example 14.79 The Heisenberg algebra

open in the book · parts/02-mathematical-methods/12-lie-groups-fibre-bundles.tex:3519 · p. 581

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example 14.79: The Heisenberg algebra14.79definition 14.74: Coboundary and triviality14.74proposition 14.73: The extension datum is a 2-cocycle14.73definition 14.75: The classifying group14.75proposition A.419: The coboundariesA.419proposition 14.76: H^2 classifies the central extensions14.76definition 14.72: Central extension14.72proposition 25.14: The Galilei cocycle is not a coboundary25.14theorem 15.34: The truncation tower is a tower of central extensions15.34proof : ch:12-lie-groups-fibre-bundles@proof-35proof

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depends_on Coboundary and triviality declared parts/02-mathematical-methods/12-lie-groups-fibre-bundles.tex:3535
depends_on The extension datum is a $2$-cocycle declared parts/02-mathematical-methods/12-lie-groups-fibre-bundles.tex:3535