An edition of A breefe treatise of sphæricall triangles (1627)

A breefe treatise of sphæricall triangles

wherein is handled the sixteene cases of a right angled triangle, being all extracted out of one diagram, and reduced into theorems, with the totall sine in the first place, so that by addition onely, they may be effected : as also, the twelue cases of an oblique sphæricall triangle, being likewise reduced into theorems, whereby with one or two additions at the most, any of them may be resolued by helpe of this canon following made with secants, and that only by such numbers as are therein to be founde, without first making any substraction, or vsing any mentall operation ...

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A breefe treatise of sphæricall triangles
John Speidell
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Last edited by WorkBot
January 20, 2010 | History
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An edition of A breefe treatise of sphæricall triangles (1627)

A breefe treatise of sphæricall triangles

wherein is handled the sixteene cases of a right angled triangle, being all extracted out of one diagram, and reduced into theorems, with the totall sine in the first place, so that by addition onely, they may be effected : as also, the twelue cases of an oblique sphæricall triangle, being likewise reduced into theorems, whereby with one or two additions at the most, any of them may be resolued by helpe of this canon following made with secants, and that only by such numbers as are therein to be founde, without first making any substraction, or vsing any mentall operation ...

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Publish Date
Publisher
Printed by Edward Allde dwelling neere Christ-church
Language
English
Pages
126

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Subjects

Early works to 1800, Geometry, Trigonometry
Edition Availability
Cover of: A breefe treatise of sphæricall triangles
A breefe treatise of sphæricall triangles: wherein is handled the sixteene cases of a right angled triangle, being all extracted out of one diagram, and reduced into theorems, with the totall sine in the first place, so that by addition onely, they may be effected : as also, the twelue cases of an oblique sphæricall triangle, being likewise reduced into theorems, whereby with one or two additions at the most, any of them may be resolued by helpe of this canon following made with secants, and that only by such numbers as are therein to be founde, without first making any substraction, or vsing any mentall operation ...
1627, Printed by Edward Allde dwelling neere Christ-church
Microform in English
Cover of: A breefe treatise of sphæricall triangles
A breefe treatise of sphæricall triangles: wherein is handled the sixteene cases of a right angled triangle, being all extracted out of one diagram, and reduced into theorems, with the totall sine in the first place, so that by addition onely, they may be effected : as also, the twelue cases of an oblique sphæricall triangle, being likewise reduced into theorems, whereby with one or two additions at the most, any of them may be resolued by helpe of this canon following made with secants, and that only by such numbers as are therein to be founde, without first making any substraction, or vsing any mentall operation ...
1627, Printed by Edward Allde dwelling neere Christ-church
Microform in English

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Book Details

Edition Notes

Signatures: A-Fp4s Gp2s, p2sAp4s(-A1) p2sB-Qp4s p2sRp3s

Contains special t.p.: A geometricall extraction, or, A compendious collection of the chiefe and choyse problemes ... / by Iohn Speidell. London : Printed by Edward Allde ..., 1617

Reproduction of original in the Bodleian Library

STC (2nd ed.) 23060

Microfilm. Ann Arbor, Mich. : University Microfilms International, 1983. 1 microfilm reel ; 35 mm. (Early English books, 1475-1640 ; 1782:3)

s 1983 miu n

Published in
London
Series
Early English books, 1475-1640 -- 1782:3
Other Titles
Geometricall extraction, or, A compendious collection of the chiefe and choyse problemes, Brief treatise of sphaericall triangles

The Physical Object

Format
Microform
Pagination
[8], 43, [6], 126 p.
Number of pages
126

Edition Identifiers

Open Library
OL15191013M

Work Identifiers

Work ID
OL11363593W

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January 20, 2010 Edited by WorkBot add subjects and covers
December 11, 2009 Created by WorkBot add works page