Michael Zhong

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Name	Michael Zhong
Member for	5 months
Seen	Feb 21 at 3:43
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Location	CFC, Nankai University, China
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A piece of blank paper ready to be written down upon beautiful mathematics.

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Jan 8	comment	Why is there a unique increasing maximal path in any Bruhat interval under any reflection order? Thanks again! This induction can be used for the reflection order corresponding to $w_0=t_1\cdots t_k s_1\cdots s_k$(GTM 231 Exercise 5.20) when $W$ is finite. But for an arbitrary reflection ordering, I am not sure whether this reasoning still works.
Jan 3	comment	Why is there a unique increasing maximal path in any Bruhat interval under any reflection order? Thank you very much! This is really helpful.
Dec 23	revised	Why is there a unique increasing maximal path in any Bruhat interval under any reflection order? added 11 characters in body; edited body
Dec 22	revised	Why is there a unique increasing maximal path in any Bruhat interval under any reflection order? added 81 characters in body
Dec 22	awarded	● Editor
Dec 22	revised	Why is there a unique increasing maximal path in any Bruhat interval under any reflection order? added 1101 characters in body
Dec 21	comment	Are there any binomial poset which has non-isomorphic interval of the same length? Thank you very much!
Dec 21	awarded	● Scholar
Dec 21	awarded	● Supporter
Dec 19	awarded	● Student
Dec 18	asked	Why is there a unique increasing maximal path in any Bruhat interval under any reflection order?
Dec 18	asked	Are there any binomial poset which has non-isomorphic interval of the same length?

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