Repeating decimal (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Repeating decimal" in English language version.

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2web.archive.org

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1stackexchange.com

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1aapelivuorinen.com

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1stumblingrobot.com

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1semanticscholar.org

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aapelivuorinen.com

Vuorinen, Aapeli. "Rational numbers have repeating decimal expansions". Aapeli Vuorinen. Retrieved 2023-12-23.

arxiv.org

Bellamy, J. "Randomness of D sequences via diehard testing". 2013. arXiv:1312.3618

doi.org

Gray, Alexander J. (March 2000). "Digital roots and reciprocals of primes". Mathematical Gazette. 84 (499): 86. doi:10.2307/3621484. JSTOR 3621484. S2CID 125834304. For primes greater than 5, all the digital roots appear to have the same value, 9. We can confirm this if...

jstor.org

Gray, Alexander J. (March 2000). "Digital roots and reciprocals of primes". Mathematical Gazette. 84 (499): 86. doi:10.2307/3621484. JSTOR 3621484. S2CID 125834304. For primes greater than 5, all the digital roots appear to have the same value, 9. We can confirm this if...

semanticscholar.org

api.semanticscholar.org

Gray, Alexander J. (March 2000). "Digital roots and reciprocals of primes". Mathematical Gazette. 84 (499): 86. doi:10.2307/3621484. JSTOR 3621484. S2CID 125834304. For primes greater than 5, all the digital roots appear to have the same value, 9. We can confirm this if...

sjsu.edu

"The Sets of Repeating Decimals". www.sjsu.edu. Archived from the original on 23 December 2023. Retrieved 2023-12-23.

stackexchange.com

math.stackexchange.com

"Lambert's Original Proof that $\pi$ is irrational". Mathematics Stack Exchange. Retrieved 2023-12-19.

stumblingrobot.com

RoRi (2016-03-01). "Prove that every repeating decimal represents a rational number". Stumbling Robot. Archived from the original on 23 December 2023. Retrieved 2023-12-23.

web.archive.org

"The Sets of Repeating Decimals". www.sjsu.edu. Archived from the original on 23 December 2023. Retrieved 2023-12-23.
RoRi (2016-03-01). "Prove that every repeating decimal represents a rational number". Stumbling Robot. Archived from the original on 23 December 2023. Retrieved 2023-12-23.