2 edition of **Eleven-digit regular sexagesimals and their reciprocals.** found in the catalog.

Eleven-digit regular sexagesimals and their reciprocals.

Owen Gingerich

- 395 Want to read
- 26 Currently reading

Published
**1965**
by American Philosophical Society in Philadelphia
.

Written in English

- Sexagesimal system -- Tables.

**Edition Notes**

Series | Transactions of the American Philosophical Society, new ser.,, v. 55, pt. 8 |

Classifications | |
---|---|

LC Classifications | Q11 .P6 n.s., vol. 55, pt. 8 |

The Physical Object | |

Pagination | 38 p. |

Number of Pages | 38 |

ID Numbers | |

Open Library | OL5953802M |

LC Control Number | 65027427 |

OCLC/WorldCa | 908601 |

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Eleven-digit regular sexagesimals and their reciprocals (Transactions of the Author: Owen Gingerich. Genre/Form: Tables: Additional Physical Format: Online version: Gingerich, Owen. Eleven-digit regular sexagesimals and their reciprocals.

Philadelphia, American Philosophical Society, Eleven-Digit Regular Sexagesimals and Their Reciprocals (Transactions of the American Philosophical Society, New Series - Vol Part 8, ) [Owen Gingerich] on.

Number theory. Formally, a regular number is an integer of the form 2 i 3 j 5 k, for nonnegative integers i, j, and a number is a divisor of (⌈ / ⌉,).The regular numbers are also called 5-smooth, indicating that their greatest prime factor is at most first few regular numbers are.

Eleven-digit regular sexagesimals and their reciprocals (Transactions of the American Philosophical Society, new seres - Vol Part 8): Owen Gingerich: Books - or: Owen Gingerich.

Editorial team. General Editors: David Bourget (Western Ontario) David Chalmers (ANU, NYU) Area Editors: David Bourget Gwen BradfordCited by: 5. ELEVEN-DIGIT REGULAR SEXAGESIMALS AND THEIR RECIPROCALS OWEN GINGERICH The publications of the American Philosophical Society consist of PRo-CEEDINGS, TRANSACTIONS, MEMORS, and YES BOOK.

THE PROCEEDINGS contains papers which have been read before the So- ELEVEN-DIGIT REGULAR SEXAGESIMALS AND THEIR RECIPROCALS OWEN GINGERICH. Buy Eleven-digit regular sexagesimals and their reciprocals (Transactions of the American Philosophical Society, new seres - Vol Part 8) by Owen Gingerich (ISBN:) from Amazon's Book Store.

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God's planet. Gingerich, Owen (), "Eleven-digit regular sexagesimals and their reciprocals", Transactions of the American Philosophical Society (American Philosophical Society) 55 (8): 3–38, doi/, JSTOR Scholarly bookstore specializing in selling rare, scarce, out-of-print (OOP), scholarly and used books dealing with the Ancient Egyptian, Greek, Roman and Medieval World.

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Formally, a regular number is an integer of the form 2i3j5k, for nonnegative integers i, j, and k. Such a number is a divisor of \scriptstyle 60^{\max(\lceil i\,/2\rceil,j,k)}{}.

The regular numbers are also called 5-smooth, indicating that their greatest prime factor is at most 5. The first few regular numbers are. The Copernicus Quest. Gingerich in the s was a young astrophysicist publishing research papers with titles such as "Eleven-digit regular sexagesimals and their reciprocals" and beavering away with the observatory's computer on studies of solar spectra: "I was calculating the temperature and pressure in the outermost layers of the sun's.

Gingerich, Owen, Eleven-digit regular sexagesimals and their reciprocals, Transactions of the American Philosophical Society (American Philosophical Society),55 (8): 3–38, JSTORdoi/ Author of The Book Nobody Read, The physical sciences in the twentieth century, Astrophysics and Twentieth-Century Astronomy toOxford Portraits in Science, Collector's Choice, God's Universe, The Nature of Scientific Discovery, Cosmology + 1.

Regular numbers are numbers that evenly divide powers of 60 (or, equivalently powers of 30). As an example, = = 48 × 75, so both 48 and 75 are divisors of a power of Thus, they are regular numbers. Equivalently, they are the numbers whose only prime divisors are 2, 3, and 5.

A szabályos számok vagy reguláris számok (regular numbers) azok a számok, melyek maradék nélkül osztják 60, illetve ezzel ekvivalensen 30 hatványait. Például 60 2 = = 48 × 75, ezért 48 és 75 is osztója egy hatványnak. Ezért mindkettő szabályos szám.

Ezzel ekvivalens állítás, hogy a szabályos számok azok a számok, melyek egyedüli prímosztói a 2, 3 és/vagy 5. Eleven-digit regular sexagesimals and their reciprocals.

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Regular numbers are numbers that evenly divide powers of 60 (or, equivalently powers of 30).As an example, 60 2 = = 48 × 75, so both 48 and 75 are divisors of a power of Thus, they are regular lently, they are the numbers whose only prime divisors are 2, 3, and 5.

The numbers that evenly divide the powers of 60 arise in several areas of mathematics and its applications.Eleven-Digit Regular Sexagesimals and their Reciprocals O Gingerich Factor tables for the first ten millions containing the smallest factor of every number not divisible by 2, 3, 5 or 7 between.Bibliography of Mesopotamian Mathematics 'A Late Babylonian factorization algorithm for the computation of reciprocals of many-place regular sexagesimal numbers'.

Baghdader Mitteilun Friberg, J. (). (). 'Eleven-digit regular sexagesimals and their reciprocals'. Transactions of the American Philosophical Society.