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Reism

Reism, reificationism, concretism or concretionism is a view that only concrete material things exist. It is a philosophical theory associated with Tadeusz Kotarbiński who proposed that it involves both the proper view about the kinds of objects that exist and the literal way of speaking about things. It is based on the ontology of Stanisław Leśniewski, specifically, his "calculus of names". This theory, which is also referred to as somatism and pansomatism, has been interpreted as an analogue of defended classic physicalism.

Background
Kotarbiński first introduced reism in his work called Elements of the Theory of Knowledge, Formal Logic and Methodology of the Sciences and the emergent theory was developed independent of the ideas previously put forward by the German philosopher Franz Brentano. For the theorist, mereology is too weak to address the set-theoretical means needed in mathematics. Kotarbiński's reism is also considered an account of intentionality. == Interpretations ==
Interpretations
Kazimierz Ajdukiewicz challenged Kotarbiński's conceptualization of reism, arguing that the statement that "every object is a thing" is a truism. For the latter, the reism principle is translated in the following: "For some a, a is an object and for all a, if a is an object then a is a thing." According to Ajdukiewicz, this statement is a truism because a can only be substituted by terms that have denotative capacity. == Ontological and semantical reism ==
Ontological and semantical reism
Two versions of reism were introduced as Kotarbiński established that the theory is a comprehensive doctrine that contains both ontological and semantical theses. In the ontological sense, reism was condensed by Kotarbiński to the two postulates. The first is that "every object is a body" (i.e. all abstract concepts) are to be reduced to concrete objects. Secondly, no object is a state or relation, or property. It is said that Kotarbiński original conceptualization was ontological in the sense that there is only one category of objects. ==References==
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