Citations:unvigintillion
Appearance
English citations of unvigintillion
sense: 10^66
[edit]- 1853, The Ohio Journal of Education, Vol. II, No. 6, page 220[1]:
- This number, when the numeration is made, will reach the first two figures of the twenty-second period of English notation, called the unvigintillion; but by the French method, it will make two figures of the forty-third period, and be called the unquadragintillion.
- 2003 March 29, "Gerard S." <GerardS@PrairieTech.Net>, "Re: Permutations of a deck of cards", message-ID <v8cuv4cnrbnl01@corp.supernews.com>, alt.math.recreational, Usenet:
- 54! is exactly:
- two hundred thirty duovigintillion eight hundred forty-three unvigintillion six hundred ninety-seven vigintillion three hundred thirty-nine novemdecillion two hundred forty-one octodecillion three hundred eighty septendecillion four hundred seventy-two sexdecillion ninety-two quindecillion seven hundred forty-two quattuordecillion six hundred eighty-three tredecillion twenty-seven duodecillion five hundred eighty-one undecillion eighty-three decillion two hundred seventy-eight nonillion five hundred sixty-four octillion five hundred seventy-one septillion eight hundred seven sextillion nine hundred forty-one quintillion one hundred thirty-two quadrillion two hundred eighty-eight trillion
- ---according to my handy-dandly calculator.
- 2007 July 31, Keith Thompson <kst-u@mib.org>, "Re: portably shuffle a deck", message-ID <lnwswgjgau.fsf@nuthaus.mib.org>, comp.lang.c, Usenet:
- To support 52! states, you need at least 226 bits of state. The sample rand() implementation in the standard has only 32 bits of state, assuming unsigned long is 32 bits.
- That means you can only get about 4 billion shuffles out of about 80 unvigintillion possible shuffles. (Yes, that's the word; look it up.)
- 2010 Mar 4, damian@conway.org (Damian Conway), "Re: continuation markers for long literals (was Re: r29931 - docs/Perl6/Spec)", Message-ID <832f158a1003031600w42929f8emc3aca9701ab7af54@mail.gmail.com>, perl.perl6.language, Usenet:
- At 80-columns, you can represent integers up to ninety-nine quinvigintillion, nine hundred ninety-nine quattuorvigintillion, nine hundred ninety-nine trevigintillion, nine hundred ninety-nine duovigintillion, nine hundred ninety-nine unvigintillion, nine hundred ninety-nine vigintillion, nine hundred ninety-nine novemdecillion, nine hundred ninety-nine octodecillion, nine hundred ninety-nine septendecillion, nine hundred ninety-nine sexdecillion, nine hundred ninety-nine quindecillion, nine hundred ninety-nine quattuordecillion, nine hundred ninety-nine tredecillion, nine hundred ninety-nine duodecillion, nine hundred ninety-nine undecillion, nine hundred ninety-nine decillion, nine hundred ninety-nine nonillion, nine hundred ninety-nine octillion, nine hundred ninety-nine septillion, nine hundred ninety-nine sextillion, nine hundred ninety-nine quintillion, nine hundred ninety-nine quadrillion, nine hundred ninety-nine trillion, nine hundred ninety-nine billion, nine hundred ninety-nine million, nine hundred ninety-nine thousand, and nine hundred ninety-nine.