trureturingGitHub MATHEMATICAL ATLAS

FiniteGroups / CONCEPT

Part IIUnitary Intrinsic Prescribed Product

The diagonal and field components define genuine automorphisms of the literal determinant-one Hermitian SU carrier. Steinberg commutation proves inverse closure. Positive-U and negative-L value products retain q/e, uniform constants before all fields/ranks>=6 above the field cutoff and one right-inner correction before all targets in the respective actual subgroups.

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DIRECT PREREQUISITES2
DIRECT CONSEQUENCES3
PROOF DEPTH51
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THEOREM

actual uniform intrinsic positive q over e product

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Part IIUnitary Prescribed Lower ProductPart IIUnitary Prescribed LowerProductUnitary Sylow CarrierUnitary Sylow CarrierPart IIUnitary Intrinsic Prescribed ProductPart IIUnitary IntrinsicPrescribed ProductPart IIUnitary Intrinsic Block ProductPart IIUnitary Intrinsic BlockProductPart IIUnitary Projective Prescribed ProductPart IIUnitary ProjectivePrescribed ProductPart IIUnitary Whole Graph Projective ProductPart IIUnitary Whole GraphProjective Product
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Status
Closed
Depth
51
Layer
D5/S3
Domain
FiniteGroups
Node ID
D5/S3/FiniteGroups/NikolovSegal/Unitary/PartIIUnitaryIntrinsicPrescribedProduct
Repository path
D5/S3/FiniteGroups/NikolovSegal/Unitary/PartIIUnitaryIntrinsicPrescribedProduct.lean
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sha256:099187d7dec45101df1543521dfae400188aaa00645a3a61e95e49a3c2be8108
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535a6648df930c3bfdca8a945bfcebdb0d0e1ec7
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b898bd4223ba7e28b9490cfb432638d5338589a1

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