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Number Introduction: Lakh, Crore, Base 30, Almost integer, Indian numbering system, Twelfth root of two, Etruscan numerals, 250, 65536 - Softcover
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Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. Pages: 28. Chapters: Lakh, Crore, Base 30, Almost integer, Indian numbering system, Twelfth root of two, Etruscan numerals, 250, 65536, One half, 230, 65535, 280, Thabit number, Engineering notation, 270, Finger counting, Primorial prime, Tally marks, 1987, Milü, Heptagonal number, 233, Pentatope number, 241, 211, Mythical number, 214, 1701, 227, Gross, Roman arithmetic, 235, 229, Septemvigesimal, 242, Megaprime, 215, 9999, Zero suppression, Titanic prime, 213, 162, 313, Octahedral number, 223, 243, Gigantic prime, 208, Abacus system, Heath-Brown-Moroz constant, Chudnovsky algorithm, 512, Octagonal number, Base 32, 46664, Asaṃkhyeya, Centered pentagonal number, 209, 269, Emirp, 353, Pollock octahedral numbers conjecture, 234, Dodecagonal number, 207, Dudeney number, Hundred, Fuzzy number, Nonagonal number, Centered cube number, 880, Leviathan number, Billionth, Trillionth, 212, 2305843009213693951, Millionth, Aegean numerals, Heptagonal pyramidal number, Provable prime, 1909, Hundredth, Myriagonal number, Small gross. Excerpt: Base 30 or trigesimal is a positional numeral system using 30 as the radix. Digits in this base can be represented using the Arabic numerals 0-9 and the Latin letters A-T. From a mathematical viewpoint, 30 is a convenient choice for a base in that it is the 4th primorial number; many vulgar fractions are easily expressed in base 30. On the other hand, base 30 has poor radix economy, and it shares the problem with base 60 of its radix falling between twin primes, resulting in few recurring fractions having short periods. In recreational mathematics an almost integer is any number that is very close to an integer. Well known examples of almost integers are high powers of the golden ratio , for example: The fact that these powers approach integers is non-coincidental, which is trivially seen because the golden r...
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- PublisherBooks LLC, Wiki Series
- Publication date2011
- ISBN 10 1155926854
- ISBN 13 9781155926858
- BindingTapa blanda
- LanguageEnglish
- Number of pages30
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