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- Strong_Law_of_Small_Numbers abstract ""The Strong Law of Small Numbers" is the humorous title of a popular paper by mathematician Richard K. Guy and also the so-called law that it proclaims: "There aren't enough small numbers to meet the many demands made of them."In other words, any given small number appears in far more contexts than may seem reasonable, leading to many apparently surprising coincidences in mathematics, simply because small numbers appear so often and yet are so few. Guy's paper gives 35 examples in support of this thesis. This can lead inexperienced mathematicians to conclude that these concepts are related, when in fact they are not.Guy's observation has since become part of mathematical folklore, and is commonly referenced by other authors.".
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- Strong_Law_of_Small_Numbers wikiPageWikiLink Jean-Pierre_Serre.
- Strong_Law_of_Small_Numbers wikiPageWikiLink Law_of_large_numbers.
- Strong_Law_of_Small_Numbers wikiPageWikiLink Law_of_small_numbers.
- Strong_Law_of_Small_Numbers wikiPageWikiLink Law_of_small_numbers_(disambiguation).
- Strong_Law_of_Small_Numbers wikiPageWikiLink Mathematical_coincidence.
- Strong_Law_of_Small_Numbers wikiPageWikiLink Mathematical_folklore.
- Strong_Law_of_Small_Numbers wikiPageWikiLink Pigeonhole_principle.
- Strong_Law_of_Small_Numbers wikiPageWikiLink Richard_K._Guy.
- Strong_Law_of_Small_Numbers wikiPageWikiLinkText "Strong Law of Small Numbers".
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- Strong_Law_of_Small_Numbers title "Strong Law of Small Numbers".
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- Strong_Law_of_Small_Numbers subject Category:1988_in_science.
- Strong_Law_of_Small_Numbers subject Category:1988_works.
- Strong_Law_of_Small_Numbers subject Category:Mathematical_humor.
- Strong_Law_of_Small_Numbers subject Category:Mathematics_papers.
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- Strong_Law_of_Small_Numbers comment ""The Strong Law of Small Numbers" is the humorous title of a popular paper by mathematician Richard K. Guy and also the so-called law that it proclaims: "There aren't enough small numbers to meet the many demands made of them."In other words, any given small number appears in far more contexts than may seem reasonable, leading to many apparently surprising coincidences in mathematics, simply because small numbers appear so often and yet are so few.".
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