Pointed set (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Pointed set" in English language version.

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Klee, V.; Witzgall, C. (1970) [1968]. "Facets and vertices of transportation polytopes". In George Bernard Dantzig (ed.). Mathematics of the Decision Sciences. Part 1. American Mathematical Soc. ASIN B0020145L2. OCLC 859802521.

ams.org

mathscinet.ams.org

Haran, M. J. Shai (2007), "Non-additive geometry" (PDF), Compositio Mathematica, 143 (3): 618–688, doi:10.1112/S0010437X06002624, MR 2330442. On p. 622, Haran writes "We consider $\mathbb {F}$ -vector spaces as finite sets $X$ with a distinguished 'zero' element..."

archive.org

Lawvere & Schanuel 2009. Lawvere, F. W.; Schanuel, Stephen Hoel (2009). Conceptual Mathematics: A First Introduction to Categories (2nd ed.). Cambridge University Press. pp. 296–298. ISBN 978-0-521-89485-2.

books.google.com

Maunder, C. R. F. (1996), Algebraic Topology, Dover, p. 31, ISBN 978-0-486-69131-2.

doi.org

Haran, M. J. Shai (2007), "Non-additive geometry" (PDF), Compositio Mathematica, 143 (3): 618–688, doi:10.1112/S0010437X06002624, MR 2330442. On p. 622, Haran writes "We consider $\mathbb {F}$ -vector spaces as finite sets $X$ with a distinguished 'zero' element..."

ugent.be

cage.ugent.be

Haran, M. J. Shai (2007), "Non-additive geometry" (PDF), Compositio Mathematica, 143 (3): 618–688, doi:10.1112/S0010437X06002624, MR 2330442. On p. 622, Haran writes "We consider $\mathbb {F}$ -vector spaces as finite sets $X$ with a distinguished 'zero' element..."

uni-bremen.de

katmat.math.uni-bremen.de

J. Adamek, H. Herrlich, G. Stecker, (18 January 2005) Abstract and Concrete Categories-The Joy of Cats

worldcat.org

search.worldcat.org

Klee, V.; Witzgall, C. (1970) [1968]. "Facets and vertices of transportation polytopes". In George Bernard Dantzig (ed.). Mathematics of the Decision Sciences. Part 1. American Mathematical Soc. ASIN B0020145L2. OCLC 859802521.

zbmath.org

Mac Lane 1998. Mac Lane, Saunders (1998). Categories for the Working Mathematician (2nd ed.). Springer-Verlag. ISBN 0-387-98403-8. Zbl 0906.18001.
Grégory Berhuy (2010). An Introduction to Galois Cohomology and Its Applications. London Mathematical Society Lecture Note Series. Vol. 377. Cambridge University Press. p. 34. ISBN 978-0-521-73866-8. Zbl 1207.12003.
Korte, Bernhard; Lovász, László; Schrader, Rainer (1991), Greedoids, Algorithms and Combinatorics, vol. 4, New York, Berlin: Springer-Verlag, chapter 3, ISBN 3-540-18190-3, Zbl 0733.05023