Edith Stein, rare femme philosophe allemande, est née en 1891 dans une famille juive libérale à Breslau et fut assassinée Auschwitz 1942. Sans avoir exercé un pouvoir institutionnel, elle a eu de l’influence sur les personnes qu’elle rencontrait. Dans deux institutions qui comptent pour – l’Université l’Église acquiert visibilité plus ou moins importante tout restant partiellement invisible. En...

Abstract The article examines Autobiography of Alice B. Toklas , by Gertrude Stein. Filtered through the eyes her lover, text’s focus is on Stein’s artistic growth. Published in 1933 and written from “the happily distant perspective 1930s” (Benstock, 1986, p. 144), shows how Stein copes with isolation despair first years expatriation Paris. paper argues that was only able to perform in-depth ac...

The main goal of this paper consists in expressing the solution of a Stein equation in terms of the Fisher information matrix (FIM) of a scalar ARMAX process. A condition for expressing the FIM in terms of a solution to a Stein equation is also set forth. Such interconnections can be derived when a companion matrix with eigenvalues equal to the roots of an appropriate polynomial associated with...

By a theorem of Andreotti and Grauert if ω is a (p, q) current, q < n, in a Stein manifold, ∂̄ closed and with compact support, then there is a solution u to ∂̄u = ω still with compact support. The main result of this work is to show that if moreover ω ∈ L(dm), where m is a suitable Lebesgue measure on the Stein manifold, then we have a solution u with compact support and in L(dm). We prove it by...

We propose a new general version of Stein’s method for univariate distributions. In particular we propose a canonical definition of the Stein operator of a probability distribution which is based on a linear difference or differential-type operator. The resulting Stein identity highlights the unifying theme behind the literature on Stein’s method (both for continuous and discrete distributions)...