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lecture-notes

Classical groups: detailed lecture notes

Robert A. Wilson

Use in this reference: Linked for verification. No redistribution licence is asserted; this dataset contains original summaries and selected mathematical facts, not source tables.

Relevant material: Sections 3.2–3.5

Dependent assertions

16 assertions in this edition cite this source.

RecordAssertionSource locator
PSp(2n,q)DefinitionSections 3.2.1–3.2.2
PSp(2n,q)Parameter domainSections 3.2.1–3.2.2
PSp(2n,q)Scope and restrictionsSections 3.2.1–3.2.2
PSp(2n,q)OrderSection 3.2.1, order and scalar quotient
PSp(2n,q)Exceptions and identificationsSections 3.2.1–3.2.2
PSp(2n,q)Exceptions and identificationsSection 3.2.2
PΩ(2n+1,q)DefinitionSection 3.4, orthogonal groups in odd characteristic
PΩ(2n+1,q)Parameter domainSection 3.4, orthogonal groups in odd characteristic
PΩ(2n+1,q)Scope and restrictionsSection 3.4, orthogonal groups in odd characteristic
PΩ(2n+1,q)Conventions and useSection 3.4, orthogonal groups in odd characteristic
PΩ⁺(2n,q)DefinitionSections 3.4–3.5, plus type and projective Ω groups
PΩ⁺(2n,q)Parameter domainSections 3.4–3.5, plus type and projective Ω groups
PΩ⁺(2n,q)Scope and restrictionsSections 3.4–3.5, plus type and projective Ω groups
PΩ⁻(2n,q)DefinitionSections 3.4–3.5, minus type and projective Ω groups
PΩ⁻(2n,q)Parameter domainSections 3.4–3.5, minus type and projective Ω groups
PΩ⁻(2n,q)Scope and restrictionsSections 3.4–3.5, minus type and projective Ω groups

Source identifier: finite-wilson-classical-notes. Source attribution does not imply endorsement of this website.