| Abstract [eng] |
In contemporary debates, the realist position (here speculative realism/materialism is of particular interest) not only implies a belief in what is real, but also allows us to ascertain a certain possibility of accessing reality, thus bringing about the question of correlation as it pertains to determination and subordination. This article borrows from Cornelius Castoriadis’ arguments regarding Georg Cantor’s set theory to criticize the primacy of mathematics in Quentin Meillassoux’s thinking. At the same time, it argues that there are three regimes of correlation. The first two senses of correlation imply determining subordination, whereas the third one invokes a new understanding of correlation: being is always related to the subject, but is never determined or subordinated by it. In this light, Castoriadis’s notion of radical imagination aims to maintain an emancipatory meaning – the call for an anamorphic procedure of change in perspective, to the gestures of constant re-determination, without any pretense to totality. |
