Theorie der Transformationsgruppen¶
Lie, S. Theorie der Transformationsgruppen.
Cited by¶
1 citation across 1 artifact.
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Primes¶
- Commutativity
- non-commuting observables satisfy Heisenberg's uncertainty principle (position and momentum have \([x, p] = i\hbar\)); commutator algebra in Lie groups and Lie algebras, where Lie (1888) developed the bracket structure capturing infinitesimal non-commutativity
This source1. Leipzig: Teubner, 1888 (3 vols., 1888–1893). Develops the bracket structure of infinitesimal transformations (Lie bracket) capturing infinitesimal non-commutativity — supports the commutator-algebra-in-Lie-groups claim.
- non-commuting observables satisfy Heisenberg's uncertainty principle (position and momentum have \([x, p] = i\hbar\)); commutator algebra in Lie groups and Lie algebras, where Lie (1888) developed the bracket structure capturing infinitesimal non-commutativity
Verification¶
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