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Dijon, Bibliothèque Municipale, 441 (266)

Date:

s. XIV^ex.

Or.:

copied by Jean Fusoris, probably when he was a student in Paris in the 1380s or 1390s.

Prov.:

Dijon, Carthusian monastery.

Paper, 233 f., a single hand or one main hand (Jean Fusoris).

Geometry, astronomy and optics: Euclid, Elementa, ed. Campanus of Novara (1r-122vb); Theodosius, Spherica, anonymous tr. (122vb-145vb); Jean Fusoris (?), reworking of Witelo’s Perspectiva ‘Videndo perspectivam Witelonis aliqua que sequuntur reservavi. Unde prologus sic incipit: Veritatis amatori…’ (154r-201r); Jean Fusoris, Libellus de sectione mukefi ‘Libellus iste est de seccione mukefi, mediante qua componuntur specula ad magnam vel parvam distanciam comburentia prout placet. Subtili indagatione reperiuntur…’ (204r-206r, ed. Clagett, Archimedes, 185-199); Jean Fusoris (?), De constituendo speculorum ‘Speculum in quo visu uno multe apparebunt ymagines se moventes constituere. Accipe pixidem profundam…’ (206r-207v); Ptolemaica (212r-233v). Blank: 146-153, 201v-203v, 208-211.

Bibl. Catalogue général des manuscrits des bibliothèques publiques de France. Départements, V, Paris, 1889, 104; M. Clagett, Archimedes in the Middles Ages, IV, Philadelphia, 1980, 161; M. Clagett, ‘Conic Sections in the Fourteenth Century: The Nature of the latus rectum of a Parabola’, in Studi sul XIV secolo in memoria di Anneliese Maier, eds A. Maierù, A. Paravicini Bagliani, Roma, 1981, 179-217: 205-206; H. Zepeda, The Medieval Latin Transmission of the Menelaus Theorem, PhD dissertation, University of Oklahoma at Norman, 2013, 185-187.

212r–⁠233v	‘<Q>uelibet circumferentia circuli secundum astrologos ymaginarum divide per 360 partes equales… Data circuli dyametro… Pro probatione istius propositionis supponitur quod linea divisa — (232v) erit angulus DEA notus orientalis super orizontem, quod est propositum. Cum fuerint duo puncta orbis signorum equalis elongationis ab uno et eodem tropico — de aliis signis in quolibet climate etc. Et sic est expleta dictio secunda Almagesti.’ = Johannes de Wasia (?), Commentum super Almagesti Ptholomei (C.1.10) , expanded version including a preface (212r) and four additional proofs in connection with Almagest II.12-13 at the end (232v-233v), perhaps by Jean Fusoris. A few glosses by the scribe.

212r–⁠233v

‘<Q>uelibet circumferentia circuli secundum astrologos ymaginarum divide per 360 partes equales… Data circuli dyametro… Pro probatione istius propositionis supponitur quod linea divisa — (232v) erit angulus DEA notus orientalis super orizontem, quod est propositum. Cum fuerint duo puncta orbis signorum equalis elongationis ab uno et eodem tropico — de aliis signis in quolibet climate etc. Et sic est expleta dictio secunda Almagesti.’

= Johannes de Wasia (?), Commentum super Almagesti Ptholomei (C.1.10)

, expanded version including a preface (212r) and four additional proofs in connection with Almagest II.12-13 at the end (232v-233v), perhaps by Jean Fusoris. A few glosses by the scribe.