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Mathematical pluralism: The case of smooth infinitesimal analysis
Geoffrey Hellman
Philosophy (Twin Cities)
Research output
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Contribution to journal
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Article
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peer-review
21
Scopus citations
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Keyphrases
Nonsmooth Analysis
100%
Mathematical Pluralism
100%
20th Century
50%
Intuitionistic Logic
50%
Question Answering
50%
Topos
50%
Nonstandard Analysis
50%
Interest Structure
50%
Modal Structuralism
50%
Limit Method
50%
Structuralist Approach
50%
Nilpotent Infinitesimals
50%
Interpretation Problem
50%
Law of Excluded Middle
50%
Robinsonian
50%
Hilbertian
50%
Logic of Vagueness
50%
Classical Analysis
50%
Mathematics
Mathematics
100%
Nilpotent
100%
Structuralists
100%
Nonstandard Analysis
100%
Intuitionistic Logic
100%
Topos
100%
Excluded Middle
100%
Arts and Humanities
Pluralism
100%
Infinitesimal
100%
Limits
33%
Intuitionistic Logic
33%
Vagueness
33%
Topos
33%
Modal
33%
Structuralism
33%
Excluded Middle
33%
Resorts
33%
Begging
33%
Twentieth Century
33%
Law
33%
Structuralists
33%
Social Sciences
Pluralism
100%
Twentieth Century
50%
Law
50%
Structuralism
50%