History of Science Collection
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- scripsit J. B. Cognomento Chirosophus. M.D., Added t.p., engraved., Contains list of "Works of the author already published"--P. [30]-[31] (4th group)., Includes errata., Introductory material includes three poems concerning the subject matter of the book, three of which are in Latin., Signatures: A⁴ *-4*⁴ 5*¹ B-4G⁴., Head- and tail-pieces., Handwritten notes and drawings throughout text., Includes bibliographical references and index.
- Friderici Roth-Scholtzii Prefatio nova: I. Verzeichniss derer schrifften D. J. J. Bechers. II. Catalogus librorum et scriptorum, partim editorum, partim edendorum. D. J. J. Becheri.--Tripus hermeticus fatidicus pandens oracula chymica: I. Scyphus Becherianus. Sive Laboratorium portatile. II. Centrum mundi concatenatum, seu duumviratus hermeticus, sive Magnorum mundi duorum productorum nitri & salis textura & anatomia. Aeris nempe & maris consideratio. III. Alphabethum minerale. (IV) Concordantia mercuriourum lunae. V. Concordantia menstruorum. VI. Bericht, von erfind-und zubereitung eines compendieusen ofens. VII. Beschreibung des herrn obristen von Schellenbergs universal-ofens. VIII. Bericht von tiegeln. VIIII. Chymischer rosen-garten. X. Bericht von dem sande. XI. Pantaleon delarvatus., addita nova praefatione ac indice locupletissimo multisque figuris aeneis illustrata a Friderico Roth-Sholtzio., Title vignette., The Tripus hermeticus fatidicus has a general t.-p. and pt. I-III, VI, VIIII (i. e. IX)-XI, have each a special t.-p.
- De sphaera et solidis sphaeralibus libri dvo. De motv gravivm naturaliter descendentium, et proiectorum libri dvo.--De dimensione parabolae, solidique hyperbolici problemata dvo ... cvm appendice De dimensione spatij cycloidalis, & cochleae., Paging irregular: no. 79-80 of "De dimensione parabolae" omitted; p. 55-56, 129-136, repeated; p. 137-144, omitted., Half-title., The first part has special t.-p.: De sphaera et solidis sphaeralibus libri dvo, in quibus Archimedis doctrina de sphaera & cylindro denuo componitur, latius promouetur, et in omni specie solidorum, quae vel circa, vel intra sphaeram, ex conuersione poligonorum regularium gigni possint, vniuersalius propagatur.