Tham khảo Số siêu phức

  1. ↑ Linear Associative Algebra, 1881 
  2. ↑ On the Non-Existence of Elements of Hopf Invariant One 
  3. ↑ On Hypercomplex Numbers, 1908 
  4. ↑ Emil Artin later generalized Wedderburn's result so it is known as the Artin–Wedderburn theorem
  5. ↑ Hypercomplex numbers, Lie groups, and the creation of group representation theory, 1972 
  6. ↑ Hyperkomplexe Größen und Darstellungstheorie (bằng tiếng Đức), 1929  Bảo trì CS1: Ngôn ngữ không rõ (link)
  7. ↑ Kantor, I.L., Solodownikow (1978), Hyperkomplexe Zahlen, BSB B.G. Teubner Verlagsgesellschaft, Leipzig
  8. ↑ Hypercomplex numbers, 1989, ISBN 978-0-387-96980-0 
  9. ↑ Wedderburn and the Structure of Algebras, 1985 
  10. ↑ Ueber Systeme höherer complexer Zahlen, 1893 
  11. ↑ Encyclopädie der mathematischen Wissenschaften, 1898 
  12. ↑ A History of Algebra, 1985, ISBN 3-540-13610X 

Tài liệu tham khảo

WikiPedia: Số siêu phức http://hypercomplex.xpsweb.com http://history.hyperjeff.net/hypercomplex http://home.usit.net/~cmdaven/hyprcplx.htm http://www.hypercomplex.us/docs/generalized_number... http://www.hypercomplex.us/docs/hypercomplex_kalma... http://www.hypercomplex.us/docs/hypercomplex_signa... http://bachkhoatoanthu.vass.gov.vn/noidung/tudien/... https://catalogue.bnf.fr/ark:/12148/cb155164234 https://data.bnf.fr/ark:/12148/cb155164234 https://www.idref.fr/113531613