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Comments for The Simpleton Symposium
https://simpletonsymposium.wordpress.com
ἓν οἶδα ὅτι οὐδὲν οἶδα
Sat, 22 Jul 2017 18:34:13 +0000
hourly
1
https://wordpress.com/
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Comment on Monsky’s Theorem, or the genius of bizarre thinking by isomorphismes
https://simpletonsymposium.wordpress.com/2013/03/04/monskys-theorem-or-the-genius-of-bizarre-thinking/comment-page-1/#comment-328
Sat, 22 Jul 2017 18:34:13 +0000
https://simpletonsymposium.wordpress.com/?p=35#comment-328
I love your explanation of the 2-adic valuation. (However I’ve googled it several times so I’m not a great test case.)
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Comment on Monsky’s Theorem, or the genius of bizarre thinking by isomorphismes
https://simpletonsymposium.wordpress.com/2013/03/04/monskys-theorem-or-the-genius-of-bizarre-thinking/comment-page-1/#comment-327
Sat, 22 Jul 2017 18:28:55 +0000
https://simpletonsymposium.wordpress.com/?p=35#comment-327
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Comment on Monsky’s Theorem, or the genius of bizarre thinking by Brouwer’s fixed-point theorem | Complex Projective 4-Space
https://simpletonsymposium.wordpress.com/2013/03/04/monskys-theorem-or-the-genius-of-bizarre-thinking/comment-page-1/#comment-52
Sat, 30 Nov 2013 23:07:14 +0000
https://simpletonsymposium.wordpress.com/?p=35#comment-52
[…] theorem, that we cannot dissect the unit square into an odd number of triangles of equal area. The proof is reasonably short, but amazingly ingenious. I very much recommend reading […]
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Comment on More on finite group schemes by p-divisible Groups | The Simpleton Symposium
https://simpletonsymposium.wordpress.com/2013/08/01/more-on-finite-group-schemes/comment-page-1/#comment-36
Sat, 10 Aug 2013 00:16:48 +0000
https://simpletonsymposium.wordpress.com/?p=71#comment-36
[…] the last two posts, we made some basic constructions with finite group schemes (which are always assumed flat and […]
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Comment on Finite flat commutative group schemes, with an eye towards p-divisible groups by p-divisible Groups | The Simpleton Symposium
https://simpletonsymposium.wordpress.com/2013/07/14/finite-flat-commutative-group-schemes-with-an-eye-towards-p-divisible-groups/comment-page-1/#comment-35
Sat, 10 Aug 2013 00:16:46 +0000
https://simpletonsymposium.wordpress.com/?p=62#comment-35
[…] the last two posts, we made some basic constructions with finite group schemes (which are always assumed flat […]
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Comment on Finite flat commutative group schemes, with an eye towards p-divisible groups by More on finite group schemes | The Simpleton Symposium
https://simpletonsymposium.wordpress.com/2013/07/14/finite-flat-commutative-group-schemes-with-an-eye-towards-p-divisible-groups/comment-page-1/#comment-31
Fri, 02 Aug 2013 03:12:51 +0000
https://simpletonsymposium.wordpress.com/?p=62#comment-31
[…] the last post, we discussed finite flat commutative group schemes (henceforth, ‘finite group schemes’ […]
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Comment on Arithmetic Topology by Konrad Voelkel
https://simpletonsymposium.wordpress.com/2012/12/08/arithmetic-topology/comment-page-1/#comment-12
Sun, 06 Jan 2013 12:09:38 +0000
https://simpletonsymposium.wordpress.com/?p=24#comment-12
Nice post! I hope to read more from you.
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Comment on Arithmetic Topology by Bif
https://simpletonsymposium.wordpress.com/2012/12/08/arithmetic-topology/comment-page-1/#comment-2
Sun, 09 Dec 2012 03:15:26 +0000
https://simpletonsymposium.wordpress.com/?p=24#comment-2
This is fucking awesome and we should talk in person about this some time. I would be interested in learning a bit more about this. Also, is this going to turn into a group blog? (hint)
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Overall I think this is too jargon-y to appeal to “the laiety” — and if you want to do that, you should pick an application domain that’s relevant/interesting to normal people and then show how using these lemmas and isomorphisms you can infer something un-intuitive about the thing they are familiar with. (The result should be stated in plain language, and be interesting.)
]]>(This post will be at a lower level than most of my other writing here — it should be understandable by math undergrads and ideally even the Laity. Let me know how I’m doing!)
Well, if you’re writing for “the laiety”, then these are wasted words.
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