Cardinal Powers is a foundational operation in set theory that extends the concept of exponentiation to infinite cardinal numbers, defining the cardinality of the set of all functions from one set to another in terms of their respective cardinalities.
12
Publications
542
Citations
15
Authors
8
Institutions
Publications per year
2017–2026
1
Parents
Publications
12
William B. Easton · Annals of Mathematical Logic · 1970 · 215 citations
Inequalities for Cardinal Powers
Fred Galvin, A. Hajnal · Annals of Mathematics · 1975 · 84 citations
1–5 of 12
Authors
15
- MG
2
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- FS
1
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- GC
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- KP
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- AC
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1–5 of 15
Institutions
8
Tel Aviv University
Tel Aviv, Israel
2 h-index
2 publications
39 citations
ETH Zurich
Zurich, Switzerland
2 h-index
4 publications
134 citations
Ca' Foscari University of Venice
Venice, Italy
2 h-index
5 publications
160 citations
École Normale Supérieure - PSL
Paris, France
1 h-index
1 publications
19 citations
Institut national de recherche en sciences et technologies du numérique
Le Chesnay-Rocquencourt, France
1 h-index
1 publications
19 citations
Korea Advanced Institute of Science and Technology
Daejeon, South Korea
1 h-index
1 publications
19 citations
University of Pisa
Pisa, Italy
1 h-index
2 publications
102 citations
Centre National de la Recherche Scientifique
Paris, France
1 h-index
1 publications
19 citations
1–8 of 8
Venues
- Annals of Pure and Applied Logic
2 publications · 39 citations
2
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- ACM Transactions on Programming Languages and Systems
2 publications · 70 citations
2
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- Sixteenth Century Journal
ESCJ · 1 publications · 13 citations
1
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- Electronic Proceedings in Theoretical Computer Science
1 publications · 26 citations
1
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- Repository for Publications and Research Data (ETH Zurich)
Repository · 1 publications · 36 citations
1
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