Deret harmonik (matematika) (Indonesian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Deret harmonik (matematika)" in Indonesian language version.

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books.google.com

Mengoli, Pietro (1650). "Praefatio [Preface]". Novae quadraturae arithmeticae, seu De additione fractionum [New arithmetic quadrature (i.e., integration), or On the addition of fractions]. Bologna: Giacomo Monti. Mengoli's proof is by contradiction:
Bernoulli, Johann (1742). "Corollary III of De seriebus varia". Opera Omnia. Lausanne & Basel: Marc-Michel Bousquet & Co. vol. 4, p. 8. Johann Bernoulli's proof is also by contradiction. It uses a telescopic sum to represent each term 1n as
Bernoulli, Jacob (1713). Ars conjectandi, opus posthumum. Accedit Tractatus de seriebus infinitis [Theory of inference, posthumous work. With the Treatise on infinite series…]. Basel: Thurneysen. hlm. 250–251. From p. 250, prop. 16:

doi.org

Schmuland, Byron (May 2003). "Random Harmonic Series" (PDF). American Mathematical Monthly. 110 (5): 407–416. doi:10.2307/3647827. JSTOR 3647827. Diarsipkan dari versi asli (PDF) tanggal 2011-06-08. Diakses tanggal 2020-11-25.
Robert Baillie (May 1979). "Sums of Reciprocals of Integers Missing a Given Digit". The American Mathematical Monthly. 86 (5): 372–374. doi:10.1080/00029890.1979.11994810. JSTOR 2321096.

jstor.org

Thomas J. Osler, “Partial sums of series that cannot be an integer”, The Mathematical Gazette 96, November 2012, 515–519. https://www.jstor.org/stable/24496876?seq=1#page_scan_tab_contents
Schmuland, Byron (May 2003). "Random Harmonic Series" (PDF). American Mathematical Monthly. 110 (5): 407–416. doi:10.2307/3647827. JSTOR 3647827. Diarsipkan dari versi asli (PDF) tanggal 2011-06-08. Diakses tanggal 2020-11-25.
Robert Baillie (May 1979). "Sums of Reciprocals of Integers Missing a Given Digit". The American Mathematical Monthly. 86 (5): 372–374. doi:10.1080/00029890.1979.11994810. JSTOR 2321096.
Thomas Schmelzer and Robert Baillie (Jun 2008). "Summing a Curious, Slowly Convergent Series". The American Mathematical Monthly. 115 (6): 545–540. JSTOR 27642532.

oeis.org

Sloane, N.J.A. (ed.). "Sequence A082912 (Sum of a(n) terms of harmonic series is > 10ⁿ)". On-Line Encyclopedia of Integer Sequences. OEIS Foundation.

pme-math.org

Sharp, R. T. (1954). "Problem 52: Overhanging dominoes" (PDF). Pi Mu Epsilon Journal. 1 (10): 411–412.

ualberta.ca

stat.ualberta.ca

Schmuland, Byron (May 2003). "Random Harmonic Series" (PDF). American Mathematical Monthly. 110 (5): 407–416. doi:10.2307/3647827. JSTOR 3647827. Diarsipkan dari versi asli (PDF) tanggal 2011-06-08. Diakses tanggal 2020-11-25.

web.archive.org

Schmuland, Byron (May 2003). "Random Harmonic Series" (PDF). American Mathematical Monthly. 110 (5): 407–416. doi:10.2307/3647827. JSTOR 3647827. Diarsipkan dari versi asli (PDF) tanggal 2011-06-08. Diakses tanggal 2020-11-25.

wolfram.com

mathworld.wolfram.com

(Inggris) Weisstein, Eric W. "Infinite Cosine Product Integral". MathWorld. Diakses tanggal November 9, 2020.