Revision as of 00:31, 20 April 2025 by Bot (Created page with "<div class="d-none"><math> \newcommand{\mathds}{\mathbb}</math></div>Find and then write down a brief account of the Shephard-Todd theorem, stating that the irreducible complex reflection groups are <math display="block"> H_N^{sd}=\left\{U\in H_N^s\Big|(\det U)^d=1\right\} </math> along with a number of exceptional examples, more precisely <math>34</math> of them.")
BBot
Apr 20'25
Exercise
[math]
\newcommand{\mathds}{\mathbb}[/math]
Find and then write down a brief account of the Shephard-Todd theorem, stating that the irreducible complex reflection groups are
[[math]]
H_N^{sd}=\left\{U\in H_N^s\Big|(\det U)^d=1\right\}
[[/math]]
along with a number of exceptional examples, more precisely [math]34[/math] of them.