Mill's Conception of Number

被引:0
|
作者
Sousedik, Prokop [1 ]
Svoboda, David [2 ]
机构
[1] Univ Karlova Praze, Katolicka Teologicka Fak, Prague 16000 6, Czech Republic
[2] Akad Ceske Republiky, Filosof Ustav, Prague 11000 1, Czech Republic
关键词
Arithmetic; Frege; induction; Mill; number;
D O I
暂无
中图分类号
B [哲学、宗教];
学科分类号
01 ; 0101 ;
摘要
According to the positivists, all our knowledge is based on experience which is the foundation not only of every empirical science, but also of those disciplines that are usually considered to be a priori. The paper consists of two main parts. Firstly, a positivist concept of number defended by J. S. Mill is presented; secondly, it is shown how this conception can settle some objections coming from apriori-oriented philosophers. Mill's theory of number is interesting for at least two historical reasons. It is developed in connection with a relatively rich scholastic logic which is why its methodology is similar to the contemporary philosophy of language; it is indispensable for an appropriate comprehension of the concept of number that was proposed by Mill's most famous opponent G. Frege.
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页码:201 / 221
页数:21
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