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- Six_nines_in_pi abstract "A sequence of six 9s occurs in the decimal representation of π, starting at the 762nd decimal place. It has become famous because of the idea that one could memorize the digits of π up to that point, recite them and end with \"nine nine nine nine nine nine and so on\", which seems to suggest that π is rational. The earliest known mention of this idea occurs in Douglas Hofstadter's 1985 book Metamagical Themas, where Hofstadter statesI myself once learned 380 digits of π, when I was a crazy high-school kid. My never-attained ambition was to reach the spot, 762 digits out in the decimal expansion, where it goes \"999999\", so that I could recite it out loud, come to those six 9's, and then impishly say, \"and so on!\"The sequence of six nines is sometimes called \"Feynman point\" after physicist Richard Feynman, who has also been claimed to have stated this same idea in a lecture. It is not clear when, or even if, Feynman made such a statement, however; it is not mentioned in published biographies or in his autobiographies and unknown to his biographer, James Gleick.".
- Six_nines_in_pi thumbnail Pi_tau_digit_runs.svg?width=300.
- Six_nines_in_pi wikiPageExternalLink FeynmanPoint.html.
- Six_nines_in_pi wikiPageID "8063851".
- Six_nines_in_pi wikiPageLength "7372".
- Six_nines_in_pi wikiPageOutDegree "17".
- Six_nines_in_pi wikiPageRevisionID "704354167".
- Six_nines_in_pi wikiPageWikiLink 0.999....
- Six_nines_in_pi wikiPageWikiLink Category:Pi.
- Six_nines_in_pi wikiPageWikiLink Decimal.
- Six_nines_in_pi wikiPageWikiLink Douglas_Hofstadter.
- Six_nines_in_pi wikiPageWikiLink Heegner_number.
- Six_nines_in_pi wikiPageWikiLink James_Gleick.
- Six_nines_in_pi wikiPageWikiLink MathWorld.
- Six_nines_in_pi wikiPageWikiLink Mathematical_coincidence.
- Six_nines_in_pi wikiPageWikiLink Metamagical_Themas.
- Six_nines_in_pi wikiPageWikiLink Normal_number.
- Six_nines_in_pi wikiPageWikiLink Pi.
- Six_nines_in_pi wikiPageWikiLink Rational_number.
- Six_nines_in_pi wikiPageWikiLink Repdigit.
- Six_nines_in_pi wikiPageWikiLink Richard_Feynman.
- Six_nines_in_pi wikiPageWikiLink File:Pi_tau_digit_runs.svg.
- Six_nines_in_pi wikiPageWikiLinkText "999999".
- Six_nines_in_pi wikiPageWikiLinkText "Six nines in pi".
- Six_nines_in_pi wikiPageWikiLinkText "sequence of six consecutive 9s".
- Six_nines_in_pi wikiPageWikiLinkText "six nines in pi".
- Six_nines_in_pi author Douglas_Hofstadter.
- Six_nines_in_pi source Metamagical_Themas.
- Six_nines_in_pi text "999999.0".
- Six_nines_in_pi wikiPageUsesTemplate Template:Douglas_Hofstadter.
- Six_nines_in_pi wikiPageUsesTemplate Template:OEIS.
- Six_nines_in_pi wikiPageUsesTemplate Template:Pi.
- Six_nines_in_pi wikiPageUsesTemplate Template:Portal.
- Six_nines_in_pi wikiPageUsesTemplate Template:Quote.
- Six_nines_in_pi wikiPageUsesTemplate Template:Tau.
- Six_nines_in_pi subject Category:Pi.
- Six_nines_in_pi type Scientist.
- Six_nines_in_pi type Ratio.
- Six_nines_in_pi type Redirect.
- Six_nines_in_pi type Scientist.
- Six_nines_in_pi comment "A sequence of six 9s occurs in the decimal representation of π, starting at the 762nd decimal place. It has become famous because of the idea that one could memorize the digits of π up to that point, recite them and end with \"nine nine nine nine nine nine and so on\", which seems to suggest that π is rational.".
- Six_nines_in_pi label "Six nines in pi".
- Six_nines_in_pi sameAs Q874591.
- Six_nines_in_pi sameAs نقطة_فينمان.
- Six_nines_in_pi sameAs Feynman_nöqtəsi.
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- Six_nines_in_pi sameAs 파인만_포인트.
- Six_nines_in_pi sameAs Feynmanpunt.
- Six_nines_in_pi sameAs m.026q4jj.
- Six_nines_in_pi sameAs Точка_Фейнмана.
- Six_nines_in_pi sameAs Feynmanov_bod.
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- Six_nines_in_pi sameAs Точка_Фейнмана.
- Six_nines_in_pi sameAs Điểm_Feynman.
- Six_nines_in_pi sameAs Q874591.
- Six_nines_in_pi sameAs 費曼點.
- Six_nines_in_pi wasDerivedFrom Six_nines_in_pi?oldid=704354167.
- Six_nines_in_pi depiction Pi_tau_digit_runs.svg.
- Six_nines_in_pi isPrimaryTopicOf Six_nines_in_pi.