0, 1, 0)$
$h \mapsto (1, 1, 0, 0)$

$B 4$

For $+ B 4$ Types

$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$

For $- B 4$ Types

$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$

$Γ8$

For $+ Γ8$ Types

$m \mapsto (1, 1, 0, 1)$
$c \mapsto (1, 0, 1, 1)$

For $- Γ8$ Types

$m \mapsto (1, 0, 1, 1)$
$c \mapsto (1, 1, 0, 1)$

$Δ3$

For $+ Δ3$ Types

$q \mapsto (0, 0, 1, 1)$
$a \mapsto (0, 1, 0, 1)$

For $- Δ3$ Types

$q \mapsto (0, 1, 0, 1)$
$a \mapsto (0, 0, 1, 1)$

K. EJ Result Compass Process HEF ( $D_{11}$ )

K.1. Generators Used: (E, D, A, P)

$I_{D_{11}}$ (Superego)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$

$r I_{D_{11}}$ ( $P_{11} =$ Superego)

$X 1$

For $+ X 1$ Types

$x \mapsto (1, 1, 1, 0)$
$d \mapsto (1, 0, 0, 0)$

For $- X 1$ Types

$x \mapsto (1, 0, 0, 0)$
$d \mapsto (1, 1, 1, 0)$

$Y 1$

For $+ Y 1$ Types

$b \mapsto (0, 1, 1, 1)$
$B \mapsto (0, 0, 0, 1)$

For $- Y 1$ Types

$b \mapsto (0, 0, 0, 1)$
$B \mapsto (0, 1, 1, 1)$

$Z 1$

For $+ Z 1$ Types

$s \mapsto (1, 0, 0, 1)$
$S \mapsto (1, 1, 1, 1)$

For $- Z 1$ Types

$s \mapsto (1, 1, 1, 1)$
$S \mapsto (1, 0, 0, 1)$

$A 1$

For $+ A 1$ Types

$i \mapsto (1, 0, 1, 0)$
$h \mapsto (1, 1, 0, 0)$

For $- A 1$ Types

$i \mapsto (1, 1, 0, 0)$
$h \mapsto (1, 0, 1, 0)$

$B 8$

For $+ B 8$ Types

$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$

For $- B 8$ Types

$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$

$Γ6$

For $+ Γ6$ Types

$m \mapsto (1, 1, 0, 1)$
$c \mapsto (1, 0, 1, 1)$

For $- Γ6$ Types

$m \mapsto (1, 0, 1, 1)$
$c \mapsto (1, 1, 0, 1)$

$Δ4$

For $+ Δ4$ Types

$q \mapsto (0, 0, 1, 1)$
$a \mapsto (0, 1, 0, 1)$

For $- Δ4$ Types

$q \mapsto (0, 1, 0, 1)$
$a \mapsto (0, 0, 1, 1)$

L. Mirror Conflict HEF ( $D_{12}$ )

L.1. Generators Used: (E, I, S, P)

$I_{D_{12}}$ (Positivity Groups)

$e \mapsto (0, 1, 0, 0)$
$g \mapsto (0, 0, 1, 0)$
$q \mapsto (0, 0, 0, 1)$
$a \mapsto (0, 1, 1, 1)$

$r I_{D_{12}}$ ( $P_{12} =$ Challenge Response Groups)

Static/Dynamic

For Static Types

$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$
$B \mapsto (0, 0, 1, 1)$
$b \mapsto (0, 1, 0, 1)$

For Dynamic Types

$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$
$B \mapsto (0, 1, 0, 1)$
$b \mapsto (0, 0, 1, 1)$

Democratic/Aristocratic

For Democratic Types

$m \mapsto (1, 1, 1, 1)$
$c \mapsto (1, 0, 0, 1)$
$x \mapsto (1, 1, 1, 0)$
$d \mapsto (1, 0, 0, 0)$

For Aristocratic Types

$m \mapsto (1, 0, 0, 1)$
$c \mapsto (1, 1, 1, 1)$
$x \mapsto (1, 0, 0, 0)$
$d \mapsto (1, 1, 1, 0)$

Questim/Declatim

For Questim Types

$h \mapsto (1, 0, 1, 0)$
$i \mapsto (1, 1, 0, 0)$
$S \mapsto (1, 1, 0, 1)$
$s \mapsto (1, 0, 1, 1)$

For Declatim Types

$h \mapsto (1, 0, 1, 0)$
$i \mapsto (1, 1, 0, 0)$
$S \mapsto (1, 1, 0, 1)$
$s \mapsto (1, 0, 1, 1)$

M. IP Process Compass Result HEF ( $D_{13}$ )

M.1. Generators Used: (E, S, I, P)

$I_{D_{13}}$ (Superego)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$

$r I_{D_{13}}$ ( $P_{13} =$ Superego)

$X 2$

For $+ X 2$ Types

$x \mapsto (1, 0, 0, 0)$
$d \mapsto (1, 1, 1, 0)$

For $- X 2$ Types

$x \mapsto (1, 1, 1, 0)$
$d \mapsto (1, 0, 0, 0)$

$Y 3$

For $+ Y 3$ Types

$b \mapsto (0, 0, 0, 1)$
$B \mapsto (0, 1, 1, 1)$

For $- Y 3$ Types

$b \mapsto (0, 1, 1, 1)$
$B \mapsto (0, 0, 0, 1)$

$Z 8$

For $+ Z 8$ Types

$s \mapsto (1, 0, 0, 1)$
$S \mapsto (1, 1, 1, 1)$

For $- Z 8$ Types

$s \mapsto (1, 1, 1, 1)$
$S \mapsto (1, 0, 0, 1)$

$A 6$

For $+ A 6$ Types

$i \mapsto (1, 1, 0, 0)$
$h \mapsto (1, 0, 1, 0)$

For $- A 6$ Types

$i \mapsto (1, 0, 1, 0)$
$h \mapsto (1, 1, 0, 0)$

$B 2$

For $+ B 2$ Types

$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$

For $- B 2$ Types

$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$

$Γ6$

For $+ Γ6$ Types

$m \mapsto (1, 0, 1, 1)$
$c \mapsto (1, 1, 0, 1)$

For $- Γ6$ Types

$m \mapsto (1, 1, 0, 1)$
$c \mapsto (1, 0, 1, 1)$

$Δ3$

For $+ Δ3$ Types

$q \mapsto (0, 0, 1, 1)$
$a \mapsto (0, 1, 0, 1)$

For $- Δ3$ Types

$q \mapsto (0, 1, 0, 1)$
$a \mapsto (0, 0, 1, 1)$

N. Tencer-Minaev ( $D_{14}$ )

N.1. Generators Used: (Q, A, I, D)

$I_{D_{14}}$ (Irrational/Rational)

$e \mapsto (0, 0, 0, 0)$
$d \mapsto (1, 1, 1, 0)$
$g \mapsto (0, 1, 1, 0)$
$x \mapsto (1, 0, 0, 0)$
$k \mapsto (1, 0, 0, 1)$
$h \mapsto (0, 1, 1, 1)$
$l \mapsto (1, 1, 1, 1)$
$i \mapsto (0, 0, 0, 1)$

$r I_{D_{14}}$ ( $P_{14} =$ Democratic/Aristocratic)

For Democratic Types

$a \mapsto (1, 1, 0, 0)$
$m \mapsto (0, 0, 1, 0)$
$c \mapsto (0, 1, 0, 0)$
$q \mapsto (1, 0, 1, 0)$
$S \mapsto (1, 1, 0, 1)$
$B \mapsto (0, 0, 1, 1)$
$s \mapsto (1, 0, 1, 1)$
$b \mapsto (0, 1, 0, 1)$

For Aristocratic Types

$a \mapsto (1, 0, 1, 0)$
$m \mapsto (0, 1, 0, 0)$
$c \mapsto (0, 0, 1, 0)$
$q \mapsto (1, 1, 0, 0)$
$S \mapsto (1, 0, 1, 1)$
$B \mapsto (0, 1, 0, 1)$
$s \mapsto (1, 1, 0, 1)$
$b \mapsto (0, 0, 1, 1)$

O. Reinin ( $D_{15}$ )

O.1. Generators Used: (E, N, T, P)

$I_{D_{15}}$ (Democratic/Aristocratic)

$e \mapsto (0, 0, 0, 0)$
$d \mapsto (1, 1, 1, 0)$
$a \mapsto (0, 1, 1, 1)$
$m \mapsto (1, 0, 0, 1)$
$g \mapsto (0, 1, 1, 0)$
$c \mapsto (1, 1, 1, 1)$
$q \mapsto (0, 0, 0, 1)$
$x \mapsto (1, 0, 0, 0)$

$r I_{D_{15}}$ ( $P_{15} =$ Irrational/Rational)

For Irrational Types

$S \mapsto (1, 0, 1, 1)$
$B \mapsto (0, 1, 0, 1)$
$k \mapsto (0, 0, 1, 0)$
$h \mapsto (1, 1, 0, 0)$
$s \mapsto (1, 1, 0, 1)$
$b \mapsto (0, 0, 1, 1)$
$l \mapsto (0, 1, 0, 0)$
$i \mapsto (1, 0, 1, 0)$

For Rational Types

$S \mapsto (1, 1, 0, 1)$
$B \mapsto (0, 0, 1, 1)$
$k \mapsto (0, 1, 0, 0)$
$h \mapsto (1, 0, 1, 0)$
$s \mapsto (1, 0, 1, 1)$
$b \mapsto (0, 1, 0, 1)$
$l \mapsto (0, 0, 1, 0)$
$i \mapsto (1, 1, 0, 0)$

P. EP Process Compass Result HEF ( $D_{16}$ )

P.1. Generators Used: (E, S, I, P)

$I_{D_{16}}$ (Superego)

$e \mapsto (0, 0, 0, 0)$
$g \mapsto (0, 1, 1, 0)$

$r I_{D_{16}}$ ( $P_{16} =$ Superego)

$X 2$

For $+ X 2$ Types

$x \mapsto (1, 0, 0, 0)$
$d \mapsto (1, 1, 1, 0)$

For $- X 2$ Types

$x \mapsto (1, 1, 1, 0)$
$d \mapsto (1, 0, 0, 0)$

$Y 3$

For $+ Y 3$ Types

$b \mapsto (0, 1, 1, 1)$
$B \mapsto (0, 0, 0, 1)$

For $- Y 3$ Types

$b \mapsto (0, 0, 0, 1)$
$B \mapsto (0, 1, 1, 1)$

$Z 4$

For $+ Z 4$ Types

$s \mapsto (1, 0, 0, 1)$
$S \mapsto (1, 1, 1, 1)$

For $- Z 4$ Types

$s \mapsto (1, 1, 1, 1)$
$S \mapsto (1, 0, 0, 1)$

$A 2$

For $+ A 2$ Types

$i \mapsto (1, 0, 1, 0)$
$h \mapsto (1, 1, 0, 0)$

For $- A 2$ Types

$i \mapsto (1, 1, 0, 0)$
$h \mapsto (1, 0, 1, 0)$

$B 6$

For $+ B 6$ Types

$k \mapsto (0, 1, 0, 0)$
$l \mapsto (0, 0, 1, 0)$

For $- B 6$ Types

$k \mapsto (0, 0, 1, 0)$
$l \mapsto (0, 1, 0, 0)$

$Γ8$

For $+ Γ8$ Types

$m \mapsto (1, 0, 1, 1)$
$c \mapsto (1, 1, 0, 1)$

For $- Γ8$ Types

$m \mapsto (1, 1, 0, 1)$
$c \mapsto (1, 0, 1, 1)$

$Δ4$

For $+ Δ4$ Types

$q \mapsto (0, 0, 1, 1)$
$a \mapsto (0, 1, 0, 1)$

For $- Δ4$ Types

$q \mapsto (0, 1, 0, 1)$
$a \mapsto (0, 0, 1, 1)$

Applying Churiumov’s Algebra to the Tencer-Minaev Space

Assumption: ILE = Base Vector of 1

$V_{14}$

Questim	1st-Abstract	1st-Internal	Democratic
1	1	1	1
1	1	1	0
1	1	0	1
1	1	0	0
1	0	1	1
1	0	1	0
1	0	0	1
1	0	0	0
0	1	1	1
0	1	1	0
0	1	0	1
0	1	0	0
0	0	1	1
0	0	1	0
0	0	0	1
0	0	0	0

ITR to Dichotomy Correspondences

Binary	Type	ITR	Trait
1111	ILE	Identity	Non-null
1110	IEI	Mirage	1st-Delta
1101	LII	Mirror	1st-Alpha
1100	LSE	Benefactor	Irrational
1011	ESI	Conflict	2nd-Beta
1010	EIE	Beneficiary	Democratic
1001	SEE	Super-Ego	Process
1000	SLI	Semi-dual	2nd-Alpha
0111	ILI	Extinguishment	Extroverted
0110	IEE	Kindred	1st-Abstract
0101	LIE	Quasi	1st-Delta
0100	LSI	Supervisee	Static
0011	ESE	Activity	2nd-Abstract
0010	EII	Supervisor	Positivist
0001	SEI	Dual	Questim
0000	SLE	Look-a-like	2nd-External

ITR by Trait Matrix

TIM	+V1	+V4	+D4	+D1	+C1	+C4	+A4	+A1	+A2	+A3	+C3	+C2	+D2	+D3	+V3	+V2	ITR
ILE	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	$e$
SEI	1	0	1	0	1	0	1	0	1	0	1	0	1	0	1	0	$d$
SLI	1	1	0	0	1	1	0	0	1	1	0	0	1	1	0	0	$h$
IEE	1	0	0	1	1	0	0	1	1	0	0	1	1	0	0	1	$k$
LSE	1	1	1	1	0	0	0	0	1	1	1	1	0	0	0	0	$B$
EII	1	0	1	0	0	1	0	1	1	0	1	0	0	1	0	1	$S$
ESI	1	1	0	0	0	0	1	1	1	1	0	0	0	0	1	1	$c$
LIE	1	0	0	1	0	1	1	0	1	0	0	1	0	1	1	0	$q$
IEI	1	1	1	1	1	1	1	1	0	0	0	0	0	0	0	0	$i$
SLE	1	0	1	0	1	0	1	0	0	1	0	1	0	1	0	1	$l$
SEE	1	1	0	0	1	1	0	0	0	0	1	1	0	0	1	1	$g$
ILI	1	0	0	1	1	0	0	1	0	1	1	0	0	1	1	0	$x$
LII	1	1	1	1	0	0	0	0	0	0	0	0	1	1	1	1	$m$
ESE	1	0	1	0	0	1	0	1	0	1	0	1	1	0	1	0	$a$
EIE	1	1	0	0	0	0	1	1	0	0	1	1	1	1	0	0	$b$
LSI	1	0	0	1	0	1	1	0	0	1	1	0	1	0	0	1	$s$

Hadamard Matrix Order for the Tencer-Minaev Space

$ILE LSE IEI LII SEI EII SLE ESE SLI ESI SEE EIE IEE LIE ILI LSI$

References / Further Reading

A Glossary for Elemental Notation

Orbital Traits

$st(X) / dy(X)$ = Static Element / Dynamic Element
$(X) \exists / (X) \forall$ = Democratic Element / Aristocratic Element
$?(X) / !(X)$ = Questim Element / Declatim Element
$P(X) / J(X)$ = Irrational Element / Rational Element
$(X)e / (X)i$ = Extroverted Element / Introverted Element
$↻ (X) / ↺ (X)$ = Process Element / Result Element
$(X) + / (X) - or X^{+} / X^{-} or + X / - X$ = Positivist Element / Negativist Element

Tetradic Elements

Aspect / Faculty / Domain / Macro Element

$N$ = Intuition-Base ${α Ne, β Ni, γ Ni, δ Ne}$
$T$ = Logic-Base ${α Ti, β Ti, γ Te, δ Te}$
$S$ = Sensation-Base ${α Si, β Se, γ Se, δ Si}$
$F$ = Ethics-Base ${α Fe, β Fe, γ Fi, δ Fi}$

Quadra

$α$ = Alpha Quadra ${α Ne, α Si, α Fe, α Ti}$
$β$ = Beta Quadra ${β Fe, β Ti, β Se, β Ni}$
$γ$ = Gamma Quadra ${γ Se, γ Ni, γ Te, γ Fi}$
$δ$ = Delta Quadra ${δ Te, δ Fi, δ Ne, δ Si}$

Club

$NT$ = Intuitive-Logical ${α Ne, α Ti, γ Ni, γ Te}$
$NF$ = Intuitive-Ethical ${β Fe, β Ni, δ Fi, δ Ne}$
$ST$ = Sensory-Logical ${β Ti, β Se, δ Te, δ Si}$
$SF$ = Sensory-Ethical ${α Si, α Fe, γ Se, γ Fi}$

Miscellaneous Elements/Blocks (Context: Model A)

$XY$ = $X$ is grouped with $Y$ by conjugation.
$X \to Y or X > Y$ = $X$ flows to $Y$ , using the group of Classical Intertype Relationships (i.e. beneficiary to benefactor or supervisor to supervisee).
$X \leftarrow Y or X < Y$ = $Y$ flows to $X$ , using the group of Classical Intertype Relationships (i.e. beneficiary to benefactor or supervisor to supervisee).
$X-Y$ = Ordered horizontal or skew block.
$X+Y$ = Unordered horizontal or skew block.
$X|Y$ = Unordered vertical block.
$X \ Y$ = Ordered vertical block.
$X_{max}$ = Element is ‘Base’ in Model-A or main agenda.
$X_{min}$ = Element is ‘Vulnerable’ in Model-A, or conflict element.

Quantitative Socionics (V. Talanov)

$X_{max}$ = “Most” or “excess” of this element. Could also be used to denote the ‘Base’ position in Model A. In the context of dichotomy traits, this could also be deployed in a similar fashion.
$X_{min}$ = “Least” or “deficiency” of this element. Could also be used to denote the ‘Vulnerable’ position in Model A. In the context of dichotomy traits, this could also be deployed in a similar fashion.

Tetradic Elements

Pseudo-Aspect / Pseudo-Faculty / Pseudo-Domain / Pseudo-Macro Element

$Q$ = Questimity-Base ${α Ti, β Fe, γ Fi, δ Te}$
$D$ = Declatimity-Base ${α Fe, β Ti, γ Te, δ Fi}$

“Anti” Quaternions/Tetrads

$ant (X)$ denotes the tetrad/quaternion obtained by inverting all three of $X$ ‘s defining traits, even though this would be considered to be illegal in the classical representation of the types as a 4D vector space over $F_{2}$ , an approach I will tentatively dub “Discrete Socionics”. In Discrete Socionics, the three traits cutting out a tetrad/quaternion are never independent, with the third being the sum of the other two. Talanov, however, approaches this differently. In “Continuous Socionics”, a term coined by the Discord user “Feliens”, all of the Reinin dichotomies are linearly independent and exist in continuous space, so the “types” can be described in $R^{15}$ .

Example I: Quadras and “Anti-Quadras”

$α$ = Alpha {Judicious, Merry, Democratic}
$β$ = Beta {Decisive, Merry, Aristocratic}
$γ$ = Gamma {Decisive, Serious, Democratic}
$δ$ = Delta {Judicious, Serious, Aristocratic}

$ant (α)$ = Anti-Alpha {Decisive, Serious, Aristocratic}
$ant (β)$ = Anti-Beta {Judicious, Serious, Democratic}
$ant (γ)$ = Anti-Gamma {Judicious, Merry, Aristocratic}
$ant (δ)$ = Anti-Delta {Decisive, Merry, Democratic}

Example II: Temperaments and “Anti-Temperaments”

$EP$ = Flexible-Manoeuvring {Extroverted, Irrational, Static}
$IP$ = Receptive-Adaptive {Introverted, Irrational, Dynamic}
$EJ$ = Linear-Assertive {Extroverted, Rational, Dynamic}
$IJ$ = Balanced-Stable {Introverted, Rational, Static}

$ant (EP)$ = Anti-Flexible-Manoeuvring {Introverted, Rational, Dynamic}
$ant (IP)$ = Anti-Receptive-Adaptive {Extroverted, Rational, Static}
$ant (EJ)$ = Anti-Linear-Assertive {Introverted, Irrational, Static}
$ant (IJ)$ = Anti-Balanced-Stable {Extroverted, Irrational, Dynamic}

Addendum

$ant$ is not exclusively for use when describing tetrads or quaternions, and may be deployed when describing elements belonging to a different partition space, such as dyads, for example, where instead of inverting 3 dichotomy traits, you invert all 7 of them.

A Mathematical Glossary of the Socion

Partition Spaces

Monochotomy = the hexadecadic set which comprises the full Socion, or full relevant set, determined by context.
Dichotomy = the division of a set into 2 distinct sets (traits, or octads in the context of the Socion).
Tetrachotomy = the division of a set into 4 distinct sets, or tetrads in the case of the Socion (formed by the intersection of three nontrivial dichotomies).
Octachotomy = the division of the Socion into 8 distinct sets, or dyads in the context of the Socion (formed by the intersection of 7 nontrivial dichotomies).
Hexadecachotomy = the division of the Socion into its 16 monadic elements, or types of information metabolism (TIMs), and is formed by the intersection of all elements from a dichotomy system.

Mathematical Objects

Dichotomy Spaces and Traits

$d$ = a dichotomy from a valid system of dichotomies where $d_{0}$ and $d_{1}$ are complementary traits. Alternatively, for any dichotomy, $D$ is used.
$D$ = a system of dichotomies.
$D$ = the family of all orbital-respecting dichotomies (16 in total), with the subscript $i$ denoting the system. The list of all “orbital-respecting dichotomy systems” proceeds as follows…
- $D_{1}$ = Receptive-Adaptive Result Compass Process HEF
- $D_{2}$ = Semidual Mirage HEF
- $D_{3}$ = Kindred Business HEF
- $D_{4}$ = Flexible-Manoeuvring Result Compass Process HEF
- $D_{5}$ = Parallel Club Quadra Charged Rationality
- $D_{6}$ = Balanced-Stable Process Compass Result HEF
- $D_{7}$ = Linear-Assertive Process Compass Result HEF
- $D_{8}$ = Perpendicular Club Quadra Vertedness
- $D_{9}$ = Activation Quasi-Identity HEF
- $D_{10}$ = Balanced-Stable Result Compass Process HEF
- $D_{11}$ = Linear-Assertive Result Compass Process HEF
- $D_{12}$ = Mirror Conflict HEF
- $D_{13}$ = Receptive-Adaptive Process Compass Result HEF
- $D_{14}$ = Tencer-Minaev
- $D_{15}$ = Reinin
- $D_{16}$ = Flexible-Manoeuvring Process Compass Result HEF
$V$ is the vector space associated with an $i$ dichotomy system in $D$ that acts on the sociotypes and generate induced intertype relation groups, denoted $V_{i}$ . The vectors themselves are encoded via XOR logic, so for example the zero vector corresponds to the identity element. Sometimes XNOR logic is used to express the elements, where the identity element is represented by the one vector, but the former is mostly used. Refer to TIM Dichotomy Index for the basis vectors for each dichotomy system (these correspond to the 1st order dichotomies used for boolean algebras for a system of dichotomies).
$D$ denotes the universal collection of all of dichotomy systems $D$ that may act on the set of types, $T$ .
$C_{H}$ is the class of dichotomy systems that preserve a subgroup $H < S$ . See TIM Octads Archive for more information.

Categories of Dichotomies

Mathematical Categories

Orbital $O$ : The 7 Orbital dichotomies are the dichotomies that, when intersected, define the superego dyad and correspond bijectively to the index-2 subgroups of $S$ . For any two orbital dichotomies and a binary operation between them, the output will be another orbital dichotomy in the orbital subspace.
Wall $W$ : These proport to the 8 non-orbital dichotomies in each system of dichotomies, with the complete family of wall dichotomies consisting of 144 total dichotomies. Each wall subspace is denoted $W_{i}$ which consists of 8 wall dichotomies associated with an $i$ dichotomy system. Every dichotomy space $D_{i}$ consists of a wall subspace $W_{i}$ together with the 7 orbital dichotomies, not counting the tautological dichotomy. For any two wall dichotomies in $W_{i}$ and a binary operation between them, the output will be an orbital dichotomy. However, for the binary operation between a wall dichotomy and an orbital dichotomy will result in another wall dichotomy in the same wall subspace.
Waffle: For a pair of dichotomy systems $D_{i}$ and $D_{j}$ , and a pair of their associated wall subspaces $W_{i}$ and $W_{j}$ , a “waffle” dichotomy is the output of the product of one dichotomy in $W_{i}$ and another in $W_{j}$ . Exhausting this for all wall dichotomies in the relevant systems forms a wall subspace, that when combined with the 7 orbital dichotomies forms its associated independent dichotomy system. For any two waffle dichotomies in the same subspace and a binary operation between them, the output will always be an orbital dichotomy. However, for the binary operation between a waffle dichotomy and an orbital dichotomy will result in another waffle dichotomy in the same waffle subspace. Group-theoretic counting (via Lagrange’s Theorem and closure constraints) shows there are 15 independent waffle subspaces, with each subspace consisting of 8 waffle dichotomies. Moreover, all waffle dichotomies, like the orbital dichotomies, keep superego dyads invariant, meaning that for any trait in a waffle dichotomy $D$ , with $D_{0}$ and $D_{1}$ being complementary traits in $D$ , if a type $t$ is in the trait $D_{0}$ its superego counterpart $g (t)$ is also in $D_{0}$ .

Dichotomy Classification Notation

Orbital Subsets

The ‘Vector’ set $V$ is the set of dichotomies, that when intersected, form the ‘Challenge Response Groups’ tetrachotomy. The remaining 4 orbital dichotomies together form the ‘Converse’ set, denoted $C$ .
The ‘General’ set $G$ is the set of dichotomies, that when intersected, form the ‘Temperaments’ tetrachotomy. The remaining 4 orbital dichotomies together form the ‘Supralocal’ set, denoted $U$ .
The ‘Orientation’ set $O$ is the set of dichotomies, that when intersected, form the ‘Positivity Groups’ or ‘Forms of Will’ tetrachotomy. The remaining 4 orbital dichotomies together form the ‘Pivotal’ set, denoted $P$ .
The ‘Displacement’ set $Δ$ is the set of dichotomies, that when intersected, form the ‘Displacement’ tetrachotomy. The remaining 4 orbital dichotomies form the ‘Extrapolative’ set, denoted $E$ .
The ‘Central’ set $Z$ is the set of dichotomies, that when intersected, form the ‘Stress Resistance’ tetrachotomy. The remaining 4 orbital dichotomies form the ‘Dihedral’ or ‘Square’ set, denoted $S$ .

Wall Subsets (Tencer-Minaev and Reinin)

The wall subspace $W_{14}$ can be divided into two sets, namely ‘Aristocratic’ and ‘Democratic’, denoted $A$ and $D$ , respectively. The elements of $W_{14}$ are as follows:
- $A_{1}$ = 1st-Internal / 1st-External
- $A_{2}$ = 1st-Delta / 1st-Beta
- $A_{3}$ = 2nd-External / 2nd-Internal
- $A_{4}$ = 2nd-Beta / 2nd-Delta
- $D_{1}$ = 1st-Abstract / 1st-Involved
- $D_{2}$ = 1st-Alpha / 1st-Gamma
- $D_{3}$ = 2nd-Abstract / 2nd-Involved
- $D_{4}$ = 2nd-Alpha / 2nd-Gamma
The wall subspace $W_{15}$ can be divided into two sets, namely ‘Rational’ and ‘Irrational’, denoted $R$ and $I$ , respectively. The elements of $W_{15}$ are as follows:
- $R_{1}$ = Logical / Ethical
- $R_{2}$ = Merry / Serious
- $R_{3}$ = Constructivist / Emotivist
- $R_{4}$ = Yielding / Obstinate
- $I_{1}$ = Intuitive / Sensory
- $I_{2}$ = Judicious / Decisive
- $I_{3}$ = Tactical / Strategic
- $I_{4}$ = Carefree / Farsighted

Intertype Relations

$S$ : This is the group of all intertype relations in Socionics. This group is isomorphic to $D_{4} \times Z_{2}$ (the direct product of the dihedral group of order 8 and the cyclic group of order 2). The elements of $S$ are as follows:
- $e$ identity, or identical
- $d$ dual
- $a$ activator
- $m$ mirror
- $g$ superego
- $c$ conflict
- $q$ quasi-identical
- $x$ extinguishment, or contrary
- $S$ supervisor
- $B$ benefactor
- $k$ kindred
- $h$ semidual, or half-dual
- $s$ supervisee
- $b$ beneficiary
- $l$ business, or lookalike
- $i$ mirage, or illusory

A-Models

$A [S]$ : Model defined by the full transitive $D_{4} \times Z_{2}$ action on the set of 8 functions. Baseline Model A with the Informational Metabolism Elements (IMEs).
$A [S / U_{1}]$ : Model that is theoretical. Democratic/Aristocratic $≅ Z_{2}^{3}$ serves as the basis here, which has a transitive action on the set of 8 functions.
$A [S / U_{2}]$ : Model deployed by the School of Systemic Socionics (SSS). The basis is Questim/Declatim $≅ D_{4}$ which acts transitively on the set of 8 functions.
$A [S / U_{3}]$ : Model deployed by the School of Classical Socionics (SCS) and School of Humanitarian Socionics (SHS) for Model G. The basis is Process/Result $≅ Z_{2} \times Z_{4}$ which acts transitively on the set of 8 functions.
$A [S / U_{4}]$ : Model that is theoretical. Positivist/Negativist $≅ D_{4}$ is the basis here, which acts transitively on the set of 8 functions.

V-Models

$V [S]$ : Model defined by the full transitive $D_{4} \times Z_{2}$ action on the set of 8 functions. Baseline Model V with the Mirror Elements (MEs).
$V [S / C_{1}]$ : Model that is theoretical. Irrational/Rational $≅ Z_{2}^{3}$ serves as the basis here, which has a transitive action on the set of 8 functions.
$V [S / C_{2}]$ : Theoretical model. The basis is Extroverted/Introverted $≅ D_{4}$ which acts transitively on the set of 8 functions.
$V [S / C_{3}]$ : Model deployed by the School of Classical Socionics (SCS) and School of Humanitarian Socionics (SHS) for Model G. The basis is Process/Result $≅ Z_{2} \times Z_{4}$ which acts transitively on the set of 8 functions.
$V [S / C_{4}]$ : Model that is theoretical. Positivist/Negativist $≅ D_{4}$ is the basis here, which acts transitively on the set of 8 functions.

This is sometimes referred to as the “Varlawend” spaces. ↩
A general dichotomy system $D$ is said to lie outside $D$ if it fails to preserve the full orbital subspace. Such systems may exhibit system-relative invariances, but do not admit the selector structure or induced representations developed here. Systems such as the Keirsey-Berens dichotomies, while structurally interesting, do not preserve the universal orbital core and therefore fall outside of $D$ . ↩
For the list of subgroups for all small groups, check out: https://en.wikipedia.org/wiki/List_of_small_groups. ↩
Intuitively, the invariant subgroup may be viewed as a ‘centriole’ around which relational variance is organised. ↩
For each orbital-respecting dichotomy system $D_{i}$ , the associated vector space of relations $V_{i}$ acts regularly on a 16-element set $X_{i}$ (the set of all functions). In GAP’s transitive group classification, this action corresponds to $16 T_{3}$ , the regular permutation representation of $Z_{2}^{4}$ . For the list of all transitive permutation groups (along with their corresponding GAP labels) up to order 31, check out: https://people.maths.bris.ac.uk/~matyd/GroupNames/T31.html. ↩
The selector signature map $σ : T \to Z_{2}^{m - 1}$ does not embed types into a vector space. Rather, it records discrete selector outcomes across non-invariant cosets. The representation space $V_{i} ≅ Z_{2}^{4}$ remains the sole algebraic action space. ↩

E	L	S	P	E $\times$ L $\times$ (S $\times$ P)
1	1	1	1	1
1	1	1	0	0
1	1	0	1	0
1	0	1	1	0
0	1	1	1	0
1	1	0	0	1
1	0	1	0	1
1	0	0	1	1
0	1	1	0	1
0	1	0	1	1
0	0	1	1	1
1	0	0	0	0
0	1	0	0	0
0	0	1	0	0
0	0	0	1	0
0	0	0	0	1

Questim	1st-Abstract	1st-Internal	Democratic
1	1	1	1
1	1	1	0
1	1	0	1
1	1	0	0
1	0	1	1
1	0	1	0
1	0	0	1
1	0	0	0
0	1	1	1
0	1	1	0
0	1	0	1
0	1	0	0
0	0	1	1
0	0	1	0
0	0	0	1
0	0	0	0

E	L	S	P	E $\times$ L $\times$ (S $\times$ P)
1	1	1	1	1
1	1	1	0	0
1	1	0	1	0
1	0	1	1	0
0	1	1	1	0
1	1	0	0	1
1	0	1	0	1
1	0	0	1	1
0	1	1	0	1
0	1	0	1	1
0	0	1	1	1
1	0	0	0	0
0	1	0	0	0
0	0	1	0	0
0	0	0	1	0
0	0	0	0	1

Questim	1st-Abstract	1st-Internal	Democratic
1	1	1	1
1	1	1	0
1	1	0	1
1	1	0	0
1	0	1	1
1	0	1	0
1	0	0	1
1	0	0	0
0	1	1	1
0	1	1	0
0	1	0	1
0	1	0	0
0	0	1	1
0	0	1	0
0	0	0	1
0	0	0	0

Socion Archive

Explorer

Master Document

Master Reference Document

Table of Contents

Models

Classification of Models

Table of Models

Footnotes

Further Reading

Models

Model-W

Dichotomy Classifications (Modern Tencer-Minaev)

Classes of IM Dichotomies

Sets

Vector Set

Aristocratic Set

Democratic Set

Converse Set

General Set

Supralocal Set

Accepting Set

Producing Set

Faculty Set

Axis Set (Q = Quadra)

Central Set

Square / Dihedral Set

Displacement Set

Extrapolative Set

Orientation Set

Pivotal Set

Orbital / Ordinal Set - (V∪C)∈O

Non-Orbital / Cardinal / Wall Set - (A∪D)∈W14​

Level One Set

Level Two Set

Level Three Set

Level Four Set

Universal Set

Mathematical Correspondences

Alphabetic Correspondences

Axioms Written as an Operation

Numeric Correspondences

Axioms Written as an Operation

Cayley Table for D14​

IM Octads Index

Disclaimer

Notation

Orbital / Ordinal Octads (O)

Vector Octads (V)

Valid / Null (V1​)

Static / Dynamic (V2​)

Descriptive / Prescriptive (V3​)

Divergent / Convergent (V4​)

Converse Octads (C)

Irrational / Rational (C1​)

Extroverted / Introverted (C2​)

Evolutive / Involutive (C3​)

Constructive / Corrective (C4​)

Wall / Cardinal / Non-Orbital Octads (W14​)

Aristocratic Octads (A)

Imaginative / Concrete (A1​)

Absorptive / Directive (A2​)

Structuring / Expansive (A3​)

Projective / Reflective (A4​)

Democratic Octads (D)

Conceptual / Experiential (D1​)

Systemic / Pragmatic (D2​)

Illustrative / Transformative (D3​)

Formative / Emergent (D4​)

Classes of Tetrachotomies

Orbital Class O

Non-Orbital Classes O

Static/Dynamic Class V2​

Democratic/Aristocratic Class V3​

Questim/Declatim Class V4​

Irrational/Rational Class C1​

Extroverted/Introverted Class C2​

Process/Result Class C3​

Positivist/Negativist Class C4​

Additional Note

Axis Set ( $Q$ = Quadra)

Orbital / Ordinal Set - $(V \cup C) \in O$

Non-Orbital / Cardinal / Wall Set - $(A \cup D) \in W_{14}$

Cayley Table for $D_{14}$

Orbital / Ordinal Octads ( $O$ )

Vector Octads ( $V$ )

Valid / Null ( $V_{1}$ )

Static / Dynamic ( $V_{2}$ )

Descriptive / Prescriptive ( $V_{3}$ )

Divergent / Convergent ( $V_{4}$ )

Converse Octads ( $C$ )

Irrational / Rational ( $C_{1}$ )

Extroverted / Introverted ( $C_{2}$ )

Evolutive / Involutive ( $C_{3}$ )

Constructive / Corrective ( $C_{4}$ )

Wall / Cardinal / Non-Orbital Octads ( $W_{14}$ )

Aristocratic Octads ( $A$ )

Imaginative / Concrete ( $A_{1}$ )

Absorptive / Directive ( $A_{2}$ )

Structuring / Expansive ( $A_{3}$ )

Projective / Reflective ( $A_{4}$ )

Democratic Octads ( $D$ )

Conceptual / Experiential ( $D_{1}$ )

Systemic / Pragmatic ( $D_{2}$ )

Illustrative / Transformative ( $D_{3}$ )

Formative / Emergent ( $D_{4}$ )

Orbital Class $O$

Non-Orbital Classes $\overline{O}$

Static/Dynamic Class $V_{2}$

Democratic/Aristocratic Class $V_{3}$

Questim/Declatim Class $V_{4}$

Irrational/Rational Class $C_{1}$

Extroverted/Introverted Class $C_{2}$

Process/Result Class $C_{3}$

Positivist/Negativist Class $C_{4}$

Semidual Mirage HEF System ( $D_{2}$ )

Tencer-Minaev System ( $D_{14}$ )

E	L	S	P	E $\times$ L $\times$ (S $\times$ P)
1	1	1	1	1
1	1	1	0	0
1	1	0	1	0
1	0	1	1	0
0	1	1	1	0
1	1	0	0	1
1	0	1	0	1
1	0	0	1	1
0	1	1	0	1
0	1	0	1	1
0	0	1	1	1
1	0	0	0	0
0	1	0	0	0
0	0	1	0	0
0	0	0	1	0
0	0	0	0	1

Questim	1st-Abstract	1st-Internal	Democratic
1	1	1	1
1	1	1	0
1	1	0	1
1	1	0	0
1	0	1	1
1	0	1	0
1	0	0	1
1	0	0	0
0	1	1	1
0	1	1	0
0	1	0	1
0	1	0	0
0	0	1	1
0	0	1	0
0	0	0	1
0	0	0	0