example 4.79 The Poincaré group

open in the book · parts/02-mathematical-methods/02-algebraic-structures.tex:2988 · p. 94

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example 4.79: The Poincaré group4.79definition 4.73: External semidirect product4.73proposition 4.75: The two factors inside the semidirect product4.75definition 4.1: Cartesian product4.1definition 4.43: Group homomorphism4.43proposition 4.72: The automorphism group4.72example 4.78: The Euclidean group4.78proposition 4.74: The semidirect product is a group4.74proposition 18.20: The Galilean group18.20theorem 4.76: Internal characterization of the semidirect product4.76definition 4.60: Normal subgroup4.60definition 4.67: Product of subgroups4.67proposition 4.77: When a semidirect product is direct4.77proof : ch:02-algebraic-structures@proof-29proof

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depends_on External semidirect product declared parts/02-mathematical-methods/02-algebraic-structures.tex:3015
depends_on The two factors inside the semidirect product declared parts/02-mathematical-methods/02-algebraic-structures.tex:3015