Quantitative steps in the Axer–Landau equivalence theorem

Since every separable Banach space is isometric to a linear subspace of a space C(S), our central limit theorem gives as a corollary a general central limit theorem for separable

We present the formalization of Dirichlet’s theorem on the infinitude of primes in arithmetic progressions, and Selberg’s elementary proof of the prime number theorem, which

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Zhang, The abstract prime number theorem for algebraic function fields, in: B. Berndt,

Schlickewei: The number of subspaces occurring in the p-adic subspace theorem in diophantine approximation, J.. Schlickewei: An explicit upper bound for the number

Since Poincar´e, a lot of authors, see below, have given bounds about the number of remarkable values and have studied the problem of reducibility in a pencil of algebraic curves..

The proof of Theorem 1.1 uses the notions of free Stein kernel and free Stein discrepancy introduced by Fathi and Nelson in [FN17] (see Section 2), and the free Malliavin calculus

Since Poincar´ e, a lot of authors, see below, have given bounds about the number of remarkable values and have studied the problem of reducibility in a pencil of algebraic curves..