Terna pitagórica (Galician Wikipedia)

Analysis of information sources in references of the Wikipedia article "Terna pitagórica" in Galician language version.

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ams.org

Nahin, Paul J. (1998). An Imaginary Tale: The Story of sqrt{-1}. Princeton, New Jersey: Princeton University Press. pp. 25–26. ISBN 0-691-02795-1. MR 1645703.

archive.org

Posamentier, Alfred S. (2010). The Pythagorean Theorem: The Story of Its Power and Beauty. Prometheus Books. p. 156. ISBN 9781616141813. .
Carmichael, Robert D. (1915). Diophantine Analysis. John Wiley & Sons.

books.google.com

Para a non existencia de solucións cando $a$ and $b$ son ambos os dous cadrados, orixinalmente probado por Fermat, ver Koshy, Thomas (2002). Elementary Number Theory with Applications. Academic Press. p. 545. ISBN 9780124211711. .
Proceedings of the Southeastern Conference on Combinatorics, Graph Theory, and Computing, Volume 20. Utilitas Mathematica Pub. 1990. p. 141. ISBN 9780919628700.

doi.org

dx.doi.org

Mitchell, Douglas W. (July 2001). An Alternative Characterisation of All Primitive Pythagorean Triples. The Mathematical Gazette 85. pp. 273–5. JSTOR 3622017. doi:10.2307/3622017.
Rosenberg, Steven; Spillane, Michael; Wulf, Daniel B. (May 2008). Heron triangles and moduli spaces. Mathematics Teacher 101. pp. 656–663. doi:10.5951/MT.101.9.0656.

fau.edu

math.fau.edu

Yiu, Paul (2008). Heron triangles which cannot be decomposed into two integer right triangles (PDF). 41st Meeting of Florida Section of Mathematical Association of America. p. 17. Arquivado dende o orixinal (PDF) o 02 de maio de 2013. Consultado o 20 de abril de 2024.

jstor.org

Mitchell, Douglas W. (July 2001). An Alternative Characterisation of All Primitive Pythagorean Triples. The Mathematical Gazette 85. pp. 273–5. JSTOR 3622017. doi:10.2307/3622017.

nctm.org

Rosenberg, Steven; Spillane, Michael; Wulf, Daniel B. (May 2008). Heron triangles and moduli spaces. Mathematics Teacher 101. pp. 656–663. doi:10.5951/MT.101.9.0656.

web.archive.org

Yiu, Paul (2008). Heron triangles which cannot be decomposed into two integer right triangles (PDF). 41st Meeting of Florida Section of Mathematical Association of America. p. 17. Arquivado dende o orixinal (PDF) o 02 de maio de 2013. Consultado o 20 de abril de 2024.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W., "Rational Triangle", MathWorld