Gauss–Legendre algorithm (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Gauss–Legendre algorithm" in English language version.

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Brent, Richard (1975), Traub, J F (ed.), "Multiple-precision zero-finding methods and the complexity of elementary function evaluation", Analytic Computational Complexity, New York: Academic Press, pp. 151–176, archived from the original on 23 July 2008, retrieved 8 September 2007

Milla, Lorenz (2019), Easy Proof of Three Recursive π-Algorithms, arXiv:1907.04110

Salamin, Eugene (1976), "Computation of pi Using Arithmetic–Geometric Mean", Mathematics of Computation, vol. 30, no. 135, pp. 565–570, doi:10.2307/2005327, ISSN 0025-5718, JSTOR 2005327
Lord, Nick (1992), "Recent Calculations of π: The Gauss-Salamin Algorithm", The Mathematical Gazette, 76 (476): 231–242, doi:10.2307/3619132, JSTOR 3619132, S2CID 125865215

Salamin, Eugene (1976), "Computation of pi Using Arithmetic–Geometric Mean", Mathematics of Computation, vol. 30, no. 135, pp. 565–570, doi:10.2307/2005327, ISSN 0025-5718, JSTOR 2005327
Lord, Nick (1992), "Recent Calculations of π: The Gauss-Salamin Algorithm", The Mathematical Gazette, 76 (476): 231–242, doi:10.2307/3619132, JSTOR 3619132, S2CID 125865215

Lord, Nick (1992), "Recent Calculations of π: The Gauss-Salamin Algorithm", The Mathematical Gazette, 76 (476): 231–242, doi:10.2307/3619132, JSTOR 3619132, S2CID 125865215

Brent, Richard (1975), Traub, J F (ed.), "Multiple-precision zero-finding methods and the complexity of elementary function evaluation", Analytic Computational Complexity, New York: Academic Press, pp. 151–176, archived from the original on 23 July 2008, retrieved 8 September 2007

Salamin, Eugene (1976), "Computation of pi Using Arithmetic–Geometric Mean", Mathematics of Computation, vol. 30, no. 135, pp. 565–570, doi:10.2307/2005327, ISSN 0025-5718, JSTOR 2005327