such that .
By employing the Double Coset Counting Formula we have , and since then such that .
But so , hence, having , this implies that , where .
Then, for with we deduce it is
double coset counting formula
Filed under algebra, group theory, math, word algebra
Tagged as Sylow, Sylow's theorems
Reblogged this on ianmarqz and commented:
then , for some .
Fill in your details below or click an icon to log in:
You are commenting using your WordPress.com account. ( Log Out / Change )
You are commenting using your Twitter account. ( Log Out / Change )
You are commenting using your Facebook account. ( Log Out / Change )
You are commenting using your Google+ account. ( Log Out / Change )
Connecting to %s
Notify me of new comments via email.
Mö x I