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**Item Description: **2013. Hard Cover. Book Condition: New. 482 Pages 482 It is the reproduction of the original edition published long back(1817). Hardcover with sewing binding with glossy laminated multi-Colour Dust Cover, Printed on high quality Paper, professionally processed without changing its contents . We found this book important for the readers who want to know about our old treasure so we brought it back to the shelves. Print on Demand Language: eng. Bookseller Inventory # 1111000663010

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**Item Description: **Rarebooksclub.com, United States, 2012. Paperback. Book Condition: New. 246 x 189 mm. Brand New Book ***** Print on Demand *****. This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1817 Excerpt: . and third; and lastly equal to the rest; the root comes out cl c2 c5 c.5. This, however, is wrong; for its square is ru 13 c 8 c 80 c 160. Defect then is imputable to those authors, who have not given a limitation to this method of finding a root. In the case of such irrational squares, the operation must be conducted by taking the approximate roots of the surd terms, and adding them to the rational terms: whence the square root is to be deduced.1 Largest is not rigidly intended ( 40). Sometimes, therefore, the least is to be used. 52. Example. Say what is the root of a square, in which are the surds forty, eighty, and two hundred, with the rational number seventeen? Statement: ru 17 c40 c 80 c200. Subtracting the two last terms from the square of the rational number, the two portions found are c 10 cl. Again treating the smaller surd as a rational number, the result is c5 c2. Thus the root is c 10 c5 c 2. A rule of approximation for the square-root is given in the Chapter on Algebra, in the Sidd hdnta-sundara of Jnya na-ra ja, cited by his son Su ryada sa; The root of a near square, with the quotient of the proposed square divided by that approximate root, being halved, the moiety is a more nearly approximated root; and, repeating the operation as often as necessary, the nearly exact root is found. Example 5. This, divided by two which is first put for the root, gives for the quotient: which added to the assumed root 2, makes-f; and this, divided by 2, yields-J for the approximate root.--Su r. Repeating the operation, the root, more nearly approximated, is W-CHAPTER II. PULVERIZER 53--64. lRule: In the first place, as preparatory to the investigation of the pulverizer, the dividend, divisor, and additive quantity are, if practicab. Bookseller Inventory # APC9781130328516

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**Item Description: **Rarebooksclub.com, United States, 2012. Paperback. Book Condition: New. 246 x 189 mm. Brand New Book ***** Print on Demand *****. This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1817 Excerpt: .for the square-root is given in the Chapter on Algebra, in the Sidd hdnta-sundara of Jnya na-ra ja, cited by his son Su rtada sa; The root of a near square, with the quotient of the proposed square divided by that approximate root, being halved, the moiety is a more nearly approximated root; and, repeating the operation as often as necessary, the nearly exact root is found. Example 5. This, divided by two which is first put for the root, give 4 for the quotient: which added to the assumed root 2, makes; and this, divided by 2, yields for the approximate root.--Su r. Repeating the operation, the root, more nearly approximated, isW.3 CHAPTER II. PULVERIZER? 53--64. Rule: In the first place, as preparatory to the investigation of the pulverizer, the dividend, divisor, and additive quantity are, if practicable, to be reduced by some number. If the number, by which the dividend and divisor are both measured, do not also measure the additive quantity, the question is an ill put or impossible one.4 54--55--56. The last remainder, when the dividend and divisor are mutually divided, is their common measure.5 Being divided by that common measure, they are termed reduced quantities. Divide mutually the reduced dividend and divisor, until unity be the remainder in the dividend. Place the quotients one under the other; and the additive quantity beneath them, and cipher at the bottom. By the penult multiply the number next above it, and add the lowest term. Then reject the last and repeat the operation until a pair of numbers be left. The uppermost of these being abraded by the reduced dividend, the remainder is the quotient. The other or lowermost being in like manner abraded by the reduced divisor, the remainder is the multiplier.1 This is nearly wo. Bookseller Inventory # APC9781236030443

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**Item Description: **Rarebooksclub.com, United States, 2012. Paperback. Book Condition: New. 246 x 189 mm. Brand New Book ***** Print on Demand *****. This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1817 Excerpt: .for the approximate root.--Sun. Repeating the operation, the root, more nearly approximated, is WO CHAPTER II. PULVERIZER. 53--64. 1Rule: In the first place, as preparatory to the investigation of the pulverizer, the dividend, divisor, and additive quantity are, if practicable, to be reduced by some number.5 If the number, by which the dividend and divisor are both measured, do not also measure the additive quantity, the question is an ill put or impossible one.4 54--55--56. The last remainder, when the dividend and divisor are mutually divided, is their common measure/ Being divided by that common This is nearly word for word the same with a chapter in the LUdvati on the same subject. (Lil. Ch. 12.) See there, explanations of the terms. The method here taught is applicable chiefly to the solution of indeterminate problems that produce equations involving more than one unknown quantity. See ch. 6. Ten stanzas and two halves. If the dividend and divisor admit a common measure, they must be first reduced by it to their least terms; else unity will not be the residue of reciprocal division; but the common measure will; (or, going a step further, nought.)--Ga n. on LU. Crishn. on Vij. 4 If the dividend and divisor have a common measure, the additive also must admit it; and the three terms be correspondently reduced: for the additive, unless it be nought or else a multiple of the divisor, must, if negative, equal the residue of a division of the dividend taken into the multiplier by the divisor; and, if affirmative, must equal the complement of that residue to the divisor. Now, if dividend and divisor be reducible to less terms, the residue of division of the reduced terms, multiplied by the common measure, is equal to the residue of division of the unreduced t. Bookseller Inventory # APC9781235974106

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**Item Description: **RareBooksClub.com. Paperback. Book Condition: New. This item is printed on demand. Paperback. 166 pages. Dimensions: 9.7in. x 7.4in. x 0.3in.This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1817 Excerpt: . . . for the square-root is given in the Chapter on Algebra, in the Siddhdnta-sundara of Jnyana-raja, cited by his son Surtadasa; The root of a near square, with the quotient of the proposed square divided by that approximate root, being halved, the moiety is a more nearly approximated root; and, repeating the operation as often as necessary, the nearly exact root is found. Example 5. This, divided by two which is first put for the root, give 4 for the quotient: which added to the assumed root 2, makes ; and this, divided by 2, yields for the approximate root. --Sur. Repeating the operation, the root, more nearly approximated, isW. 3 CHAPTER II. PULVERIZER 53--64. Rule: In the first place, as preparatory to the investigation of the pulverizer, the dividend, divisor, and additive quantity are, if practicable, to be reduced by some number. If the number, by which the dividend and divisor are both measured, do not also measure the additive quantity, the question is an ill put or impossible one. 4 54--55--56. The last remainder, when the dividend and divisor are mutually divided, is their common measure. 5 Being divided by that common measure, they are termed reduced quantities. Divide mutually the reduced dividend and divisor, until unity be the remainder in the dividend. Place the quotients one under the other; and the additive quantity beneath them, and cipher at the bottom. By the penult multiply the number next above it, and add the lowest term. Then reject the last and repeat the operation until a pair of numbers be left. The uppermost of these being abraded by the reduced dividend, the remainder is the quotient. The other or lowermost being in like manner abraded by the reduced divisor, the remainder is the multiplier. 1 This is nearly wo. . . This item ships from La Vergne,TN. Paperback. Bookseller Inventory # 9781236030443

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**Item Description: **RareBooksClub.com. Paperback. Book Condition: New. This item is printed on demand. Paperback. 166 pages. Dimensions: 9.7in. x 7.4in. x 0.3in.This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1817 Excerpt: . . . for the approximate root. --Sun. Repeating the operation, the root, more nearly approximated, is WO CHAPTER II. PULVERIZER. 53--64. 1Rule: In the first place, as preparatory to the investigation of the pulverizer, the dividend, divisor, and additive quantity are, if practicable, to be reduced by some number. 5 If the number, by which the dividend and divisor are both measured, do not also measure the additive quantity, the question is an ill put or impossible one. 4 54--55--56. The last remainder, when the dividend and divisor are mutually divided, is their common measure Being divided by that common This is nearly word for word the same with a chapter in the LUdvati on the same subject. (Lil. Ch. 12. ) See there, explanations of the terms. The method here taught is applicable chiefly to the solution of indeterminate problems that produce equations involving more than one unknown quantity. See ch. 6. Ten stanzas and two halves. If the dividend and divisor admit a common measure, they must be first reduced by it to their least terms; else unity will not be the residue of reciprocal division; but the common measure will; (or, going a step further, nought. )--Gan. on LU. Crishn. on Vij. 4 If the dividend and divisor have a common measure, the additive also must admit it; and the three terms be correspondently reduced: for the additive, unless it be nought or else a multiple of the divisor, must, if negative, equal the residue of a division of the dividend taken into the multiplier by the divisor; and, if affirmative, must equal the complement of that residue to the divisor. Now, if dividend and divisor be reducible to less terms, the residue of division of the reduced terms, multiplied by the common measure, is equal to the residue of division of the unreduced t. . . This item ships from La Vergne,TN. Paperback. Bookseller Inventory # 9781235974106

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Published by Nabu Press, United States (2014)

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**Item Description: **Nabu Press, United States, 2014. Paperback. Book Condition: New. 246 x 189 mm. Brand New Book ***** Print on Demand *****. This is a reproduction of a book published before 1923. This book may have occasional imperfections such as missing or blurred pages, poor pictures, errant marks, etc. that were either part of the original artifact, or were introduced by the scanning process. We believe this work is culturally important, and despite the imperfections, have elected to bring it back into print as part of our continuing commitment to the preservation of printed works worldwide. We appreciate your understanding of the imperfections in the preservation process, and hope you enjoy this valuable book. ***** Print on Demand *****. Bookseller Inventory # APC9781294821960

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**Item Description: **Nabu Press, United States, 2014. Paperback. Book Condition: New. 246 x 189 mm. Brand New Book ***** Print on Demand *****.This is a reproduction of a book published before 1923. This book may have occasional imperfections such as missing or blurred pages, poor pictures, errant marks, etc. that were either part of the original artifact, or were introduced by the scanning process. We believe this work is culturally important, and despite the imperfections, have elected to bring it back into print as part of our continuing commitment to the preservation of printed works worldwide. We appreciate your understanding of the imperfections in the preservation process, and hope you enjoy this valuable book. ***** Print on Demand *****. Bookseller Inventory # APC9781294821960

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**Item Description: **ReInk Books, 2013. Paperback. Book Condition: New. Reprinted from 1817 edition. NO changes have been made to the original text. Each page is checked manually before printing. Illustrations, Index, if any, are included in b/w. Fold-outs, if any, are not part of the book. If the original book was printed in multiple volumes than this reprint is of only a single volume. This paperback book is SEWN perfect bound, where the book block is actually sewn (smythe sewn/section sewn) with thread before binding which results in a more durable type of paperback binding. It can also be open wide. The pages will not fall out and will be around for a lot longer than normal paperbacks. This book is printed on demand on acid-free paper.(Original publisher, London J. Murray) 482 pages. Bookseller Inventory # 451402408

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**Item Description: **Rarebooksclub.com, United States, 2012. Paperback. Book Condition: New. 246 x 189 mm. Brand New Book ***** Print on Demand *****.This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1817 Excerpt: .for the approximate root.--Sun. Repeating the operation, the root, more nearly approximated, is WO CHAPTER II. PULVERIZER. 53--64. 1Rule: In the first place, as preparatory to the investigation of the pulverizer, the dividend, divisor, and additive quantity are, if practicable, to be reduced by some number.5 If the number, by which the dividend and divisor are both measured, do not also measure the additive quantity, the question is an ill put or impossible one.4 54--55--56. The last remainder, when the dividend and divisor are mutually divided, is their common measure/ Being divided by that common This is nearly word for word the same with a chapter in the LUdvati on the same subject. (Lil. Ch. 12.) See there, explanations of the terms. The method here taught is applicable chiefly to the solution of indeterminate problems that produce equations involving more than one unknown quantity. See ch. 6. Ten stanzas and two halves. If the dividend and divisor admit a common measure, they must be first reduced by it to their least terms; else unity will not be the residue of reciprocal division; but the common measure will; (or, going a step further, nought.)--Ga n. on LU. Crishn. on Vij. 4 If the dividend and divisor have a common measure, the additive also must admit it; and the three terms be correspondently reduced: for the additive, unless it be nought or else a multiple of the divisor, must, if negative, equal the residue of a division of the dividend taken into the multiplier by the divisor; and, if affirmative, must equal the complement of that residue to the divisor. Now, if dividend and divisor be reducible to less terms, the residue of division of the reduced terms, multiplied by the common measure, is equal to the residue of division of the unreduced t. Bookseller Inventory # APC9781235974106

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**Item Description: **Rarebooksclub.com, United States, 2012. Paperback. Book Condition: New. 246 x 189 mm. Brand New Book ***** Print on Demand *****.This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1817 Excerpt: .for the square-root is given in the Chapter on Algebra, in the Sidd hdnta-sundara of Jnya na-ra ja, cited by his son Su rtada sa; The root of a near square, with the quotient of the proposed square divided by that approximate root, being halved, the moiety is a more nearly approximated root; and, repeating the operation as often as necessary, the nearly exact root is found. Example 5. This, divided by two which is first put for the root, give 4 for the quotient: which added to the assumed root 2, makes; and this, divided by 2, yields for the approximate root.--Su r. Repeating the operation, the root, more nearly approximated, isW.3 CHAPTER II. PULVERIZER? 53--64. Rule: In the first place, as preparatory to the investigation of the pulverizer, the dividend, divisor, and additive quantity are, if practicable, to be reduced by some number. If the number, by which the dividend and divisor are both measured, do not also measure the additive quantity, the question is an ill put or impossible one.4 54--55--56. The last remainder, when the dividend and divisor are mutually divided, is their common measure.5 Being divided by that common measure, they are termed reduced quantities. Divide mutually the reduced dividend and divisor, until unity be the remainder in the dividend. Place the quotients one under the other; and the additive quantity beneath them, and cipher at the bottom. By the penult multiply the number next above it, and add the lowest term. Then reject the last and repeat the operation until a pair of numbers be left. The uppermost of these being abraded by the reduced dividend, the remainder is the quotient. The other or lowermost being in like manner abraded by the reduced divisor, the remainder is the multiplier.1 This is nearly wo. Bookseller Inventory # APC9781236030443

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ISBN 10: 1177754762 ISBN 13: 9781177754767

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**Item Description: **Nabu Press, United States, 2010. Paperback. Book Condition: New. 244 x 188 mm. Language: English Brand New Book ***** Print on Demand *****.This is a reproduction of a book published before 1923. This book may have occasional imperfections such as missing or blurred pages, poor pictures, errant marks, etc. that were either part of the original artifact, or were introduced by the scanning process. We believe this work is culturally important, and despite the imperfections, have elected to bring it back into print as part of our continuing commitment to the preservation of printed works worldwide. We appreciate your understanding of the imperfections in the preservation process, and hope you enjoy this valuable book. ***** Print on Demand *****. Bookseller Inventory # APC9781177754767

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**Item Description: **RareBooksClub.com. Paperback. Book Condition: New. This item is printed on demand. Paperback. 166 pages. Dimensions: 9.7in. x 7.4in. x 0.3in.This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1817 Excerpt: . . . and third; and lastly equal to the rest; the root comes out cl c2 c5 c. 5. This, however, is wrong; for its square is ru 13 c 8 c 80 c 160. Defect then is imputable to those authors, who have not given a limitation to this method of finding a root. In the case of such irrational squares, the operation must be conducted by taking the approximate roots of the surd terms, and adding them to the rational terms: whence the square root is to be deduced. 1 Largest is not rigidly intended ( 40). Sometimes, therefore, the least is to be used. 52. Example. Say what is the root of a square, in which are the surds forty, eighty, and two hundred, with the rational number seventeen Statement: ru 17 c40 c 80 c200. Subtracting the two last terms from the square of the rational number, the two portions found are c 10 cl. Again treating the smaller surd as a rational number, the result is c5 c2. Thus the root is c 10 c5 c 2. A rule of approximation for the square-root is given in the Chapter on Algebra, in the Siddhdnta-sundara of Jnyana-raja, cited by his son Suryadasa; The root of a near square, with the quotient of the proposed square divided by that approximate root, being halved, the moiety is a more nearly approximated root; and, repeating the operation as often as necessary, the nearly exact root is found. Example 5. This, divided by two which is first put for the root, gives for the quotient: which added to the assumed root 2, makes-f; and this, divided by 2, yields-J for the approximate root. --Sur. Repeating the operation, the root, more nearly approximated, is W-CHAPTER II. PULVERIZER 53--64. lRule: In the first place, as preparatory to the investigation of the pulverizer, the dividend, divisor, and additive quantity are, if practicab. . . This item ships from La Vergne,TN. Paperback. Bookseller Inventory # 9781130328516

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**Item Description: **Rarebooksclub.com, United States, 2012. Paperback. Book Condition: New. 246 x 189 mm. Brand New Book ***** Print on Demand *****.This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1817 Excerpt: . and third; and lastly equal to the rest; the root comes out cl c2 c5 c.5. This, however, is wrong; for its square is ru 13 c 8 c 80 c 160. Defect then is imputable to those authors, who have not given a limitation to this method of finding a root. In the case of such irrational squares, the operation must be conducted by taking the approximate roots of the surd terms, and adding them to the rational terms: whence the square root is to be deduced.1 Largest is not rigidly intended ( 40). Sometimes, therefore, the least is to be used. 52. Example. Say what is the root of a square, in which are the surds forty, eighty, and two hundred, with the rational number seventeen? Statement: ru 17 c40 c 80 c200. Subtracting the two last terms from the square of the rational number, the two portions found are c 10 cl. Again treating the smaller surd as a rational number, the result is c5 c2. Thus the root is c 10 c5 c 2. A rule of approximation for the square-root is given in the Chapter on Algebra, in the Sidd hdnta-sundara of Jnya na-ra ja, cited by his son Su ryada sa; The root of a near square, with the quotient of the proposed square divided by that approximate root, being halved, the moiety is a more nearly approximated root; and, repeating the operation as often as necessary, the nearly exact root is found. Example 5. This, divided by two which is first put for the root, gives for the quotient: which added to the assumed root 2, makes-f; and this, divided by 2, yields-J for the approximate root.--Su r. Repeating the operation, the root, more nearly approximated, is W-CHAPTER II. PULVERIZER 53--64. lRule: In the first place, as preparatory to the investigation of the pulverizer, the dividend, divisor, and additive quantity are, if practicab. Bookseller Inventory # APC9781130328516

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Published by CAMBRIDGE UNIV PR 01/09/2014 (2014)

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**Item Description: **CAMBRIDGE UNIV PR 01/09/2014, 2014. Paperback. Book Condition: New. New Book. This item is printed on demand. Shipped from US This item is printed on demand. Bookseller Inventory # IH-9781108055109

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**Item Description: **Hardcover. Book Condition: New. Hardcover reprint of the original 1817 edition - beautifully bound in brown cloth covers featuring titles stamped in gold, 8vo - 6x9". No adjustments have been made to the original text, giving readers the full antiquarian experience. For quality purposes, all text and images are printed as black and white. This item is printed on demand. Book Information: Brahmagupta, Th Cent. Algebra, With Arithmetic And Mensuration, From The Sanscrit Of Brahmegupta And BhÂ·scara. Translated By Henry Thomas Colebrooke. Indiana: Repressed Publishing LLC, 2012. Original Publishing: Brahmagupta, Th Cent. Algebra, With Arithmetic And Mensuration, From The Sanscrit Of Brahmegupta And BhÂ·scara. Translated By Henry Thomas Colebrooke, . London J. Murray, 1817. Subject: Algebra Early Works To 1800. new. Bookseller Inventory # RP992972925

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ISBN 10: 1177754762 ISBN 13: 9781177754767

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**Item Description: **Paperback. Book Condition: New. 189mm x 24mm x 246mm. Paperback. This is a reproduction of a book published before 1923. This book may have occasional imperfections such as missing or blurred pages, poor pictures, errant marks, etc.Shipping may be from our UK, US or Australian warehouse depending on stock availability. This item is printed on demand. 476 pages. 0.844. Bookseller Inventory # 9781177754767

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Published by Cambridge Library Collection, United Kingdom (2013)

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**Item Description: **Cambridge Library Collection, United Kingdom, 2013. Paperback. Book Condition: New. Reissue. 252 x 176 mm. Brand New Book ***** Print on Demand *****. The scholar and East India Company administrator Henry Thomas Colebrooke (1765-1837) brought India s rich mathematical heritage to the attention of the wider world with the publication of this book in 1817. Based on Sanskrit texts, it contains English translations of classic works by the Indian mathematicians and astronomers Brahmagupta (598-668) and Bhascara (1114-85), who were instrumental thinkers in the development of algebra. Included here are translations of chapters 12 and 18 of Brahmagupta s best-known work, Brahmasphutasiddhanta, focusing on arithmetic and algebra respectively. Also included in this book are translations of two of the greatest works by Bhascara: Lilavati, his treatise on arithmetic, and Bijaganita, on algebra. Furthermore, Colebrooke s introduction aims to position the Indian advancement of algebra in relation to its development by the Greeks and Arabs. Bookseller Inventory # APC9781108055109

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**Item Description: **Cambridge Library Collection, United Kingdom, 2013. Paperback. Book Condition: New. Reissue. 252 x 176 mm. Brand New Book ***** Print on Demand *****.The scholar and East India Company administrator Henry Thomas Colebrooke (1765-1837) brought India s rich mathematical heritage to the attention of the wider world with the publication of this book in 1817. Based on Sanskrit texts, it contains English translations of classic works by the Indian mathematicians and astronomers Brahmagupta (598-668) and Bhascara (1114-85), who were instrumental thinkers in the development of algebra. Included here are translations of chapters 12 and 18 of Brahmagupta s best-known work, Brahmasphutasiddhanta, focusing on arithmetic and algebra respectively. Also included in this book are translations of two of the greatest works by Bhascara: Lilavati, his treatise on arithmetic, and Bijaganita, on algebra. Furthermore, Colebrooke s introduction aims to position the Indian advancement of algebra in relation to its development by the Greeks and Arabs. Bookseller Inventory # APC9781108055109

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Published by CAMBRIDGE UNIV PR 01/09/2014 (2014)

ISBN 10: 1108055109 ISBN 13: 9781108055109

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From: Books2Anywhere (Fairford, GLO, United Kingdom)

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**Item Description: **CAMBRIDGE UNIV PR 01/09/2014, 2014. Paperback. Book Condition: New. New Book. This item is printed on demand. Shipped from UK. This item is printed on demand. Bookseller Inventory # IQ-9781108055109

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ISBN 10: 1108055109 ISBN 13: 9781108055109

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From: Herb Tandree Philosophy Books (Stroud, UK, United Kingdom)

**Item Description: **2013. Paperback. Book Condition: NEAR FINE. Paperback, 476pp., This listing is a new book, a title currently in-print which we order directly and immediately from the publisher. Bookseller Inventory # 496128

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Published by Cambridge University Press, Cambridge, UK (2013)

ISBN 10: 1108055109 ISBN 13: 9781108055109

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From: Cambridge University Press (Cambridge, CAM, United Kingdom)

**Item Description: **Cambridge University Press, Cambridge, UK, 2013. Softcover / Paperback. Book Condition: New. No Jacket. First edition. 254 x 178 mm. Scholar and East India Company administrator Henry Thomas Colebrooke (1765â€"1837) brought India's rich mathematical heritage to the attention of the wider world with this book, first published in 1817. It is a compilation of classic works by Indian mathematicians Brahmagupta (598â€"668) and Bhascara (1114â€"85), translated into English. book. Bookseller Inventory # 9781108055109

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Published by Cambridge University Press

ISBN 10: 1108055109 ISBN 13: 9781108055109

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From: BuySomeBooks (Las Vegas, NV, U.S.A.)

**Item Description: **Cambridge University Press. Paperback. Book Condition: New. Paperback. 476 pages. Dimensions: 9.9in. x 6.9in. x 1.1in.The scholar and East India Company administrator Henry Thomas Colebrooke (1765-1837) brought Indias rich mathematical heritage to the attention of the wider world with the publication of this book in 1817. Based on Sanskrit texts, it contains English translations of classic works by the Indian mathematicians and astronomers Brahmagupta (598-668) and Bhascara (1114-85), who were instrumental thinkers in the development of algebra. Included here are translations of chapters 12 and 18 of Brahmaguptas best-known work, Brahmasphutasiddhanta, focusing on arithmetic and algebra respectively. Also included in this book are translations of two of the greatest works by Bhascara: Lilavati, his treatise on arithmetic, and Bijaganita, on algebra. Furthermore, Colebrookes introduction aims to position the Indian advancement of algebra in relation to its development by the Greeks and Arabs. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN. Paperback. Bookseller Inventory # 9781108055109

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ISBN 10: 1151733245 ISBN 13: 9781151733245

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From: Citi Retail (Lowfield Heath, CRAWL, United Kingdom)

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**Item Description: **Paperback. Book Condition: New. 229mm x 18mm x 152mm. Paperback. Publisher: London J. Murray Publication date: 1817 Subjects: Algebra ? Early works to 1800 Mathematics, Arab Notes: This is an OCR reprint. There may be typos o.Shipping may be from our UK, US or Australian warehouse depending on stock availability. This item is printed on demand. 314 pages. 0.463. Bookseller Inventory # 9781151733245

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Published by Walluf (bei Wiesbaden) : Sändig (1973)

ISBN 10: 3500265707 ISBN 13: 9783500265704

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From: ACADEMIA Antiquariat an der Universität (Freiburg, K.A, Germany)

**Item Description: **Walluf (bei Wiesbaden) : Sändig, 1973. 22 x 30 cm Leinen. Unveränd. Neudr. d. Ausg. von 1817. - blauer Leinenband im Quartformat (hier: 22 x 30 cm) mit Goldtitelprägung; sehr gut erhaltenes Exemplar - Reprint der Ausgabe London 1817 by John Murray - mit einigen graphischen Darstellungen LXXXIV & 378 Seiten Englisch 1g. Bookseller Inventory # 79625

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Published by Motilal Banarsidass: Delhi (1970)

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From: John K King Used & Rare Books (Detroit, MI, U.S.A.)

**Item Description: **Motilal Banarsidass: Delhi, 1970. 2 volumes. Illustr, 9 x 5.5, cloth-like boards, 315 pp + errata; unknown, covers with minor shelf wear, contents with minor edge toning, else nice copies in worn, soiled and edge torn dust jackets. First volume is in English, second in Hindi. Scarce. Bookseller Inventory # 98-8026

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