Pertidaksamaan Cauchy–Schwarz (Indonesian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Pertidaksamaan Cauchy–Schwarz" in Indonesian language version.

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Hassani, Sadri (1999). Mathematical Physics: A Modern Introduction to Its Foundations. Springer. hlm. 29. ISBN 0-387-98579-4. Kesamaan berlaku jika dan hanya jika <c|c>=0 atau |c>=0. Berdasarkan definisi |c>, kita simpulkan bahwa |a> dan |b> harus sebanding.

Hunter, John K.; Nachtergaele, Bruno (2001). Applied Analysis. World Scientific. ISBN 981-02-4191-7.
Bachmann, George; Narici, Lawrence; Beckenstein, Edward (2012-12-06). Fourier and Wavelet Analysis. Springer Science & Business Media. hlm. 14. ISBN 9781461205050.
Axler, Sheldon (2015). Linear Algebra Done Right, 3rd Ed. Springer International Publishing. hlm. 172. ISBN 978-3-319-11079-0. Pertidaksamaan akan menjadi kesamaan jika dan hanya jika salah astu dari u, v adalah kelipatan skalar dari yang lain.

Joyce, David E. "Cauchy's inequality" (PDF). Department of Mathematics and Computer Science. Clark University.

Bityutskov, V. I. (2001) [1994], "Bunyakovskii inequality", dalam Hazewinkel, Michiel, Encyclopedia of Mathematics, Springer Science+Business Media B.V. / Kluwer Academic Publishers, ISBN 978-1-55608-010-4

Steele, J. Michael (2004). The Cauchy–Schwarz Master Class: an Introduction to the Art of Mathematical Inequalities. The Mathematical Association of America. hlm. 1. ISBN 978-0521546775. ...tak perlu diragukan bahwa ini adalah salah satu pertidaksamaan yang paling sering dipakai dan paling penting dalam semua cabang matematika.

Ćurgus, Branko. "Cauchy-Bunyakovsky-Schwarz inequality". Department of Mathematics. Western Washington University.