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We prove that many of the known results regarding image partition regularity and image partition regularity near zero for finite and infinite matrices with rational or integer
We prove that many of the known results regarding image partition regularity and image partition regularity near zero for finite and infinite matrices with rational or integer
use the Minimal Model Program for real algebraic surfaces in order to prove that any rational model of any topological surface is obtained by blowing up one of the following three
We now use this to obtain an infinite family of Edwards curves with arithmetic progres- sions of length (at least) 9.. There are thus an infinite number of rational points on the
In theorem 3, we will prove that every regular pseudoproduct space which is embedded in a projective space is, up to projections, a Segre variety.. A similar result holds for
In this section we’ll prove two lemmas which will be used to prove the main theorem of the paper announced in Introduction..
The saturation of the empty class of graphs consists of those non- empty finite graphs A for which A ∗ has an initial object; so by 3.11 it includes all connected finite acyclic
It has recently been established that the credibility formula for claim distributions belonging to the exponential dispersion family with a known dispersion parameter λ provides
