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Show INDEX Perpendicularcs 31 ccntro fphgq ad baA {as oflahedrifik} uc Cub: Clicllnlfcl‘l ptorum,atgucutur qqualcs. I16 Pcrpcudicularcs a centre circullmuius dvnmctcr pcdum duodccim ad latcra figuraxum qquilatcrarum in iplb Cll‘ culo inf‘cnptamm. x 44 Pcrpcndicularcs 51 ccntro splxqrq , cuius diamctcr pcdum 1:. ad bales fin. gulorum corpomm rcgularium in lpfil {phqra infcriptorum. Philolax crror in Toni fefiionc. lbid. 148 Philol‘ophia rriplicixcr difiinguitur. 2. Philol‘ophig pars fpcculauua , in quas alias diuxdatur. Fol. 5. 6c 4 Phxlofophiz praaica pars‘ ficut corpus auimo parit,thcoticam fcqultur magiflram . :1 I thfica fignaAug. z a. l‘ifcns Tyrrcuus qncz tub: inucmor, fed ante hunc Moles. 159 Plan: fimilcs, fimilitcrqu: pofirg figutx,qu<;. Plann duo [i {c inuiccm {'ccantia, tcrtio quodam plano {cccnrut , £261; :‘1 [er tio plano {echorics . quc max lincx {u11r,fcinuiccm fecant. x 66 Plans ma,ch plum {1 {c inuiccm fupcr eadcm rcfla {bccut,q uorum vni pla- num quartum zquidific: , rcliqllam {accufafl'z a quam; plauo fcfiioucs, crunt zquidifianpcs. x 67 Planctarum dircflxoucs,rcgrclllones,& fiancncs. ' 1I Plenum fl fcccr {phcram per tantrum, fcéfio critcirculus maior habcus c6mune ccnuum cum fphcra, camc'luc fecans m duo lxemifphqria. 5 Planum {i Face: fphcram prqtcr ccnufi, qua: {calmquod ccntrum. 7 Poll fphctx,qui. Poll mundi. 7 9.16:. Polycdrx figurq. y Polycdris ex figurls folidis , quot qua: chularia tanu‘xm dicamur. . 1 Prxccpta fymphonias contcxcndxl 158 Prifm .ta figura. 5 Froblcmata circa magnctcmi 100 Proclus in alfignida {peculnnonc afiro labi,obfcums 8c mutilus viderurfit meuudicas purci alicuius mcucndx, quomodo confidcranda. 50 Proportio, (cu ratio,q uid. 5 6z Ccm xqtmlcs. 159 l5! non vndlquaquc fuaucm. ‘ lbld. Propofitioncs clementotfi Euclidis. 107 Proportionum vocalium calculus. 160 Proslambanomcnos,chorda quz. 1;; De liter: 1 Vadrans . 51 andl‘ans infirumemfi fimplcx, thcilgncccflhrium 84 CGLJ. f! Ptolcmzus cxplicans Afirolabi fabrici, lcé'torem fatigufo calculo potius fa- tigarquim docct. §1 Ptolcmxus in quo vocalcn diffcrcnnas figcbat. 1+9 Punt'cum quid. 4. Puné'ca zquiuoéfiorum , 6c folfiitiorum. :0 Punéio intra Iincas coincidentcs {igua- to,polfibilc :9: pct punflum iyl'um ita lincam dcduccre in occurfum c6 incidcntium , v: in punfio tall per zqualla fccctur. 1.74. Pyxamis fub quot triangulis continca. tut. y Pyramijdes figurx. I Pframls quo: mangulas bafcs , 5: roll- dos forcicur. )0 3 Pyraniidis c6fhtutio in fphzrafic quéd . iPlius fpbqtz dimcticus poremia fell qui altc: ell; ad laws ipfius pyrami- dis. Pyramidis mm fupcrficifi, vcl oéhhc- dri, inn-a fphcram,cuius diameter m tcntia {exquialtcrum aft. ".4 Pyramidis rota {hperflcics ad :oti 0&1hedti lupcrficlcm cft fubfcs quialccIa,fiCLlS. 16.3d. 2.1,. Vndc n omcn lbrtimr . ibi. Homodo Fabricandum. (figdmntls fibrin , 8: vl‘us . ({u‘l'drazum (‘le .lgula . Chmdratum Gsomctr‘xcum . quomodo fabricundum . ibi. x77 4, 48 ibi. txinflcusoppofiti,{unrmui a Reflimgulu m figura qnx . 4 Rcflaguli (‘le comm cubic;- lupcrficiei pars duodzcim‘gqfi l‘ulx Fri-pendxcu. lari a 66:10 bafls cubl all larus, 841M) ipfo latcrc cmnpxcln-nlicur. 19.6 Refiangulfi clltotius full/lg arcq pars duodccima . quod [11b PCYPElllCUlal'l a centre balls Oc'lahedli ad la:u:,& (11b ipfo lJLCL'C comprehendimr. ibi. Rethlinmlum figural-um fpecics . 4 Regulates Solis. 5,chularc; Lunx. 38 Regula velubiiis qux Arabicé uocatur Allulalaqux. 7; chulg gligmlutudinis méfuridg . 50 chul; lupcr linearfi fefliunch xquL dillantia . 8; Regula: geucx‘ales in OT laoxologio. 93 chulac cfi xecepnonibus {his Lucalfi lxoraliarfigi lupcr vno {c punflo Fe. ccnr,quzuc gquidlficuc,& in quibm Ogdmmi p].micics,ad cqpranda: mc‘ rldiau 15 Rolls & eius dcclinationem, afhorfi ulzimdines , pollq; dunno. Repetirio r6nis pro calculo diamcno nem,qL;om<‘rdo fiilcndm 51 031.41;ng llxmrfi pyl‘amidis, 85 Cubi pa Rtfiu‘rcélionii dxcs. planis. 17x.c‘>;17; xfi,latcrfi,& pcrpcndxculanum. no 46 rirer fixmpza, flmtxquaha quadraro diunecxi liplmrx, in qul delEx-ibun- Rhombus figuraqux. Rllomboxdcs figuram L593. cur . RObCl'tuS Epilcopus Llngonienfis fcri. pficde Compute. {01.1 Rodus Sc Alcxandlia fub codem fun: fcrmz‘: meridiano . 8.: dlflamia tallfi vr'oium quot gradus habcat . 59 Roch latitudiné quo: gradus CIR). 60 116 andrilatcrum figural/um [pccicx 4 Quinquangnlmn 'cquilazcxfi 1i in circulo réualf: habéce diamexrfi, inf'crl- .bawr;quinqtlanglllx latus irrationa- lccl't,appellaturq5 Minor. 1 I3 4 ibltl. De liter: 5. Dclitcra R..' xI5 gm; :3 verticc ad bafim dclabitur, po- cfi' ipfum puné‘tum comafiux. cus,& ' I z is in lcaifilucdro figuratio. 1:3 , .15 quomngulns,-: 11.11%; 113mg; Pythpbnras "11051me mufunsnrlalfi proportions Explol‘allct. 14,7 Pythagoras in qua vocalcs (‘llECl'CutlaS conl‘tituebas. 14.9 Pythagoras 1m; hepcschordon Orphci, addxdit oé‘taunm churdam . non abfolutc perfcfliouis. planun1,tunc- dcus omnis flcllq, vel punéfi in {pllcrica fupctficic confli- tuti,qu6 proiyciatur. 6L Polus {cptcmrionalis in plano,quando Pyramldls 1n dudecaltciw acchoda- Proportio lhfqui:crtia.facit diatcfl‘grgn tlonalis ell, dfcripti, mcdialls eff. {2.4. Pyramidls latus ad perpendicularcm, 35 Ruthmplanllo (can: duos pamllelos,an gull 50‘ "fiPOlltl,CO.Ll[Cl‘nl,Chillnll} is m |lllLO (J- L. Propoxtio fefquialzcra faci: diapcn cc Palm fyhzrz {efzcntrioualis fl zanga: Poli clcuationis indagatio. Pymmii ful.xz;.' Pym. Ado vmlc nuncupatur. y Raiiofcu ptoportio,quid. ibid. Rarxoncs fimilegvcl xqualcsqug. ibil Rationi magls a (Enfiu credendfi. I47 Refta prtrcr circnli centrum dufia , qfio diuidac ipfizm circulum . 4 Rcéla in Rxé‘am perpcndxcularis qfi fix. 4. Rcda pm‘pcndiculmimqux . 5 /‘ Appho,plcc'lri inucntrfx. 159 z) Scalcnum qualia latcra nabcat. 4 Scalcuus conus qui. 164. Scholium {dyer calculo latcmm figu. mrum qquilarcrarum . Sdemiarum dullllo. 12.1 ;.S: 4, ' Scicnn'a prqccdu fcicndam qumqnc modls . m. Scipio Naflca primus Rome: Clcgly. clu‘ |
