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Daisy
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In the book, a guide to quantum groups. I find a mistake,

the $H_{\alpha}$ should be defined $H_{\alpha}=E_{11}-E_{22}$.

The Casimir element $t_{0}=\sum_{i}\frac{n}{n-1} E_{ii}\otimes E_{ii}-\sum_{i\neq j}\frac{1}{n}E_{ii}\otimes E_{jj}$. You can see the following paper for more detail. http://arxiv.org/pdf/math/9901079v3.pdf .

In the book, a guide to quantum groups. I find a mistake,

the $H_{\alpha}$ should be defined $H_{\alpha}=E_{11}-E_{22}$.

The Casimir element $t_{0}=\sum_{i}\frac{n}{n-1} E_{ii}\otimes E_{ii}-\sum_{i\neq j}\frac{1}{n}E_{ii}\otimes E_{jj}$

In the book, a guide to quantum groups. I find a mistake,

the $H_{\alpha}$ should be defined $H_{\alpha}=E_{11}-E_{22}$.

The Casimir element $t_{0}=\sum_{i}\frac{n}{n-1} E_{ii}\otimes E_{ii}-\sum_{i\neq j}\frac{1}{n}E_{ii}\otimes E_{jj}$. You can see the following paper for more detail. http://arxiv.org/pdf/math/9901079v3.pdf .

Source Link
Daisy
  • 348
  • 1
  • 6

In the book, a guide to quantum groups. I find a mistake,

the $H_{\alpha}$ should be defined $H_{\alpha}=E_{11}-E_{22}$.

The Casimir element $t_{0}=\sum_{i}\frac{n}{n-1} E_{ii}\otimes E_{ii}-\sum_{i\neq j}\frac{1}{n}E_{ii}\otimes E_{jj}$