Fracción unitaria (Galician Wikipedia)

Analysis of information sources in references of the Wikipedia article "Fracción unitaria" in Galician language version.

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15doi.org

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4arxiv.org

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3web.archive.org

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2books.google.com

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1anu.edu.au

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1files.wordpress.com

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1gla.ac.uk

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1mq.edu.au

low place

1math.ca

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1harvard.edu

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1uni-siegen.de

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ams.org

Croot, Ernest S. III (2003). On a coloring conjecture about unit fractions. Annals of Mathematics 157. pp. 545–556. MR 1973054. arXiv:math.NT/0311421. doi:10.4007/annals.2003.157.545.
Elsholtz, Christian; Tao, Terence (2013). "Counting the number of solutions to the Erdős–Straus equation on unit fractions" (PDF). Journal of the Australian Mathematical Society 94 (1): 50–105. MR 3101397. arXiv:1107.1010. doi:10.1017/S1446788712000468.
Magnus, Wilhelm (1974). Noneuclidean Tesselations and their Groups. Pure and Applied Mathematics 61. Academic Press. p. 65. ISBN 978-0-08-087377-0. MR 0352287.
Boas, R. P. Jr.; Wrench, J. W. Jr. (1971). Partial sums of the harmonic series. The American Mathematical Monthly 78. pp. 864–870. JSTOR 2316476. MR 289994. doi:10.1080/00029890.1971.11992881.
Freniche, Francisco J. (2010). On Riemann's rearrangement theorem for the alternating harmonic series (PDF). The American Mathematical Monthly 117. pp. 442–448. JSTOR 10.4169/000298910x485969. MR 2663251. doi:10.4169/000298910X485969.
Choi, Man Duen (1983). Tricks or treats with the Hilbert matrix. The American Mathematical Monthly 90. pp. 301–312. JSTOR 2975779. MR 701570. doi:10.2307/2975779.
Ford, L. R. (1938). Fractions. The American Mathematical Monthly 45. pp. 586–601. JSTOR 2302799. MR 1524411. doi:10.1080/00029890.1938.11990863.
Bar-Noy, Amotz; Ladner, Richard E.; Tamir, Tami (2007). "Windows scheduling as a restricted version of bin packing". ACM Transactions on Algorithms 3 (3): A28:1–A28:22. MR 2344019. doi:10.1145/1273340.1273344.

anu.edu.au

maths-people.anu.edu.au

Brent, Richard P.; Zimmermann, Paul (2010). "2.5 Modular division and inversion". Modern Computer Arithmetic (PDF). Cambridge Monographs on Applied and Computational Mathematics 18. Cambridge University Press. pp. 65–68. ISBN 978-1-139-49228-7. arXiv:1004.4710. doi:10.1017/cbo9780511921698.001.

archive.org

Goodrich, Michael T.; Tamassia, Roberto (2015). "Section 24.2.2: Modular multiplicative inverses". Algorithm Design and Applications. Wiley. pp. 697–698. ISBN 978-1-118-33591-8.
Kilmister, Clive William (1994). Eddington's Search for a Fundamental Theory: A Key to the Universe. Cambridge University Press. ISBN 978-0-521-37165-0.

arxiv.org

Brent, Richard P.; Zimmermann, Paul (2010). "2.5 Modular division and inversion". Modern Computer Arithmetic (PDF). Cambridge Monographs on Applied and Computational Mathematics 18. Cambridge University Press. pp. 65–68. ISBN 978-1-139-49228-7. arXiv:1004.4710. doi:10.1017/cbo9780511921698.001.
Croot, Ernest S. III (2003). On a coloring conjecture about unit fractions. Annals of Mathematics 157. pp. 545–556. MR 1973054. arXiv:math.NT/0311421. doi:10.4007/annals.2003.157.545.
Elsholtz, Christian; Tao, Terence (2013). "Counting the number of solutions to the Erdős–Straus equation on unit fractions" (PDF). Journal of the Australian Mathematical Society 94 (1): 50–105. MR 3101397. arXiv:1107.1010. doi:10.1017/S1446788712000468.
Richardson, Thomas M. (2001). "The Filbert matrix" (PDF). Fibonacci Quarterly. pp. 268–275. Bibcode:1999math......5079R. arXiv:math.RA/9905079.

books.google.com

Solomon, Pearl Gold (2007). The Math We Need to Know and Do in Grades 6 9: Concepts, Skills, Standards, and Assessments. Corwin Press. p. 157. ISBN 978-1-4129-1726-1.
Magnus, Wilhelm (1974). Noneuclidean Tesselations and their Groups. Pure and Applied Mathematics 61. Academic Press. p. 65. ISBN 978-0-08-087377-0. MR 0352287.

doi.org

dx.doi.org

Cavey, Laurie O.; Kinzel, Margaret T. (February 2014). From whole numbers to invert and multiply. Teaching Children Mathematics 20. pp. 374–383. JSTOR 10.5951/teacchilmath.20.6.0374. doi:10.5951/teacchilmath.20.6.0374.
Brent, Richard P.; Zimmermann, Paul (2010). "2.5 Modular division and inversion". Modern Computer Arithmetic (PDF). Cambridge Monographs on Applied and Computational Mathematics 18. Cambridge University Press. pp. 65–68. ISBN 978-1-139-49228-7. arXiv:1004.4710. doi:10.1017/cbo9780511921698.001.
Croot, Ernest S. III (2003). On a coloring conjecture about unit fractions. Annals of Mathematics 157. pp. 545–556. MR 1973054. arXiv:math.NT/0311421. doi:10.4007/annals.2003.157.545.
Elsholtz, Christian; Tao, Terence (2013). "Counting the number of solutions to the Erdős–Straus equation on unit fractions" (PDF). Journal of the Australian Mathematical Society 94 (1): 50–105. MR 3101397. arXiv:1107.1010. doi:10.1017/S1446788712000468.
Ore, Øystein (1948). On the averages of the divisors of a number. The American Mathematical Monthly 55. pp. 615–619. JSTOR 2305616. doi:10.2307/2305616.
Boas, R. P. Jr.; Wrench, J. W. Jr. (1971). Partial sums of the harmonic series. The American Mathematical Monthly 78. pp. 864–870. JSTOR 2316476. MR 289994. doi:10.1080/00029890.1971.11992881.
Freniche, Francisco J. (2010). On Riemann's rearrangement theorem for the alternating harmonic series (PDF). The American Mathematical Monthly 117. pp. 442–448. JSTOR 10.4169/000298910x485969. MR 2663251. doi:10.4169/000298910X485969.
Roy, Ranjan (1990). "The discovery of the series formula for $π$ by Leibniz, Gregory and Nilakantha" (PDF). Mathematics Magazine 63 (5): 291–306. doi:10.1080/0025570X.1990.11977541. Arquivado dende o orixinal (PDF) o 14 de marzo de 2023. Consultado o 22 de febreiro de 2024.
Ayoub, Raymond (1974). Euler and the zeta function. The American Mathematical Monthly 81. pp. 1067–86. JSTOR 2319041. doi:10.2307/2319041. Arquivado dende o orixinal o 14 de agosto de 2019. Consultado o 22 de febreiro de 2024.
van der Poorten, Alfred (1979). A proof that Euler missed ... Apéry's proof of the irrationality of $\zeta (3)$ (PDF). The Mathematical Intelligencer 1. pp. 195–203. doi:10.1007/BF03028234. Arquivado dende o orixinal (PDF) o 2011-07-06. Carácter borrado en |title= na posición 69 (Axuda)
Euler, Leonhard (September 1983). From Elements of Algebra. Old Intelligencer. The Mathematical Intelligencer 5. pp. 75–76. doi:10.1007/bf03026580.
Choi, Man Duen (1983). Tricks or treats with the Hilbert matrix. The American Mathematical Monthly 90. pp. 301–312. JSTOR 2975779. MR 701570. doi:10.2307/2975779.
Ford, L. R. (1938). Fractions. The American Mathematical Monthly 45. pp. 586–601. JSTOR 2302799. MR 1524411. doi:10.1080/00029890.1938.11990863.
Bar-Noy, Amotz; Ladner, Richard E.; Tamir, Tami (2007). "Windows scheduling as a restricted version of bin packing". ACM Transactions on Algorithms 3 (3): A28:1–A28:22. MR 2344019. doi:10.1145/1273340.1273344.
van Stee, Rob (June 2012). SIGACT news online algorithms column 20: The power of harmony (PDF). ACM SIGACT News 43. pp. 127–136. doi:10.1145/2261417.2261440.

files.wordpress.com

terrytao.files.wordpress.com

Elsholtz, Christian; Tao, Terence (2013). "Counting the number of solutions to the Erdős–Straus equation on unit fractions" (PDF). Journal of the Australian Mathematical Society 94 (1): 50–105. MR 3101397. arXiv:1107.1010. doi:10.1017/S1446788712000468.

gla.ac.uk

eprints.gla.ac.uk

Freniche, Francisco J. (2010). On Riemann's rearrangement theorem for the alternating harmonic series (PDF). The American Mathematical Monthly 117. pp. 442–448. JSTOR 10.4169/000298910x485969. MR 2663251. doi:10.4169/000298910X485969.

harvard.edu

adsabs.harvard.edu

Richardson, Thomas M. (2001). "The Filbert matrix" (PDF). Fibonacci Quarterly. pp. 268–275. Bibcode:1999math......5079R. arXiv:math.RA/9905079.

jstor.org

Cavey, Laurie O.; Kinzel, Margaret T. (February 2014). From whole numbers to invert and multiply. Teaching Children Mathematics 20. pp. 374–383. JSTOR 10.5951/teacchilmath.20.6.0374. doi:10.5951/teacchilmath.20.6.0374.
Ore, Øystein (1948). On the averages of the divisors of a number. The American Mathematical Monthly 55. pp. 615–619. JSTOR 2305616. doi:10.2307/2305616.
Boas, R. P. Jr.; Wrench, J. W. Jr. (1971). Partial sums of the harmonic series. The American Mathematical Monthly 78. pp. 864–870. JSTOR 2316476. MR 289994. doi:10.1080/00029890.1971.11992881.
Freniche, Francisco J. (2010). On Riemann's rearrangement theorem for the alternating harmonic series (PDF). The American Mathematical Monthly 117. pp. 442–448. JSTOR 10.4169/000298910x485969. MR 2663251. doi:10.4169/000298910X485969.
Ayoub, Raymond (1974). Euler and the zeta function. The American Mathematical Monthly 81. pp. 1067–86. JSTOR 2319041. doi:10.2307/2319041. Arquivado dende o orixinal o 14 de agosto de 2019. Consultado o 22 de febreiro de 2024.
Choi, Man Duen (1983). Tricks or treats with the Hilbert matrix. The American Mathematical Monthly 90. pp. 301–312. JSTOR 2975779. MR 701570. doi:10.2307/2975779.
Ford, L. R. (1938). Fractions. The American Mathematical Monthly 45. pp. 586–601. JSTOR 2302799. MR 1524411. doi:10.1080/00029890.1938.11990863.

maa.org

Roy, Ranjan (1990). "The discovery of the series formula for $π$ by Leibniz, Gregory and Nilakantha" (PDF). Mathematics Magazine 63 (5): 291–306. doi:10.1080/0025570X.1990.11977541. Arquivado dende o orixinal (PDF) o 14 de marzo de 2023. Consultado o 22 de febreiro de 2024.
Ayoub, Raymond (1974). Euler and the zeta function. The American Mathematical Monthly 81. pp. 1067–86. JSTOR 2319041. doi:10.2307/2319041. Arquivado dende o orixinal o 14 de agosto de 2019. Consultado o 22 de febreiro de 2024.

math.ca

fq.math.ca

Richardson, Thomas M. (2001). "The Filbert matrix" (PDF). Fibonacci Quarterly. pp. 268–275. Bibcode:1999math......5079R. arXiv:math.RA/9905079.

mq.edu.au

maths.mq.edu.au

van der Poorten, Alfred (1979). A proof that Euler missed ... Apéry's proof of the irrationality of $\zeta (3)$ (PDF). The Mathematical Intelligencer 1. pp. 195–203. doi:10.1007/BF03028234. Arquivado dende o orixinal (PDF) o 2011-07-06. Carácter borrado en |title= na posición 69 (Axuda)

uni-siegen.de

van Stee, Rob (June 2012). SIGACT news online algorithms column 20: The power of harmony (PDF). ACM SIGACT News 43. pp. 127–136. doi:10.1145/2261417.2261440.

web.archive.org

Roy, Ranjan (1990). "The discovery of the series formula for $π$ by Leibniz, Gregory and Nilakantha" (PDF). Mathematics Magazine 63 (5): 291–306. doi:10.1080/0025570X.1990.11977541. Arquivado dende o orixinal (PDF) o 14 de marzo de 2023. Consultado o 22 de febreiro de 2024.
Ayoub, Raymond (1974). Euler and the zeta function. The American Mathematical Monthly 81. pp. 1067–86. JSTOR 2319041. doi:10.2307/2319041. Arquivado dende o orixinal o 14 de agosto de 2019. Consultado o 22 de febreiro de 2024.
van der Poorten, Alfred (1979). A proof that Euler missed ... Apéry's proof of the irrationality of $\zeta (3)$ (PDF). The Mathematical Intelligencer 1. pp. 195–203. doi:10.1007/BF03028234. Arquivado dende o orixinal (PDF) o 2011-07-06. Carácter borrado en |title= na posición 69 (Axuda)