Difference between revisions of "Talk:Peter-Weyl theorem"
From Encyclopedia of Mathematics
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In the paragraph about consequences of the theorem, $\phi(\alpha)\neq e$ doesn 't make sense to me. Perhaps, the author meant $\phi(\alpha)\neq \phi(e)$? | In the paragraph about consequences of the theorem, $\phi(\alpha)\neq e$ doesn 't make sense to me. Perhaps, the author meant $\phi(\alpha)\neq \phi(e)$? | ||
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| + | :I guess, the author denotes by $e$ the unit of the relevant group (even if different groups coexist in a single expression). Maybe indeed $\phi(\alpha)\neq \phi(e)$ is better. | ||
| + | :(And please do not forget to sign your messages with four tildas.) [[User:Boris Tsirelson|Boris Tsirelson]] ([[User talk:Boris Tsirelson|talk]]) 17:35, 23 May 2014 (CEST) | ||
Latest revision as of 15:35, 23 May 2014
In the paragraph about consequences of the theorem, $\phi(\alpha)\neq e$ doesn 't make sense to me. Perhaps, the author meant $\phi(\alpha)\neq \phi(e)$?
- I guess, the author denotes by $e$ the unit of the relevant group (even if different groups coexist in a single expression). Maybe indeed $\phi(\alpha)\neq \phi(e)$ is better.
- (And please do not forget to sign your messages with four tildas.) Boris Tsirelson (talk) 17:35, 23 May 2014 (CEST)
How to Cite This Entry:
Peter-Weyl theorem. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Peter-Weyl_theorem&oldid=32212
Peter-Weyl theorem. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Peter-Weyl_theorem&oldid=32212