LAGRANGE, Joseph Louis (1736-1813). Théorie des Fonctions Analytiques, contenant les Principes... LAGRANGE, Joseph Louis (1736-1813). Théorie des Fonctions Analytiques, contenant les Principes du Calcul Difféerentiel, dégagés de toute considération d' Infiniment Petits ou d' Evanouissans, de Limites ou de Fluxions, et Réduits a l' Analyse Algébrique des Quantités Finies. Paris: De l' Imprimerie de la République, "Prairal an V" [ie. 1797]. 4to (251 x 200mm). Half title, head-piece (variable but mainly light and marginal spotting and browning). Contemporary tree calf with the coat-of-arms of Maastricht stamped in gilt on both covers (rebacked preserving old spine, extremities rubbed, small section of lower cover eroded). Provenance: school prize label dated 1820 awarding the book to G. de [?]Crastien. FIRST EDITION, the [?later] issue with 276-pages, in which the author "... intended to show that power series expansions are sufficient to provide differential calculus with a solid foundation. Today mathematicians are partially returning to this conception in treating the formal calculus of series" (DSB). Barchas 1198; Honeyman 1881; Norman 1258; Riccardi I (2), 3; Stanitz 250.
LAGRANGE, Joseph Louis (1736-1813). Théorie des Fonctions Analytiques, contenant les Principes... LAGRANGE, Joseph Louis (1736-1813). Théorie des Fonctions Analytiques, contenant les Principes du Calcul Difféerentiel, dégagés de toute considération d' Infiniment Petits ou d' Evanouissans, de Limites ou de Fluxions, et Réduits a l' Analyse Algébrique des Quantités Finies. Paris: De l' Imprimerie de la République, "Prairal an V" [ie. 1797]. 4to (251 x 200mm). Half title, head-piece (variable but mainly light and marginal spotting and browning). Contemporary tree calf with the coat-of-arms of Maastricht stamped in gilt on both covers (rebacked preserving old spine, extremities rubbed, small section of lower cover eroded). Provenance: school prize label dated 1820 awarding the book to G. de [?]Crastien. FIRST EDITION, the [?later] issue with 276-pages, in which the author "... intended to show that power series expansions are sufficient to provide differential calculus with a solid foundation. Today mathematicians are partially returning to this conception in treating the formal calculus of series" (DSB). Barchas 1198; Honeyman 1881; Norman 1258; Riccardi I (2), 3; Stanitz 250.
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