De ratiociniis in ludo aleae

E3973

De ratiociniis in ludo aleae is a pioneering 17th-century treatise on probability theory, particularly as applied to games of chance.

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Predicate Object
instanceOf 17th-century book
mathematical treatise
work on probability theory
addresses fair division of stakes in interrupted games
probabilities of outcomes in dice throws
author Christiaan Huygens
basedOn correspondence between Blaise Pascal and Pierre de Fermat
centuryOfPublication 17th century
citedIn historical studies of probability theory
contains solutions to problems posed by Pascal and Fermat
countryOfFirstPublication Dutch Republic
field mathematics
probability theory
firstPublishedAs appendix to Exercitationum Mathematicarum
focusesOn dice games
gambling problems
genre scientific treatise
hasApproximateLength around 14 pages in original edition
hasForm didactic exposition
hasInfluenceOn later textbooks on probability
hasReprintsIn modern critical editions of Huygens' works
historicalSignificance one of the earliest printed works devoted to probability
inAcademicDiscipline history of mathematics
history of probability
influenced Jakob Bernoulli
Pierre-Simon Laplace
development of mathematical expectation
isPioneeringWorkIn probability theory
mainSubject calculation of probabilities
expected value
games of chance
mathematicalTopic combinatorics
probability distributions in discrete settings
notableFor early systematic treatment of probability
formalization of expectation in games of chance
originalLanguage Latin
publicationYear 1657
publisher Frans van Schooten
structure series of propositions with proofs and examples
timePeriodDescribed early modern period
titleTranslation De ratiociniis in ludo aleae self-linksurface differs
surface form: On Reasoning in Games of Chance
usesMethod combinatorial reasoning
expected value calculations

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Christiaan Huygens authored De ratiociniis in ludo aleae
De ratiociniis in ludo aleae titleTranslation De ratiociniis in ludo aleae self-linksurface differs
this entity surface form: On Reasoning in Games of Chance