Separable algebra (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Separable algebra" in English language version.

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Ford 2017, §4.2 Ford, Timothy J. (2017), Separable algebras, Providence, RI: American Mathematical Society, ISBN 978-1-4704-3770-1, MR 3618889
Ford 2017, Theorem 4.4.1 Ford, Timothy J. (2017), Separable algebras, Providence, RI: American Mathematical Society, ISBN 978-1-4704-3770-1, MR 3618889
Endo & Watanabe 1967, Theorem 4.2. If A is commutative, the proof is simpler, see Kadison 1999, Lemma 5.11. Endo, Shizuo; Watanabe, Yutaka (1967), "On separable algebras over a commutative ring", Osaka Journal of Mathematics, 4: 233–242, MR 0227211 Kadison, Lars (1999), New examples of Frobenius extensions, University Lecture Series, vol. 14, Providence, RI: American Mathematical Society, doi:10.1090/ulect/014, ISBN 0-8218-1962-3, MR 1690111
Ford 2017, Corollary 4.7.2, Theorem 8.3.6 Ford, Timothy J. (2017), Separable algebras, Providence, RI: American Mathematical Society, ISBN 978-1-4704-3770-1, MR 3618889
Ford 2017, Corollary 4.7.3 Ford, Timothy J. (2017), Separable algebras, Providence, RI: American Mathematical Society, ISBN 978-1-4704-3770-1, MR 3618889

Endo & Watanabe 1967, Theorem 4.2. If A is commutative, the proof is simpler, see Kadison 1999, Lemma 5.11. Endo, Shizuo; Watanabe, Yutaka (1967), "On separable algebras over a commutative ring", Osaka Journal of Mathematics, 4: 233–242, MR 0227211 Kadison, Lars (1999), New examples of Frobenius extensions, University Lecture Series, vol. 14, Providence, RI: American Mathematical Society, doi:10.1090/ulect/014, ISBN 0-8218-1962-3, MR 1690111

Endo & Watanabe 1967, Theorem 4.2. If A is commutative, the proof is simpler, see Kadison 1999, Lemma 5.11. Endo, Shizuo; Watanabe, Yutaka (1967), "On separable algebras over a commutative ring", Osaka Journal of Mathematics, 4: 233–242, MR 0227211 Kadison, Lars (1999), New examples of Frobenius extensions, University Lecture Series, vol. 14, Providence, RI: American Mathematical Society, doi:10.1090/ulect/014, ISBN 0-8218-1962-3, MR 1690111

Reiner 2003, p. 102 Reiner, I. (2003), Maximal Orders, London Mathematical Society Monographs. New Series, vol. 28, Oxford University Press, ISBN 0-19-852673-3, Zbl 1024.16008