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May
25
reviewed Close Definite integral involving Legendre Polynomial
May
25
reviewed Close Sum of the series with Stirling numbers
May
25
reviewed Close Cohomology of Homogeneous Complex Manifolds
May
25
reviewed Close stable splitting into a wedge sum
May
25
reviewed Close If $q^k n^2$ is an odd perfect number with Euler prime $q$, are the following statements known to hold in general?
May
25
reviewed Close How to prove that $h^*(A)$ exists and $h^*(A)=\{x\in ON : x \leq^* A\}$?
May
25
reviewed Approve John Nash's Mathematical Legacy
May
25
answered John Nash's Mathematical Legacy
May
24
reviewed Leave Closed Determine if you can build a polygon from segments
May
24
reviewed Close How does one express a Lagrangian via differential forms?
May
24
reviewed Close Convergence of a complex series
May
21
reviewed Approve Morse number of the Poincaré homology sphere
May
21
awarded  Reviewer
May
21
reviewed Close Will this be a case of self plagiarism or will it annoy the referee?
May
21
comment Will this be a case of self plagiarism or will it annoy the referee?
Yet another option is to include the parts with proofs from P1 as an appendix to P2. An appendix is meant to be for referees. As P1 is not yet published, this seems the most appropriate.
May
21
reviewed Leave Open Are congruence subgroups of the modular group finitely presented?
May
20
reviewed Leave Open What criteria are to determine if two projective varieties are projectively equivalent?
May
19
comment Looking for reference or proof to some facts stated on Anand Pillay's book
if your 2-dimensional closed sets have at least 3 elements then one doesn't need any group actions and infiniteness, it's just pure synthetic geometry to show that you sill get an affine or projective geometry.
May
19
comment Cardinality of non-integer points in the translation of the Minkowski sum of convex hull.
counting integer points in $mP+nQ$ is quite famous question, related to mixed volumes. Perhaps you can use it to get $|S|$...
May
19
comment Looking for reference or proof to some facts stated on Anand Pillay's book
you need infiniteness to avoid a sporadic example related to the Mathieu group $M_{22}$, I suppose. Well, I don't know how to deal with the case of 2-dimensional closed sets (a.k.a. lines) being of size 2, and locally being an infinite projective plane.