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''Mathesis universalis'' (Greek μάθησις, ''mathesis'' "science or learning", Latin ''universalis'' "universal") is a hypothetical universal science modeled on mathematics envisaged by Descartes and Leibniz, among a number of more minor 16th and 17th century philosophers and mathematicians. John Wallis invokes the name as the title to a textbook on Cartesian geometry. For Leibniz, it would be supported by a calculus ratiocinator. Descartes' clearest description of the ''mathesis universalis'' occurs in Rule IV of the Rules for the Direction of the Mind, written before 1628. The desire for a language more perfect than any natural language had been expressed before Leibniz by John Wilkins in his ''An Essay towards a Real Character and a Philosophical Language'' in 1668. Leibniz attempts to work out the possible connections between algebra, infinitesimal calculus, and universal character in an incomplete treatise titled "''Mathesis Universalis''" in 1695. Predicate logic could be seen as a modern system with some of these ''universal'' characteristics, at least as far as mathematics and computer science are concerned. More generally, ''mathesis universalis'', along with perhaps François Viète's algebra, represents one of the earliest attempts to construct a formal system. == See also == * Ars inveniendi * Characteristica universalis * Universal language 抄文引用元・出典: フリー百科事典『 ウィキペディア（Wikipedia）』 ■ウィキペディアで「Mathesis universalis」の詳細全文を読む スポンサード リンク
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