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)

Socion Archive

Explorer

Classification of Models

Table of Models

Footnotes

Further Reading

Graph View

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