Clavius, Christoph
,
Geometria practica
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Regularis figuræ ærea, cui rectangulo æ-
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# qualis ſit. # 293
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Regularis figuræ area, cui triangulo rectã-
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# gulo ſit æqualis. # 294
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Regularis figura circulo circumſcripta
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# maiorem ambitum habet, quam circu-
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# l{us}. # 330. & 331
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Regulærib{us} figuris rectilineis circul{us}, cui
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# Iſoperimetræ ſunt@ maior eſt. # 306
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Regularium figurarum Iſoperimetrarum
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# maior eſt illa, quæplur{es} continet angu-
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# los, pluraue latera. # 296
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Regularium figurarum areæ à triangulo
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# vſque ad Dodecagonism, quando lat{us}
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# eſt vnit{as}. # 180
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Regularium figurarum area. # 175
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Regularium quinque corporum area quæ.
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# 210. & 214.
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Regularium quinque corporum ſuperfici{es}
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# conuexa # 214
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Rhomboidis, ac Rhombi area. # 170
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Rhombi, ac Rhomboidis area. # 170
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Rhombum, ac Rhomboid{es}, ex exceſſu dia-
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# metri ſupra lat{us}, &c. deſcribere. # 346
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S
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SAcc{us} tritici, quo pacto menſuretur. # 209
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Saxiregularis ſolidit{as}. # 209
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Scala ali
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imetra quid. # 85
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Secant{es} ac ſin{us} quo pacto in inſtrumento
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# partium capiantur. # 8
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Sectoris circuli area. # 199
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Sectoris ſphæræ ſolidit{as}. # 230
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Segmenta lateris tria
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nguli obliquanguli à
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# perpendiculari facta, ex datis trib{us} la-
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# terib{us} cognoſcere. # 46
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Semicirculo, quadranti, octauæ parti cir-
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# culi, &c. rectangulum conſtituere Iſo-
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# perimetrum, & æ
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quale. # 214
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Semidiametri circuli inuentio ex latere fi-
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# guræ regularis inſcriptæ. # 178
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Similem figuram plurib{us} figuris ſimilib
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# quarum latera homologa data ſint, æ-
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# qualem: ct circulum plurib{us} circu-
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# lis, quorum diametri, circumferentiæ-
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# ue datæ ſint, æqualem deſcribere. # 202
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Similium duorum triangulorum rec@an-
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# gulorum propriet {as} quædam. # 298
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Similium duarũ figurarũ, aut circulorũ
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# ꝓportio, ex datis duob. laterib. homolo-
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# gis, vel diametris, circũferentiisue. # 201
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Simil{es} pa
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{es} aliquotæ pluriũ magnitudi-
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# num eandem habent proportionem. # 218
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Sin{us} tot{us} quando tam paru{us} eſt, vt in
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# inſtrumentum partium transferri ne-
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# queat, quid agendum. # 12
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Sinu toto poſito 10000. quo pacto in inſtru-
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# mento partium Tangent{es} ſumantur. # 8
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Sinu toto poſito 100. quo pacto Tangent{es} ꝑ
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# inſtrumentum partium capiantur. # 6
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Sin{us} ac ſecant{es} quo pacto in inſtrument@
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# partium capiantur. # 7
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Solidã figurã quamcun ex iis, de quib{us}
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# Eucl. in Stereometria agit ſecundũ pro-
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# portionẽ datã augere, vel minuere. # 273
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Solida, vel corpora præcipua, quorum areæ
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# inueſtigantur, quæ. # 204
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Solida, ſuperfici{es}, ac lineæ pen{es} quid men-
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# ſurentur. # 157
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Solidit{as} cuiuſuis portionis ſphæræ. # 231
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Solidit{as} ſphæræ. # 223
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Solidit{as} ſphæræ vera minor, ex circumfe-
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# rentia maximi circuli. # 228
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Solidit{as} ſphæræ vera maior, ex diametro
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# circuli maximi. # 228
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Solidit{as} ſphæræ vera minor, ex diametro
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# maximi circuli. # 228
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Solidit{as} ſphæræ vera maior, ex circumfe-
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# rentia circuli maximi. # 228
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Solidit{as} ſphæroidis. # 232
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Solidit{as}, vel area hemiſphærij. # 230
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Solidit{as} portionum ſphæroidis. # 232
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Solidit{as} ſectoris ſphæræ. # 230
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Solidit{as} muri cuiuſque. # 209
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Solidit{as} fruſtiregularis marmoris. # 209
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Solidit{as} fruſti ſphæræ. # 231
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Solidit{as} Conoidis Hyperbolici. # 233
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Solidit{as} Conoidis parabolici. # 232
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Solidit{as} vaſis excauati. # 209
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Solidum planis ſuperficieb{us} contentum,
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# & circa ſphæram circumſcriptibile, cui
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# ſolido rectangulo ſit æquale. # 307
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Solidorum quinque regularium area quæ.
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# 210. & 214.
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Solidorum quinque regularium </
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