Mathematical Constructivism is a philosophical position in the ontology of mathematics asserting that a mathematical object exists only if it can be explicitly constructed through finite, algorithmic procedures, thereby distinguishing it from classical mathematical realism and formalism by rejecting non-constructive existence proofs.
98
Publications
5K
Citations
141
Authors
79
Institutions
Publications per year
2017–2026
14
Parents
Publications
98
1–5 of 98
Authors
141
- PC
4
h-index
- LP
4
h-index
- TE
3
h-index
- MA
2
h-index
- JK
2
h-index
1–5 of 141
Institutions
79
University of Georgia
Athens, United States
4 h-index
4 publications
302 citations
University College London
London, United Kingdom
3 h-index
3 publications
357 citations
University School of Nashville
Nashville, United States
2 h-index
2 publications
1.2K citations
Vanderbilt University
Nashville, United States
2 h-index
2 publications
69 citations
Utrecht University
Utrecht, The Netherlands
2 h-index
3 publications
81 citations
University of Alberta
Edmonton, Canada
2 h-index
2 publications
214 citations
University of Turin
Turin, Italy
2 h-index
2 publications
99 citations
Mount Holyoke College
South Hadley, United States
2 h-index
3 publications
189 citations
1–8 of 79
Venues
- Educational Studies in Mathematics
6 publications · 436 citations
6
h-index
- Journal for Research in Mathematics Education
JRME · 5 publications · 400 citations
5
h-index
- for the learning of mathematics
3 publications · 136 citations
3
h-index
- Educational Researcher
ER · 3 publications · 1.3K citations
3
h-index
- Science & Education
2 publications · 43 citations
2
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1–5