Russian postcommunism and the end of history

The article ventures a reading of Russian postcommunist politics from the perspective of the messianic turn in continental political philosophy, specifically Giorgio Agamben’s conception of the ‘end of history’. Taking its point of departure from a retrospective construction in the Russian political discourse of the 1990s as a period of ‘timelessness’, the paper argues that postcommunism may indeed be viewed as a paradoxical ‘time out of time’, a rupture in the ordinary temporality that entirely dispenses with the teleological horizon of politics. While the problematic of the ‘end of history’ has been popularized by Francis Fukuyama’s liberal recasting of Kojève’s reading of Hegel, the Russian experience is entirely contrary to this complacent and self-gratifying account of the triumph of liberalism and accords, instead, with Agamben’s understanding of the end of history as the deactivation of the teleological dimension of politics as such. The effect of this deactivation is not a catastrophic disintegration of the social order but rather the opening of the possibility of an inoperative political praxis that is oriented towards the affirmation of existence in the pure present. The article proceeds with outlining the implications of this reading of Russian postcommunism for understanding the present conjuncture of Russian politics.

Cosmology of Mind

In Il’enkov’s “Cosmology of mind,” written in his younger days in the tradition of Spinoza and Engels, the thinking mind appears as a necessary attribute of matter. Like all other main forms of matter in motion, the mind has its cosmic purpose and predestination. Il’enkov argued that it has to close the beginning and the end of the Big Cycle in order to return the dying Universe to its fiery youth. Il’enkov believed that this is the sole way to save the Universe from “thermal death” following the inevitable increase in entropy.     

On Order Invariant Aggregation Functionals

This paper deals with aggregation functionals defined on arbitrary sets of ordinal numerical values in the framework of representational measurement theory. Our basic assumption is that such a functional represents a meaningful relation between variables; i.e., it is invariant under actions from an appropriate automorphism group. We prove that an aggregation functional is continuous, idempotent, and invariant if and only if it can be represented in the form of the Choquet integral with respect to a monotonic {0, 1}- valued set function. We also establish a polynomial representation for these functionals.