Comments for Theorem of the week
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Expositions of interesting mathematical results
Sun, 25 Mar 2018 05:05:58 +0000
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Comment on Theorem 20: the Bolzano-Weierstrass theorem by dedusuiu
https://theoremoftheweek.wordpress.com/2010/03/10/theorem-20-the-bolzano-weierstrass-theorem/#comment-8187
Sun, 25 Mar 2018 05:05:58 +0000http://theoremoftheweek.wordpress.com/?p=481#comment-8187sure
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Comment on Theorem 14: Fermat’s Little Theorem by Daniel
https://theoremoftheweek.wordpress.com/2010/01/20/theorem-14-fermats-little-theorem/#comment-8098
Thu, 08 Mar 2018 04:23:59 +0000http://theoremoftheweek.wordpress.com/?p=361#comment-8098Here’s another proof: https://www.researchgate.net/publication/323538575_Fermat%27s_little_theorem_via_unsigned_Stirling_numbers_of_the_first_kind
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Comment on Theorem 23: Waring’s problem by Waring’s Problem | mathsbyagirl
https://theoremoftheweek.wordpress.com/2010/04/09/theorem-23-warings-problem/#comment-7597
Mon, 30 Oct 2017 09:06:39 +0000http://theoremoftheweek.wordpress.com/?p=514#comment-7597[…] here for […]
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Comment on Theorem 32: the angle at the centre is twice the angle at the circumference by theoremoftheweek
https://theoremoftheweek.wordpress.com/2010/07/17/theorem-32-the-angle-at-the-centre-is-twice-the-angle-at-the-circumference/#comment-7573
Mon, 23 Oct 2017 08:59:16 +0000http://theoremoftheweek.wordpress.com/?p=665#comment-7573I think the angle is 29.05 not 209.05.
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Comment on Theorem 32: the angle at the centre is twice the angle at the circumference by Answer
https://theoremoftheweek.wordpress.com/2010/07/17/theorem-32-the-angle-at-the-centre-is-twice-the-angle-at-the-circumference/#comment-7567
Sat, 21 Oct 2017 17:15:12 +0000http://theoremoftheweek.wordpress.com/?p=665#comment-7567how did you get the angle = 209. 05, the angle that extends outside the circle
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Comment on Theorem 32: the angle at the centre is twice the angle at the circumference by hope
https://theoremoftheweek.wordpress.com/2010/07/17/theorem-32-the-angle-at-the-centre-is-twice-the-angle-at-the-circumference/#comment-7431
Mon, 21 Aug 2017 13:50:23 +0000http://theoremoftheweek.wordpress.com/?p=665#comment-7431thanks
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Comment on Groups and Group Actions: Lecture 12 by Groups and Group Actions: Lecture 13 | Theorem of the week
https://theoremoftheweek.wordpress.com/2017/05/03/groups-and-group-actions-lecture-12-2/#comment-7263
Mon, 08 May 2017 10:02:45 +0000http://theoremoftheweek.wordpress.com/?p=2765#comment-7263[…] Expositions of interesting mathematical results « Groups and Group Actions: Lecture 12 […]
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Comment on Groups and Group Actions: Lecture 8 by Groups and Group Actions: Lecture 13 | Theorem of the week
https://theoremoftheweek.wordpress.com/2017/03/09/groups-and-group-actions-lecture-8-3/#comment-7262
Mon, 08 May 2017 10:02:43 +0000http://theoremoftheweek.wordpress.com/?p=2632#comment-7262[…] Theorem 59 (Orbit-Stabiliser Theorem): Let be a finite group acting on a set . Take . Then . We defined a map from to and showed that it’s a bijection, then used Lagrange’s theorem. […]
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Comment on Groups and Group Actions: Lecture 7 by Groups and Group Actions: Lecture 12 | Theorem of the week
https://theoremoftheweek.wordpress.com/2017/03/08/groups-and-group-actions-lecture-7-3/#comment-7246
Wed, 03 May 2017 10:07:08 +0000http://theoremoftheweek.wordpress.com/?p=2610#comment-7246[…] Proposition 56: The orbits of an action partition the set. We defined an equivalence relation whose equivalence classes are precisely the orbits, and were then done by Theorem 27. […]
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Comment on Theorem 26: the first isomorphism theorem by Groups and Group Actions: Lecture 11 | Theorem of the week
https://theoremoftheweek.wordpress.com/2010/05/20/theorem-26-the-first-isomorphism-theorem/#comment-7244
Mon, 01 May 2017 10:07:14 +0000http://theoremoftheweek.wordpress.com/?p=566#comment-7244[…] long time ago, I wrote something about the first isomorphism theorem. There’s also a more recent hedgehogmaths […]
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