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A
note on groups with finite dual spaces
Lawrence Wasson Baggett |
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Vol. 31 (1969), No. 3, 569–572
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Abstract |
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If a locally compact group has only a finite number of inequivalent irreducible unitary representations, then one is tempted to conjecture that it is a finite group. The conjecture is known to be true in certain special cases. We present here a proof in case the group satisfies the second axiom of countability. |
Mathematical Subject Classification
Primary: 22.20
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Milestones
Received: 7 March 1969
Published: 1 December 1969
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Authors |
| Lawrence Wasson Baggett | |
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