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>Sketch of a Proof of an Intriguing Conjecture of Karola Meszaros and
Alejandro Morales Regarding the Volume of the $D_n$ Analog of the
Chan-Robbins-Yuen Polytope (Or: The Morris-Selberg Constant Term Identity
Strikes Again!)
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Sketch of a Proof of an Intriguing Conjecture of Karola Meszaros and
Alejandro Morales Regarding the Volume of the $D_n$ Analog of the
Chan-Robbins-Yuen Polytope (Or: The Morris-Selberg Constant Term Identity
Strikes Again!)
Using the Morris-Selberg Constant Term Identity, I sketch a proof of a recentconjecture by Karola Meszaros and Alejandro Morales, that I believe could beeasily made fully rigorous by a sufficiently skilled and, sufficientlyinterested, analyst. This conjecture is an analog to the root system $D_n$ of aconjecture made in 1998 by Clara Chan, the late David P. Robbins, and DavidYuen, that I proved immediately after, also using the Morris identity.
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机译:我使用莫里斯-塞尔伯格常数项恒等式,勾画出Karola Meszaros和Alejandro Morales最近的猜想的证明,我相信可以由足够熟练和足够感兴趣的分析师完全严格地进行。这个猜想是类似于1998年克拉拉·陈(Clara Chan),已故的戴维·罗宾斯(David P. Robbins)和戴维·尤恩(DavidYuen)的猜想的根系统$ D_n $,我后来也使用莫里斯身份证明了这一推测。
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