作者查詢 / WINDHEAD
作者 WINDHEAD 在 PTT [ Math ] 看板的留言(推文), 共560則
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1F→:你還有總和為1這個條件...05/06 21:25
33F推:蠻有趣的問題,我想想看...05/05 23:11
34F推:話說代數拓樸本來就不是為了"製造homeomorphism"而05/06 00:14
35F→:生的,代數拓樸的動機是"製造non-homeomorphism"05/06 00:15
36F推:因為代數化的本質是看 homotopy equivalence05/06 00:17
38F推:對阿,比方說4維流形,沒有微分結構的話就看PL結構05/06 00:27
39F推:老實說流形的定義不就是局部歐式嗎, "歐式"這件事情05/06 00:33
40F→:就不是純粹代數拓樸的條件了,我不太懂為什麼你一定要05/06 00:34
41F→:要求用純拓樸的方法來刻劃homeomorphism? XXDD05/06 00:34
49F→:你還是可以看 PL(piecewise linear)結構, 不過我不是05/06 00:53
50F→:這方面的專家...不懂05/06 00:53
69F推:其實我本來以為他想問的是非交換幾何05/06 06:21
70F推:結構很多也只是比較rigid,能問的問題其實非常多05/06 13:08
71F推:至於S^4挖掉S^3是什麼? 四維的東西本來就沒辦法05/06 13:12
72F→:有符合直觀的想像啦~~~不用這麼傷心吧XD05/06 13:13
73F→:人類發展數學本來就是為了衝出直觀感官的限制05/06 13:14
1F推:f不是線性函數,他是二次函數,你看n=1的情形可知04/28 23:51
3F→:就 A^t +A04/29 00:02
4F→:你的"Df"是怎麼定義的,這個要寫清楚...別亂衝04/29 00:25
5F推:所以 Df(x0) 是一個n^2到n^2的常數線性映射,對不對04/29 00:45
7F→:那為什麼你寫的 Df(In) 裡面會有變數 A 呢 XD04/29 00:48
8F→:正確的表述是, Df(In)是一個線性映射,他把A送到A^t+A04/29 00:53
9F→:所以他把A-I送到 A^t+A-2I,這就是你的Df(x0)(x-x0)04/29 00:53
10F→:丟進去f(x)-f(x0)-Df(x0)(x-x0)整理得(A^t-I)(A-I)04/29 00:55
11F→:這東西除掉|A-I|後剩下|A^t-I| 的確會趨近於零04/29 00:56
18F推:多念principal04/23 01:12
23F→:我自己是看著ln念log..其實我根本不寫ln,只寫log04/23 11:27
3F推:04/18 08:33
3F推:如果有學過代數數論的話應該會比較好懂(逃~)04/18 07:56
31F推:我覺得要繞過複變蠻不容易的耶,因為這不就表示我可以04/18 11:30
32F→:用純拓樸的語言來重寫複變函數論的基礎嘛XD04/18 11:31
33F→:複數平面也是代數曲線呀XD04/18 11:32
44F推:Kahler diff 對他們來說可能更難懂@@", 如果已經知道04/18 11:41
46F→:微分工具的話,可能用 Gauss-Bonnet 來詮釋就好了04/18 11:41
52F推:Hmm姐有沒有考慮用全古典的方式來講代數曲線 @@"04/18 11:46
60F推:比方說要講 27 lines on cubic surface, 就取一個04/18 11:53
62F→:參數族把它變成退化的曲面,這樣可以"解釋"為什麼27條04/18 11:55
63F→:阿 我的古典指的是是玩弄多項式....XD04/18 11:56
64F推:學生應該會覺得很好玩吧XD? 可是大概也會講得很累04/18 11:59
72F→:我也覺得那個沒什麼用 just for fun04/18 12:15
73F→:哎但是我不是做代數幾何...所以我的意見僅供參考啦XD04/18 12:16
41F推:我不知道你學邏輯的目的是什麼,如果是為了數學的話04/17 21:04
43F→:那只要把強弱大數法則的差別弄清楚,這邏輯就完全夠04/17 21:05
44F→:你在數學裡面用一輩子了,其他都是多餘的04/17 21:05
8F推:我猜得主是原po....江湖上誰不認識HmmHmm姐04/06 16:22
9F→:我剛剛還認真的想了一下念能力六大系對應的數學能力04/03 01:47
2F→:保安!保安!04/01 23:35