Structures and Generality in Combinatory Theory: Mathematics and Letters (notice n° 509882)

détails MARC
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005 - DATE AND TIME OF LATEST TRANSACTION
control field 20250121090623.0
041 ## - LANGUAGE CODE
Language code of text/sound track or separate title fre
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Authentication code dc
100 10 - MAIN ENTRY--PERSONAL NAME
Personal name Halimi, Brice
Relator term author
245 00 - TITLE STATEMENT
Title Structures and Generality in Combinatory Theory: Mathematics and Letters
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Date of publication, distribution, etc. 2011.<br/>
500 ## - GENERAL NOTE
General note 56
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Summary, etc. To invert a and b is to put b in the place of a and a in the place of b. In the event that a was in the first place and b in the second, b must be in the first place and a in the second. Moreover, in the event that a is numeral 1 and b is numeral 2, 2 must go in the place of 1 and 1 in the place of 2. Substitution theory is thus one that combines numerals and numbers. This paper shows that many misunderstandings in mathematics can be compared to confusion between numerals and numbers. On a positive side, it shows how important are all the numberings or parameterizations that turn out to be pervasive throughout mathematics, as devices to “set ideas.” A mathematical structure cannot, in general, be reached without the medium of such points of reference. The paper shows in particular that any consistent structuralist explanation of mathematical objectivity cannot be sustained without full attention.
786 0# - DATA SOURCE ENTRY
Note Les Études philosophiques | o 97 | 2 | 2011-05-01 | p. 215-242 | 0014-2166
856 41 - ELECTRONIC LOCATION AND ACCESS
Uniform Resource Identifier <a href="https://shs.cairn.info/journal-les-etudes-philosophiques-2011-2-page-215?lang=en&redirect-ssocas=7080">https://shs.cairn.info/journal-les-etudes-philosophiques-2011-2-page-215?lang=en&redirect-ssocas=7080</a>

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