Series (mathematics) (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Series (mathematics)" in English language version.

refsWebsite

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17worldcat.org

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4doi.org

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2stanford.edu

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2jstor.org

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2manchester.ac.uk

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1archive.org

6^th place

1tcd.ie

5,099^th place

3,425^th place

1stevekifowit.com

low place

1ck12.org

low place

1harvard.edu

18^th place

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1quantamagazine.org

6,413^th place

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1st-and.ac.uk

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3,612^th place

archive.org

Thompson, Silvanus; Gardner, Martin (1998). Calculus Made Easy. Macmillan. ISBN 978-0-312-18548-0.

ck12.org

Positive and Negative Terms: Alternating Series

doi.org

Swain, Gordon; Dence, Thomas (1998). "Archimedes' Quadrature of the Parabola Revisited". Mathematics Magazine. 71 (2): 123–130. doi:10.2307/2691014. ISSN 0025-570X. JSTOR 2691014.
Knuth, Donald E. (1992). "Two Notes on Notation". American Mathematical Monthly. 99 (5): 403–422. doi:10.2307/2325085. JSTOR 2325085.
Snyder, H. (1947), "Quantized space-time", Physical Review, 67 (1): 38–41, Bibcode:1947PhRv...71...38S, doi:10.1103/PhysRev.71.38.
Bidwell, James K. (30 November 1993). "Archimedes and Pi-Revisited". School Science and Mathematics. 94 (3): 127–129. doi:10.1111/j.1949-8594.1994.tb15638.x.

harvard.edu

ui.adsabs.harvard.edu

Snyder, H. (1947), "Quantized space-time", Physical Review, 67 (1): 38–41, Bibcode:1947PhRv...71...38S, doi:10.1103/PhysRev.71.38.

jstor.org

Swain, Gordon; Dence, Thomas (1998). "Archimedes' Quadrature of the Parabola Revisited". Mathematics Magazine. 71 (2): 123–130. doi:10.2307/2691014. ISSN 0025-570X. JSTOR 2691014.
Knuth, Donald E. (1992). "Two Notes on Notation". American Mathematical Monthly. 99 (5): 403–422. doi:10.2307/2325085. JSTOR 2325085.

manchester.ac.uk

maths.manchester.ac.uk

How and How Not to Compute the Exponential of a Matrix

manchester.ac.uk

"Indians predated Newton 'discovery' by 250 years". manchester.ac.uk.

quantamagazine.org

"The Unraveling of Space-Time". Quanta Magazine. 2024-09-25. Retrieved 2024-10-11.

st-and.ac.uk

www-groups.dcs.st-and.ac.uk

O'Connor, J.J. & Robertson, E.F. (1996). "A history of calculus". University of St Andrews. Retrieved 2007-08-07.

stanford.edu

plato.stanford.edu

Huggett, Nick (2024), "Zeno's Paradoxes", in Zalta, Edward N.; Nodelman, Uri (eds.), The Stanford Encyclopedia of Philosophy (Spring 2024 ed.), Metaphysics Research Lab, Stanford University, retrieved 2024-03-25
Huggett, Nick (2024), "Zeno's Paradoxes", in Zalta, Edward N.; Nodelman, Uri (eds.), The Stanford Encyclopedia of Philosophy (Spring 2024 ed.), Metaphysics Research Lab, Stanford University, retrieved 2024-03-25

stevekifowit.com

Kifowit, Steven J.; Stamps, Terra A. (2006). "The harmonic series diverges again and again" (PDF). American Mathematical Association of Two-Year Colleges Review. 27 (2): 31–43.

tcd.ie

maths.tcd.ie

Wilkins, David (2007). "Section 6: The Extended Real Number System" (PDF). maths.tcd.ie. Retrieved 2019-12-03.

worldcat.org

search.worldcat.org

Swain, Gordon; Dence, Thomas (1998). "Archimedes' Quadrature of the Parabola Revisited". Mathematics Magazine. 71 (2): 123–130. doi:10.2307/2691014. ISSN 0025-570X. JSTOR 2691014.
Rudin 1976, p. 59 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Rudin 1976, p. 63 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Rudin 1976, p. 61 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Atkinson, Kendall E. (1989). An Introduction to Numerical Analysis (2nd ed.). New York: Wiley. p. 20. ISBN 978-0-471-62489-9. OCLC 803318878.
Stoer, Josef; Bulirsch, Roland (2002). Introduction to Numerical Analysis (3rd ed.). Princeton, N.J.: Recording for the Blind & Dyslexic. OCLC 50556273.
Rudin 1976, p. 61 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Rudin 1976, p. 76 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Rudin 1976, p. 72 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Rudin 1976, p. 73 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Rudin 1976, p. 74 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Rudin 1976, p. 60 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Rudin 1976, pp. 71–72 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Rudin 1976, p. 66 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Rudin 1976, p. 65 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Rudin 1976, p. 71 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.
Rudin 1976, p. 70 Rudin, Walter (1976) [1953]. Principles of mathematical analysis (3rd ed.). New York: McGraw-Hill. ISBN 0-07-054235-X. OCLC 1502474.