Comments for Theorem of the week
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Expositions of interesting mathematical resultsWed, 22 Feb 2017 11:08:37 +0000hourly1http://wordpress.com/Comment on Groups and Group Actions: Lecture 1 by Groups and Group Actions: Lecture 2 | Theorem of the week
https://theoremoftheweek.wordpress.com/2017/02/15/groups-and-group-actions-lecture-1-3/#comment-7182
Wed, 22 Feb 2017 11:08:37 +0000http://theoremoftheweek.wordpress.com/?p=2487#comment-7182[…] of interesting mathematical results « Groups and Group Actions: Lecture 1 Groups and Group Actions: Lecture 3 […]
]]>Comment on Theorem 32: the angle at the centre is twice the angle at the circumference by Rayyanu Abdulkarim
https://theoremoftheweek.wordpress.com/2010/07/17/theorem-32-the-angle-at-the-centre-is-twice-the-angle-at-the-circumference/#comment-7063
Tue, 11 Oct 2016 16:36:56 +0000http://theoremoftheweek.wordpress.com/?p=665#comment-7063Fantastic solution
]]>Comment on Analysis I: Lecture 0 by theoremoftheweek
https://theoremoftheweek.wordpress.com/2013/01/11/analysis-i-lecture-0/#comment-6981
Fri, 17 Jun 2016 09:09:58 +0000http://theoremoftheweek.wordpress.com/?p=1683#comment-6981Sorry, it’s not behind a firewall, it’s because I moved jobs and so my Cambridge webpages disappeared. There’s a link on my website (now at Oxford): http://people.maths.ox.ac.uk/neale/AnalysisI2013.html
Hope that helps!
]]>Comment on Analysis I: Lecture 0 by Alison Scott
https://theoremoftheweek.wordpress.com/2013/01/11/analysis-i-lecture-0/#comment-6980
Fri, 17 Jun 2016 09:01:14 +0000http://theoremoftheweek.wordpress.com/?p=1683#comment-6980Hi Vicky. I note that your “sheet of key questions” for analysis is stuck behind a Cambridge firewall — is it available elsewhere on the web?
]]>Comment on Groups and Group Actions: Lecture 16 by theoremoftheweek
https://theoremoftheweek.wordpress.com/2016/05/18/groups-and-group-actions-lecture-16-2/#comment-6977
Tue, 31 May 2016 11:49:34 +0000http://theoremoftheweek.wordpress.com/?p=2476#comment-6977hedgehogmaths has a video going through the statement and proof of Lagrange’s Theorem https://www.youtube.com/channel/UCBGhXXBCAzbzQV65JZoGhjw

More videos to follow.

]]>Comment on Theorem 10: Lagrange’s theorem in group theory by theoremoftheweek
https://theoremoftheweek.wordpress.com/2009/10/18/theorem-10-lagranges-theorem-in-group-theory/#comment-6976
Tue, 31 May 2016 11:49:28 +0000http://theoremoftheweek.wordpress.com/?p=306#comment-6976hedgehogmaths has a video going through the statement and proof of Lagrange’s Theorem https://www.youtube.com/channel/UCBGhXXBCAzbzQV65JZoGhjw
]]>Comment on Groups and Group Actions: Lecture 8 by theoremoftheweek
https://theoremoftheweek.wordpress.com/2016/03/10/groups-and-group-actions-lecture-8-2/#comment-6975
Tue, 31 May 2016 11:49:26 +0000http://theoremoftheweek.wordpress.com/?p=2390#comment-6975hedgehogmaths has a video going through the statement and proof of Lagrange’s Theorem https://www.youtube.com/channel/UCBGhXXBCAzbzQV65JZoGhjw
]]>Comment on Theorem 10: Lagrange’s theorem in group theory by quietfire17
https://theoremoftheweek.wordpress.com/2009/10/18/theorem-10-lagranges-theorem-in-group-theory/#comment-6965
Sun, 15 May 2016 00:51:22 +0000http://theoremoftheweek.wordpress.com/?p=306#comment-6965“This is not hard, but this post is getting rather long so I think that I’ll skip it.”

This really should be the most important part of your post, but instead you included everything around it.

]]>Comment on Groups and Group Actions: Lecture 13 by Groups and Group Actions: Lecture 14 | Theorem of the week
https://theoremoftheweek.wordpress.com/2016/05/09/groups-and-group-actions-lecture-13-2/#comment-6963
Wed, 11 May 2016 10:01:00 +0000http://theoremoftheweek.wordpress.com/?p=2448#comment-6963[…] Expositions of interesting mathematical results « Groups and Group Actions: Lecture 13 […]
]]>Comment on Groups and Groups Actions: Lecture 12 by Groups and Group Actions: Lecture 13 | Theorem of the week
https://theoremoftheweek.wordpress.com/2015/05/08/groups-and-groups-actions-lecture-12/#comment-6962
Mon, 09 May 2016 10:01:57 +0000http://theoremoftheweek.wordpress.com/?p=2246#comment-6962[…] orbits have size 1. The size of each orbit divides and so is 1 or a multiple of , and since the orbits partition we see that the sum of their sizes is a multiple of . So the number of orbits of size 1 is a […]
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