Supplement I (Ex)

Latest revision as of 01:17, 1 June 2012

Let $<wikitex>; Let $K \subset \partial \Delta^{m+1}$ and define $\Sigma^m$ as in the lecture. Show that if we consider $K' \subset (\Sigma^m)'$ then we have the identification $$ \sigma^{\ast} \cap K' = D(\sigma,K) $$ </wikitex> == References == {{#RefList:}} [[Category:Exercises]] [[Category:Exercises with solution]]K \subset \partial \Delta^{m+1}$ and define $\Sigma^m$ as in the lecture. Show that if we consider $K' \subset (\Sigma^m)'$ then we have the identification

$$\displaystyle \sigma^{\ast} \cap K' = D(\sigma,K)$$

References