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In a lecture notes on 'Cohomology modules' i read the following remark:

Given a set $X$ of points in $\mathbb P^d$,using the Local Cohomology modules one can easily compute the reg$(S_X)$ where $S_X=\frac {S}{I_X}$,and $I_X$ is the homogeneous ideal of $X$.

Could anyone please explain me that how do we find reg$(S_X)$ in the mentioned case?

Arpit Kansal
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  • Mathoverflow link: http://mathoverflow.net/questions/237422/need-a-reference-proof-for-computing-the-regularity-of-ideal-of-points-in-math. – Arpit Kansal Apr 27 '16 at 04:51

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