1,722,148 research outputs found
Which Marx? A discussion from a re-reading of Marx and the classical economists by Pierangelo Garegnani
Economic theory and philosophical anthropology: Marx, Gramsci, Sraffa and the study of human nature
In the present paper, we ask whether in the "new" Classical political economy as reproposed by Sraffa there is a satisfying theory of human behaviour and social change. To discuss this issue, we try to show a possible pathway to integrate the analytical part of his work with the historical analysis based on the materialist philosophical anthropology proposed by Marx. We will examine first the joint vision of Garegnani and Andrea Ginzburg to trace a compatibility between Sraffa's thought and Marx's thought, then we put forward some hints for a non-deterministic theory through Gramsci's philosophy of praxis
When is a locally separable connected space separable ?
In this paper we investigate under which conditions a connected locally separable space is separable. Several results and examples are obtained, and some open problems are posed
An independency result in connectification theory
In this paper we show that a certain statement in connectification theory is consistent with and independent of ZFC
\omega-connectifications and product spaces
In this paper we study connectifications with countable or one-point remainder
On bijections, isometries and expansive maps
In this paper we show when a bijection on a set X can be made either an isometry or an expansive map with respect to a non-discrete metric on X. As a corollary we obtain that any bijection on an infinite set can be made biLipschitz by a non-discrete metric
The Sorgenfrey line has a locally pathwise connected connectification.
We answer a question of Alas, Tkachenko, Tkachuk and Wilson by constructing a connected locally pathwise connected Hausdorff space in which the Sorgenfrey line can be densely embedded
On subconnected spaces
In this paper we give a positive answer to a question of Tkachenko on subconnected spaces
One-point connectifications of subspaces of the euclidean line
In this paper we study the subspaces of the euclidean line which are one-point connectifiable
A note on the uniform limit of transitive dynamical systems
In this note we study the dynamical behaviour of the uniform limit of a sequence of continuous self-maps on a compact metric space satisfying (topological) transitivity or other related properties. Moreover some conditions for the transitivity of a limit are given
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