Full text: Volumen secundum. Opera geometrica. Opera astronomica. Varia de optica. (2)

206. INDEX
RERUM

Quatuor Tomis contentarum.
TOMUS PRIMUS
OPERA MECHANICA.

Horologium . pag. 1. Hagæ-Com.
# ann. 1658. in quarto.
Horologium Oscillatorium , ſi-
# ve de Motu Pendulorum ad Horo-
# logia aptato Demonſtrationes Geo-
# metricæ. p. 15. Pariſiis 1673. infol.
Deſcriptio Horologii. # 33.
Tabula Æquationis Dierum. # 44.
De Deſcenſu Gravium. # 52.
De Deſcenſu ſuper plano inclinato. # 62.
Dato in Cycloide puncto, rectam per il-
# lud ducere quæ Cycloidem tangat. # 69.
De Motu in Cycloide. # 72.
In Cycloide cujus axis ad perpendiculum
# erectus eſt, vertice deorſum ſpectante,
# tempora deſcenſus quibus mobile, à
# quocunque in ea puncto dimiſſum, ad
# punctum imum verticis pervenit, ſunt
# inter ſe æqualia; habentque ad tem-
# pus caſus perpendicularis per totum
# axem cycloidis eam rationem, quam
# ſemicircumferentia circuli ad diame-
# trum. # 87.
De Linearum curvarum evolutione &
# dimenſione. # 89.
Semicycloidis evolutione, à vertice cœ-
# pta, alia ſemicyclois deſcribitur evo-
# lutæ æqualis & ſimilis, cujus baſis eſt
# in ea recta quæ cycloidem evolutam in
# vertice contingit. # 96.
Cyclois linea ſui axis, ſive diametri cir-
# culi genitoris, quadrupla eſt. # 97.
Cujus lineæ evolutione parabola deſcriba-
# tur oſtendere. # 99.
Rectam lineam invenire æqualem datæ
# portioni curvæ paraboloidis, ejus nem-
# pe in qua quadrata ordinatim appli-
# catarum ad axem, ſunt inter ſe ſicut
# cubi abſciſſarum ad verticem. # 100.
Conoidis parabolici ſuperficiei curvæ cir-
# culum æqualem invenire. # 102.
Sphæroidis oblongi ſuperficiei circulum
# æqualem invenire. # 103.
Sphæroidis lati ſive compreſſi ſuperficiei
# circulum æqualem invenire. # Ibid.
Conoidis hyperbolici ſuperficiei curvæ cir-
# culum æqualem invenire. # 104.
Curvæ parabolicæ æqualem rectam li-
# neam invenire. # 105.
Lineas curvas exhibere quarum evolutio-
# ne ellipſes & hyperbolæ deſcribantur,
# rectaſque invenire iiſdem curvis æ-
# quales. # 107.
Datâ lineâ curvâ, invenire aliam cujus

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