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Published **1685**
by Printed for Philip Lea ... in London .

Written in English

- Geometry -- Early works to 1800,
- Mathematical analysis

**Edition Notes**

Statement | by Claude Francois Milliet D"Chales, a Jesuit ; done out of French, corrected and augmented, and illustrated with nine copper plates, and the effigies of Euclid, by Reeve Williams .. |

Series | Early English books, 1641-1700 -- 737:25 |

Contributions | Euclid., Williams, Reeve, fl. 1682-1703 |

The Physical Object | |
---|---|

Format | Microform |

Pagination | [12], 391, [3] p., 9 leaves of plates (5 folded) |

Number of Pages | 391 |

ID Numbers | |

Open Library | OL15028595M |

The elements of Euclid [explain'd in a new, but most easie method: together with the use of every proposition through all parts of the mathematicks by Dechales, Claude-François Milliet, ; John Adams Library (Boston Public Library) BRL; Adams, John, , former ownerPages: RKIRIW3RIRV6» Doc ^ The Elements of Euclid, Explained and Demonstrated in a New and Most The Elements of Euclid, Explained and Demonstrated in a New and Most Easie Method with the Uses of Each Proposition in All the Parts of the Mathematicks By Claude Francois Milliet DChales, a Filesize: MB Reviews Complete guide for ebook fans. Euclide's Elements the whole fifteen books compendiously demonstrated: with Archimedes's theorems of the sphere and cylinder investigated by the method of indivisibles. By Isaac Barrow, To which is annex'd Euclide's Data with Marinus's preface, And in this edition is added a supplement, containing some practical corollaries by: Euclid. The elements of Euclid, explained and demonstrated in a new and most easie method: with the uses of each proposition in all the parts of the mathematicks Author: Claude-François Milliet Dechales ; Reeve Williams ; Euclid.

THE ELEMENTS OF EUCLID EXPLAIN D, IN A NEW, BUT MOST EASIE METHOD TOGETHER WITH THE USE OF EVERY PROPOSITION THROUGH ALL PARTS OF THE MATHEMATICKS / WRITTEN IN FRENCH () Download PDF The Elements of Euclid Explain d, in a New, But Most Easie Method Together with the Use of Every Proposition Through All Parts of the Mathematicks / Written in. Full text of "The elements of Euclid [explain'd in a new, but most easie method: together with the use of every proposition through all parts of the mathematicks" See other formats. Euclid’s Elements is by far the most famous mathematical work of classical antiquity, and also has the distinction of being the world’s oldest continuously used mathematical textbook. Little is known about the author, beyond the fact that he lived in Alexandria around BCE. The main subjects of the work are geometry, proportion, and. Euclid: The Elements of Euclid, in which the propositions are demonstrated in a new and shorter manner than in former translations, and the arrangement of many of them altered, to which are annexed Plain and spherical trigonometry, tables of logarithms from 1 to , and tables of sines, tangents, and secants, both natural and artificial.

IJ7I9YZDI8L4 \\ Book ^ The Elements of Euclid, Explained and Demonstrated in a New and Most THE ELEMENTS OF EUCLID, EXPLAINED AND DEMONSTRATED IN A NEW AND MOST EASIE METHOD WITH THE USES OF EACH PROPOSITION IN ALL THE PARTS OF THE MATHEMATICKS BY CLAUDE FRANCOIS MILLIET DCHALES, A Eebo Editions, Proquest. Paperback. Book Condition: New. On printer Erhard Ratdolt of Venice issued the first printed edition (editio princeps) of Euclid's Elements—Praeclarissimus liber elementorum Euclidis in artem geometriae. Ratdolt's text was based upon a translation from Arabic to Latin, presumably made by Abelard of Bath in the 12th century, edited and annotated by Giovanni Compano (Campanus of Novara)in the 13th century. Book 7 deals strictly with elementary number theory: divisibility, prime numbers, Euclid's algorithm for finding the greatest common divisor, least common multiple. Propositions 30 and 32 together are essentially equivalent to the fundamental theorem of arithmetic. The Elements of Euclid Explain'd in a New but Most Easie Method: Together with the Use of Every Proposition through All Parts of the Mathematicks. Written in French by That Most Excellent Mathematician, F. Clau Francis Milliet Dechales of the Society of Jesus ()Cited by: 5.

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