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Every submartingale S of class D has a unique Doob-Meyer decomposition S = M + A, where M is a martingale and A is a predictable increasing process starting at 0.
A short and almost elementary proof of the Boros–F¨uredi–B´ar´any–Pach–Gromov theorem on the multiplicity of covering by simplices in Rd is given.
In this short paper we review and extract some features of the Fredholm Alternative problem .
In [4] Tait identifies a set of reflection principles which he calls 􀀀(2)n -reflection principles which Peter Koellner has shown to be consistent relative to an Erd¨os cardinal (!) in [1].
Thue's theorem states that the regular hexagonal packing is the densest circle packing in the plane. The density of this circle con guration is  p12  0:906 90:

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