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Louis Bachelier's theory of speculat...

Bachelier, Louis, (1870-)

Louis Bachelier's theory of speculation = the origins of modern finance /

Record Type:	Language materials, printed : Monograph/item
Title/Author:	Louis Bachelier's theory of speculation/ translated and with commentary by Mark Davis and Alison Etheridge.
Reminder of title:	the origins of modern finance /
Author:	Bachelier, Louis,
other author:	Davis, Mark.
Published:	Princeton ;Princeton University Press, : ©2006.,
Description:	1 online resource (xv, 188 p.) :ill. :
Notes:	Includes facsimile of Bachelier's original thesis.
Subject:	Speculation - Mathematical models. -
Online resource:	http://www.jstor.org/stable/10.2307/j.ctt7scn4
ISBN:	9781400829309 (electronic bk.)

Louis Bachelier's theory of speculation = the origins of modern finance /
Bachelier, Louis,1870-

Louis Bachelier's theory of speculationthe origins of modern finance /[electronic resource] :translated and with commentary by Mark Davis and Alison Etheridge. - Princeton ;Princeton University Press,©2006. - 1 online resource (xv, 188 p.) :ill.

Includes facsimile of Bachelier's original thesis.

Includes bibliographical references (p. 183-188).

Mathematics and finance

March 29, 1900, is considered by many to be the day mathematical finance was born. On that day a French doctoral student, Louis Bachelier, successfully defended his thesis Théorie de la Spéculation at the Sorbonne. The jury, while noting that the topic was "far away from those usually considered by our candidates," appreciated its high degree of originality. This book provides a new translation, with commentary and background, of Bachelier's seminal work. Bachelier's thesis is a remarkable document on two counts. In mathematical terms Bachelier's achievement was to introduce many of the concep.

Text in English and French.

ISBN: 9781400829309 (electronic bk.)Subjects--Topical Terms:

568179
Speculation
--Mathematical models.

LC Class. No.: HG6015 / .B3313 2011

Dewey Class. No.: 332

Louis Bachelier's theory of speculation = the origins of modern finance /
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020 $a 1400829305 (electronic bk.)
020 $z 9780691117522
020 $z 0691117527
035 $a (OCoLC)521210612 $z (OCoLC)646835202 $z (OCoLC)701229131
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040 $a N $b eng $e pn $c N $d EBLCP $d IDEBK $d E7B $d OCLCQ $d DKU $d OCLCQ $d REDDC $d OCLCQ $d OCLCA $d NUI $d JSTOR $d OCLCF $d DEBSZ $d DKDLA $d OCLCQ $d OCLCO $d TEFOD $d OCLCA
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050 4 $a HG6015 $b .B3313 2011
082 0 4 $a 332 $2 22
100 1 $a Bachelier, Louis, $d 1870- $3 996993
240 1 0 $a Théorie de la spéculation. $l English & French
245 1 0 $a Louis Bachelier's theory of speculation $h [electronic resource] : $b the origins of modern finance / $c translated and with commentary by Mark Davis and Alison Etheridge.
260 $a Princeton ; $a Oxford : $b Princeton University Press, $c ©2006.
300 $a 1 online resource (xv, 188 p.) : $b ill.
500 $a Includes facsimile of Bachelier's original thesis.
504 $a Includes bibliographical references (p. 183-188).
505 0 0 $l Ch. 1. $t Mathematics and finance $p P.1.
505 0 0 $l Ch. 2. $t Theorie de la Speculation $p P.15.
505 0 0 $l Ch. 3. $t From Bachelier to Kreps, Harrison and Pliska $p P.80.
505 0 0 $l Ch. 4. $t Facsimile of Bachelier's original thesis $p P.116.
520 $a March 29, 1900, is considered by many to be the day mathematical finance was born. On that day a French doctoral student, Louis Bachelier, successfully defended his thesis Théorie de la Spéculation at the Sorbonne. The jury, while noting that the topic was "far away from those usually considered by our candidates," appreciated its high degree of originality. This book provides a new translation, with commentary and background, of Bachelier's seminal work. Bachelier's thesis is a remarkable document on two counts. In mathematical terms Bachelier's achievement was to introduce many of the concep.
546 $a Text in English and French.
588 0 $a Print version record.
650 0 $a Speculation $x Mathematical models. $3 568179
650 0 $a Finance $x Mathematical models. $3 557653
700 1 $a Davis, Mark. $3 719832
700 1 $a Etheridge, Alison. $3 719833
856 4 0 $u http://www.jstor.org/stable/10.2307/j.ctt7scn4

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