Comments for Theorem of the week
https://theoremoftheweek.wordpress.com
Expositions of interesting mathematical resultsTue, 21 Mar 2017 11:00:57 +0000hourly1http://wordpress.com/Comment on Theorem 20: the Bolzano-Weierstrass theorem by Arun Mishra
https://theoremoftheweek.wordpress.com/2010/03/10/theorem-20-the-bolzano-weierstrass-theorem/#comment-7219
Tue, 21 Mar 2017 11:00:57 +0000http://theoremoftheweek.wordpress.com/?p=481#comment-7219Nice mehod to prove the theorem
]]>Comment on Theorem 32: the angle at the centre is twice the angle at the circumference by Chand Sapam
https://theoremoftheweek.wordpress.com/2010/07/17/theorem-32-the-angle-at-the-centre-is-twice-the-angle-at-the-circumference/#comment-7216
Tue, 14 Mar 2017 19:20:39 +0000http://theoremoftheweek.wordpress.com/?p=665#comment-7216I want to know that

Will the angle made between chord and diameter of a circle be half of the angle at the centre made between the radius and diameter?

]]>Comment on Theorem 14: Fermat’s Little Theorem by Groups and Group Actions: Lecture 8 | Theorem of the week
https://theoremoftheweek.wordpress.com/2010/01/20/theorem-14-fermats-little-theorem/#comment-7204
Thu, 09 Mar 2017 15:13:13 +0000http://theoremoftheweek.wordpress.com/?p=361#comment-7204[…] be confused with another Lagrange’s Theorem that I’ve also written about), and about Fermat’s Little Theorem (that post outlines the three proofs I mentioned in today’s lecture). You’ll find a […]
]]>Comment on Groups and Group Actions: Lecture 6 by Groups and Group Actions: Lecture 8 | Theorem of the week
https://theoremoftheweek.wordpress.com/2015/03/06/groups-and-group-actions-lecture-6/#comment-7203
Thu, 09 Mar 2017 10:01:27 +0000http://theoremoftheweek.wordpress.com/?p=2192#comment-7203[…] here that and are coprime!) Can you prove this? There’s a nice connection with the Chinese Remainder Theorem. You can read more about the function in a number theory book (such as The Higher Arithmetic by […]
]]>Comment on Theorem 27: Wilson’s theorem by Groups and Group Actions: Lecture 8 | Theorem of the week
https://theoremoftheweek.wordpress.com/2010/05/28/theorem-27-wilsons-theorem/#comment-7202
Thu, 09 Mar 2017 10:01:20 +0000http://theoremoftheweek.wordpress.com/?p=591#comment-7202[…] Let be a prime. Which elements of (a group under multiplication) are self-inverse (have )? What are the equivalence classes for the equivalence relation from the last paragraph when applied to this group? What does this tell us about the product modulo ? The result here is called Wilson‘s theorem; you can read more about it in Richard Earl’s online notes, or in my blog post. […]
]]>Comment on Groups and Group Actions: Lecture 6 by Groups and Group Actions: Lecture 8 | Theorem of the week
https://theoremoftheweek.wordpress.com/2017/03/02/groups-and-group-actions-lecture-6-3/#comment-7201
Thu, 09 Mar 2017 10:01:16 +0000http://theoremoftheweek.wordpress.com/?p=2583#comment-7201[…] I reminded you of what an equivalence relation is, I gave as an example the relation on a group , defined by […]
]]>Comment on Groups and Group Actions: Lecture 2 by Groups and Group Actions: Lecture 7 | Theorem of the week
https://theoremoftheweek.wordpress.com/2017/02/16/groups-and-group-actions-lecture-2-3/#comment-7199
Wed, 08 Mar 2017 11:07:02 +0000http://theoremoftheweek.wordpress.com/?p=2490#comment-7199[…] a group and a subgroup. What are the left cosets? For example, you could pick a small dihedral group like (the symmetries of a square) and explore left cosets of subgroups of […]
]]>Comment on Groups and Group Actions: Lecture 4 by Groups and Group Actions: Lecture 6 | Theorem of the week
https://theoremoftheweek.wordpress.com/2017/02/23/groups-and-group-actions-lecture-4-3/#comment-7187
Thu, 02 Mar 2017 10:11:09 +0000http://theoremoftheweek.wordpress.com/?p=2503#comment-7187[…] Definition of what it means for two elements of a group to be conjugate (building on a definition for permutations). […]
]]>Comment on Groups and Group Actions: Lecture 4 by Groups and Group Actions: Lecture 5 | Theorem of the week
https://theoremoftheweek.wordpress.com/2017/02/23/groups-and-group-actions-lecture-4-3/#comment-7186
Wed, 01 Mar 2017 11:04:47 +0000http://theoremoftheweek.wordpress.com/?p=2503#comment-7186[…] Expositions of interesting mathematical results « Groups and Group Actions: Lecture 4 […]
]]>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 […]
]]>