[2] Univ Paris 04, CNRS, Sci, Normes,Decis, Paris, France
来源:
APPLICATIONS OF CONCEPTUAL SPACES: THE CASE FOR GEOMETRIC KNOWLEDGE REPRESENTATION
|
2015年
/
359卷
关键词:
GRADED MEMBERSHIP;
D O I:
10.1007/978-3-319-15021-5_11
中图分类号:
N09 [自然科学史];
B [哲学、宗教];
学科分类号:
01 ;
0101 ;
010108 ;
060207 ;
060305 ;
0712 ;
摘要:
This paper gives an overview of the main philosophical applications to which conceptual spaces have been put. In particular, we show how they can be used to (i) resolve in a uniform way the so-called paradoxes of identity, which are basically problems concerning material constitution and change over time; (ii) answer one of the core questions in the debate concerning vagueness, to wit, the question of what a borderline case is, for instance, what makes some items neither clearly green nor clearly not green but borderline green; and, building on this answer, give a philosophically coherent account of the graded membership relation that is at the heart of fuzzy set theory; and (iii) provide a novel analysis of the concept of knowledge, which answers in a conservative way questions recently raised about the relationship between knowledge (or knowledge ascriptions) and the practical interests of putative knowers.