‎GEOMETRIE PLANE, CLASSES DE 4e ET DE 3e‎

‎De Gigord. 1934. In-12. Relié. Bon état, Coins frottés, Dos frotté, Intérieur bon état. 261 pages.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎5e édition. Cours de mathématiques, programme d'avril 1931. Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎GEOMETRIE PLANE - CLASSES DE QUATRIEME ET DE TROISIEME / COURS DE MATHEMATIQUES - PROGRAMME DU 30 AVRIL 1931 / 5e EDITION.‎

‎DE GIGORD. 1934. In-12. Broché. Etat d'usage, Coins frottés, Dos satisfaisant, Intérieur frais. 261 pages - Nombreuses figures en noir et blanc in texte - Coins et tranches frottés - - Petite annotation en vert sur la page de garde.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎ Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎GEOMETRIE PLANE DANS L'ESPACE, COURS ELEMENTAIRE, 1er CYCLE B, 2e CYCLE A, B‎

‎De Gigord. 1924. In-12. Relié. Etat d'usage, Coins frottés, Dos abîmé, Intérieur bon état. 477 pages. Plats passés et se détachant. Annotations au crayon dans tout l'ouvrage.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎6e édition. Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎Cours de mathématiques, programmes du 30 avril 1931 et de novembre 1936 : Géométrie dans l'espace, classe de première‎

‎J. de Gigord. 1938. In-8. Cartonné. Etat d'usage, Couv. légèrement pliée, Dos fané, Papier jauni. 210 pages. Nombreuses figures monochromes dans le texte. Annotation au stylo en page de faux-titre.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎ Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎Que sais-je? N° 692 La trigonométrie‎

‎Presses Universitaires de France Edition originale Première édition 1er trimestre 1956. 1956. In-12. Broché. Bon état, Couv. convenable, Dos satisfaisant, Intérieur frais. 128 pages illustrées de quelques dessins en noir et blanc. . . . Classification Dewey : 510-Mathématiques‎

‎La première encyclopédie de poche fondée en 1941 par Paul Angoulvent, traduite en 43 langues, diffusée, pour les éditions françaises, à plus de 160 millions d'exemplaires, la collection Que sais-je? est l'une des plus importantes bases de données internationnales, construite pour le grand public par des spécialistes. 3800 titres ont été publiés depuis l'origine par 2500 auteurs. Classification Dewey : 510-Mathématiques‎

‎MON CAHIER DE CALCUL - COURS PREPARATOIRE - CLASSE ENFANTINE - 11e DES LYCEES ET COLLEGES.‎

‎LIBRAIRIE ARMAND COLIN. 1963. In-8. Broché. Etat d'usage, Couv. convenable, Dos satisfaisant, Intérieur frais. 40 pages augmentées de nombreuses figures en noir et rouge - A CAHIER A COMPLETER - Des traces de stylo en 2e contre-plat.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎ Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎Mon Cahier de Calcul. Cours préparatoire.‎

‎COLIN Armand. 1956. In-8. Broché. Bon état, Couv. fraîche, Dos satisfaisant, Intérieur frais. 40 pages. Exercices vierges.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎ Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎Cours de Mathématique. 1.-3. Partie. (1. Élémens D'Arithmétique - 2. Élémens de Géometrie, theorique et pratique. Quatrieme Edition - Élémens de Mechanique Statique. Tome I-II. Troisieme Edition). 4 vols.‎

‎Paris, Ballard Fils (Vol. I), Paris, De Prault (Vol.3-4), 1749-67. Large 8vo. Bound in 4 fine full mottled calf. Raised bands, richly gilt compartments, tome-and titlelabels with gilt lettering. A paperlabel pasted on upper compartment. Top of spine to vol. one with wear. Volume one slightly different in binding. Stamps on titlepages. (4),IV (bound at end),472VI,563,XXXII,(3)XX,396"VIII,442 pp. and 92 large folded engraved plates. Internally clean and fine, printed on good paper.‎

‎Camus main work. He joined Maupertouis, Clairaut and Lemonnier on the scientific expedition to Lapland in 1736, to determine the shape of the earth. ""In 1730 he was named to the Academy of Architecture and became its secretary shortly thereafter. There he gave public lessons to aspiring architects as the Academy's professor of Geometry. These lessons later served as the basis of a ""Course de mathematique""....In 1755, when Camus was also named the examiner for artillery schools, this ""Course"" became the standard work for artillery students."" (Seymor Shapin in DSB).‎

‎Cours de Mathématiques. Première partie. Elémens d'arithmétique - Seconde partie. Elémens de Géometrie, théorique et pratique.‎

‎ Paris, Ballard, 1764 ; 2 vol. in-8. VIII-2ff. non chiffrés-480 pp. - 1 planche. / Titre-VI-568 pp. - 25 plancheshors-texte. Basane vert bronze, dos à nerfs ornés, pièces de tiitre en maroquin rouge, pièces de tomaison en veau blond, encadrement de roulette dorée sur les plats du tome 1, même roulette à froid sur le tome 2, filets dorés sur les coupes, tranches marbrées. Coins émoussés et dos légèrement décolorés, si non bel exemplaire. Vignette ex-libris "Henriette Durat" sur les contreplats et ex-libris manuscrits de la même "Mlle Henriette de Durat 1801" sur les titres. ‎

‎Mention de troisième édition (la première en 1749 et 1750 pour les deux premières parties, une troisième partie, "Eléméns de mécanique statique" sera publiée en deux volumes en 1751-1752). L'ouvrage provient de la bibliothèque de Marie Marguerite Henriette de DURAT, fille (d'un second lit) de Jean François de DURAT 1736-1830 (Comte de Durat, Gouverneur de l'Ile de La Grenade, Chevalier de Saint louis) et de Constance de DURAT (1745-), mariée en 1803 à Pierre Marie Victorin MOURINS d'ARFEUILLE. Ce dernier avait hérité de son père du chateau et de l'Hôtel d'Arfeuille à Felletin (Creuse), où il vivait avec son épouse Henriette, née de Durat, érudite et passionnée de sciences, élève de Jean-Baptiste Delambre à l'Académie royale des sciences. Elle réunissait dans son salon de l'Hôtel d'Arfeuille (l'actuelle mairie de Felletin) les notables de la région. Henriette, en avance sur son temps, était une féministe convaincue." (Delphine Méritet, Histoire creusoise, N° 6 Felletin. La Montagne 05/02/12)L'Hôtel d'Arfeuille à Felletin : "Cet hôtel, datant vraisemblablement de la deuxième moitié du 18e siècle, aurait été acquis et restauré par le comte Yves d'Arfeuille et son épouse Charlotte-Mayeule du Buisson de Mouzon, vers 1775, pour leur servir de résidence d'hiver ; des aménagements intérieurs furent réalisés au cours des années suivantes, à l'initiative de leur fils le comte Victorin d'Arfeuille et son épouse Henriette de Durat ; cette dernière, très érudite, passionnée par les sciences, finançant de nombreuses sociétés savantes, réunissant dans son salon les notables de la région, aménagea au rez-de-chaussée (bureau du maire actuel) une très importante bibliothèque dont subsiste aujourd'hui un élément daté 1790 (une armoire à deux corps, intégrée dans le lambris de revêtement). L'édifice est devenu la mairie de Felletin. (https://www.pop.culture.gouv.fr/notice/merimee/IA23000315) ‎

‎Cours de Mathématiques. Premiére Partie: Élémens D'Arithmetique. Quatrieme Édition.‎

‎Paris, Ballard, 1768. Contemp. full calf. Raised bands, richly gilt spine. A paperlabel pasted on upper compartment. VIII,(4),480 pp. and 1 folded engraved plate. Internally clean, printed on thick paper.‎

‎Sur la Figure des Dents des Roues, et des Aisles des Pignons, pour rendre les Horloges plus parfaites.‎

‎(Paris, L'Imprimerie Royale, 1735). 4to. Without wrappers. Extracted from ""Mémoires de l'Academie des Sciences. Année 1733"". Pp. 117-140 and 4 folded engraved plates. Fine and clean.‎

‎By this paper Camus was the first to work out the mathematical theory of gearteeth into a systematical and general theory of the mechanism.‎

‎Cours de mathématique. Première partie. Elémens d'arithmétique ; Seconde partie. Elémens de géométrie théorique et pratique ; Troisième partie. Elémens de mechanique statique.‎

‎A Paris, Ballard, De l'Imprimerie de Prault, Durand, 1766-1769. 3 parties en 4 vol.grand in-8, veau blond., dos orné à nerfs, pièces de titre et de tomaison en maroquin rouge et olive, armes frappées en pied (reliure de l'époque). ‎

‎Exemplaire complet des 91 planches. Principal ouvrage de Charles Étienne Louis Camus (1699-1768), mathématicien et astronome français. En 1736, il participa avec Maupertuis, Clairaut et Le Monnier à l'expédition de Laponie pour déterminer la figure de la terre.Très bon exemplaires aux armes non identifiées (Olivier-Hermal-Roton, planche 889) ; quelques infimes défauts. ‎

‎Que sais-je? N° 1357 Le calcul scientifique‎

‎Presses Universitaires de France Edition originale Première édition 3ème trimestre 1969. 1969. In-12. Broché. Bon état, Couv. convenable, Dos satisfaisant, Intérieur frais. 128 pages illustrées de quelques dessins en noir et blanc. . . . Classification Dewey : 510-Mathématiques‎

‎La première encyclopédie de poche fondée en 1941 par Paul Angoulvent, traduite en 43 langues, diffusée, pour les éditions françaises, à plus de 160 millions d'exemplaires, la collection Que sais-je? est l'une des plus importantes bases de données internationnales, construite pour le grand public par des spécialistes. 3800 titres ont été publiés depuis l'origine par 2500 auteurs. Classification Dewey : 510-Mathématiques‎

‎RESOLUTIONS DE PROBLEMES - N°450.‎

‎LIGEL. 1958. In-12. Broché. Etat d'usage, Couv. convenable, Dos satisfaisant, Intérieur acceptable. 135 pages.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎ Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎Fondements d'une théorie générale des ensembles (+) Sur divers théorémes de la théorie des ensembles de points situs - dans un espace continu a n dimensions. - [SET THEORY]‎

‎[Berlin, Stockholm, Paris, F. & G. Beijer, 1883]. 4to. Without wrappers as extracted from ""Acta Mathematica. Hrdg. von G. Mittag-Leffler."", Bd. 2. Fine and clean. Pp. 381-414.‎

‎First French translation (and translation in general) of Cantor's fifth, thus most important, paper in his series of papers which founded set theory. (The first mentioned).It contained Cantor's reply to the criticism of the first four papers and showed how the transfinite numbers were a systematic extension of the natural numbers. It begins by defining well-ordered sets. Ordinal numbers are then introduced as the order types of well-ordered sets. Cantor then defines the addition and multiplication of the cardinal and ordinal numbers. In 1885, Cantor extended his theory of order types so that the ordinal numbers simply became a special case of order types. It was later published as a separate monograph.The concept of the existence of an infinity was an important shared concern within the realms of mathematics, philosophy and religion. Preserving the orthodoxy of the relationship between God and mathematics was long a concern of Cantor's. He directly addressed this relationship between these disciplines in the introduction to the present paper, where he stressed the connection between his view of the infinite and the philosophical one. To Cantor, his mathematical views were closely linked to their philosophical and theological implications-he identified the Absolute Infinite with God and he considered his work on transfinite numbers to have been directly communicated to him by God, who had chosen Cantor to reveal them to the world.‎

‎Sur les ensembles infinis et linéaires de points (I-IV).‎

‎[Berlin, Stockholm, Paris, F. & G. Beijer, 1883]. 4to. Without wrappers as extracted from ""Acta Mathematica. Hrdg. von G. Mittag-Leffler."", Bd. 2. No backstrip. Fine and clean. Pp. 349-380.‎

‎First printing of Poincaré's concluding papers on transfinite numbers.‎

‎Sur les séries trigonométriques (transl. of Über trigonometrische Reihen) (+) Extension d'un théoréme de la théorie des séries trigonométriques.‎

‎Berlin, Stockholm, Paris, Beijer, 1883. 4to. As extracted from ""Acta Mathematica, 2. band."", Clean and fine. Pp. 329-348.‎

‎First transation of Cantor's important papers on trigonometric series.‎

‎Sur une propriété du systéme de tous les nombres algébriques réels. [Translated from the German: Über eine Eigenschaft des Inbegriffes aller reellen algebraischen Zahlen]. - [FIRST CONTRIBUTION TO SET THEORY AND THE BIRTH OF THE THEORY OF THE TRANSFINITE]‎

‎[Berlin, Stockholm, Paris, F. & G. Beijer, 1883]. 4to. Without wrappers as extracted from ""Acta Mathematica. Hrsg. von G. Mittag-Leffler."", Bd. 2. Fine and clean. Pp. 305-328.‎

‎First French [and general] translation of Cantor's famous and exceedingly influential paper which contains the first proof that the set of all real numbers is uncountable"" also contains a proof that the set of algebraic numbers is denumerable. ""This article is Cantor's first published contribution to the theory of sets. The deep and epoch-making result of the paper is not the easy theorem alluded to in the title - the theorem that that the class of real algebraic numbers is countable - but rather the proof, in 2, that the class of real numbers is not countable [...]. And that marks the start of the theory of the transfinite. [Ewald, Pp. 839-40].""The first published writing on set theory [the present paper], contained more than the title indicated, including not only the theorem on algebraic numbers but also the one on real numbers, in Dedekind's simplified version, which differs from the present version in that today we use the ""diagonal process,"" then unknown"" (DSB)‎

‎Bemerkung mit Bezug auf den Aufsatz: Zur Weierstrass'-Cantor'schen Theorie der Irrationalzahlen in Math. Annalen. Bd. XXXIII, p. 154. - [CANTOR ON NUMBER THEORY]‎

‎Leipzig, B.G. Teubner, 1889. 8vo. Original printed wrappers, no backstrip and a small nick to front wrapper. In ""Mathematische Annalen. Begründet 1889 durch Rudolf Friedrich Alfred Clebsch. XXXIII.[33] Band. 3. Heft."" Entire issue offered. Internally very fine and clean. [Cantor:] P. 476. [Entire issue: Pp. (1), 318-476, (1)].‎

‎First printing of Cantor's important comment to Illigens paper from the same year: ""Zur Weierstrass'-Cantor'schen Theorie der Irrationalzahlen"". He states that: ""The squareroot of 3 is thus only a symbol for number which has yet to to be found, but is not its definition. The definitions is, however, satisfactorily given by my method as, say (1.7, 1.73, 1.732, ...). [From the present paper]. Cantor is famous for his work on infinite numbers. ‎

‎Über unendliche, lineare Punktmannichfaltigkeiten. - [THE THEORY OF SETS AND INFINITE SETS - THE FINAL PAPER]‎

‎Leipzig, B.G. Teubner, 1884. 8vo. Bound in a nice contemporary half calf with five raised gilt bands. Red leather title label with gilt lettering to spine. All edged gilt. In ""Mathematische Annalen"", Band 23, 1884. Entire volume offered. Corners with wear, otherwise a very fine and clean copy. Pp. 453-488. [Entire volume: IV, 598, (2) pp.].‎

‎First printing of Cantor's seminal sixth paper in the landmark series consisting of a total of six papers which together constitute the foundation Theory of Sets (Mengenlehre) and Transfinite Set Theory. Cantor here introduces his new Set Theory with which he created an entirely new field of mathematical research and is widely regarded as being one of the most important mathematical conquests in the 19th century. ""Cantor published a sequel in the following year as a sixth in the series of papers on the Punktmannigfaltigkeitslehre (The present paper). Though it did not bear the title of its predecessor, its sections were continuously numbered, 15 through 19"" it was clearly meant to be taken as a continuation of the earlier 14 sections of the ""Grundlagen"" itself. In searching for a still more comprehensive analysis of continuity, and in the hope of establishing his continuum hypothesis, he focused chiefly upon the properties of perfect sets and introduced as well an accompanying theory of content"" (Dauben, P. 111)Hilbert spread Cantor's ideas in Germany and praised Cantor's transfinite arithmetic as ""the most astonishing product of mathematical thought, one of the most beautiful realizations of human activity in the domain of the purely intelligible"". He is famously quoted for saying ""No one shall expel us from the paradise which Cantor created for us"". Bertrand Russel described Cantor's work as ""probably the greatest of which the age can boast"".""The major achievement of the ""Grundlagen"" was its presentation of the transfinite ordinal numbers as a direct extension of the real numbers. Cantor admitted that his new ideas might seem strange, even controversial, but he had reached a point in his study of the continuum where the new numbers were indispensable for further progress. Cantor had finally come to the realization that his 'infinite symbols' were not just indices for derived sets of the second species, but could be regarded as actual transfinite numbers that were just as real mathematically as the finite natural numbers."" (Grattan-Guinness, Landmark Writings in Western Mathematics, Pp. 604-5).Dauben: (Cantor)1884a. ‎

‎Über unendliche, lineare Punktmannichfaltigkeiten. - [THE THEORY OF SETS AND INFINITE SETS - THE SECOND PAPER]‎

‎Leipzig, B.G. Teubner, 1880. 8vo. Bound in a nice contemporary half calf with five raised gilt bands. Red leather title label with gilt lettering to spine. All edged gilt. In ""Mathematische Annalen"", Band 17, 1880. Entire volume offered. Corners with wear, otherwise a very fine and clean copy. Pp. 355-358. [Entire volume: IV, 576 pp.].‎

‎First printing of Cantor's important second paper of the landmark series consisting of a total of six papers which together constitute the foundation Theory of Sets (Mengenlehre) and Transfinite Set Theory. Cantor here introduces his new Set Theory with which he created an entirely new field of mathematical research and is widely regarded as being one of the most important mathematical conquests in the 19th century. ""Cantor's second paper of 1880 was brief. It continued the bricklaying work of the article of 1879, and it too sought to reformulate old ideas in the context of linear point sets. It also introduced for the first time an embryonic form of Cantor's boldest and most original discovery: the transfinite numbers. As a preliminary to their description, however, Cantor introduced several definitions. He also pointed out that first species sets could be completely characterized by their derived sets."" (Dauben, P. 80)Hilbert spread Cantor's ideas in Germany and praised Cantor's transfinite arithmetic as ""the most astonishing product of mathematical thought, one of the most beautiful realizations of human activity in the domain of the purely intelligible"". He is famously quoted for saying ""No one shall expel us from the paradise which Cantor created for us"". Bertrand Russel described Cantor's work as ""probably the greatest of which the age can boast"".""The major achievement of the ""Grundlagen"" was its presentation of the transfinite ordinal numbers as a direct extension of the real numbers. Cantor admitted that his new ideas might seem strange, even controversial, but he had reached a point in his study of the continuum where the new numbers were indispensable for further progress. Cantor had finally come to the realization that his 'infinite symbols' were not just indices for derived sets of the second species, but could be regarded as actual transfinite numbers that were just as real mathematically as the finite natural numbers."" (Grattan-Guinness, Landmark Writings in Western Mathematics, Pp. 604-5).Dauben: (Cantor)1880d. ‎

‎Über unendliche, lineare Punktmannichfaltigkeiten. - [THE THEORY OF SETS AND INFINITE SETS - THE FIRST PAPER]‎

‎Leipzig, B.G. Teubner, 1879. 8vo. Bound in a nice contemporary half calf with five raised gilt bands. Red leather title label with gilt lettering to spine. All edged gilt. In ""Mathematische Annalen"", Band 15, 1879. Entire volume offered. Corners with wear, otherwise a very fine and clean copy. Pp. 1-7. [Entire volume: IV, 576 pp.].‎

‎First printing of Cantor's seminal exceedingly important first paper in his landmark series of six papers which together constitute the foundation Theory of Sets (Mengenlehre) and Transfinite Set Theory. Cantor here introduces his new Set Theory with which he created an entirely new field of mathematical research and is widely regarded as being one of the most important mathematical conquests in the 19th century. Hilbert spread Cantor's ideas in Germany and praised Cantor's transfinite arithmetic as ""the most astonishing product of mathematical thought, one of the most beautiful realizations of human activity in the domain of the purely intelligible"". He is famously quoted for saying ""No one shall expel us from the paradise which Cantor created for us"". Bertrand Russel described Cantor's work as ""probably the greatest of which the age can boast"".""The major achievement of the ""Grundlagen"" was its presentation of the transfinite ordinal numbers as a direct extension of the real numbers. Cantor admitted that his new ideas might seem strange, even controversial, but he had reached a point in his study of the continuum where the new numbers were indispensable for further progress. Cantor had finally come to the realization that his 'infinite symbols' were not just indices for derived sets of the second species, but could be regarded as actual transfinite numbers that were just as real mathematically as the finite natural numbers."" (Grattan-Guinness, Landmark Writings in Western Mathematics, Pp. 604-5).Dauben: (Cantor)1879b. ‎

‎Bemerkung mit Bezug auf den Aufsatz: Zur Weierstrass'-Cantor'schen Theorie der Irrationalzahlen (+) Die Zusammensetzung der stetigen endlichen Transformationsgruppen.‎

‎Leipzig, B. G. Teubner, 1889. 8vo. Bound in recent full black cloth with gilt lettering to spine. In ""Mathematische Annalen"", Volume 33., 1889. Entire volume offered. Library label pasted on to pasted down front free end-paper. Small library stamp to lower part of title title page and verso of title page. Very fine and clean. P. 476"" Pp. 1-48. [Entire volume: IV, 604 pp.].‎

‎First printing of CANTOR'S important comment to Illigens paper from the same year: ""Zur Weierstrass'-Cantor'schen Theorie der Irrationalzahlen"". He states that: ""The squareroot of 3 is thus only a symbol for number which has yet to to be found, but is not its definition. The definitions is, however, satisfactorily given by my method as, say (1.7, 1.73, 1.732, ...). [From the present paper]. First publication of KILLING'S important second paper (of a total of four) in which he laid the foundation of a structure theory for Lie algebras.""In particular he classified all the simple Lie algebras. His method was to associate with each simple Lie algebra a geometric structure known as a root system. He used linear transformation, to study and classify root systems, and then derived the structure of the corresponding Lie algebra from that of the root system.""(Companion Encyclopedia of the History and Philosophy of the Mathematical Sciences)Unfortunately for Killing a myth arose that his work was riddled with error, which later has been proved untrue. ""As a result, many key concepts that are actually due to Killing bear names of later mathematicians, including ""Cartan subalgebra"", ""Cartan matrix"" and ""Weyl group"". As mathematician A. J. Coleman says, ""He exhibited the characteristic equation of the Weyl group when Weyl was 3 years old and listed the orders of the Coxeter transformation 19 years before Coxeter was born.""The theory of Lie groups, after the Norwegian mathematician Sophus Lie, is a structure having both algebraic and topological properties, the two being related.‎

‎Das Gesetz in Zufall. Vortrag.‎

‎Berlin, 1877. Cont. hcloth. 48 pp.‎

‎First edition.‎

‎Guide de calcul.‎

‎HACHETTE EDUCATION. 1990. In-12. Cartonné. Très bon état, Couv. fraîche, Dos satisfaisant, Intérieur frais. 191 pages.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques‎

‎ Classification Dewey : 372.7-Livre scolaire : mathématiques‎