1 小时
知乎 on MSN数学中有哪些表面没有关系但是内在有深刻联系的问题?写一个我特别感兴趣的 非交换拓扑(Non-Commutative Topology, NCT)和一元域(Field with one element, \mathbb F_1 ) 一、非交换拓扑简介 所谓的 “NCT” ...
A writer attempts the viral "unrecognizable makeup" TikTok trend, which includes full-coverage foundation, harsh contour, a ...
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As someone who would rate themselves as having absolutely zero make-up application skills, whenever I see a new make-up trend ...
Hugo Boss is enhancing its commitment to sustainability this spring in a new campaign for its Hugo brand.
3 天
US Weekly on MSNCharlotte Tilbury’s Rare Sale Just Launched — Shop These Editor-Loved Products Before ...Charlotte Tilbury just dropped a major sale on these editor-loved products but it’s only for a limited time — details!
1 天
知乎 on MSN有哪些数学定理今天看起来很平凡,但在当时的证明却很困难?这个问题非常有趣。数学家通常致力于改进复杂繁琐的证明,因此这样的例子肯定是相当多的,但一下子也不太好想起来。这里我找到了几个代数的例子,如果以后看到更有趣的再来继续更新。 有限群的Cauchy定理 定理1(Cauchy 定理). 若 p 是有限群 G 的阶的素因子,则 G 中有 p 阶元。 大多数抽象代数教科书上都会这样证明: 考虑 G 中 p ...
The last time I had a passport photo taken, I was 22 and heading to Costa Rica to teach English after graduating from college ...
February may be the shortest month of the year, but that doesn’t mean it was short on interesting rounds. Startups ranging ...
Persistent Link: https://ieeexplore.ieee.org/servlet/opac?punumber=68 ...
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