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1. Cramer, Gabriel (1750). "Introduction à l'Analyse des lignes Courbes algébriques" ( record/03486/E71FE3799CEC1F8E2B76962513829D2E36B63015) (in French). Geneva: Europeana. pp. 656–659 . Retrieved 2012-05-18. 2. Kosinski, A. A. (2001). "Cramer's Rule is due to Cramer". Mathematics Magazine . 74 : 310–312. doi : 10.2307/2691101 () . Incompatible and indeterminate cases References
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Proof of Cramer's Rule WebApp descriptively solving systems of linear equations with Cramer's Rule Online Calculator of System of linear equations Retrieved from " " This page was last edited on 18 January 2018, at 10:46. Text is available under the Creative Commons Attribution-ShareAlike License ; additional terms may apply . By using this site, you agree to the Terms of Use and Privacy Policy. Wikipedia® is a registered trademark of the Wikimedia Foundation, Inc., a non-profit organization. 3. MacLaurin, Colin (1748). A Treatise of Algebra, in Three Parts ( g) . 4. Boyer, Carl B. (1968). A History of Mathematics (2nd ed.). Wiley. p. 431. 5. Katz, Victor (2004). A History of Mathematics (Brief ed.). Pearson Education. pp. 378–379. 6. Hedman, Bruce A. (1999). "An Earlier Date for "Cramer's Rule "" () (PDF). Historia Mathematica . 26 (4): 365–368. doi : 10.1006/hmat.1999.2247(. 2247) . 7. David Poole (2014). Linear Algebra: A Modern Introduction . Cengage Learning. p. 276. ISBN 978-1-285-98283-0 . 8. Joe D. Hoffman; Steven Frankel (2001). Numerical Methods for Engineers and Scientists, Second Edition, . CRC Press. p. 30. ISBN 978-0-8247-0443-8 . 9. Thomas S. Shores (2007). Applied Linear Algebra and Matrix Analysis . Springer Science & Business Media. p. 132. ISBN 978-0-387-48947-6 . 10. Nicholas J. Higham (2002). Accuracy and Stability of Numerical Algorithms: Second Edition . SIAM. p. 13. ISBN 978- 0-89871-521-7 . 11. Zhiming Gong; M. Aldeen; L. Elsner (2002). "A note on a generalized Cramer's rule". Linear Algebra and its Applications . 340 : 253–254. doi : 10.1016/S0024-3795(01)00469-4 ( 2900469-4) . 12. Ken Habgood; Itamar Arel (2012). "A condensation-based application of Cramer ʼ s rule for solving large-scale linear systems" () (PDF). Journal of Discrete Algorithms . 10 : 98–109. doi : 10.1016/j.jda.2011.06.007() . 13. Levi-Civita, Tullio (1926). The Absolute Differential Calculus (Calculus of T ensors) . Dover. pp. 111–112. ISBN 9780486634012 . 14. Robinson, Stephen M. (1970). "A Short Proof of Cramer's Rule". Mathematics Magazine . 43 : 94–95. External links
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