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A Hénon map is a map of the form H(z, w) = (f(z) + aw, z). A main focus of interest are the Fatou sets and the Julia sets. In this lecture I will show that it is possible that the Fatou set and the Ju...
We report the work “Duality between the pseudoeffective and the movable cone of a projective manifold” of Witt Nystrom, where he proved the transcendental Morse inequality for projective manifolds.
The aim of this article is twofold. First, we shall review and analyse the Neo-Kantian justification for the application of probabilistic concepts in physics that was defended by Hans Reichenbach earl...
The Heun functions have wide application in modern physics and are expected to succeed the hypergeometrical functions in the physical problems of the 21st century. The numerical work with those functi...
We establish new combinatorial transcendence criteria for continued fraction expansions. Let α = [0; a1, a2, . . .] be an algebraic number of degree at least three. One of our criteria implies that th...
We consider the family of transcendental entire maps given by $f_a(z)=a(z-(1-a))\exp(z+a)$ where $a$ is a complex parameter. Every map has a superattracting fixed point at $z=-a$ and an asymptotic va...
A discussion van Fraassen's book Scientific Representation: Paradoxes of Perspective that focuses on his account of time as a logical space and on his attitudes towards metaphysics.
A discussion van Fraassen's book Scientific Representation: Paradoxes of Perspective that focuses on his account of time as a logical space and on his attitudes towards metaphysics.
The two major options on which the current debate on the interpretation of quantum mechanics relies, namely realism and empiricism, are far from being exhaustive. There is at least one more position a...
In ‘The Supplement of Copula’, Derrida attempts to save philosophy from being reduced to a linguisticism such as that espoused by Benveniste. Benveniste claims that philosophy is a language, that meta...

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