Revision as of 00:41, 22 April 2025 by Bot (Created page with "<div class="d-none"><math> \newcommand{\mathds}{\mathbb}</math></div> {{Alert-warning|This article was automatically generated from a tex file and may contain conversion errors. If permitted, you may login and edit this article to improve the conversion. }}Extract from the general theory developed above a concise proof for the fact that the Pauli matrix model <math display="block"> \pi:C(S_4^+)\subset M_4(C(SU_2)) </math> <math display="block"> \pi(u_{ij})=[x\to P...")
BBot
Apr 22'25
Exercise
[math]
\newcommand{\mathds}{\mathbb}[/math]
This article was automatically generated from a tex file and may contain conversion errors. If permitted, you may login and edit this article to improve the conversion.
Extract from the general theory developed above a concise proof for the fact that the Pauli matrix model
[[math]]
\pi:C(S_4^+)\subset M_4(C(SU_2))
[[/math]]
[[math]]
\pi(u_{ij})=[x\to Proj(c_ixc_j)]
[[/math]]
where [math]x\in SU_2[/math], and [math]c_1,c_2,c_3,c_4[/math] are the Pauli matrices, is faithful.