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Colored diff for /texts/archimedes/xml/fabri_tract_026_la_1646.xml between version 1.27 and 1.28

version 1.27, 2007/02/19 18:30:04

version 1.28, 2007/02/20 17:46:04

Line 10083

<s id="N1D586">&longs;i 12. 2′. </s>

<s id="N1D589">&longs;i 24. 4″. </s>

<s id="N1D58C">atque ita dein<lb/>ceps; </s>

<s id="N1D591">hinc po&longs;&longs;et dari planum inclinatum quod tantùm 100. annis per<lb/>curretur, &longs;cilicet &longs;i longitudo plani a&longs;&longs;umpti &longs;it æquemultiplex longitu<lb/>dinis 12. pedum atque 100. anni vnius &longs;ecundi; quod facilè e&longs;t, imò da<lb/>to plano cuiu&longs;cunque longitudinis, pote&longs;t dari tempus quodcunque quo <lb/>porcurratur, de quo infrà. </s>

<s id="N1D591">hinc po&longs;&longs;et dari planum inclinatum quod tantùm 100. annis per<lb/>curretur, &longs;cilicet &longs;i longitudo plani a&longs;&longs;umpti &longs;it æque multiplex longitu<lb/>dinis 12. pedum atque 100. anni vnius &longs;ecundi; quod facilè e&longs;t, imò da<lb/>to plano cuiu&longs;cunque longitudinis, pote&longs;t dari tempus quodcunque quo <lb/>percurratur, de quo infrà. </s>

<s id="N1D59F"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 25.<emph.end type="center"/></s>

Line 10251

<s id="N1D959">Octauò, &longs;i accipiantur æquales horizontalis, & perpendicularis, v.g. <lb/>BA AC, ducaturque BC: </s>

<s id="N1D960">Dico nullum duci po&longs;&longs;e planum incliuatum à <lb/>puncto B ad perpendiculum AEM, quod breuiori tempore percurratur, <lb/>quàm BC, nec intra angulum vt BR, nec extra vt BM; </s>

<s id="N1D960">Dico nullum duci po&longs;&longs;e planum inclinatum à <lb/>puncto B ad perpendiculum AEM, quod breuiori tempore percurratur, <lb/>quàm BC, nec intra angulum vt BR, nec extra vt BM; </s>

<s id="N1D968">&longs;it enim vt BC ad <lb/>BI ita BI ad BH, e&longs;t autem BI æqualis BA, igitur &longs;i BA, &longs;it 4.BC e&longs;t v.g. <lb/>32. & BH radix q.8.igitur HI e&longs;t ferè I paulò plùs; igitur cum BH percur<lb/>ratur æquali tempore cum AC, e&longs;t tempus, quo percurritur BH ad tem<lb/>pus quo percurritur HC vt BH ad HI. </s>

Line 10586

<s id="N1E100"><emph type="italics"/>Globus ab O ver&longs;us E rotatus &longs;emper acceleraret &longs;uum motum.<emph.end type="italics"/></s>

<s id="N1E107"> Demon<lb/>&longs;tro, quia impetus productus in O con&longs;eruaretur etiam in G, & nouns <lb/>produceretur, igitur acceleraret &longs;uum motum; </s>

<s id="N1E107"> Demon<lb/>&longs;tro, quia impetus productus in O con&longs;eruaretur etiam in G, & nouus <lb/>produceretur, igitur acceleraret &longs;uum motum; </s>

<s id="N1E10F">&longs;uppono enim planum E <lb/>N e&longs;&longs;e læuigati&longs;&longs;imum; </s>

<s id="N1E115">igitur nihil e&longs;&longs;et, à quo de&longs;trueretur: </s>

<s id="N1E119">adde quòd <pb pagenum="221" xlink:href="026/01/253.jpg"/>&longs;emper haberet &longs;uum effectum; </s>

Line 10647

<s id="N1E314"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 66.<emph.end type="center"/></s>

<s id="N1E322"><emph type="italics"/>Determinari pote&longs;t velocitas acqui&longs;ita in de&longs;cen&longs;u OE,<emph.end type="italics"/> e&longs;t enim vt trian<lb/>gulum <expan abbr="mixt&utilde;">mixtum</expan> cuius alterum latus rectum &longs;it ad OE, alterum ad angulos <lb/>rectos PX, tertium curua connectens &longs;inus rectos infra PX ver&longs;us vt E <lb/>vides in figura EO 4. e&longs;t autem hæc velocitas ad velocitatem acqui&longs;i<lb/>&longs;itam in perpendiculari æquali OE vt prædictum triangulum EO 4. ad <lb/>rectangulum &longs;ub OEA. </s>

<s id="N1E322"><emph type="italics"/>Determinari pote&longs;t velocitas acqui&longs;ita in de&longs;cen&longs;u OE,<emph.end type="italics"/> e&longs;t enim vt trian<lb/>gulum <expan abbr="mixt&utilde;">mixtum</expan> cuius alterum latus rectum &longs;it ad OE, alterum ad angulos <lb/>rectos PX, tertium curua connectens &longs;inus rectos infra PX ver&longs;us vt E <lb/>vides in figura EO 4. e&longs;t autem hæc velocitas ad velocitatem acqui&longs;i<lb/>tam in perpendiculari æquali OE vt prædictum triangulum EO 4. ad <lb/>rectangulum &longs;ub OEA. </s>

<s id="N1E33A"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 67.<emph.end type="center"/></s>

Line 10933

<s id="N1E981">Ratio e&longs;t, quia accederet &longs;emper propiùs ad cen<lb/>trum A; </s>

<s id="N1E987">igitur e&longs;&longs;et planum inclinatum per Th. 2. igitur per illud de<lb/>&longs;cenderet, nec vlla e&longs;&longs;et difficultas; </s>

<s id="N1E98D">quod autem accedat &longs;emper propiùs <lb/>ad A per &longs;emicirculum QLA, certum e&longs;t; </s>

<s id="N1E993">quia PA minor e&longs;t QA; nam <lb/>diamcter e&longs;t maxima &longs;ubten&longs;arum in circulo. </s>

<s id="N1E993">quia PA minor e&longs;t QA; nam <lb/>diameter e&longs;t maxima &longs;ubten&longs;arum in circulo. </s>

<s id="N1E999">Immò per alium &longs;emi<lb/>circulum ASQ a&longs;cenderet denuóque de&longs;cenderet repetitis pluribus vi<lb/>brationibus; nunquam tamen a&longs;cenderet v&longs;que ad punctum Q propter <lb/>tamdem rationem, quam in Theoremate 92. adduximus. </s>

Line 11271

<s id="N1F077"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 1.<emph.end type="center"/></s>

<s id="N1F086"><emph type="italics"/>Datur motus re&longs;lexus<emph.end type="italics"/>; </s>

<s id="N1F086"><emph type="italics"/>Datur motus reflexus<emph.end type="italics"/>; </s>

<s id="N1F08F">nemo dubitat: </s>

<s id="N1F093">quippe aliquod corpus in aliud <lb/>impactum reflectitur per Ax. primum &longs;ed &longs;i corpus reflectitur e&longs;t motus <lb/>reflexus; </s>

<s id="N1F09B">igitur certum e&longs;t de motu reflexo quod &longs;it; infrà verò videbi<lb/>mus propter quid &longs;it. </s>

Line 11416

<s id="N1F377">In omni reflexione determinatur noua linea motus; </s>

<s id="N1F37B">clarum e&longs;t, quia <lb/>non e&longs;t motus &longs;ine linea determinata, vt patet; </s>

<s id="N1F381">&longs;ed non remanet prior <pb pagenum="240" xlink:href="026/01/272.jpg"/>linea; </s>

<s id="N1F38A">igitur e&longs;t noua, igitur illa determinatur; cur enim potiùs, quàm <lb/>alia, ni&longs;i determinarectur vna. </s>

<s id="N1F38A">igitur e&longs;t noua, igitur illa determinatur; cur enim potiùs, quàm <lb/>alia, ni&longs;i determinaretur vna. </s>

<s id="N1F392"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 16.<emph.end type="center"/></s>

<s id="N1F3A0"><emph type="italics"/>Non determinatur à puncto contactus <expan abbr="tam&utilde;m">tamtum</expan><emph.end type="italics"/>; </s>

<s id="N1F3A0"><emph type="italics"/>Non determinatur à puncto contactus <expan abbr="tam&utilde;m">tantum</expan><emph.end type="italics"/>; </s>

<s id="N1F3AC">quia ab eodem puncto <lb/>plures lineæ reflexionis procedere po&longs;&longs;unt; </s>

<s id="N1F3B2">non à linea incidentiæ tan<lb/>tùm; </s>

<s id="N1F3B8">quia &longs;i tantillùm inclinetur planum eadem linea incidentiæ pote&longs;t <lb/>habere diuer&longs;as lineas reflexionis; </s>

Line 11486

<s id="N1F4E3"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 22.<emph.end type="center"/></s>

<s id="N1F4F1"><emph type="italics"/>Quando linea incidentiæ cadit perpendicnlariter in planum reflectens e&longs;t <lb/>maximum impedimentum<emph.end type="italics"/>; quia &longs;cilicet e&longs;t maximus ictus, vt probauimus <lb/>lib.1. </s>

<s id="N1F4F1"><emph type="italics"/>Quando linea incidentiæ cadit perpendiculariter in planum reflectens e&longs;t <lb/>maximum impedimentum<emph.end type="italics"/>; quia &longs;cilicet e&longs;t maximus ictus, vt probauimus <lb/>lib.1. </s>

<s id="N1F501"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 23.<emph.end type="center"/></s>

Line 11617

<s id="N1F801"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 36.<emph.end type="center"/></s>

<s id="N1F80F"><emph type="italics"/>Ex hac angulorum æqualitate tùm Captotrica infinita ferè Theoremata de<lb/>monstrat in radiis vi&longs;ilibus, in &longs;peculis v&longs;toriis, tùm Echometria in re&longs;texione <lb/>&longs;onorum.<emph.end type="italics"/></s>

<s id="N1F80F"><emph type="italics"/>Ex hac angulorum æqualitate tùm Captotrica infinita ferè Theoremata de<lb/>monstrat in radiis vi&longs;ilibus, in &longs;peculis v&longs;toriis, tùm Echometria in reflexione <lb/>&longs;onorum.<emph.end type="italics"/></s>

<s id="N1F81A"> Et verò noua Catoptrica pote&longs;t e&longs;&longs;e in motu, quæ eadem pror<lb/>&longs;us demon&longs;trabit, tùm in &longs;peculis parabolicis, à quibus omnia mi&longs;&longs;ilia <lb/>projecta per parallelas axi Parabolæ in idem punctum reflectentur; </s>

<s id="N1F822">vel <lb/>Ellipticis, à quibus omnia mi&longs;&longs;ilia projecta à dato puncto per omnes li<lb/>neas ad idem punctum reflectentur; </s>

<s id="N1F82A">vel Hyperbolicis, à quibus mi&longs;&longs;ilia <lb/>projecta per plures lineas ad idem punctum ad aliud punctum omnes re<lb/>flectuntur; </s>

Line 11832

<s id="N1FD52"><emph type="italics"/>Ex his demonstratur acurati&longs;&longs;imè æqualitas anguli reflexionis cum &longs;uo an<lb/>gulo incidentiæ<emph.end type="italics"/>; </s>

<s id="N1FD5D">&longs;it enim linea incidentiæ KD v. g. determinatio noua <lb/>per DG e&longs;t ad priorem per DQ, vt K <foreign lang="greek">q</foreign> vel XQ æqualis ad <expan abbr="Dq;">Dque</expan> igi<lb/>tur vt DZ æqualis QX ad DX; </s>

<s id="N1FD71">&longs;ed quotie&longs;cumque &longs;unt duæ determi<lb/>nationes, fit mixta per diagonalem Parallelo grammatis; </s>

<s id="N1FD77">&longs;ed QZ e&longs;t pa<lb/>rallelogramma, & DX diagonalis; </s>

<s id="N1FD7D">igitur determinatio mixta ex vtra<lb/>que e&longs;t per DX; </s>

Line 11968

<s id="N2001C"><expan abbr="exempl&utilde;">exemplum</expan> &longs;ecundi in cera molli, vel pingui terrâ; </s>

<s id="N20023">tertii <expan abbr="deniq;">denique</expan> in <expan abbr="m&etilde;-brana">men<lb/>brana</expan> ten&longs;a, vel fune ten&longs;o: </s>

<s id="N20031">&longs;imiliter mobile ip&longs;um tribus modis cedere <lb/>pote&longs;t 1&degree; <expan abbr="c&utilde;">cum</expan> diui&longs;ione partium, & fractione, &longs;ic <expan abbr="d&utilde;">dum</expan> <expan abbr="vitr&utilde;">vitrum</expan> à marmore refle<lb/>ctitur in mille partes abit.2&degree; &longs;ine fractione, &longs;ed non &longs;ine depre&longs;sione; &longs;ic <lb/>plumbum deprimitur in corpus durum impactum, aut cera mollis. </s>

<s id="N20047">3&degree; &longs;ine <lb/>diui&longs;ione, &longs;ed <expan abbr="nõ">non</expan> &longs;ine aliqua compre&longs;sione, &longs;ic ve&longs;icca inflata reflectitui. </s>

<s id="N20047">3&degree; &longs;ine <lb/>diui&longs;ione, &longs;ed <expan abbr="nõ">non</expan> &longs;ine aliqua compre&longs;sione, &longs;ic ve&longs;icca inflata reflectitur. </s>

<s id="N20052">Itaque duo &longs;unt planorum genera. </s>

Line 11983

<s id="N20077">vel enim mobile reflecti<lb/>tur à mobili, &longs;ed non pellitur à plano, & hæc e&longs;t pura reflexio; vel pellitur <lb/>à plano &longs;ine motu præuio, vel &longs;imul reflectitur, & pellitur à plano, quod <lb/>&longs;imul mouetur. </s>

<s id="N20081">Ob&longs;erua 4&degree; <expan abbr="c&utilde;">cum</expan> mouetur corpus reflectens à mobili im<lb/>pacto tres e&longs;&longs;e quoque <expan abbr="cõbinationes">combinationes</expan>, vel enim cum mouetur corpus refle<lb/>ctens, reflectitur, &longs;eu retroagitur mobile impactum, vel <expan abbr="cõ&longs;i&longs;tit">con&longs;i&longs;tit</expan>, &longs;eu quie<lb/>&longs;cit, vel non retroagitur, &longs;ed idem iter pro&longs;equitur. </s>

<s id="N20096">Ob&longs;erua 5&degree; <expan abbr="c&umacr;">cum</expan> &longs;int <lb/>quinque veluti &longs;tatus corporis reflectentis; </s>

<s id="N200A0">nam vel e&longs;t molle, vel pre&longs;si<lb/>bile, vel durum vel fragile, vel friabile, & totidem &longs;tatus mobilis, e&longs;&longs;e 25. <lb/>combinationes, vt patet ex regula combinationum, in quo non e&longs;t diffi<lb/>cultas; igitur deinceps con&longs;iderabo reflexionem ratione potiùs materiæ <lb/>corporis, tùm re&longs;&longs;exi, tùm reflectentis, &longs;it ergo. </s>

<s id="N200AE"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 51.<emph.end type="center"/></s>

Line 12439

<s id="N20B70"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 82.<emph.end type="center"/></s>

<s id="N20B7E"><emph type="italics"/>Cum planus lapis per lineam incidentiæ valdè obliquæm in &longs;uperficiem <lb/>aquæ proijcitur, qua&longs;i repit lapis in ip&longs;a &longs;uperficie &longs;eu plurimo &longs;altu di&longs;currit<emph.end type="italics"/>; </s>

<s id="N20B7E"><emph type="italics"/>Cum planus lapis per lineam incidentiæ valdè obliquam in &longs;uperficiem <lb/>aquæ proijcitur, qua&longs;i repit lapis in ip&longs;a &longs;uperficie &longs;eu plurimo &longs;altu di&longs;currit<emph.end type="italics"/>; </s>

<s id="N20B89"><lb/>quia &longs;cilicet modica re&longs;i&longs;tentia &longs;ufficit ad reflexionem, cum angulus in<lb/>cidentiæ e&longs;t obliquior, vt con&longs;tat ex dictis; </s>

<s id="N20B90">vt tamen longiorem tractum <lb/>percurrat lapis, ita proiiciendus e&longs;t, vt eius horizonti planior &longs;uperficies <lb/>&longs;it parallela; </s>

<s id="N20B98">immò tantillùm portio anthica attollatur: cur autem, & <lb/>quomodo re&longs;i&longs;tat &longs;uperficies aquæ, dicemus &longs;uo loco. </s>

Line 12627

<s id="N20FA8">an fortè potentia motrix intendit <lb/>motum per aliam lineam, quàm per lineam incidentiæ? </s>

<s id="N20FAD">cum ip&longs;a linea <lb/>reflexionis &longs;emper accidat præter intentionem potentiæ motricis natu<lb/>ralis; denique licèt hoc totum verum e&longs;&longs;et, vnde probatur po&longs;&longs;e impe<lb/>tum ad angulum reflexionis æqualem &longs;e ip&longs;um determinare? </s>

<s id="N20FB7">Secundò, <lb/>&longs;upponunt impetum e&longs;&longs;e indifferentem ad diuer&longs;as lineas, quod &longs;anè ve<lb/>rum e&longs;t; </s>

<s id="N20FBF">probarc tamen deberent, & di&longs;cernere impetum innatum ab <lb/>omni aliò, at, e&longs;to id verum &longs;it; cur potiùs determinatur ad lineam quæ <lb/>faciat angulum æqualem, quàm inæqualem angulo incidentiæ? </s>

<s id="N20FBF">probare tamen deberent, & di&longs;cernere impetum innatum ab <lb/>omni aliò, at, e&longs;to id verum &longs;it; cur potiùs determinatur ad lineam quæ <lb/>faciat angulum æqualem, quàm inæqualem angulo incidentiæ? </s>

<s id="N20FC7">ex hoc <lb/>enim principio non probatur hæc æqualitas. </s>

Line 13147

<s id="N21C0A">Re&longs;pondeo <lb/>negandam e&longs;&longs;e paritatem; </s>

<s id="N21C10">quia naturalis motus grauium non accelera<lb/>tur fru&longs;trà; </s>

<s id="N21C16">Nunquam enim recedit à &longs;uo fine; </s>

<s id="N21C1A">at verò, &longs;i motus circula<lb/>ris &longs;yderum acceleraretur, tandem abiret in infinitum, quod reuerâ e&longs;&longs;et <lb/>contra finem à natura iu&longs;titutum; quippè carerent &longs;uo fine, & v&longs;u corpo<lb/>ra c&oelig;le&longs;tia, &longs;i longè celeriori motu rotarentur. </s>

<s id="N21C1A">at verò, &longs;i motus circula<lb/>ris &longs;yderum acceleraretur, tandem abiret in infinitum, quod reuerâ e&longs;&longs;et <lb/>contra finem à natura in&longs;titutum; quippè carerent &longs;uo fine, & v&longs;u corpo<lb/>ra c&oelig;le&longs;tia, &longs;i longè celeriori motu rotarentur. </s>

<s id="N21C26">Obiiceret alius, motus circularis naturalis non acceleraretur, igitur <lb/>tardi&longs;&longs;imus e&longs;&longs;et, qualis reuerâ motus naturalis grauium deor&longs;um, quod <lb/>e&longs;t contra experientiam. </s>

Line 13418

<s id="N221EC"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 44.<emph.end type="center"/></s>

<s id="N221FA"><emph type="italics"/>Hinc in vtreque &longs;emicirculo plani producitur impetus ab ip&longs;a potentia ap<lb/>plicata, non vero ab impetu producto in altero &longs;emicirculo producitur impetus <lb/>in alio,<emph.end type="italics"/> vt con&longs;tat ex dictis; </s>

<s id="N221FA"><emph type="italics"/>Hinc in vtroque &longs;emicirculo plani producitur impetus ab ip&longs;a potentia ap<lb/>plicata, non vero ab impetu producto in altero &longs;emicirculo producitur impetus <lb/>in alio,<emph.end type="italics"/> vt con&longs;tat ex dictis; </s>

<s id="N22207">&longs;it enim rota horizonti parallela ABCD, & <lb/>applicetur potentia in A per AO, non pote&longs;t produci impetus in radio <lb/>AE, ni&longs;i tollatur impedimentum; </s>

<s id="N2220F">impedit autem radius EC eo primo <lb/>in&longs;tanti; </s>

<s id="N22215">igitur debet &longs;imul tolli impedimentum, & produci impetus in <lb/>AE; </s>

Line 13959

<s id="N22DF8">fuit meum pendulum 12. pedes longum. </s>

<s id="N22DFD">Quæreret aliquis primò quanta fucrit differentia temporum Secundò, <lb/>quanto tempore globus pendulus ex N in E peruencrit. </s>

<s id="N22DFD">Quæreret aliquis primò quanta fuerit differentia temporum Secundò, <lb/>quanto tempore globus pendulus ex N in E peruenerit. </s>

<s id="N22E02">Re&longs;pondeo inu<lb/>tilem e&longs;&longs;e quæ&longs;tionem; </s>

<s id="N22E08">nec enim minimas illas temporum differentias <lb/>&longs;en&longs;u metiri po&longs;&longs;umus; </s>

<s id="N22E0E">&longs;i enim affirmarem cum nonnullis corpus graue <lb/>per medium liberum 12. &longs;patij pedes conficere vno temporis &longs;ecundo; </s>

Line 14019

<s id="N22F33"><emph type="center"/><emph type="italics"/>Lemma<emph.end type="italics"/> 3.<emph.end type="center"/></s>

<s id="N22F42">Po&longs;&longs;unt determinari vel &longs;patia inæqualia temporibus æqualibus, vel <lb/>tempora inæqualia &longs;patiis æqualibus in choidis eiu&longs;dem quadrantis, & <lb/>in perpendiculari, &longs;it tempus DI; </s>

<s id="N22F42">Po&longs;&longs;unt determinari vel &longs;patia inæqualia temporibus æqualibus, vel <lb/>tempora inæqualia &longs;patiis æqualibus in chordis eiu&longs;dem quadrantis, & <lb/>in perpendiculari, &longs;it tempus DI; </s>

<s id="N22F4A">&longs;it motus per ip&longs;am perpendicula<lb/>rem AP, vel DI; </s>

<s id="N22F50">&longs;it motus etiam per chordam inclinatam DP; </s>

<s id="N22F54">velo<lb/>citas primi e&longs;t ad velocitatem &longs;ecundi in tempore DI, vt DP ad DI, <lb/>vel vt AK ad &longs;inum VK, vel vt IP ad NP, vel vt quadratum IA ad <lb/>rectangulum NA; </s>

Line 14154

<s id="N2326C"><emph type="center"/><emph type="italics"/>Lemma<emph.end type="italics"/> 12.<emph.end type="center"/></s>

<s id="N2327A"><emph type="italics"/>Velocitas acqui&longs;ita in toto arcu quadrantis ELB non debet a&longs;&longs;umi in area <lb/>tota quadrantis AEB, &longs;ed in linea recta æquali toti arcui ELB, ductis &longs;ci<lb/>licet lineis rectis tran&longs;uer&longs;is, qua &longs;int ip&longs;is &longs;inubus rectis æqusles, cuius con&longs;tru<lb/>ctionis<emph.end type="italics"/>; </s>

<s id="N2327A"><emph type="italics"/>Velocitas acqui&longs;ita in toto arcu quadrantis ELB non debet a&longs;&longs;umi in area <lb/>tota quadrantis AEB, &longs;ed in linea recta æquali toti arcui ELB, ductis &longs;ci<lb/>licet lineis rectis tran&longs;uer&longs;is, qua &longs;int ip&longs;is &longs;inubus rectis æquales, cuius con&longs;tru<lb/>ctionis<emph.end type="italics"/>; </s>

<s id="N23289">&longs;it enim linea AN æqualis arcui quadrantis, & NT radio; </s>

<s id="N2328D">igi<lb/>tur totum triangulum mixtum ex rectis AN, NT, & curua TQH, e&longs;t <lb/>velocitas acqui&longs;ita in toto arcu quadrantis; &longs;it autem A <foreign lang="greek">s</foreign> æqualis lateri <lb/>quadrati in&longs;cripti qua e&longs;t ad AN proximè vt 10. ad 11. e&longs;t enim AB ra<lb/>dix quad. </s>

<s id="N2329D">98. &longs;itque AE &longs;inus rectus quad. </s>

Line 14241

<s id="N234E1">Præterea &longs;int duæ BGF, BG e&longs;t 100000.&longs;it perpendicularis G 4 cùm <lb/>angulus GB 4.&longs;it grad.30. erit vt 5 G ad GB, ita BG ad B 4. igitur B 4. <lb/>erit 115469. &longs;it 4.3.perpendicularis in BF, quadratum B 4. e&longs;t duplum <lb/>quadrati B 3.igitur B 3. erit 81655. iam verò FN e&longs;t &longs;ecans grad.75. &longs;ci<lb/>licet 386370.igitur GN e&longs;t 334606. detracta &longs;cilicet FG æquali BH; </s>

<s id="N234ED">&longs;it <lb/>antem NG ad 359557. vt hæc ad NF; </s>

<s id="N234ED">&longs;it <lb/>autem NG ad 359557. vt hæc ad NF; </s>

<s id="N234F3">certè tempus per BG e&longs;t ad tem-<pb pagenum="308" xlink:href="026/01/342.jpg"/>pus per NG, vt BG ad NG, & ad tempus per GF, vt BG ad 24951. & <lb/>ad tempus per BGF, vt BG id e&longs;t, 100000. ad 124951. porrò tempus <lb/>per B 3. e&longs;t BG; </s>

<s id="N23500">ergo vt quadratum temporis per BG ad quadratum <lb/>temporis per BGF, &longs;cilicet vt 10000000000. ad 1561475241. ita B 3. <lb/>&longs;cilicet 81655. ad aliam, hæc erit 123496. igitur in BF, quæ e&longs;t partium <lb/>141422. percurruntur partes 123496. eo tempore, quo percurruntur <lb/>BGF; </s>

<s id="N2350C">at verò eo tempore, quo percurruntur BHF; </s>

Line 14266

<s id="N23598">igitur tempus per HG e&longs;t ad tempus <lb/>per HGF, vt 51764. ad 75628. &longs;ed BX e&longs;t æqualis, eiu&longs;demque incli<lb/>nationis cum HG; </s>

<s id="N235A0">igitur tempus, quo percurritur BX e&longs;t BX. vel HG; </s>

<s id="N235A4"><lb/>&longs;it autem vt BX ad 75628. ita hæc ad aliam 111092. igitur eo tempore, <lb/>quo percurruntur HGF, percurruntur in BF 111092. minor BF; igitur <lb/>citiùs percurruntur HGF quàm BHF, vel BZF, &c. </s>

<s id="N235AD">igitur duæ infe<lb/>riores citiùs, quàm duæ fuperiores. </s>

<s id="N235AD">igitur duæ infe<lb/>riores citiùs, quàm duæ &longs;uperiores. </s>

<s id="N235B4">Ex his manife&longs;tum e&longs;t, quænam &longs;int qua&longs;i termini progre&longs;&longs;ionis in a&longs;<lb/>&longs;umptis duabus chordis; &longs;i enim diuidatur arcus BF in 6.arcus æquales, <lb/>BF tardi&longs;&longs;imè, BHF veloci&longs;&longs;imè, &c. </s>

Line 14622

<s id="N23DF0">Denique ob&longs;eruabis, ex hoc etiam po&longs;&longs;e concludi omnes vibrationes <lb/>eiu&longs;dem funependuli non e&longs;&longs;e æquè diuturnas; </s>

<s id="N23DF6">nam reuerà &longs;i æquè diu<lb/>turnæ e&longs;&longs;ent, & nongentæ numeratæ e&longs;&longs;ent &longs;patio 15. minutorum; </s>

<s id="N23DFC">haud <lb/>dubiè &longs;ingulæ &longs;ingulis &longs;ecundis minutis re&longs;ponderent; igitur eo tempore, <lb/>quo tres &longs;patij pedes decurrerentur in perpendiculo, in quadrantis arcu <lb/>4. 3/7 con&longs;icerentur, quod fieri non pote&longs;t. </s>

<s id="N23E08"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 14.<emph.end type="center"/></s>

Line 15283

<s id="N24C0A"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 43.<emph.end type="center"/></s>

<s id="N24C18"><emph type="italics"/>Hinc &longs;unt paceses vibrationes corporis oblongi, quàm funependuli,<emph.end type="italics"/> cum <lb/>&longs;inguli a&longs;cen&longs;us plùs impetus de&longs;truant in vibrationibus corporis ob<lb/>longi, quàm funependuli: </s>

<s id="N24C18"><emph type="italics"/>Hinc &longs;unt pauciores vibrationes corporis oblongi, quàm funependuli,<emph.end type="italics"/> cum <lb/>&longs;inguli a&longs;cen&longs;us plùs impetus de&longs;truant in vibrationibus corporis ob<lb/>longi, quàm funependuli: </s>

<s id="N24C2B">Hinc citiùs quie&longs;cit corpus oblongum vibra<lb/>tum, quàm funependulum; </s>

<s id="N24C31">licèt vtrumque ex eadem altitudine demitta<lb/>tur; quod etiam multis experimentis comprobatur, & ratio patet ex <lb/>dictis. </s>

Line 15467

<s id="N25031"><emph type="italics"/>Omnia puncta rotæ AQLZ, quæ rotatur in plano, mouentur inæquali mo<lb/>tu<emph.end type="italics"/>; </s>

<s id="N2503C">de duobus oppo&longs;itis LA con&longs;tat manife&longs;tè, quia æquali tempore <lb/>L acquirit maius &longs;patium, quàm A, v. g. &longs;patium LI eo tempo<lb/>re quo A acquirit &longs;patium AS: </s>

<s id="N25048">de duobus QZ etiam con&longs;tat; </s>

<s id="N2504C">nam <lb/>Z ita mouetur ver&longs;us L, vt inotus orbis addat &longs;inum ver&longs;um motui centri <lb/>Q verò ita mouetur, vt detrahat <expan abbr="e&utilde;dem">eundem</expan> &longs;inum; </s>

<s id="N2504C">nam <lb/>Z ita mouetur ver&longs;us L, vt motus orbis addat &longs;inum ver&longs;um motui centri <lb/>Q verò ita mouetur, vt detrahat <expan abbr="e&utilde;dem">eundem</expan> &longs;inum; </s>

<s id="N25058">igitur Z mouetur velo<lb/>ciùs, quàm <expan abbr="q;">que</expan> de duobus K & 10. certum e&longs;t, nam 10. plùs addit a&longs;cen<lb/>dendo quàm K de&longs;cendendo æquali tempore; </s>

<s id="N25064">nam 10. in arcu 10. L ad<lb/>dit motui centri 10. M, & K in de&longs;cen&longs;u KH addit addit tantùm 14. H; </s>

<s id="N2506A"><lb/>&longs;ed hæc e&longs;t minor.10. M, vt con&longs;tat toto &longs;inu ver&longs;o arcus <expan abbr="Hq;">Hque</expan> & licèt <lb/>punctum 10. in a&longs;cen&longs;u eodem tempore addat 10. M quo punctum L <lb/>in de&longs;cen&longs;u addit MK æqualem; </s>

<s id="N2506A"><lb/>&longs;ed hæc e&longs;t minor.10. M, vt con&longs;tat toto &longs;inu ver&longs;o arcus HQ; & licèt <lb/>punctum 10. in a&longs;cen&longs;u eodem tempore addat 10. M quo punctum L <lb/>in de&longs;cen&longs;u addit MK æqualem; </s>

<s id="N25077">non tamen propterea mouentur æquè <lb/>velociter; </s>

<s id="N2507D">quia punctum L initio mouetur velociùs, & &longs;ub finem tardiùs; </s>

<s id="N25081"><lb/>at verò punctum 10. initio mouetur tardiùs; vnde quocunque arcu a&longs;<lb/>&longs;umpto inter 10. L, & alio æquali inter LK, punctum L mouebitur <lb/>velociùs initio. </s>

Line 15687

<s id="N2554B">&longs;i primum, &longs;unt nece&longs;&longs;ariò æquales; </s>

<s id="N2554F">&longs;i inæquales illæ &longs;unt <lb/>vel alogæ eædem quæ &longs;uprà, &longs;ic diagonalis <expan abbr="cõparata">comparata</expan> cum latere quadrati <pb pagenum="343" xlink:href="026/01/377.jpg"/>e&longs;t aloga, hoc e&longs;t ita inæqualis, vt nulla &longs;it vtrique pars aliquota commu<lb/>munis; </s>

<s id="N25560">alogæ quidem in ordine ad commen&longs;urationem, non tamen in <lb/>ordines ad partes aliquotas; </s>

<s id="N25566">&longs;ic maior arcus comparatus cum linea recta <lb/>&longs;ubdupla non e&longs;t alogus primo modo &longs;ed <expan abbr="&longs;ec&utilde;do">&longs;ecundo</expan>, id e&longs;t illa linea, quæ e&longs;t <lb/>&longs;ubdupla arcus, non pote&longs;t conuenire cum areu toto, nec cum aliqua <lb/>eius parte; </s>

<s id="N25574">&longs;i verò &longs;int æquales, po&longs;&longs;unt etiam dici alogæ in ordine ad <lb/>commen&longs;urationem, &longs;i nullo modo conuenire po&longs;&longs;unt quamtumuis diui<lb/>dantur; </s>

<s id="N2557C">&longs;ic angulus, quem faciunt duæ circumferentiæ, pote&longs;t quidem e&longs;&longs;e <lb/>&etail;qualis angulo dato rectilineo; </s>

<s id="N25582">nunquam tamen cum eo conuenire po<lb/>te&longs;t; </s>

Line 15851

<s id="N25937"><lb/>quia non de&longs;truitur ab impetu innato, vt iam dictum e&longs;t; </s>

<s id="N2593C">nec enim &longs;ic <lb/>motus circularis e&longs;t contrarius motui recto; </s>

<s id="N25942">quippe modò centrum <lb/>grauitatis globi feratur motu recto, hoc &longs;atis e&longs;&longs;e videtur, &longs;iue partes mo<lb/>tu circulari ferantur: circa idem centrum, &longs;iue omnes motu recto per <lb/>lineas parallelas ferantur:</s>

<s id="N25943">ratio à priori e&longs;t, quia in tantum vnus impe<lb/>tus de&longs;truit alium in eadem parte mobilis, in quantum impeditur ab eo <lb/>eius motus deor&longs;um totius globi nullo modo impeditur ab illo motu <lb/>circulari, quia glebus æquè citò de&longs;cendit vno, atque alio motu, vt con<lb/>&longs;tat mille experientiæ. </s>

<s id="N25943">ratio à priori e&longs;t, quia in tantum vnus impe<lb/>tus de&longs;truit alium in eadem parte mobilis, in quantum impeditur ab eo <lb/>eius motus deor&longs;um totius globi nullo modo impeditur ab illo motu <lb/>circulari, quia globus æquè citò de&longs;cendit vno, atque alio motu, vt con<lb/>&longs;tat mille experientiæ. </s>

<s id="N25959"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 11.<emph.end type="center"/></s>

Line 16079

<s id="N25E1B">Tertiò, motus huius rotæ accedit propiùs ad motum rotæ in plano <lb/>rectilineo, quàm motus rotæ &longs;uperioris; quia BF, quæ e&longs;t &longs;uperficies ma<lb/>ioris circuli, accedit propiùs ad lineam rectam. </s>

<s id="N25E25">Quartò, &longs;i &longs;it minor rota radio NR cuius motus dirigatur à motu <lb/>maioris radio NB, de&longs;cribit lineam, quæ accedit propiùs ad lineam <lb/>rectam RSTVX, &longs;eu potiùs ad motum centti, quod mouetur motu <lb/>circulari per arcum NG, à quo non recedit, vt patet: </s>

<s id="N25E25">Quartò, &longs;i &longs;it minor rota radio NR cuius motus dirigatur à motu <lb/>maioris radio NB, de&longs;cribit lineam, quæ accedit propiùs ad lineam <lb/>rectam RSTVX, &longs;eu potiùs ad motum centri, quod mouetur motu <lb/>circulari per arcum NG, à quo non recedit, vt patet: </s>

<s id="N25E2F">porrò minor <lb/>rota percurrit maiorem &longs;uperficiem &longs;ua peripheria, quod etiam expli-<pb pagenum="353" xlink:href="026/01/387.jpg"/>candum e&longs;t per contactus inadæquatos; tunc enim motus centri longè <lb/>&longs;uperat motum orbis. </s>

Line 16087

<s id="N25E44">vnde omnia puncta <lb/>eiu&longs;dem circuli paralleli mouerentur inæquali motui tardi&longs;&longs;imo qui<lb/>dem punctum contactus hoc e&longs;t meridiano re&longs;pondens, veloci&longs;&longs;imo ve<lb/>rò ip&longs;i oppo&longs;itum, &longs;cilicet de media nocte: porrò in hoc motu motus <lb/>centri e&longs;&longs;et ferè maior motu orbis iuxta communem de diametro ma<lb/>gni orbis &longs;ententiam. </s>

<s id="N25E54">Sextò, &longs;i motus maioris rotæ diragatur à minore res eodem modo <lb/>explicanda e&longs;t, quo explicuimus illam per <expan abbr="cõtactus">contactus</expan> diuer&longs;os inadæquatos <lb/>tùm Th. 15. num. </s>

<s id="N25E54">Sextò, &longs;i motus maioris rotæ dirigatur à minore res eodem modo <lb/>explicanda e&longs;t, quo explicuimus illam per <expan abbr="cõtactus">contactus</expan> diuer&longs;os inadæquatos <lb/>tùm Th. 15. num. </s>

<s id="N25E5F">11. tùm in digre&longs;&longs;ione multis locis: </s>

<s id="N25E63">porrò po&longs;&longs;unt e&longs;&longs;e <lb/>diuer&longs;æ proportiones circuli mobilis, & immobilis; qui &longs;i maximus e&longs;t, <lb/>minimus illius arcus accipi pote&longs;t pro linea recta. </s>

Line 16532

<s id="N266C2"><emph type="italics"/>Quando voluitur funis circa cylindrum, vel axem, mouetur motu <lb/>&longs;pirali, &longs;ed diuer&longs;o à prioribus<emph.end type="italics"/>; </s>

<s id="N266CF">&longs;unt enim veræ &longs;piræ ad in&longs;tar &longs;apien<lb/>tia in diuer&longs;a volumina contorti; </s>

<s id="N266D5">&longs;ic funis circa digitum fæpè <lb/>rotatur.; </s>

<s id="N266D5">&longs;ic funis circa digitum &longs;æpè <lb/>rotatur.; </s>

<s id="N266DB">e&longs;t enim motus mixtus ex diuer&longs;is circularibus: </s>

<s id="N266E1">quippè <pb pagenum="363" xlink:href="026/01/397.jpg"/>in &longs;ingulis punctis e&longs;t diuer&longs;a determinatio ad nouum circulum, quia <lb/>e&longs;t nouus radius, quia continuò radius huius vertiginis imminuitur; <lb/>porrò duobus modis pote&longs;t funis circa axem vel cylindrum conuolui. </s>

<s id="N266EE"><lb/>Primò, &longs;i &longs;emper circa <expan abbr="e&utilde;dem">eundem</expan> cylindri circulum voluatur; </s>

Line 16782

<s id="N26B63">Quintò, E per arcum EG non mouetur; </s>

<s id="N26B67">alioquin A <lb/>e&longs;&longs;et immobilis: </s>

<s id="N26B6D">præterea F. non mouetur motu circulari, ni&longs;i retineatur <lb/>in A; </s>

<s id="N26B73">&longs;ed non retinetur; igitur non mouetur per EG. Sextò, non mouc<lb/>tur quoque per rectam EF, quia retinetur E ab A, & reliquis partibus, <lb/>quæ minùs habent impetus. </s>

<s id="N26B73">&longs;ed non retinetur; igitur non mouetur per EG. Sextò, non moue<lb/>tur quoque per rectam EF, quia retinetur E ab A, & reliquis partibus, <lb/>quæ minùs habent impetus. </s>

<s id="N26B7B">Septimò, mouetur E per lineam curuam, quæ <lb/>accedit ad ellip&longs;im, &longs;cilicet per EHA; </s>

<s id="N26B81">A verò a&longs;&longs;urgit &longs;upra AE; </s>

<s id="N26B85">ratio <lb/>huius motus petitur ex eo quod, neque per EF, neque per arcum EG <lb/>mouetur extremitas E; igitur per curuam de vtraque participan<lb/>tem. </s>

Line 17365

<s id="N276FA">adde quod mollities manus ad extinguendum ictum poti&longs;&longs;imum <lb/>confert; analogiam habes in lana, quæ tormentorum vim penitus <lb/>eneruat. </s>

<s id="N27704">Quartò, vt longiùs repellatur pila, &longs;ecundus modus adhiberi debet <lb/>critque motus mixtus ex directo & reflexo. </s>

<s id="N27704">Quartò, vt longiùs repellatur pila, &longs;ecundus modus adhiberi debet <lb/>eritque motus mixtus ex directo & reflexo. </s>

<s id="N2770B"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 6.<emph.end type="center"/></s>

Line 17400

<s id="N2778B">ita <lb/>etiam non producitur quando fru&longs;trà e&longs;&longs;et, &longs;i produceretur; e&longs;t enim <lb/>par vtrimque ratio. </s>

<s id="N27795">Quartò, hinc licèt trahatur ingens rupes, non propterea mouetur, <lb/>quia non pote&longs;t impetus produci in omnibus illius partibus ab applica<lb/>ta potentia; igitut in nulla per Th.33.l.1. </s>

<s id="N2779F">Dices, e&longs;t cau&longs;a nece&longs;&longs;aria applicata. </s>

Line 17603

<s id="N27BAC">impellens producit impetum in &longs;e ip&longs;e; 2&degree;. </s>

<s id="N27BB0">impetus impellentis pro<lb/>ducit impetum in corpore. </s>

<s id="N27BB5">3&degree;. </s>

<s id="N27BB8">&longs;ingulis in&longs;tantibus de&longs;truitur aliquid <lb/>impetus impellentis, & impulfi. </s>

<s id="N27BB8">&longs;ingulis in&longs;tantibus de&longs;truitur aliquid <lb/>impetus impellentis, & impul&longs;i. </s>

<s id="N27BBD">4&degree;. </s>

<s id="N27BC0">initio difficiliùs mobile mouetur <lb/>impul&longs;u. </s>

<s id="N27BC5">5&degree;. </s>

Line 17990

<s id="N28374">haud dubiè A tanget &longs;olum AB ex G, antequam B de&longs;cendat in B <lb/>ex H; </s>

<s id="N2837A">igitur attemperandus e&longs;t motus fu&longs;tis DA; </s>

<s id="N2837E">præterea pondus in <lb/>de&longs;cen&longs;u auget ictum, deinde B de&longs;cendit deor&longs;um motu orbis & motu <lb/>centri: </s>

<s id="N28386">præterea B pote&longs;t in a&longs;cen&longs;u maiorem arcum &longs;ui orbis decurre<lb/>re, quàm in de&longs;cen&longs;u, vel æqualem: denique maior e&longs;t ictus quando po<lb/>tentia toto ni&longs;u euitente fu&longs;tis AB plùs temporis ante ictum in &longs;uo mo<lb/>tu in&longs;umit. </s>

<s id="N28386">præterea B pote&longs;t in a&longs;cen&longs;u maiorem arcum &longs;ui orbis decurre<lb/>re, quàm in de&longs;cen&longs;u, vel æqualem: denique maior e&longs;t ictus quando po<lb/>tentia toto ni&longs;u euidente fu&longs;tis AB plùs temporis ante ictum in &longs;uo mo<lb/>tu in&longs;umit. </s>

<s id="N28392">Decimotertiò, e&longs;t etiam aliud flagelli genus pluribus catenulis ferreis <lb/>in&longs;tructi, ex quibus &longs;ingulis &longs;inguli ferrei globi aliquando &longs;piculis, & <lb/>clauis armati pendent, quorum graui&longs;&longs;imus e&longs;t ictus propter rationes <lb/>prædictas; </s>

Line 18404

<s id="N28C61">Decimononò, &longs;i æqualis &longs;it &longs;ecundus ictus. </s>

<s id="N28C64">Primò, pote&longs;t determina<lb/>ri proportio iuxta quam defigitur palus, quod vt melius explicetur, &longs;it <lb/>cuneus BE, cuius &longs;olidum facilè demon&longs;tratur; </s>

<s id="N28C6C">e&longs;t enim &longs;ubduplum pa<lb/>rallelipedi, cuius ba&longs;is &longs;it quadratum AC, & altitudo RE; </s>

<s id="N28C72">&longs;i enim trian<lb/>gulum ADE ducatur in latus AB vel EF habebitur &longs;olidum cunci, vt <lb/>con&longs;tat, vnde cunei eiu&longs;dem latitudinis &longs;unt, vt triangula, v.g. cuneus A <lb/>F ad cumdem YF; </s>

<s id="N28C7E">vt triangulum ADE ad triangulum YHE: </s>

<s id="N28C82">hoc po<lb/>&longs;ito &longs;it triangulum MKN æqualis ADF, & primo ictu tota EI vel N <lb/>Z &longs;ecundo ictu defigitur, non quidem æquali altitudine, &longs;ed æquali &longs;oli<lb/>do; </s>

<s id="N28C8C">cùm autem triangulum XZN &longs;it &longs;ubquadruplum trianguli QON <lb/>&longs;it media proportionalis N inter NZNO, triangulum N <foreign lang="greek">b</foreign> Y e&longs;t du<lb/>plum NZX; </s>

Line 18432

<s id="N28D26">Vige&longs;imotertiò, pote&longs;t explicari quomodo deprimatur cylindrus con<lb/>&longs;tans ex molliori materia; </s>

<s id="N28D2C">nam primò deptimitur prima &longs;uperficies <lb/>cylindri, & extenditur; quia cùm materia. </s>

<s id="N28D2C">nam primò deprimitur prima &longs;uperficies <lb/>cylindri, & extenditur; quia cùm materia. </s>

<s id="N28D32">&longs;it mollior, prematurque a <lb/>duobus corporibus duris vtrinque, &longs;cilicet ab vtraque ba&longs;i, cedit & di<lb/>latatur propter humorem in cauitatibus contentum. </s>

<s id="N28D39">Secundò, aliquan<lb/>do totus cylindrus deprimitur &longs;eruatà &longs;emper cylindri licet cra&longs;&longs;io<lb/>ris figurâ, quod vt fiat, molli&longs;&longs;imam materiam e&longs;&longs;e nece&longs;&longs;e e&longs;t. </s>

<s id="N28D40">Ter-<pb pagenum="410" xlink:href="026/01/444.jpg"/>tiò, aliquando primæ tantùm &longs;uperficies extenduntur, vt videmus in <lb/>capite, &longs;eu ba&longs;i cuneorum; quia materies durior multùm re&longs;i&longs;tit. </s>

<s id="N28D4B">Quartò, <lb/>limbus ba&longs;is dilatatæ contrahitur deinde, &longs;eu retorquetur deor&longs;um; </s>

<s id="N28D51">quia <lb/>cùm interiores circuli dilatentur, deberet facere limbus ille maiorem <lb/>circulum; quod cùm fieri non po&longs;&longs;it, contrahitur &longs;eu incuruatur deor<lb/>&longs;um, quod facilè &longs;ine figura intelligi pote&longs;t. </s>

<s id="N28D5B">Quintò, pote&longs;t deter<lb/>minari proportio ictuum, quibus deprimuntur cyiindri; </s>

<s id="N28D5B">Quintò, pote&longs;t deter<lb/>minari proportio ictuum, quibus deprimuntur cylindri; </s>

<s id="N28D61">&longs;i enim &longs;up<lb/>ponatur eadem altitudo, &longs;eu linea depre&longs;&longs;ionis, & diuer&longs;a cra&longs;&longs;i<lb/>tudo cylindrorum ictus, erunt vt ba&longs;es; </s>

<s id="N28D69">nam quò plures partes de<lb/>primendæ &longs;unt, maiore ictu opus e&longs;t, &longs;i opponatur eadem cra&longs;&longs;itudo <lb/>vtriu&longs;que cylindri &longs;ed diuer&longs;a depre&longs;&longs;ionis linea vel altitudo, ictus <lb/>erunt vt altitudines; </s>

<s id="N28D73">&longs;i vtraque &longs;upponitur diuer&longs;a, ictus erunt in ra<lb/>tione compo&longs;ita ex ratione ba&longs;ium, & altitudinum; quæ omnia con&longs;tant <lb/>ex dictis. </s>

Line 18837

<s id="N294E9">Decimo&longs;extò, &longs;altitat aqua, cum &longs;cilicet aluei fundum e&longs;t paulò a&longs;pe<lb/>rius: ratio clari&longs;&longs;ima e&longs;t, quia à &longs;axis occurrentibus repercutitur. </s>

<s id="N294F1">Decimo&longs;eptimò, agit verticem &longs;æpius, cum &longs;cilicet tractu re&longs;pondet <lb/>profondiori, vel cum repellitur à littore, remo, &c. </s>

<s id="N294F1">Decimo&longs;eptimò, agit verticem &longs;æpius, cum &longs;cilicet tractu re&longs;pondet <lb/>profundiori, vel cum repellitur à littore, remo, &c. </s>

<s id="N294F8">Decimooctauò, agitatur facilè &longs;eu baculo, &longs;eu libratione va&longs;is: </s>

Line 18922

<s id="N29654"><emph type="center"/><emph type="italics"/>Po&longs;itiones<emph.end type="italics"/> 6.<emph.end type="center"/></s>

<s id="N29663"><emph type="italics"/>Centrum percu&longs;&longs;ionis e&longs;t in illa linea, quæ dirimit vtrimqua momenta, tùm <lb/>ratione impetus, tùm ratione di&longs;tantiæ.<emph.end type="italics"/></s>

<s id="N29663"><emph type="italics"/>Centrum percu&longs;&longs;ionis e&longs;t in illa linea, quæ dirimit vtrimque momenta, tùm <lb/>ratione impetus, tùm ratione di&longs;tantiæ.<emph.end type="italics"/></s>

<s id="N2966E"><emph type="center"/><emph type="italics"/>Po&longs;itiones<emph.end type="italics"/> 7.<emph.end type="center"/></s>

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<s id="N29DA4">&longs;imiliter <lb/>habetur Trapezus DRNX; </s>

<s id="N29DAA">id e&longs;t ba&longs;is alterius pyramidis, cuius axis e&longs;t <lb/>MV, & centrum grauitatis H; </s>

<s id="N29DB0">fiat autem vt vtraque pyramis ad eam, cuius <lb/>axis e&longs;t MG, ita tota HK, ad HI; </s>

<s id="N29DB6">dico I e&longs;&longs;e centium commune graui<lb/>tatis; </s>

<s id="N29DB6">dico I e&longs;&longs;e centrum commune graui<lb/>tatis; </s>

<s id="N29DBC">ducatur IL perpendicularis in IM; dico L e&longs;&longs;e centrum percu&longs;<lb/>&longs;ionis quæ&longs;itum. </s>

Line 19378

<s id="N29F8A"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 22.<emph.end type="center"/></s>

<s id="N29F98"><emph type="italics"/>Si voluatur circulus circa punctum circumferentia in circulo parallelo &longs;uo <lb/>plano, determinari pete&longs;t centrum percu&longs;&longs;ients, quod di&longs;tat <emph.end type="italics"/>2/3 <emph type="italics"/>diametri à cen<lb/>tro motus<emph.end type="italics"/>; </s>

<s id="N29F98"><emph type="italics"/>Si voluatur circulus circa punctum circumferentia in circulo parallelo &longs;uo <lb/>plano, determinari pote&longs;t centrum percu&longs;&longs;ionis, quod di&longs;tat <emph.end type="italics"/>2/3 <emph type="italics"/>diametri à cen<lb/>tro motus<emph.end type="italics"/>; </s>

<s id="N29FB1">&longs;it enim circulus ACFG, centro B, qui voluatur circa cen<lb/>trum A; </s>

<s id="N29FB7">motus puncti F e&longs;t ad motum puncti B, vt recta AF ad rectam <lb/>AD, & ad motum puncti C, vt AF ad AC; </s>

<s id="N29FBD">idem dico de alis punctis; </s>

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<s id="N2A4F4">Quintò, hinc vides rationem egregij experimenti, quod &longs;æpè Doctus <lb/>Mer&longs;ennus propo&longs;uit, &longs;cilicet longitudinem funependuli i&longs;ochroni e&longs;&longs;e <lb/>ferè quadruplam perpendicularis ductæ in ba&longs;im trianguli I&longs;o&longs;celis, li<lb/>brati circa angulum verticis 150.grad. </s>

<s id="N2A4FD">quod certè ad veritatem tam pro<lb/>pè accedit ex geometrica calculatione, vt nullum pror&longs;us di&longs;crimen <pb pagenum="437" xlink:href="026/01/471.jpg"/>e&longs;&longs;e videatur, methodus huius calculationis facilis e&longs;t, & à mediocri <lb/>Logi&longs;ta haberi pote&longs;t. </s>

<s id="N2A4FD">quod certè ad veritatem tam pro<lb/>pè accedit ex geometrica calculatione, vt nullum pror&longs;us di&longs;crimen <pb pagenum="Tabula sexta" xlink:href="026/01/471.jpg"/><pb xlink:href="026/01/473.jpg"/><pb pagenum="437" xlink:href="026/01/473.jpg"/>e&longs;&longs;e videatur, methodus huius calculationis facilis e&longs;t, & à mediocri <lb/>Logi&longs;ta haberi pote&longs;t. </s>

<s id="N2A50B">Sextò, hinc etiam habetur longitudo funependuli i&longs;ochroni, &longs;i vol<lb/>uatur planum circulare parallelum plano, in quo voluitur, continet <lb/>enim 2/3 diametri circuli, qui voluitur; vt patet ex Th. 22. idem dico de <lb/>quolibet &longs;ectore, qui eodem modo voluatur. </s>

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<s id="N2A54E">Hinc colligo primò ex dato centro percu&longs;&longs;ionis extrin&longs;eco, dari &longs;tatim <lb/>longitudinem funependuli i&longs;ochroni, & vici&longs;&longs;im. </s>

<s id="N2A555">Secundò, data quacunque longitudine funependuli i&longs;ochroni, v. g. <lb/>tripla perpendicularis, cadentis in ba&longs;im trianguli i&longs;o&longs;celis, dari po&longs;&longs;e <lb/>triangulum, cuius libratio &longs;it æquediuturna, &longs;ed hæc breuiter indica&longs;&longs;e <lb/>&longs;ufficiat. <lb/><figure id="id.026.01.471.1.jpg" xlink:href="026/01/471/1.jpg"/></s>

<s id="N2A572"><emph type="center"/>APPENDIX SECVNDA.<emph.end type="center"/></s>

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<s id="N2A601"><emph type="italics"/>Quò maiore tempore datum &longs;patium percurritur, eò minor e&longs;t motus, id e&longs;t <lb/>tardior, vt patet ex dictis l.<emph.end type="italics"/>1. </s>

<s id="N2A611"><emph type="center"/><emph type="italics"/>Axioma<emph.end type="italics"/> 3.<emph.end type="center"/></s>

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<s id="N2A73D"><emph type="italics"/>In æqualia pondera inæquali brachio librata faciunt æquilibrium &longs;i &longs;it ea<lb/>dem proportio brachiorum quæ ponderum permutando<emph.end type="italics"/>; </s>

<s id="N2A748">quia e&longs;t eadem pro<lb/>portio motuum, quæ brachiorum, vt patet; igitur &longs;unt in æquilibrio nec <lb/>enim minus pondus attolli pote&longs;t à maiori per Ax.9.nec maius à mino<lb/>re per Ax.7. igitur &longs;unt in æquilibrio. </s>

<s id="N2A758"><emph type="center"/><emph type="italics"/>Corollarium.<emph.end type="italics"/><emph.end type="center"/></s>

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<s id="N2A854">quod verò &longs;pectat ad motum, vnum tantùm <lb/>e&longs;t illius principium, &longs;cilicet potentia, quæ trahit; licèt enim clauus, cui <lb/>affigitur altera extremitas funis po&longs;&longs;it &longs;u&longs;tinere, non tamen mouere. </s>

<s id="N2A85E">Hinc demum ratio, cur &longs;i multiplicentur funes, & orbiculi ingens-<pb pagenum="441" xlink:href="026/01/475.jpg"/>etiam pondus perexiguis fu&longs;ciculis &longs;u&longs;tineri po&longs;&longs;it; </s>

<s id="N2A85E">Hinc demum ratio, cur &longs;i multiplicentur funes, & orbiculi ingens-<pb pagenum="441" xlink:href="026/01/477.jpg"/>etiam pondus perexiguis fu&longs;ciculis &longs;u&longs;tineri po&longs;&longs;it; </s>

<s id="N2A867">quia pluribus di&longs;tri<lb/>buitur: hinc, &longs;i plura e&longs;&longs;ent araneæ fila, maximum &longs;axum &longs;u&longs;tinere po&longs;&longs;ent. </s>

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<s id="N2A906"><emph type="center"/><emph type="italics"/>Corollarium.<emph.end type="italics"/><emph.end type="center"/></s>

<s id="N2A914">Hinc quò angulus cunei e&longs;t acutior, maius pondus attollitur eius ope<lb/>râ; hinc proportiones omnes demon&longs;trari po&longs;&longs;unt, hinc cuneus ad angu<lb/>lum 45. & &longs;uprà non iuuat potentiam, &longs;ecus infrà, ad cuncum reuoca <lb/>clauos & gladios. </s>

<s id="N2A922"><emph type="center"/><emph type="italics"/>Theorema<emph.end type="italics"/> 8.<emph.end type="center"/></s>

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<s id="N2A977"><emph type="italics"/>Vt pondus attollatur adhiberi pote&longs;t alia indu&longs;tria &longs;cilicet plani inclinati, in <lb/>quo faciliùs pondus attollitur, quàm in verticali,<emph.end type="italics"/> de quo iam &longs;uprà in lib. 5.<emph type="center"/><emph type="italics"/>Scholium.<emph.end type="italics"/><emph.end type="center"/></s>

<s id="N2A98F">Ob&longs;eruabis autem, organum mechanicum adhiberi po&longs;&longs;e ad mouen-<pb pagenum="442" xlink:href="026/01/476.jpg"/>dum pondus per omne planum, in plano horizontali facillimè ingens <lb/>pondus moueri pote&longs;t; præ&longs;ertim &longs;i plani &longs;cabrities non impediat motum. </s>

<s id="N2A98F">Ob&longs;eruabis autem, organum mechanicum adhiberi po&longs;&longs;e ad mouen-<pb pagenum="442" xlink:href="026/01/478.jpg"/>dum pondus per omne planum, in plano horizontali facillimè ingens <lb/>pondus moueri pote&longs;t; præ&longs;ertim &longs;i plani &longs;cabrities non impediat motum. </s>

<s id="N2A99C">Hinc modico organo ingentem nauim facilè mouebat Archimedes, <lb/>quam &longs;ine organo tota ciuitas non mouere poterat. </s>

Line 19901

<s id="N2A9A3">Quæres, quot &longs;int potentiæ mechanicæ? </s>

<s id="N2A9A6">Re&longs;p. quinque hactenus <lb/>numeratas e&longs;&longs;e, quæ &longs;unt, vectis, trochlea, axis, cuneus, cochlea; addi <lb/>po&longs;&longs;unt rotæ denticulatæ. </s>

<s id="N2A9B5"><emph type="center"/>APPENDIX TERTIA.<emph.end type="center"/></s>

Line 19948

<s id="N2AA53">7. Hinc demum antiquæ illæ machinæ, quarum opera ingentia &longs;axa <lb/>iaciebantur; hæc & innumera propemodum alia ex eodem principio <lb/>con&longs;equuntur. </s>

<s id="N2AA66"><emph type="center"/>APPENDIX QVARTA.<emph.end type="center"/></s>

Line 20000

<s id="N2AAF1">Primum caput & vndecimum hoc principio nituntur, eadem cau&longs;a <lb/>æquali tempore æqualem effectum producit vnde illud; corpus graue <lb/>æqualibus temporibus æqualia acquirit velocitatis momenta, de quo lib. <lb/>2. Ex hoc principio demon&longs;trauimus in partibus temporis &longs;en&longs;ibilibus <lb/>&longs;patia e&longs;&longs;e temporum quadrata. </s>

<s id="N2AB04">Secundum & tertium hoc principio nituntur, motus impre&longs;&longs;i diuer&longs;is <lb/>corporibus ab eadem potentia æquali tempore &longs;unt vt corpora permu<lb/>tando v.g.motus impre&longs;&longs;us corpori vnius libræ e&longs;t ad motum impre&longs;&longs;um <lb/>corpori quatuor librarum vt 4.ad 1.æquali &longs;cilicet tempore quod clarum <lb/>e&longs;t, igitur graue 4.librarum decurrit tantùm quartam partem arcus, igitur <lb/>&longs;ecundo tempore æquali decurrit tres alias partes, vide qu&etail; diximus l.10. </s>

Line 20036

<s id="N2ABA3">Quidam etiam volunt hunc impetum produci ab ip&longs;o corpore re<lb/>flectente quod tamen ab&longs;urdum e&longs;t, alioquin per <expan abbr="eãdem">eandem</expan> lineam ductam <lb/>à puncto contactus per centrum globi fieret reflexio, &longs;ic enim globus <lb/>tantùm impelli pote&longs;t, vt demon&longs;tratum e&longs;t lib.1. &longs;ed de his fatis. </s>

<s id="N2ABB6"><emph type="center"/><emph type="italics"/>Schol. pag.<emph.end type="italics"/> 217. <emph type="italics"/>num.<emph.end type="italics"/>8.<emph.end type="center"/></s>

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<s id="N2AC7F">Quod &longs;pectat ad demon&longs;trationem num. </s>

<s id="N2AC82">9. ibidem po&longs;itam, & peni-<pb pagenum="446" xlink:href="026/01/480.jpg"/>tus mendis fædatam, duces &longs;pongiam v&longs;que ad lineam 22. pag.214. vbi <lb/>legis hæc verba, adde quod præ&longs;ertim, cùm illam alibi, &longs;cilicet lib. 8. de<lb/>mon&longs;tremus. </s>

<s id="N2AC82">9. ibidem po&longs;itam, & peni-<pb pagenum="446" xlink:href="026/01/482.jpg"/>tus mendis fædatam, duces &longs;pongiam v&longs;que ad lineam 22. pag.214. vbi <lb/>legis hæc verba, adde quod præ&longs;ertim, cùm illam alibi, &longs;cilicet lib. 8. de<lb/>mon&longs;tremus. </s>

<s id="N2AC90">Cæterum vnum ob&longs;eruabis in Fig. 1.Tab.4. &longs;i diuidatur BE bifariam <lb/>æqualiter in T ducaturque FTG, fore vt mobile citiùs decurrat BTF <lb/>facto initio motus in B, quam chordam BF: </s>

Line 20103

<s id="N2AD5F"><emph type="center"/><emph type="italics"/>ERRATA.<emph.end type="italics"/><emph.end type="center"/></s>

<s id="N2AD6C"><emph type="italics"/>Pag.<emph.end type="italics"/> 10. <emph type="italics"/>lin. 4<emph.end type="italics"/> magnete. <emph type="italics"/>p.13 l.vlt.<emph.end type="italics"/>non decre&longs;cit <emph type="italics"/>p.<emph.end type="italics"/>17.<emph type="italics"/>Th.<emph.end type="italics"/> 10.<emph type="italics"/>l.<emph.end type="italics"/> 2. non exigeret.<emph type="italics"/>p.<emph.end type="italics"/>20. <lb/><emph type="italics"/>l .ult.<emph.end type="italics"/> in &longs;e ip&longs;o. <emph type="italics"/>p.21.t.26.l.2.<emph.end type="italics"/> non pote&longs;t. <emph type="italics"/>p.<emph.end type="italics"/>24.<emph type="italics"/>t.<emph.end type="italics"/>32.<emph type="italics"/>l.<emph.end type="italics"/>5. duabus. <emph type="italics"/>p.<emph.end type="italics"/>25.<emph type="italics"/>t.<emph.end type="italics"/> 33. <emph type="italics"/>l.<emph.end type="italics"/> 15.tertiò <lb/>probatur. <emph type="italics"/>Ca&longs;tiga ibidem multas interpunctiones p.<emph.end type="italics"/>28.<emph type="italics"/>l.<emph.end type="italics"/> 1. maioris. <emph type="italics"/>p .<emph.end type="italics"/>31 <emph type="italics"/>l.<emph.end type="italics"/>3. Ax. 12. <lb/><emph type="italics"/>l.<emph.end type="italics"/>8 primo <emph type="italics"/>l.9. &longs;ecundo l.35.<emph.end type="italics"/> cum tu. <emph type="italics"/>p.<emph.end type="italics"/>33.<emph type="italics"/>l.<emph.end type="italics"/> 1. motus.<emph type="italics"/>p.<emph.end type="italics"/> 35. min 5s. <emph type="italics"/>t.<emph.end type="italics"/> 51.& 52. fig.2. <lb/><emph type="italics"/>t.<emph.end type="italics"/> 55.<emph type="italics"/>l.<emph.end type="italics"/>2. immobilis A. <emph type="italics"/>p.<emph.end type="italics"/>36. fig.2. <emph type="italics"/>p.<emph.end type="italics"/>49.<emph type="italics"/>t.<emph.end type="italics"/>86.<emph type="italics"/>l.<emph.end type="italics"/>3.lib.2.<emph type="italics"/>p.<emph.end type="italics"/>54.<emph type="italics"/>l.<emph.end type="italics"/>1. Th. 81.<emph type="italics"/>p.<emph.end type="italics"/>25.<emph type="italics"/>l.<emph.end type="italics"/>17. in EL. <pb xlink:href="026/01/481.jpg"/><emph type="italics"/>l.<emph.end type="italics"/>38.AB ad GB, id e&longs;t vt 1.ad 5.<emph type="italics"/>p.<emph.end type="italics"/>66.<emph type="italics"/>t.<emph.end type="italics"/>137.<emph type="italics"/>l.<emph.end type="italics"/>4. AD & AB.<emph type="italics"/>t.<emph.end type="italics"/>738.<emph type="italics"/>l.<emph.end type="italics"/>5. tota AC. <emph type="italics"/>t.<emph.end type="italics"/>140<lb/>fig. </s>

<s id="N2AD6C"><emph type="italics"/>Pag.<emph.end type="italics"/> 10. <emph type="italics"/>lin. 4<emph.end type="italics"/> magnete. <emph type="italics"/>p.13 l.vlt.<emph.end type="italics"/>non decre&longs;cit <emph type="italics"/>p.<emph.end type="italics"/>17.<emph type="italics"/>Th.<emph.end type="italics"/> 10.<emph type="italics"/>l.<emph.end type="italics"/> 2. non exigeret.<emph type="italics"/>p.<emph.end type="italics"/>20. <lb/><emph type="italics"/>l .ult.<emph.end type="italics"/> in &longs;e ip&longs;o. <emph type="italics"/>p.21.t.26.l.2.<emph.end type="italics"/> non pote&longs;t. <emph type="italics"/>p.<emph.end type="italics"/>24.<emph type="italics"/>t.<emph.end type="italics"/>32.<emph type="italics"/>l.<emph.end type="italics"/>5. duabus. <emph type="italics"/>p.<emph.end type="italics"/>25.<emph type="italics"/>t.<emph.end type="italics"/> 33. <emph type="italics"/>l.<emph.end type="italics"/> 15.tertiò <lb/>probatur. <emph type="italics"/>Ca&longs;tiga ibidem multas interpunctiones p.<emph.end type="italics"/>28.<emph type="italics"/>l.<emph.end type="italics"/> 1. maioris. <emph type="italics"/>p .<emph.end type="italics"/>31 <emph type="italics"/>l.<emph.end type="italics"/>3. Ax. 12. <lb/><emph type="italics"/>l.<emph.end type="italics"/>8 primo <emph type="italics"/>l.9. &longs;ecundo l.35.<emph.end type="italics"/> cum tu. <emph type="italics"/>p.<emph.end type="italics"/>33.<emph type="italics"/>l.<emph.end type="italics"/> 1. motus.<emph type="italics"/>p.<emph.end type="italics"/> 35. min 5s. <emph type="italics"/>t.<emph.end type="italics"/> 51.& 52. fig.2. <lb/><emph type="italics"/>t.<emph.end type="italics"/> 55.<emph type="italics"/>l.<emph.end type="italics"/>2. immobilis A. <emph type="italics"/>p.<emph.end type="italics"/>36. fig.2. <emph type="italics"/>p.<emph.end type="italics"/>49.<emph type="italics"/>t.<emph.end type="italics"/>86.<emph type="italics"/>l.<emph.end type="italics"/>3.lib.2.<emph type="italics"/>p.<emph.end type="italics"/>54.<emph type="italics"/>l.<emph.end type="italics"/>1. Th. 81.<emph type="italics"/>p.<emph.end type="italics"/>25.<emph type="italics"/>l.<emph.end type="italics"/>17. in EL. <pb xlink:href="026/01/483.jpg"/><emph type="italics"/>l.<emph.end type="italics"/>38.AB ad GB, id e&longs;t vt 1.ad 5.<emph type="italics"/>p.<emph.end type="italics"/>66.<emph type="italics"/>t.<emph.end type="italics"/>137.<emph type="italics"/>l.<emph.end type="italics"/>4. AD & AB.<emph type="italics"/>t.<emph.end type="italics"/>738.<emph type="italics"/>l.<emph.end type="italics"/>5. tota AC. <emph type="italics"/>t.<emph.end type="italics"/>140<lb/>fig. </s>

<s id="N2AE60">15.tab.1. <emph type="italics"/>p.<emph.end type="italics"/>80.<emph type="italics"/>l.<emph.end type="italics"/> 3. idem e&longs;&longs;et, <emph type="italics"/>p.<emph.end type="italics"/>83.<emph type="italics"/>l.<emph.end type="italics"/>20. non e&longs;t.<emph type="italics"/>p.<emph.end type="italics"/>88.<emph type="italics"/>l.<emph.end type="italics"/>4. &longs;ecundo erunt, <emph type="italics"/>p.<emph.end type="italics"/>89. <emph type="italics"/>in <lb/>Sch.l.<emph.end type="italics"/>5. 1.&longs;patium, <emph type="italics"/>l.<emph.end type="italics"/> 7, <emph type="italics"/>ca&longs;tiga interpunctionem, p.<emph.end type="italics"/>90, <emph type="italics"/>t.<emph.end type="italics"/>41.<emph type="italics"/>l.<emph.end type="italics"/>3. terminus &longs;it 1.<emph type="italics"/>t.<emph.end type="italics"/>43. <emph type="italics"/>lege <lb/>ter<emph.end type="italics"/> rad.q. <emph type="italics"/>p.<emph.end type="italics"/>91 <emph type="italics"/>l.<emph.end type="italics"/>5. <emph type="italics"/>dele hac verba<emph.end type="italics"/> quàm &longs;patij quod, &c. </s>

<s id="N2AECD">v&longs;que ad quàm, <emph type="italics"/>p.92.l.<emph.end type="italics"/> 15. <lb/>& 17. <emph type="italics"/>ca&longs;tiga interpunctiones p.<emph.end type="italics"/> 101. <emph type="italics"/>l.<emph.end type="italics"/> 10. perticam, <emph type="italics"/>l.<emph.end type="italics"/>26. proportionis primæ. <emph type="italics"/>l.<emph.end type="italics"/>39. <lb/>æquales AC.<emph type="italics"/>l.<emph.end type="italics"/>42. 1/4 &longs;ed, <emph type="italics"/>p.<emph.end type="italics"/>102. <emph type="italics"/>l.<emph.end type="italics"/>17. minimæ, <emph type="italics"/>p.<emph.end type="italics"/>104.<emph type="italics"/>l.<emph.end type="italics"/>4.acceditur. <emph type="italics"/>l.<emph.end type="italics"/>7.di&longs;cerni.<emph type="italics"/>p.<emph.end type="italics"/>105. <lb/><emph type="italics"/>l.<emph.end type="italics"/> 6, BI, <emph type="italics"/>l.<emph.end type="italics"/>32 igitur tertio. <emph type="italics"/>l.<emph.end type="italics"/>33. FM, <emph type="italics"/>p.<emph.end type="italics"/>106.<emph type="italics"/>l.<emph.end type="italics"/>1. toties, <emph type="italics"/>l.<emph.end type="italics"/>8. & 10. AFM, <emph type="italics"/>p.<emph.end type="italics"/>108.<emph type="italics"/>l.<emph.end type="italics"/>27.in<lb/>&longs;tantia illud 1. 1/2 <emph type="italics"/>l.<emph.end type="italics"/>4. &longs;i 9. continet 1. 4/5 &longs;i 10. 1. (9/12) <emph type="italics"/>Coroll.<emph.end type="italics"/>4.<emph type="italics"/>l.<emph.end type="italics"/>4. <emph type="italics"/><expan abbr="q.">que</expan><emph.end type="italics"/>2.<emph type="italics"/>l.<emph.end type="italics"/>6.q.4. <emph type="italics"/>p.<emph.end type="italics"/> 109.<emph type="italics"/>l.<emph.end type="italics"/>1. <lb/>q.4. <emph type="italics"/>l.<emph.end type="italics"/>2. q.2. <emph type="italics"/>Cor.<emph.end type="italics"/>6. <emph type="italics"/>l.<emph.end type="italics"/>20. & 22. vbicationem, <emph type="italics"/>l.<emph.end type="italics"/>30. phy&longs;ica minora. <emph type="italics"/>l.<emph.end type="italics"/>32. &longs;ecundo in<lb/>&longs;tanti, <emph type="italics"/>p.<emph.end type="italics"/> 113.<emph type="italics"/>t.<emph.end type="italics"/>64.<emph type="italics"/>l.<emph.end type="italics"/>1. &longs;ectam, <emph type="italics"/>t.<emph.end type="italics"/>65.<emph type="italics"/>l.<emph.end type="italics"/>4.primum in&longs;tans. </s>

<s id="N2AFC3">1.<emph type="italics"/>l.<emph.end type="italics"/>7.tertium. (5/11) <emph type="italics"/>t.<emph.end type="italics"/>66.<emph type="italics"/>l.<emph.end type="italics"/>1.aliqua <lb/><emph type="italics"/>l.<emph.end type="italics"/>7. minore CD.<emph type="italics"/>p.<emph.end type="italics"/>115. <emph type="italics"/>t.<emph.end type="italics"/>70.<emph type="italics"/>l.<emph.end type="italics"/>7.primo e&longs;t rad.q.2. <emph type="italics"/>l.<emph.end type="italics"/>8. tria rad.q.3.<emph type="italics"/>Th.<emph.end type="italics"/>71-<emph type="italics"/>l.<emph.end type="italics"/>2.nullum <lb/>e&longs;&longs;et. <emph type="italics"/>p.<emph.end type="italics"/>116.<emph type="italics"/>t.<emph.end type="italics"/>76. <emph type="italics"/>l.<emph.end type="italics"/>5.vel communis qua grauitat, <emph type="italics"/>l.<emph.end type="italics"/>6. de quo aliàs, vel &longs;ingularis, <emph type="italics"/>p,<emph.end type="italics"/> 117. <lb/><emph type="italics"/>in Sch.l.<emph.end type="italics"/>12. materiæ, <emph type="italics"/>p.<emph.end type="italics"/>118.<emph type="italics"/>t.<emph.end type="italics"/>81. <emph type="italics"/>l.<emph.end type="italics"/>7. extrudi, <emph type="italics"/>p.<emph.end type="italics"/>123. <emph type="italics"/>t.<emph.end type="italics"/> 103.<emph type="italics"/>l.<emph.end type="italics"/>6. vel diuer&longs;æ grauitatis, <lb/>& mollitiei, <emph type="italics"/>p,<emph.end type="italics"/> 124. <emph type="italics"/>l.<emph.end type="italics"/>4. grauioris, <emph type="italics"/>t.<emph.end type="italics"/>104. <emph type="italics"/>l<emph.end type="italics"/> 5. &longs;ecunda eiu&longs;dem materiæ, & figuræ ter<lb/>tia.<emph type="italics"/>l.<emph.end type="italics"/>12. vel eadem vel diuer&longs;a <emph type="italics"/>p.<emph.end type="italics"/>125.<emph type="italics"/>t.<emph.end type="italics"/>109.<emph type="italics"/>L.B.K.L. t.<emph.end type="italics"/>110.<emph type="italics"/>l.<emph.end type="italics"/>1. diui&longs;ione, <emph type="italics"/>p.<emph.end type="italics"/>127.<emph type="italics"/>l.<emph.end type="italics"/>25. <lb/>cubo minori, <emph type="italics"/>p.<emph.end type="italics"/>128.<emph type="italics"/>l.<emph.end type="italics"/>7.mouent, <emph type="italics"/>l.<emph.end type="italics"/>10. aëre repellitur. <emph type="italics"/>l.<emph.end type="italics"/> 14. permeat, <emph type="italics"/>t.<emph.end type="italics"/>112. <emph type="italics"/>l<emph.end type="italics"/> 2. actiui<lb/>tatis vnius.<emph type="italics"/>l.<emph.end type="italics"/>7. motum retardat; cum.<emph type="italics"/>l.<emph.end type="italics"/>16. modicus ventus.<emph type="italics"/>p.<emph.end type="italics"/>129. <emph type="italics"/>t.<emph.end type="italics"/>114.<emph type="italics"/>l.<emph.end type="italics"/>5.acuto. <emph type="italics"/>l.<emph.end type="italics"/><lb/>6. mobile, <emph type="italics"/>l.<emph.end type="italics"/>7.maior e&longs;t.<emph type="italics"/>l.<emph.end type="italics"/>8. &longs;emiperipheriæ, <emph type="italics"/>l.vlt.<emph.end type="italics"/> illam cauam, <emph type="italics"/>p.<emph.end type="italics"/>130.<emph type="italics"/>l.<emph.end type="italics"/>2.alter grauior <lb/><emph type="italics"/>t.<emph.end type="italics"/>123.<emph type="italics"/>l.<emph.end type="italics"/>2. intru&longs;us, <emph type="italics"/>p.<emph.end type="italics"/>133.<emph type="italics"/>l.<emph.end type="italics"/>7. in hoc agemus, <emph type="italics"/>p.<emph.end type="italics"/>13.<emph type="italics"/>l.<emph.end type="italics"/>1. ad&longs;tantibus, <emph type="italics"/>p.<emph.end type="italics"/>137. <emph type="italics"/>l.<emph.end type="italics"/>4. produ<lb/>ctum. <emph type="italics"/>p<emph.end type="italics"/> 143.<emph type="italics"/>l.<emph.end type="italics"/>7. accidit <emph type="italics"/>l.<emph.end type="italics"/>12. producto.<emph type="italics"/>p.<emph.end type="italics"/>145. <emph type="italics"/>habes.<emph.end type="italics"/> v.g. pro R, Q, & radices 4. pro <lb/><expan abbr="q.">que</expan> <emph type="italics"/>& alibi pa&longs;&longs;im<emph.end type="italics"/> 9.<emph type="italics"/>pro Q, t.<emph.end type="italics"/>47. <emph type="italics"/>l.<emph.end type="italics"/>9. &longs;ubduplicata. <emph type="italics"/>p.<emph.end type="italics"/>151. <emph type="italics"/>l.<emph.end type="italics"/>11. &longs;i loquamur. <emph type="italics"/>l.<emph.end type="italics"/>14. di<lb/>&longs;tinctiones, <emph type="italics"/>l.<emph.end type="italics"/>21. de&longs;cenderet. <emph type="italics"/>p.<emph.end type="italics"/>154.<emph type="italics"/>l.<emph.end type="italics"/>1. determinatum, <emph type="italics"/>l.<emph.end type="italics"/>5. inclinatam &longs;ur&longs;um.<emph type="italics"/>p.<emph.end type="italics"/>256. <lb/><emph type="italics"/>t.<emph.end type="italics"/>13, <emph type="italics"/>l.<emph.end type="italics"/>4.IM.&longs;eq.fig.pro fig.37. lege 13. <emph type="italics"/>p.<emph.end type="italics"/>157.<emph type="italics"/>l,<emph.end type="italics"/> 3.partis.<emph type="italics"/>l<emph.end type="italics"/>28. ita vt, <emph type="italics"/>l.<emph.end type="italics"/> 37. non dati.<emph type="italics"/>p.<emph.end type="italics"/><lb/>158.<emph type="italics"/>t.<emph.end type="italics"/> 19.<emph type="italics"/>l.<emph.end type="italics"/> 6. parallela.<emph type="italics"/>p.<emph.end type="italics"/>161.l.12. æquabilitas. <emph type="italics"/>l.<emph.end type="italics"/>15. primo æquabibi <emph type="italics"/>p.<emph.end type="italics"/> 162.<emph type="italics"/>t.<emph.end type="italics"/>39. <emph type="italics"/>l.<emph.end type="italics"/>1. <lb/>vtcumque, <emph type="italics"/>l.<emph.end type="italics"/>6. EO æquali.<emph type="italics"/>p.<emph.end type="italics"/>165.<emph type="italics"/>t.<emph.end type="italics"/>42.<emph type="italics"/>l,<emph.end type="italics"/> 3. violento.<emph type="italics"/>p.<emph.end type="italics"/>167.fig.47.<emph type="italics"/>Th.<emph.end type="italics"/>57. <emph type="italics"/>l.<emph.end type="italics"/>2. decre&longs;cit. <lb/><emph type="italics"/>p.<emph.end type="italics"/>173.<emph type="italics"/>c.<emph.end type="italics"/> 1.<emph type="italics"/>l.<emph.end type="italics"/>4. linea motus aceedit, <emph type="italics"/>p.<emph.end type="italics"/>172. <emph type="italics"/>t.<emph.end type="italics"/>2.<emph type="italics"/>l.<emph.end type="italics"/>15. QR (2/16) in X.<emph type="italics"/>l.<emph.end type="italics"/> 19.EB.<emph type="italics"/>l.<emph.end type="italics"/>31.EYEZ. <lb/><emph type="italics"/>p.<emph.end type="italics"/>137.<emph type="italics"/>l.<emph.end type="italics"/>8. infra.<emph type="italics"/>l.<emph.end type="italics"/>10 maximam <emph type="italics"/>t.<emph.end type="italics"/> 66 <emph type="italics"/>l.<emph.end type="italics"/>7. BG. l. 12. æqualem RK. <emph type="italics"/>p.<emph.end type="italics"/> 174. <emph type="italics"/>l.<emph.end type="italics"/>7. diffe<lb/>rentiam, <emph type="italics"/>l.<emph.end type="italics"/> 9. tendere, centrum, <emph type="italics"/>l.<emph.end type="italics"/>16.erit AE, <emph type="italics"/>l.<emph.end type="italics"/>18.totus ille, <emph type="italics"/>t.<emph.end type="italics"/>62 <emph type="italics"/>l.<emph.end type="italics"/>2. inclinatiorem, <emph type="italics"/>l.<emph.end type="italics"/>4. <lb/>detrahi, <emph type="italics"/>p.<emph.end type="italics"/>175.<emph type="italics"/>l.<emph.end type="italics"/>35. re&longs;i&longs;tentiam, <emph type="italics"/>p.<emph.end type="italics"/>176.<emph type="italics"/>t.<emph.end type="italics"/>70.fig. </s>

<s id="N2AFC3">1.<emph type="italics"/>l.<emph.end type="italics"/>7.tertium. (5/11) <emph type="italics"/>t.<emph.end type="italics"/>66.<emph type="italics"/>l.<emph.end type="italics"/>1.aliqua <lb/><emph type="italics"/>l.<emph.end type="italics"/>7. minore CD.<emph type="italics"/>p.<emph.end type="italics"/>115. <emph type="italics"/>t.<emph.end type="italics"/>70.<emph type="italics"/>l.<emph.end type="italics"/>7.primo e&longs;t rad.q.2. <emph type="italics"/>l.<emph.end type="italics"/>8. tria rad.q.3.<emph type="italics"/>Th.<emph.end type="italics"/>71-<emph type="italics"/>l.<emph.end type="italics"/>2.nullum <lb/>e&longs;&longs;et. <emph type="italics"/>p.<emph.end type="italics"/>116.<emph type="italics"/>t.<emph.end type="italics"/>76. <emph type="italics"/>l.<emph.end type="italics"/>5.vel communis qua grauitat, <emph type="italics"/>l.<emph.end type="italics"/>6. de quo aliàs, vel &longs;ingularis, <emph type="italics"/>p,<emph.end type="italics"/> 117. <lb/><emph type="italics"/>in Sch.l.<emph.end type="italics"/>12. materiæ, <emph type="italics"/>p.<emph.end type="italics"/>118.<emph type="italics"/>t.<emph.end type="italics"/>81. <emph type="italics"/>l.<emph.end type="italics"/>7. extrudi, <emph type="italics"/>p.<emph.end type="italics"/>123. <emph type="italics"/>t.<emph.end type="italics"/> 103.<emph type="italics"/>l.<emph.end type="italics"/>6. vel diuer&longs;æ grauitatis, <lb/>& mollitiei, <emph type="italics"/>p,<emph.end type="italics"/> 124. <emph type="italics"/>l.<emph.end type="italics"/>4. grauioris, <emph type="italics"/>t.<emph.end type="italics"/>104. <emph type="italics"/>l<emph.end type="italics"/> 5. &longs;ecunda eiu&longs;dem materiæ, & figuræ ter<lb/>tia.<emph type="italics"/>l.<emph.end type="italics"/>12. vel eadem vel diuer&longs;a <emph type="italics"/>p.<emph.end type="italics"/>125.<emph type="italics"/>t.<emph.end type="italics"/>109.<emph type="italics"/>L.B.K.L. t.<emph.end type="italics"/>110.<emph type="italics"/>l.<emph.end type="italics"/>1. diui&longs;ione, <emph type="italics"/>p.<emph.end type="italics"/>127.<emph type="italics"/>l.<emph.end type="italics"/>25. <lb/>cubo minori, <emph type="italics"/>p.<emph.end type="italics"/>128.<emph type="italics"/>l.<emph.end type="italics"/>7.mouent, <emph type="italics"/>l.<emph.end type="italics"/>10. aëre repellitur. <emph type="italics"/>l.<emph.end type="italics"/> 14. permeat, <emph type="italics"/>t.<emph.end type="italics"/>112. <emph type="italics"/>l<emph.end type="italics"/> 2. actiui<lb/>tatis vnius.<emph type="italics"/>l.<emph.end type="italics"/>7. motum retardat; cum.<emph type="italics"/>l.<emph.end type="italics"/>16. modicus ventus.<emph type="italics"/>p.<emph.end type="italics"/>129. <emph type="italics"/>t.<emph.end type="italics"/>114.<emph type="italics"/>l.<emph.end type="italics"/>5.acuto. <emph type="italics"/>l.<emph.end type="italics"/><lb/>6. mobile, <emph type="italics"/>l.<emph.end type="italics"/>7.maior e&longs;t.<emph type="italics"/>l.<emph.end type="italics"/>8. &longs;emiperipheriæ, <emph type="italics"/>l.vlt.<emph.end type="italics"/> illam cauam, <emph type="italics"/>p.<emph.end type="italics"/>130.<emph type="italics"/>l.<emph.end type="italics"/>2.alter grauior <lb/><emph type="italics"/>t.<emph.end type="italics"/>123.<emph type="italics"/>l.<emph.end type="italics"/>2. intru&longs;us, <emph type="italics"/>p.<emph.end type="italics"/>133.<emph type="italics"/>l.<emph.end type="italics"/>7. in hoc agemus, <emph type="italics"/>p.<emph.end type="italics"/>13.<emph type="italics"/>l.<emph.end type="italics"/>1. ad&longs;tantibus, <emph type="italics"/>p.<emph.end type="italics"/>137. <emph type="italics"/>l.<emph.end type="italics"/>4. produ<lb/>ctum. <emph type="italics"/>p<emph.end type="italics"/> 143.<emph type="italics"/>l.<emph.end type="italics"/>7. accidit <emph type="italics"/>l.<emph.end type="italics"/>12. producto.<emph type="italics"/>p.<emph.end type="italics"/>145. <emph type="italics"/>habes.<emph.end type="italics"/> v.g. pro R, Q, & radices 4. pro <lb/><expan abbr="q.">que</expan> <emph type="italics"/>& alibi pa&longs;&longs;im<emph.end type="italics"/> 9.<emph type="italics"/>pro Q, t.<emph.end type="italics"/>47. <emph type="italics"/>l.<emph.end type="italics"/>9. &longs;ubduplicata. <emph type="italics"/>p.<emph.end type="italics"/>151. <emph type="italics"/>l.<emph.end type="italics"/>11. &longs;i loquamur. <emph type="italics"/>l.<emph.end type="italics"/>14. di<lb/>&longs;tinctiones, <emph type="italics"/>l.<emph.end type="italics"/>21. de&longs;cenderet. <emph type="italics"/>p.<emph.end type="italics"/>154.<emph type="italics"/>l.<emph.end type="italics"/>1. determinatum, <emph type="italics"/>l.<emph.end type="italics"/>5. inclinatam &longs;ur&longs;um.<emph type="italics"/>p.<emph.end type="italics"/>256. <lb/><emph type="italics"/>t.<emph.end type="italics"/>13, <emph type="italics"/>l.<emph.end type="italics"/>4.IM.&longs;eq.fig.pro fig.37. lege 13. <emph type="italics"/>p.<emph.end type="italics"/>157.<emph type="italics"/>l,<emph.end type="italics"/> 3.partis.<emph type="italics"/>l<emph.end type="italics"/>28. ita vt, <emph type="italics"/>l.<emph.end type="italics"/> 37. non dati.<emph type="italics"/>p.<emph.end type="italics"/><lb/>158.<emph type="italics"/>t.<emph.end type="italics"/> 19.<emph type="italics"/>l.<emph.end type="italics"/> 6. parallela.<emph type="italics"/>p.<emph.end type="italics"/>161.l.12. æquabilitas. <emph type="italics"/>l.<emph.end type="italics"/>15. primo æquabibi <emph type="italics"/>p.<emph.end type="italics"/> 162.<emph type="italics"/>t.<emph.end type="italics"/>39. <emph type="italics"/>l.<emph.end type="italics"/>1. <lb/>vtcumque, <emph type="italics"/>l.<emph.end type="italics"/>6. EO æquali.<emph type="italics"/>p.<emph.end type="italics"/>165.<emph type="italics"/>t.<emph.end type="italics"/>42.<emph type="italics"/>l,<emph.end type="italics"/> 3. violento.<emph type="italics"/>p.<emph.end type="italics"/>167.fig.47.<emph type="italics"/>Th.<emph.end type="italics"/>57. <emph type="italics"/>l.<emph.end type="italics"/>2. decre&longs;cit. <lb/><emph type="italics"/>p.<emph.end type="italics"/>173.<emph type="italics"/>c.<emph.end type="italics"/> 1.<emph type="italics"/>l.<emph.end type="italics"/>4. linea motus accedit, <emph type="italics"/>p.<emph.end type="italics"/>172. <emph type="italics"/>t.<emph.end type="italics"/>2.<emph type="italics"/>l.<emph.end type="italics"/>15. QR (2/16) in X.<emph type="italics"/>l.<emph.end type="italics"/> 19.EB.<emph type="italics"/>l.<emph.end type="italics"/>31.EYEZ. <lb/><emph type="italics"/>p.<emph.end type="italics"/>137.<emph type="italics"/>l.<emph.end type="italics"/>8. infra.<emph type="italics"/>l.<emph.end type="italics"/>10 maximam <emph type="italics"/>t.<emph.end type="italics"/> 66 <emph type="italics"/>l.<emph.end type="italics"/>7. BG. l. 12. æqualem RK. <emph type="italics"/>p.<emph.end type="italics"/> 174. <emph type="italics"/>l.<emph.end type="italics"/>7. diffe<lb/>rentiam, <emph type="italics"/>l.<emph.end type="italics"/> 9. tendere, centrum, <emph type="italics"/>l.<emph.end type="italics"/>16.erit AE, <emph type="italics"/>l.<emph.end type="italics"/>18.totus ille, <emph type="italics"/>t.<emph.end type="italics"/>62 <emph type="italics"/>l.<emph.end type="italics"/>2. inclinatiorem, <emph type="italics"/>l.<emph.end type="italics"/>4. <lb/>detrahi, <emph type="italics"/>p.<emph.end type="italics"/>175.<emph type="italics"/>l.<emph.end type="italics"/>35. re&longs;i&longs;tentiam, <emph type="italics"/>p.<emph.end type="italics"/>176.<emph type="italics"/>t.<emph.end type="italics"/>70.fig. </s>

<s id="N2B2C1">54.<emph type="italics"/>l.<emph.end type="italics"/>9.in E &longs;ed.<emph type="italics"/>p.<emph.end type="italics"/>177.<emph type="italics"/>l<emph.end type="italics"/>7.debet. <emph type="italics"/>t.<emph.end type="italics"/>72. <lb/>tab.2.<emph type="italics"/>l.<emph.end type="italics"/> 5. æqualis CR.<emph type="italics"/>l.vlt.<emph.end type="italics"/> demittatur, <emph type="italics"/>p.<emph.end type="italics"/>178.<emph type="italics"/>t.<emph.end type="italics"/>77.<emph type="italics"/>l.<emph.end type="italics"/> 3.eadem ratio.<emph type="italics"/>t.<emph.end type="italics"/>78.<emph type="italics"/>l.<emph.end type="italics"/>1.excepta. <lb/><emph type="italics"/>t.<emph.end type="italics"/>80.<emph type="italics"/>l.<emph.end type="italics"/>4.motus mixtus, <emph type="italics"/>p.<emph.end type="italics"/> 179.<emph type="italics"/>l.<emph.end type="italics"/>2. motus terræ, <emph type="italics"/>l<emph.end type="italics"/> 24. AK. tab.2.<emph type="italics"/>l.<emph.end type="italics"/>27.AD.<emph type="italics"/>l.<emph.end type="italics"/>28. DE <emph type="italics"/>p.<emph.end type="italics"/><lb/>180.<emph type="italics"/>l.<emph.end type="italics"/>7. 20 .<emph type="italics"/>l.<emph.end type="italics"/> 33. imum malum, <emph type="italics"/>p.<emph.end type="italics"/>18 1.<emph type="italics"/>l.<emph.end type="italics"/>11.rapietur.<emph type="italics"/>l.<emph.end type="italics"/>32.&longs;i verò.<emph type="italics"/>p.<emph.end type="italics"/>182.<emph type="italics"/>l.<emph.end type="italics"/>2.FA, <emph type="italics"/>p.<emph.end type="italics"/>183.<emph type="italics"/>l<emph.end type="italics"/> 3. <lb/>mixtus EB denique, <emph type="italics"/>l<emph.end type="italics"/> 6. ad quam.<emph type="italics"/>l.<emph.end type="italics"/>27. cum impetu, <emph type="italics"/>l.<emph.end type="italics"/>29. ex verticali.<emph type="italics"/>p.<emph.end type="italics"/>184.<emph type="italics"/>l.<emph.end type="italics"/>6.parte. <lb/><emph type="italics"/>l.<emph.end type="italics"/>9. æqualem IK, <emph type="italics"/>l.<emph.end type="italics"/>15. recidit.<emph type="italics"/>l.<emph.end type="italics"/>26. mobile, <emph type="italics"/>l.<emph.end type="italics"/>29. rhedis. <emph type="italics"/>p.<emph.end type="italics"/>185.<emph type="italics"/>l.<emph.end type="italics"/>2. motu non a&longs;&longs;imi<lb/>lem.<emph type="italics"/>p.<emph.end type="italics"/>186. <emph type="italics"/>l.<emph.end type="italics"/>8. oppo&longs;itam, <emph type="italics"/>p.<emph.end type="italics"/>187.<emph type="italics"/>l<emph.end type="italics"/> 2. arcu <emph type="italics"/>p.<emph.end type="italics"/>188. <emph type="italics"/>l.<emph.end type="italics"/>10. ad GM, <emph type="italics"/>l.<emph.end type="italics"/>28. puncto Z, <emph type="italics"/>p.<emph.end type="italics"/>189. <lb/><emph type="italics"/>l.<emph.end type="italics"/>24. &longs;ubduplam, <emph type="italics"/>l.<emph.end type="italics"/>31.&longs;agittam AR.<emph type="italics"/>p.<emph.end type="italics"/>190.<emph type="italics"/>l.<emph.end type="italics"/>14. erit KI inclinata KC, <emph type="italics"/>l.<emph.end type="italics"/>37.quam &longs;up<lb/>pono.<emph type="italics"/>l.<emph.end type="italics"/>38. ca&longs;t.interpunct.<emph type="italics"/>p.<emph.end type="italics"/>191.<emph type="italics"/>t.<emph.end type="italics"/>107.<emph type="italics"/>l.<emph.end type="italics"/>6.e&longs;t AH.<emph type="italics"/>p.<emph.end type="italics"/>92.<emph type="italics"/>t.<emph.end type="italics"/>109.<emph type="italics"/>l.<emph.end type="italics"/>5. &longs;it AE.<emph type="italics"/>l.<emph.end type="italics"/>6.&longs;it HN, <lb/><emph type="italics"/>l.<emph.end type="italics"/>7. AO & FG.<emph type="italics"/>l.<emph.end type="italics"/>15. & EM.<emph type="italics"/>l.<emph.end type="italics"/>16. AM, ca&longs;t.interp.<emph type="italics"/>t.<emph.end type="italics"/>110.<emph type="italics"/>l.<emph.end type="italics"/>5.<emph type="italics"/>p.<emph.end type="italics"/>193.<emph type="italics"/>n.<emph.end type="italics"/>4.<emph type="italics"/>l.<emph.end type="italics"/>5. è naui. <emph type="italics"/>n.<emph.end type="italics"/>8. <lb/><emph type="italics"/>l,<emph.end type="italics"/> 3. ex ABAF, <emph type="italics"/>p.<emph.end type="italics"/>197.<emph type="italics"/>l.<emph.end type="italics"/>38. tantum I, <emph type="italics"/>l.<emph.end type="italics"/>28. BAI.<emph type="italics"/>p.<emph.end type="italics"/>198.<emph type="italics"/>l.<emph.end type="italics"/>6. CA. nam.<emph type="italics"/>l.<emph.end type="italics"/>7.fune DB.<emph type="italics"/>l.<emph.end type="italics"/>10. <lb/>EA.<emph type="italics"/>l.<emph.end type="italics"/> 12.AC ver&longs;us E.<emph type="italics"/>l.<emph.end type="italics"/> 13.ad BA.<emph type="italics"/>l.<emph.end type="italics"/> 34. EO, <emph type="italics"/>l.<emph.end type="italics"/>40. vt RF, <emph type="italics"/>l.<emph.end type="italics"/>41. vel in B vt PR.<emph type="italics"/>p.<emph.end type="italics"/>199. <lb/><emph type="italics"/>l.<emph.end type="italics"/>7. LM.vt SR.<emph type="italics"/>l<emph.end type="italics"/> 35.&longs;inui.<emph type="italics"/>p.<emph.end type="italics"/>200.<emph type="italics"/>t.<emph.end type="italics"/>70.<emph type="italics"/>l.<emph.end type="italics"/>4.non de&longs;cendit.<emph type="italics"/>t.<emph.end type="italics"/> 9.<emph type="italics"/>l.<emph.end type="italics"/>1. BAE, <emph type="italics"/>t.<emph.end type="italics"/>10. <emph type="italics"/>l.<emph.end type="italics"/>2. lib.2. <emph type="italics"/>p.<emph.end type="italics"/><lb/>201.<emph type="italics"/>l.<emph.end type="italics"/>7. innato, <emph type="italics"/>l. vlt.<emph.end type="italics"/> eodem. <emph type="italics"/>in Sch.<emph.end type="italics"/>fig.26.tab. 1. <emph type="italics"/>p.<emph.end type="italics"/>202.<emph type="italics"/>l.<emph.end type="italics"/>2.AD.fig.27, <emph type="italics"/>l.<emph.end type="italics"/> 30. vt AD. <lb/>Th. 16.Fig. </s>

<s id="N2B52F">31. Tab.2.<emph type="italics"/>p.<emph.end type="italics"/>203.<emph type="italics"/>l.<emph.end type="italics"/>8. in A.<emph type="italics"/>l.<emph.end type="italics"/>21. GD.<emph type="italics"/>p.<emph.end type="italics"/>205 <emph type="italics"/>t.<emph.end type="italics"/>18.<emph type="italics"/>l.<emph.end type="italics"/>15.ducatur LE.<emph type="italics"/>l.<emph.end type="italics"/>6.DG. <emph type="italics"/>l. <lb/>vlt.<emph.end type="italics"/> FP.DN, <emph type="italics"/>p.<emph.end type="italics"/>206. <emph type="italics"/>n.<emph.end type="italics"/>8.<emph type="italics"/>l.<emph.end type="italics"/>3.AIFD, <emph type="italics"/>l.<emph.end type="italics"/>4. in AG.<emph type="italics"/>p.<emph.end type="italics"/>207.<emph type="italics"/>t.<emph.end type="italics"/>19.<emph type="italics"/>habes<emph.end type="italics"/> L pro G.<emph type="italics"/>p.<emph.end type="italics"/>209.<emph type="italics"/>t.<emph.end type="italics"/>25. <lb/><emph type="italics"/>l.<emph.end type="italics"/>3. ducatur, <emph type="italics"/>t.<emph.end type="italics"/>26.<emph type="italics"/>l.<emph.end type="italics"/>2. AF.<emph type="italics"/>p.<emph.end type="italics"/>210.<emph type="italics"/>l.<emph.end type="italics"/>4.de&longs;cendet fig.42.tab.2. <emph type="italics"/>t.<emph.end type="italics"/>28.loco B.lege X.<emph type="italics"/>t.<emph.end type="italics"/> 30.<emph type="italics"/>l.<emph.end type="italics"/>7. <lb/>ad KA.<emph type="italics"/>t,<emph.end type="italics"/> 30. <emph type="italics"/>l.<emph.end type="italics"/>8.petcurritur A.D.<emph type="italics"/>p.<emph.end type="italics"/>211.<emph type="italics"/>l.<emph.end type="italics"/>6. longitudinum, <emph type="italics"/>p.<emph.end type="italics"/>212.<emph type="italics"/>l.<emph.end type="italics"/>12. ad BC ducatur <lb/>BG. </s>

<s id="N2B5F6">Si non e&longs;&longs;et maior 5. CF, <emph type="italics"/>l.<emph.end type="italics"/> 14. CF ferè 2. 1/2 <emph type="italics"/>l.<emph.end type="italics"/> 30, BKAK, <emph type="italics"/>p.<emph.end type="italics"/>213.<emph type="italics"/>l.<emph.end type="italics"/>41.&longs;it rad. </s>

<s id="N2B611"><lb/>q.8.<emph type="italics"/>l.<emph.end type="italics"/>20.GED.num. 8, & 9.&longs;catent mendis tu ca&longs;tigabis iuxta Sch. vltimæ appendicis. <lb/><emph type="italics"/>p.<emph.end type="italics"/>215. <emph type="italics"/>t.<emph.end type="italics"/>37.<emph type="italics"/>l.<emph.end type="italics"/>7. vel AFC. <emph type="italics"/>p.<emph.end type="italics"/>216. <emph type="italics"/>t.<emph.end type="italics"/>38.<emph type="italics"/>l.<emph.end type="italics"/>11. conficeret per AF. <emph type="italics"/>l. vlt.<emph.end type="italics"/> a&longs;cen&longs;um. </s>

<s id="N2B64C">Th.40. <lb/><emph type="italics"/>l.<emph.end type="italics"/>4. MA <emph type="italics"/>t.<emph.end type="italics"/>41.fig.3.tab, 3.<emph type="italics"/>p.<emph.end type="italics"/>217. <emph type="italics"/>l.<emph.end type="italics"/>6.21.22. E.pro C.<emph type="italics"/>p.<emph.end type="italics"/>218.<emph type="italics"/>t.<emph.end type="italics"/>47.<emph type="italics"/>l.<emph.end type="italics"/>4. &longs;ubduplus impetus <lb/><emph type="italics"/>t.<emph.end type="italics"/>49. <emph type="italics"/>l.<emph.end type="italics"/>11. vt &longs;ubdupla BC <emph type="italics"/>l.<emph.end type="italics"/>13. <emph type="italics"/>dele<emph.end type="italics"/> a, quia v&longs;que vt verò, <emph type="italics"/>p.<emph.end type="italics"/>219. <emph type="italics"/>l.<emph.end type="italics"/>2. vt &longs;ubdupla GF <lb/><emph type="italics"/>l.<emph.end type="italics"/>5. vt &longs;ubdupla BC.<emph type="italics"/>l.<emph.end type="italics"/>7. quadruplum AB.<emph type="italics"/>p.<emph.end type="italics"/>220.<emph type="italics"/>l.<emph.end type="italics"/> 8.perpendicularis GH.<emph type="italics"/>l.<emph.end type="italics"/>11.paral<lb/>lela EG.<emph type="italics"/>t.<emph.end type="italics"/> 56. habes Y lege & <emph type="italics"/>t.<emph.end type="italics"/>58. <emph type="italics"/>l.<emph.end type="italics"/>2. ver&longs;us E, <emph type="italics"/>p.<emph.end type="italics"/>221.<emph type="italics"/>t.<emph.end type="italics"/>60, Y pro & <emph type="italics"/>t.<emph.end type="italics"/>62. V pro <foreign lang="greek">g</foreign>, <lb/><emph type="italics"/>l.<emph.end type="italics"/>8.puta <foreign lang="greek">b.</foreign><emph type="italics"/>t.<emph.end type="italics"/>64. T pro <foreign lang="greek">t</foreign> <emph type="italics"/>p.<emph.end type="italics"/>222.<emph type="italics"/>l.<emph.end type="italics"/>9. æqualis.<emph type="italics"/>t.<emph.end type="italics"/>65. X pro & <emph type="italics"/>l.<emph.end type="italics"/>10.in plano.<emph type="italics"/>t.<emph.end type="italics"/>66 P & <emph type="italics"/>t<emph.end type="italics"/>68. <lb/><emph type="italics"/>l.<emph.end type="italics"/>3.vt planum fig.7, tab. </s>

<s id="N2B727">3. <emph type="italics"/>p.<emph.end type="italics"/>223. <emph type="italics"/>l.<emph.end type="italics"/>11.per KA vt DC ad CA, <emph type="italics"/>l.<emph.end type="italics"/>13. EPPEEA, <emph type="italics"/>l.<emph.end type="italics"/>37. <lb/>enotum, <emph type="italics"/>p.<emph.end type="italics"/>225.<emph type="italics"/>l.<emph.end type="italics"/>3. non e&longs;t <emph type="italics"/>p.<emph.end type="italics"/>228.<emph type="italics"/>t.<emph.end type="italics"/>86.<emph type="italics"/>l.<emph.end type="italics"/>6. LC.<emph type="italics"/>l.<emph.end type="italics"/>7. maior <emph type="italics"/>t.<emph.end type="italics"/>87.<emph type="italics"/>l.<emph.end type="italics"/>6. in&longs;erte.<emph type="italics"/>t,<emph.end type="italics"/> 89 <emph type="italics"/>t.<emph.end type="italics"/>8.an-<pb xlink:href="026/01/482.jpg"/>tecedentia.<emph type="italics"/>p.<emph.end type="italics"/>219.<emph type="italics"/>t.<emph.end type="italics"/>93. <emph type="italics"/>l.<emph.end type="italics"/> 17. accedit.<emph type="italics"/>p.<emph.end type="italics"/>230.<emph type="italics"/>t.<emph.end type="italics"/>97.<emph type="italics"/>l.<emph.end type="italics"/> 90. tum QP. & EI.æqualia QYA <lb/>D.<emph type="italics"/>p.<emph.end type="italics"/>231.<emph type="italics"/>t.<emph.end type="italics"/>98.<emph type="italics"/>l.<emph.end type="italics"/>6, MK.<emph type="italics"/>l.<emph.end type="italics"/>11. &longs;upra C.<emph type="italics"/>l.<emph.end type="italics"/>12. arcus MGP.<emph type="italics"/>l.<emph.end type="italics"/>14.&longs;i verò in V.<emph type="italics"/>t.<emph.end type="italics"/>99.<emph type="italics"/>l.<emph.end type="italics"/>11.in 4. <lb/>vt AZ.<emph type="italics"/>l.<emph.end type="italics"/>4. 3 E.<emph type="italics"/>l.<emph.end type="italics"/>5. TBE <emph type="italics"/>p.<emph.end type="italics"/>232.<emph type="italics"/>t.<emph.end type="italics"/>100.<emph type="italics"/>l.<emph.end type="italics"/>12. in&longs;erto.<emph type="italics"/>l.<emph.end type="italics"/>33. & ratione. <emph type="italics"/>l.<emph.end type="italics"/>13. EQE.<emph type="italics"/>l.<emph.end type="italics"/>27. <lb/>ad AT ad A <foreign lang="greek"><expan abbr="q.">que</expan></foreign><emph type="italics"/>l.<emph.end type="italics"/>36. motum per AC.<emph type="italics"/>l.<emph.end type="italics"/>37. per AC.<emph type="italics"/>p.<emph.end type="italics"/>233.<emph type="italics"/>l.<emph.end type="italics"/>3.e&longs;&longs;et. <emph type="italics"/>l.<emph.end type="italics"/>4.debet e&longs;&longs;e <emph type="italics"/>co.<emph.end type="italics"/>4. <lb/><emph type="italics"/>l<emph.end type="italics"/> 5 de&longs;cendant.<emph type="italics"/>p.<emph.end type="italics"/>235.<emph type="italics"/>l.<emph.end type="italics"/>20. ADG.<emph type="italics"/>l.<emph.end type="italics"/>39. vbi e&longs;t motus.<emph type="italics"/>p.<emph.end type="italics"/>238.<emph type="italics"/>l.<emph.end type="italics"/>3. totum agit. <emph type="italics"/>p.<emph.end type="italics"/>240.<emph type="italics"/>t.<emph.end type="italics"/><lb/>17.<emph type="italics"/>l.<emph.end type="italics"/>4. atque, <emph type="italics"/>p.<emph.end type="italics"/>241.<emph type="italics"/>t.<emph.end type="italics"/>20.<emph type="italics"/>l.<emph.end type="italics"/>2. lib. 1.<emph type="italics"/>t.<emph.end type="italics"/>23.<emph type="italics"/>l.<emph.end type="italics"/>8. horizontalis.<emph type="italics"/>l.<emph.end type="italics"/>13. GD ad AB. <emph type="italics"/>p.<emph.end type="italics"/>243.<emph type="italics"/>l.<emph.end type="italics"/>5. D <lb/>G. <emph type="italics"/>l.<emph.end type="italics"/>17. ad DA.<emph type="italics"/>l.<emph.end type="italics"/>19. dele GO, <emph type="italics"/>p.<emph.end type="italics"/>244.<emph type="italics"/>t.<emph.end type="italics"/>33.<emph type="italics"/>l.<emph.end type="italics"/>6. volunt.<emph type="italics"/>p.<emph.end type="italics"/>246.<emph type="italics"/>l.<emph.end type="italics"/>19.& 23. G <foreign lang="greek">d.</foreign><emph type="italics"/>l.<emph.end type="italics"/>24. Th. <lb/>40.<emph type="italics"/>l.<emph.end type="italics"/>42. idque duobus.<emph type="italics"/>p.<emph.end type="italics"/>248.<emph type="italics"/>l.<emph.end type="italics"/>38. motum.<emph type="italics"/>p.<emph.end type="italics"/>249:<emph type="italics"/>t.<emph.end type="italics"/>41.<emph type="italics"/>l.<emph.end type="italics"/> 11. PD æqualis, <emph type="italics"/>p.<emph.end type="italics"/>250.<emph type="italics"/>t.<emph.end type="italics"/>44.<emph type="italics"/>l.<emph.end type="italics"/>8. <lb/>& hic GDK.<emph type="italics"/>p.<emph.end type="italics"/>251.<emph type="italics"/>l.<emph.end type="italics"/>9. G <foreign lang="greek">d.</foreign><emph type="italics"/>p.<emph.end type="italics"/>252.<emph type="italics"/>l.<emph.end type="italics"/>4. quie&longs;cit vt vult; &longs;ed rem demon&longs;traui.<emph type="italics"/>p.<emph.end type="italics"/>253. <lb/><emph type="italics"/>l.<emph.end type="italics"/>7. quod dum.<emph type="italics"/>l.<emph.end type="italics"/>17.& 36.atterantur.<emph type="italics"/>l.<emph.end type="italics"/>39.cedit.<emph type="italics"/>p.<emph.end type="italics"/> 254.<emph type="italics"/>l.<emph.end type="italics"/> 13.atterantur, <emph type="italics"/>p.<emph.end type="italics"/>253. <emph type="italics"/>t.<emph.end type="italics"/>59.<emph type="italics"/>l.<emph.end type="italics"/> 1. <lb/>de&longs;truitur.<emph type="italics"/>p.<emph.end type="italics"/>254.<emph type="italics"/>t.<emph.end type="italics"/>62.<emph type="italics"/>l.<emph.end type="italics"/>12. oppo&longs;itam.<emph type="italics"/>p.<emph.end type="italics"/>255.<emph type="italics"/>l.<emph.end type="italics"/>34. DBM. <emph type="italics"/>p.<emph.end type="italics"/>266.<emph type="italics"/>l.<emph.end type="italics"/>9. verò 60.<emph type="italics"/>t.<emph.end type="italics"/>64. <emph type="italics"/>l.<emph.end type="italics"/><lb/>19. &longs;ubdupla habent &longs;æpius V.pro <foreign lang="greek">g.</foreign><emph type="italics"/>l.<emph.end type="italics"/>21.detrahatur <foreign lang="greek">d</foreign> H.<emph type="italics"/>l.<emph.end type="italics"/>28. 1 1/2 <emph type="italics"/>p.<emph.end type="italics"/>257..<emph type="italics"/>l.<emph.end type="italics"/>12.FAN <lb/>C. fig.23. tab. </s>

<s id="N2B727">3. <emph type="italics"/>p.<emph.end type="italics"/>223. <emph type="italics"/>l.<emph.end type="italics"/>11.per KA vt DC ad CA, <emph type="italics"/>l.<emph.end type="italics"/>13. EPPEEA, <emph type="italics"/>l.<emph.end type="italics"/>37. <lb/>enotum, <emph type="italics"/>p.<emph.end type="italics"/>225.<emph type="italics"/>l.<emph.end type="italics"/>3. non e&longs;t <emph type="italics"/>p.<emph.end type="italics"/>228.<emph type="italics"/>t.<emph.end type="italics"/>86.<emph type="italics"/>l.<emph.end type="italics"/>6. LC.<emph type="italics"/>l.<emph.end type="italics"/>7. maior <emph type="italics"/>t.<emph.end type="italics"/>87.<emph type="italics"/>l.<emph.end type="italics"/>6. in&longs;erte.<emph type="italics"/>t,<emph.end type="italics"/> 89 <emph type="italics"/>t.<emph.end type="italics"/>8.an-<pb xlink:href="026/01/484.jpg"/>tecedentia.<emph type="italics"/>p.<emph.end type="italics"/>219.<emph type="italics"/>t.<emph.end type="italics"/>93. <emph type="italics"/>l.<emph.end type="italics"/> 17. accedit.<emph type="italics"/>p.<emph.end type="italics"/>230.<emph type="italics"/>t.<emph.end type="italics"/>97.<emph type="italics"/>l.<emph.end type="italics"/> 90. tum QP. & EI.æqualia QYA <lb/>D.<emph type="italics"/>p.<emph.end type="italics"/>231.<emph type="italics"/>t.<emph.end type="italics"/>98.<emph type="italics"/>l.<emph.end type="italics"/>6, MK.<emph type="italics"/>l.<emph.end type="italics"/>11. &longs;upra C.<emph type="italics"/>l.<emph.end type="italics"/>12. arcus MGP.<emph type="italics"/>l.<emph.end type="italics"/>14.&longs;i verò in V.<emph type="italics"/>t.<emph.end type="italics"/>99.<emph type="italics"/>l.<emph.end type="italics"/>11.in 4. <lb/>vt AZ.<emph type="italics"/>l.<emph.end type="italics"/>4. 3 E.<emph type="italics"/>l.<emph.end type="italics"/>5. TBE <emph type="italics"/>p.<emph.end type="italics"/>232.<emph type="italics"/>t.<emph.end type="italics"/>100.<emph type="italics"/>l.<emph.end type="italics"/>12. in&longs;erto.<emph type="italics"/>l.<emph.end type="italics"/>33. & ratione. <emph type="italics"/>l.<emph.end type="italics"/>13. EQE.<emph type="italics"/>l.<emph.end type="italics"/>27. <lb/>ad AT ad A <foreign lang="greek"><expan abbr="q.">que</expan></foreign><emph type="italics"/>l.<emph.end type="italics"/>36. motum per AC.<emph type="italics"/>l.<emph.end type="italics"/>37. per AC.<emph type="italics"/>p.<emph.end type="italics"/>233.<emph type="italics"/>l.<emph.end type="italics"/>3.e&longs;&longs;et. <emph type="italics"/>l.<emph.end type="italics"/>4.debet e&longs;&longs;e <emph type="italics"/>co.<emph.end type="italics"/>4. <lb/><emph type="italics"/>l<emph.end type="italics"/> 5 de&longs;cendant.<emph type="italics"/>p.<emph.end type="italics"/>235.<emph type="italics"/>l.<emph.end type="italics"/>20. ADG.<emph type="italics"/>l.<emph.end type="italics"/>39. vbi e&longs;t motus.<emph type="italics"/>p.<emph.end type="italics"/>238.<emph type="italics"/>l.<emph.end type="italics"/>3. totum agit. <emph type="italics"/>p.<emph.end type="italics"/>240.<emph type="italics"/>t.<emph.end type="italics"/><lb/>17.<emph type="italics"/>l.<emph.end type="italics"/>4. atque, <emph type="italics"/>p.<emph.end type="italics"/>241.<emph type="italics"/>t.<emph.end type="italics"/>20.<emph type="italics"/>l.<emph.end type="italics"/>2. lib. 1.<emph type="italics"/>t.<emph.end type="italics"/>23.<emph type="italics"/>l.<emph.end type="italics"/>8. horizontalis.<emph type="italics"/>l.<emph.end type="italics"/>13. GD ad AB. <emph type="italics"/>p.<emph.end type="italics"/>243.<emph type="italics"/>l.<emph.end type="italics"/>5. D <lb/>G. <emph type="italics"/>l.<emph.end type="italics"/>17. ad DA.<emph type="italics"/>l.<emph.end type="italics"/>19. dele GO, <emph type="italics"/>p.<emph.end type="italics"/>244.<emph type="italics"/>t.<emph.end type="italics"/>33.<emph type="italics"/>l.<emph.end type="italics"/>6. volunt.<emph type="italics"/>p.<emph.end type="italics"/>246.<emph type="italics"/>l.<emph.end type="italics"/>19.& 23. G <foreign lang="greek">d.</foreign><emph type="italics"/>l.<emph.end type="italics"/>24. Th. <lb/>40.<emph type="italics"/>l.<emph.end type="italics"/>42. idque duobus.<emph type="italics"/>p.<emph.end type="italics"/>248.<emph type="italics"/>l.<emph.end type="italics"/>38. motum.<emph type="italics"/>p.<emph.end type="italics"/>249:<emph type="italics"/>t.<emph.end type="italics"/>41.<emph type="italics"/>l.<emph.end type="italics"/> 11. PD æqualis, <emph type="italics"/>p.<emph.end type="italics"/>250.<emph type="italics"/>t.<emph.end type="italics"/>44.<emph type="italics"/>l.<emph.end type="italics"/>8. <lb/>& hic GDK.<emph type="italics"/>p.<emph.end type="italics"/>251.<emph type="italics"/>l.<emph.end type="italics"/>9. G <foreign lang="greek">d.</foreign><emph type="italics"/>p.<emph.end type="italics"/>252.<emph type="italics"/>l.<emph.end type="italics"/>4. quie&longs;cit vt vult; &longs;ed rem demon&longs;traui.<emph type="italics"/>p.<emph.end type="italics"/>253. <lb/><emph type="italics"/>l.<emph.end type="italics"/>7. quod dum.<emph type="italics"/>l.<emph.end type="italics"/>17.& 36.atterantur.<emph type="italics"/>l.<emph.end type="italics"/>39.cedit.<emph type="italics"/>p.<emph.end type="italics"/> 254.<emph type="italics"/>l.<emph.end type="italics"/> 13.atterantur, <emph type="italics"/>p.<emph.end type="italics"/>253. <emph type="italics"/>t.<emph.end type="italics"/>59.<emph type="italics"/>l.<emph.end type="italics"/> 1. <lb/>de&longs;truitur.<emph type="italics"/>p.<emph.end type="italics"/>254.<emph type="italics"/>t.<emph.end type="italics"/>62.<emph type="italics"/>l.<emph.end type="italics"/>12. oppo&longs;itam.<emph type="italics"/>p.<emph.end type="italics"/>255.<emph type="italics"/>l.<emph.end type="italics"/>34. DBM. <emph type="italics"/>p.<emph.end type="italics"/>266.<emph type="italics"/>l.<emph.end type="italics"/>9. verò 60.<emph type="italics"/>t.<emph.end type="italics"/>64. <emph type="italics"/>l.<emph.end type="italics"/><lb/>19. &longs;ubdupla habent &longs;æpius V.pro <foreign lang="greek">g.</foreign><emph type="italics"/>l.<emph.end type="italics"/>21.detrahatur <foreign lang="greek">d</foreign> H.<emph type="italics"/>l.<emph.end type="italics"/>28. 1 1/2 <emph type="italics"/>p.<emph.end type="italics"/>257..<emph type="italics"/>l.<emph.end type="italics"/>12.FAN <lb/>C. fig.23. tab. </s>

<s id="N2B9BC">3. <emph type="italics"/>p.<emph.end type="italics"/>258.<emph type="italics"/>t.<emph.end type="italics"/>68.<emph type="italics"/>l.<emph.end type="italics"/> 3 autem &longs;ic <emph type="italics"/>l.<emph.end type="italics"/>10. Th. 135. lib. 1.<emph type="italics"/>t.<emph.end type="italics"/> 67. <emph type="italics"/>habes &longs;æpius<emph.end type="italics"/> <foreign lang="greek">n</foreign><lb/>pro <foreign lang="greek">g.</foreign><emph type="italics"/>p.<emph.end type="italics"/>259.<emph type="italics"/>l.<emph.end type="italics"/>14. globus B. <emph type="italics"/>l.<emph.end type="italics"/>31. globi B. <emph type="italics"/>l.<emph.end type="italics"/>29. a&longs;&longs;umatur M <foreign lang="greek">q</foreign>, <emph type="italics"/>p.<emph.end type="italics"/> 262. <emph type="italics"/>l.<emph.end type="italics"/>2. re&longs;ilit. <emph type="italics"/>p.<emph.end type="italics"/><lb/>264. Th.90.<emph type="italics"/>l.<emph.end type="italics"/>6. lineæ.<emph type="italics"/>l.<emph.end type="italics"/>9. &longs;ed mox.<emph type="italics"/>p.<emph.end type="italics"/> 265. <foreign lang="greek">u</foreign> pro <foreign lang="greek">g</foreign> <emph type="italics"/>p.<emph.end type="italics"/>266. <emph type="italics"/>t.<emph.end type="italics"/>93. in&longs;tanti. <emph type="italics"/>t.<emph.end type="italics"/>97.<emph type="italics"/>in Sch. <lb/>l.<emph.end type="italics"/>1. cau&longs;as multiplices.<emph type="italics"/>p.<emph.end type="italics"/>267.<emph type="italics"/>l.<emph.end type="italics"/>6. an fortè.<emph type="italics"/>l.<emph.end type="italics"/>26. lumine.<emph type="italics"/>l.<emph.end type="italics"/>39: fori.<emph type="italics"/>p.<emph.end type="italics"/>268, <emph type="italics"/>l.<emph.end type="italics"/>40. rectam. <lb/><emph type="italics"/>p.<emph.end type="italics"/>269.<emph type="italics"/>l,<emph.end type="italics"/> 7. e&longs;t minor 3 1/2 & eius quadr.minus 31.<emph type="italics"/>l.<emph.end type="italics"/>8. e&longs;t 8.<emph type="italics"/>l<emph.end type="italics"/> 9. igitur hæc. <emph type="italics"/>l.<emph.end type="italics"/>14. <emph type="italics"/>dele<emph.end type="italics"/><lb/>non <emph type="italics"/>in hac pa.& &longs;up. </s>

<s id="N2BAA2">p.<emph.end type="italics"/>270. <emph type="italics"/>l.<emph.end type="italics"/>8.aliæ. <emph type="italics"/>p.<emph.end type="italics"/>273.<emph type="italics"/>l.<emph.end type="italics"/>9. lineam LM. <emph type="italics"/>p.<emph.end type="italics"/>274.<emph type="italics"/>t.<emph.end type="italics"/>6.<emph type="italics"/>l.<emph.end type="italics"/><lb/>17.vnus <emph type="italics"/>p.<emph.end type="italics"/>275.<emph type="italics"/>l.<emph.end type="italics"/>13.<emph type="italics"/>dele.<emph.end type="italics"/>A, <emph type="italics"/>l.<emph.end type="italics"/>21.<emph type="italics"/>dele<emph.end type="italics"/> non, <emph type="italics"/>l.<emph.end type="italics"/>25. vix in.<emph type="italics"/>p.<emph.end type="italics"/>276.<emph type="italics"/>l.<emph.end type="italics"/>1.LM.<emph type="italics"/>p.<emph.end type="italics"/>278.<emph type="italics"/>t.<emph.end type="italics"/>15.<emph type="italics"/>l.<emph.end type="italics"/>7. QR. <lb/><emph type="italics"/>p.<emph.end type="italics"/>279.<emph type="italics"/>l.<emph.end type="italics"/>2.locis.<emph type="italics"/>l.<emph.end type="italics"/>9, <expan abbr="q.">que</expan><emph type="italics"/>p.<emph.end type="italics"/>280.<emph type="italics"/>t.<emph.end type="italics"/> 19. <emph type="italics"/>lege<emph.end type="italics"/> L pro T.<emph type="italics"/>p.<emph.end type="italics"/>281.<emph type="italics"/>l.<emph.end type="italics"/>11.&longs;i motus.<emph type="italics"/>l.<emph.end type="italics"/> 14.inten&longs;um.<emph type="italics"/>t.<emph.end type="italics"/>21. <lb/>A.<emph type="italics"/>p,<emph.end type="italics"/> 283. <emph type="italics"/>t.<emph.end type="italics"/>29.<emph type="italics"/>l.<emph.end type="italics"/>2. DC.<emph type="italics"/>t.<emph.end type="italics"/>30.<emph type="italics"/>l.<emph.end type="italics"/>5. C &longs;ur&longs;um.<emph type="italics"/>p.<emph.end type="italics"/>284.<emph type="italics"/>t.<emph.end type="italics"/>34.<emph type="italics"/>l.<emph.end type="italics"/>8. à &longs;e. <emph type="italics"/>p.<emph.end type="italics"/> 286. <emph type="italics"/>t.<emph.end type="italics"/> 42.<emph type="italics"/>l.<emph.end type="italics"/>7. cono <lb/><emph type="italics"/>l.<emph.end type="italics"/>4. cuius axis, conus, <emph type="italics"/>p.<emph.end type="italics"/>287.<emph type="italics"/>t.<emph.end type="italics"/>45.<emph type="italics"/>l.<emph.end type="italics"/>7.maior, <emph type="italics"/>p.<emph.end type="italics"/>288.<emph type="italics"/>t.<emph.end type="italics"/>48.<emph type="italics"/>l.<emph.end type="italics"/>18.FC.<emph type="italics"/>p.<emph.end type="italics"/>289.<emph type="italics"/>t.<emph.end type="italics"/>50.<emph type="italics"/>l.<emph.end type="italics"/> 10.ad AE <lb/>permutando, <emph type="italics"/>p.<emph.end type="italics"/>292.<emph type="italics"/>t.<emph.end type="italics"/>57, <emph type="italics"/>l.<emph.end type="italics"/>7. &longs;ubduplæ, <emph type="italics"/>p.<emph.end type="italics"/>293.<emph type="italics"/>t.<emph.end type="italics"/>61.<emph type="italics"/>l.<emph.end type="italics"/>5. A <foreign lang="greek">q</foreign>, <emph type="italics"/>l.<emph.end type="italics"/>6, puncto A, <emph type="italics"/>ibidem lege<emph.end type="italics"/><lb/>Y <emph type="italics"/>pro<emph.end type="italics"/> V.<emph type="italics"/>p.<emph.end type="italics"/>298.<emph type="italics"/>def,<emph.end type="italics"/> 9.<emph type="italics"/>l.<emph.end type="italics"/>1. corpori, <emph type="italics"/>l.<emph.end type="italics"/>6. à moto, <emph type="italics"/>p.<emph.end type="italics"/>299. <emph type="italics"/>l.<emph.end type="italics"/>6. corporis, <emph type="italics"/>l.<emph.end type="italics"/>22. mixtam, <emph type="italics"/>p.<emph.end type="italics"/>300. <lb/><emph type="italics"/>t.<emph.end type="italics"/>2.<emph type="italics"/>l<emph.end type="italics"/> 3. L, <emph type="italics"/>p.<emph.end type="italics"/>131.<emph type="italics"/>l.<emph.end type="italics"/>8. motus, <emph type="italics"/>p.<emph.end type="italics"/>302. <emph type="italics"/>Lem.<emph.end type="italics"/>1, <emph type="italics"/>l.<emph.end type="italics"/>12. æqualibus, <emph type="italics"/>Lem.<emph.end type="italics"/>3. <emph type="italics"/>l.<emph.end type="italics"/> 13. <emph type="italics"/>dele<emph.end type="italics"/> Q, <emph type="italics"/>l.<emph.end type="italics"/>18. <lb/>æquales, <emph type="italics"/>p.<emph.end type="italics"/> 303. <emph type="italics"/>Lem.<emph.end type="italics"/>4.<emph type="italics"/>l.<emph.end type="italics"/>7. &longs;it QR, <emph type="italics"/>l.<emph.end type="italics"/>12. ad quintam, <emph type="italics"/>l<emph.end type="italics"/> 15. Ax.rationem, <emph type="italics"/>l.<emph.end type="italics"/>17. Ax.<emph type="italics"/>Lem.<emph.end type="italics"/><lb/>6.<emph type="italics"/>l.<emph.end type="italics"/>4. <emph type="italics"/>in DG, p.<emph.end type="italics"/>303. <emph type="italics"/>Lem.<emph.end type="italics"/> 10.<emph type="italics"/>l.<emph.end type="italics"/>12. maius, <emph type="italics"/>Lem.<emph.end type="italics"/>12.<emph type="italics"/>l.<emph.end type="italics"/> 4. <emph type="italics"/>dele<emph.end type="italics"/> cuius con&longs;tructionis <emph type="italics"/>l.<emph.end type="italics"/>5. <lb/>TQA, <emph type="italics"/>l.<emph.end type="italics"/>7. quæ AB, <emph type="italics"/>l.<emph.end type="italics"/>8. quad.45.<emph type="italics"/>l.<emph.end type="italics"/>12. BE, <emph type="italics"/>p.<emph.end type="italics"/>306 <emph type="italics"/>in Sch l,<emph.end type="italics"/> 2. <foreign lang="greek">m a</foreign>, YR, <emph type="italics"/>p.<emph.end type="italics"/>307.<emph type="italics"/>Lem<emph.end type="italics"/> 15. <lb/><emph type="italics"/>l.<emph.end type="italics"/>23.ad BG, B 4, <emph type="italics"/>p.<emph.end type="italics"/>308. <foreign lang="greek">u</foreign> <emph type="italics"/>pro <foreign lang="greek">g</foreign> pa&longs;&longs;im, l.<emph.end type="italics"/> 17. vt YZF, <emph type="italics"/>Lem.<emph.end type="italics"/> 16. <emph type="italics"/>l.<emph.end type="italics"/>11. quinam, <emph type="italics"/>p<emph.end type="italics"/> 307. <lb/><emph type="italics"/>l.<emph.end type="italics"/>9. <foreign lang="greek">a</foreign> ad BZ, <emph type="italics"/>p.<emph.end type="italics"/>310.<emph type="italics"/>l.<emph.end type="italics"/>1, recta, <emph type="italics"/>t.<emph.end type="italics"/>8, <emph type="italics"/>l,<emph.end type="italics"/> 2. inæqualia, <emph type="italics"/>l.<emph.end type="italics"/>6. in quo, <emph type="italics"/>p.<emph.end type="italics"/>311.<emph type="italics"/>l.<emph.end type="italics"/>36. 34.grad.<emph type="italics"/>p.<emph.end type="italics"/> 313. <lb/><emph type="italics"/>Cor.<emph.end type="italics"/>3.<emph type="italics"/>l.<emph.end type="italics"/>6.angulum ip&longs;a.<emph type="italics"/>p.<emph.end type="italics"/>316. <emph type="italics"/>l<emph.end type="italics"/> 36. percurritur, <emph type="italics"/>p.<emph.end type="italics"/>317.<emph type="italics"/>t.<emph.end type="italics"/>16. fig.3. Tab.4.<emph type="italics"/>l.<emph.end type="italics"/>4, tempore <lb/>æquali, <emph type="italics"/>p.<emph.end type="italics"/>319.<emph type="italics"/>t.<emph.end type="italics"/> 20.<emph type="italics"/>l.<emph.end type="italics"/>13. ad H <emph type="italics"/>t.<emph.end type="italics"/>22.<emph type="italics"/>l.<emph.end type="italics"/> 3.enim, <emph type="italics"/>l,<emph.end type="italics"/> 4. impetus quo a&longs;cendat in <foreign lang="greek">w</foreign> dele hæc <lb/>verba haud dubiè per arcum ferretur in <foreign lang="greek">w</foreign> <emph type="italics"/>p.<emph.end type="italics"/>320.<emph type="italics"/>l.<emph.end type="italics"/> 1. perueniet in <foreign lang="greek">q</foreign> <emph type="italics"/>l.<emph.end type="italics"/>4. C fertur, <emph type="italics"/>t,<emph.end type="italics"/> 23. <lb/><emph type="italics"/>l<emph.end type="italics"/> 1, ni&longs;it, <emph type="italics"/>p.<emph.end type="italics"/> 321 <emph type="italics"/>l.<emph.end type="italics"/>6, &longs;patiis, <emph type="italics"/>l.<emph.end type="italics"/>15.primo a&longs;cen&longs;u, <emph type="italics"/>l<emph.end type="italics"/> 34. ferri, <emph type="italics"/>p.<emph.end type="italics"/> 322.<emph type="italics"/>t.<emph.end type="italics"/>26.<emph type="italics"/>l.<emph.end type="italics"/>6.primæ, &longs;ecun<lb/>dæ, <emph type="italics"/>p<emph.end type="italics"/> 323.<emph type="italics"/>l.<emph.end type="italics"/> 34. ignota, <emph type="italics"/>p.<emph.end type="italics"/> 324.<emph type="italics"/>l vlt.<emph.end type="italics"/> prima, <emph type="italics"/>p.<emph.end type="italics"/>326. <emph type="italics"/>cor.<emph.end type="italics"/>3.<emph type="italics"/>l.<emph.end type="italics"/>2. ita vt, <emph type="italics"/>p.<emph.end type="italics"/>327.<emph type="italics"/>cor.<emph.end type="italics"/> 5 <emph type="italics"/>l.<emph.end type="italics"/>4. de<lb/>&longs;cenderet, <emph type="italics"/>l<emph.end type="italics"/> 33.ferri, <emph type="italics"/>p.<emph.end type="italics"/>329 <emph type="italics"/>l.<emph.end type="italics"/>5. medullaceum, <emph type="italics"/>l.<emph.end type="italics"/> 17.quamdam, <emph type="italics"/>l<emph.end type="italics"/> 18. <emph type="italics"/>dele<emph.end type="italics"/> conficiet, <emph type="italics"/>l<emph.end type="italics"/> 19. <lb/>conficiet tres, <emph type="italics"/>l.<emph.end type="italics"/>41. huius motus <emph type="italics"/>p.<emph.end type="italics"/> 331. <emph type="italics"/>cor.<emph.end type="italics"/>2.l.3. in F. <emph type="italics"/>cor.<emph.end type="italics"/>3. <emph type="italics"/>l<emph.end type="italics"/> 1 in hoc & <emph type="italics"/>cor.<emph.end type="italics"/> 5.<emph type="italics"/>l.<emph.end type="italics"/>3. <lb/>quia enim, <emph type="italics"/>cor.<emph.end type="italics"/>6.<emph type="italics"/>l.<emph.end type="italics"/>1. &longs;u&longs;pendatur, <emph type="italics"/>p.<emph.end type="italics"/>332.<emph type="italics"/>l.<emph.end type="italics"/>3. pondus, C. <emph type="italics"/>t.<emph.end type="italics"/>41. <emph type="italics"/>l.<emph.end type="italics"/> 5. puncto, <emph type="italics"/>p.<emph.end type="italics"/> 333. <emph type="italics"/>l.<emph.end type="italics"/> 2. <lb/>quam maiores, <emph type="italics"/>p.<emph.end type="italics"/>334. <emph type="italics"/>def.<emph.end type="italics"/> 1 <emph type="italics"/>l.<emph.end type="italics"/>3. curuam, <emph type="italics"/>def<emph.end type="italics"/> 2.<emph type="italics"/>l.<emph.end type="italics"/> 3. ex duobus rectis & <emph type="italics"/>p<emph.end type="italics"/> 335 <emph type="italics"/>t.<emph.end type="italics"/> 1.<emph type="italics"/>l<emph.end type="italics"/> 12. <lb/>LQA. <emph type="italics"/>p.<emph.end type="italics"/> 336 <emph type="italics"/>l<emph.end type="italics"/> 2. vel MI, <emph type="italics"/>l.<emph.end type="italics"/> 4. & motus <emph type="italics"/>cor.<emph.end type="italics"/>1 <emph type="italics"/>l<emph.end type="italics"/> 6, L <foreign lang="greek">g</foreign>, <emph type="italics"/>cor.<emph.end type="italics"/> 2. <emph type="italics"/>l<emph.end type="italics"/> 3. AC, & <emph type="italics"/>l<emph.end type="italics"/> 4.& quo <lb/><emph type="italics"/>cor.<emph.end type="italics"/>4.<emph type="italics"/>l.<emph.end type="italics"/>2 <emph type="italics"/>p<emph.end type="italics"/> 2 <emph type="italics"/>cor<emph.end type="italics"/> 5.<emph type="italics"/>l<emph.end type="italics"/> 4. LH, & <emph type="italics"/>p.<emph.end type="italics"/>337. <emph type="italics"/>cor.<emph.end type="italics"/>6.<emph type="italics"/>l<emph.end type="italics"/> 5.<emph type="italics"/>dele,<emph.end type="italics"/> vt <emph type="italics"/>l<emph.end type="italics"/> 6.Z, 9, <emph type="italics"/>l.<emph.end type="italics"/> 10. &longs;inguli. <emph type="italics"/>cor.<emph.end type="italics"/>7 <emph type="italics"/>l.<emph.end type="italics"/><lb/>3.9.grad <emph type="italics"/>p.<emph.end type="italics"/>338. <emph type="italics"/>t.<emph.end type="italics"/> 5 <emph type="italics"/>l.<emph.end type="italics"/> 2. AB, æqualem arcui AV. <emph type="italics"/>l.<emph.end type="italics"/> 3. æqualem XV, id e&longs;t arcum <lb/>&longs;ious AV, &longs;ed, <emph type="italics"/>t.<emph.end type="italics"/>6.<emph type="italics"/>l<emph.end type="italics"/> 2 OPDL 4. OZP, <emph type="italics"/>p.<emph.end type="italics"/>339.<emph type="italics"/>l.<emph.end type="italics"/>4. A. 18. <emph type="italics"/>t.<emph.end type="italics"/>7.<emph type="italics"/>l.<emph.end type="italics"/>4.&longs;inus ex gradu, <emph type="italics"/>l.<emph.end type="italics"/> 11. <lb/>a&longs;&longs;umas, <emph type="italics"/>l<emph.end type="italics"/> 13. vero 1.<emph type="italics"/>t.<emph.end type="italics"/>8. <emph type="italics"/>l<emph.end type="italics"/> 1. rota, <emph type="italics"/>p.<emph.end type="italics"/>340.<emph type="italics"/>l.<emph.end type="italics"/>15. puncta B, punctum B, <emph type="italics"/>l.<emph.end type="italics"/>25. a&longs;cenderet. <emph type="italics"/>l.<emph.end type="italics"/><lb/>39 centro M, <emph type="italics"/>l.<emph.end type="italics"/>41. &longs;implici, <emph type="italics"/>l.<emph.end type="italics"/>42. punctum P, <emph type="italics"/>l.<emph.end type="italics"/>44 circa centrum, <emph type="italics"/>p.<emph.end type="italics"/>341.<emph type="italics"/>n.<emph.end type="italics"/>8.<emph type="italics"/>l<emph.end type="italics"/> 2.illum <lb/>fig.10 tab.4, lib.10 quadrat IA, <emph type="italics"/>l.<emph.end type="italics"/>15. KD, <emph type="italics"/>l.<emph.end type="italics"/>16. HF, <emph type="italics"/>n<emph.end type="italics"/> 9.<emph type="italics"/>l.<emph.end type="italics"/>6. profecto, <emph type="italics"/>p.<emph.end type="italics"/>342. <emph type="italics"/>n.<emph.end type="italics"/>12 <emph type="italics"/>l.<emph.end type="italics"/>4. <lb/>in&longs;uperabilem <emph type="italics"/>l<emph.end type="italics"/> 6.&longs;ibi non, <emph type="italics"/>l.<emph.end type="italics"/>8. non tangit, <emph type="italics"/>p.<emph.end type="italics"/>343 <emph type="italics"/>l.<emph.end type="italics"/>21 huiu&longs;modi contactus, <emph type="italics"/>l.<emph.end type="italics"/>25.DN, <lb/><emph type="italics"/>l.<emph.end type="italics"/>5. ne diu, <emph type="italics"/>l.<emph.end type="italics"/>13. arcu BD, <emph type="italics"/>l<emph.end type="italics"/> 14. contactu medio, <emph type="italics"/>p.<emph.end type="italics"/>344. <emph type="italics"/>dele<emph.end type="italics"/> non n 18.fig 12. tab.4. <emph type="italics"/>l<emph.end type="italics"/> 2. <lb/>imaginarium, <emph type="italics"/>n<emph.end type="italics"/> 20. DC primum, <emph type="italics"/>p.<emph.end type="italics"/>345 <emph type="italics"/>l.<emph.end type="italics"/>8. quod n.24 <emph type="italics"/>l<emph.end type="italics"/> 2. duo, <emph type="italics"/>p.<emph.end type="italics"/>346.n.27. <emph type="italics"/>l<emph.end type="italics"/> 3.in K, <lb/><emph type="italics"/>l<emph.end type="italics"/> 4. &longs;ecet, <emph type="italics"/>l.<emph.end type="italics"/>9. <emph type="italics"/>lege <foreign lang="greek">g</foreign> pro<emph.end type="italics"/> V, &longs;it ZX n.28.<emph type="italics"/>l.<emph.end type="italics"/>4 colliguntur, <emph type="italics"/>p<emph.end type="italics"/> 347.<emph type="italics"/>l<emph.end type="italics"/> 5. puncto D. <emph type="italics"/>in Sch.l. </s>

<s id="N2C0F1"><lb/>vlt<emph.end type="italics"/> experientia, <emph type="italics"/>p<emph.end type="italics"/> 348.<emph type="italics"/>l, vlt<emph.end type="italics"/> lignea, <emph type="italics"/>p.<emph.end type="italics"/>349 <emph type="italics"/>l.<emph.end type="italics"/>9. nam, <emph type="italics"/>p.<emph.end type="italics"/>350. <emph type="italics"/>t.<emph.end type="italics"/>15. <emph type="italics"/>l.<emph.end type="italics"/> 3. centro A, lege <foreign lang="greek">t</foreign><lb/><emph type="italics"/>pro<emph.end type="italics"/> T, ter, <emph type="italics"/>p.<emph.end type="italics"/>351. <emph type="italics"/>l.<emph.end type="italics"/>1. qui e&longs;t, <emph type="italics"/>n.<emph.end type="italics"/> 5.<emph type="italics"/>l.<emph.end type="italics"/>3 in P, <emph type="italics"/>n.<emph.end type="italics"/>6.<emph type="italics"/>l<emph.end type="italics"/> 3. BGDP, <emph type="italics"/>l.<emph.end type="italics"/>4.p.6. igitur BD e&longs;t qua<lb/>drupla BV, <emph type="italics"/>l.<emph.end type="italics"/>11. oppo&longs;itorum, <emph type="italics"/>l<emph.end type="italics"/> 12. rectilineo, <emph type="italics"/>lege<emph.end type="italics"/> <foreign lang="greek">t</foreign> pro T bis, <emph type="italics"/>p.<emph.end type="italics"/>352 <emph type="italics"/>n<emph.end type="italics"/> 9 & 10 <emph type="italics"/>pa&longs;<lb/>&longs;im lege<emph.end type="italics"/> <foreign lang="greek">r</foreign> pro X <emph type="italics"/>n<emph.end type="italics"/> 9.<emph type="italics"/>l.<emph.end type="italics"/>7. ad C, <foreign lang="greek">m</foreign> 10.<emph type="italics"/>l.<emph.end type="italics"/>3. BT non &longs;ingula <foreign lang="greek">r a</foreign> &longs;ingulis <foreign lang="greek">r</foreign> B <emph type="italics"/>t.<emph.end type="italics"/>16.<emph type="italics"/>l.<emph.end type="italics"/>1. rotæ, <lb/>quæ <emph type="italics"/>p.<emph.end type="italics"/>353. <emph type="italics"/>n<emph.end type="italics"/> 5.<emph type="italics"/>l<emph.end type="italics"/> 3. motu, <emph type="italics"/>l<emph.end type="italics"/> 6. triplo maior, <emph type="italics"/>t<emph.end type="italics"/> 17.<emph type="italics"/>l<emph.end type="italics"/> 3.<emph type="italics"/>dele<emph.end type="italics"/> T, <emph type="italics"/>p.<emph.end type="italics"/>354 <emph type="italics"/>n<emph.end type="italics"/> 3 <emph type="italics"/>l.<emph.end type="italics"/>2. configit BG,. <lb/>I 3 <emph type="italics"/>dele<emph.end type="italics"/> I, <emph type="italics"/>n,<emph.end type="italics"/> 6.<emph type="italics"/>l<emph.end type="italics"/> 5.KT, <emph type="italics"/>n.<emph.end type="italics"/>7.<emph type="italics"/>l.<emph.end type="italics"/>3. vt quadrans <emph type="italics"/>l<emph.end type="italics"/> 6. contactus, <emph type="italics"/>t.<emph.end type="italics"/>13. <emph type="italics"/>l.<emph.end type="italics"/>3. <emph type="italics"/>dele<emph.end type="italics"/> 4 <emph type="italics"/>p,<emph.end type="italics"/> 355 <emph type="italics"/>n.<emph.end type="italics"/>2 <emph type="italics"/>l,<emph.end type="italics"/><pb xlink:href="026/01/483.jpg"/>8. VTD, <emph type="italics"/>n.<emph.end type="italics"/>3.<emph type="italics"/>l.<emph.end type="italics"/> nam AV, <emph type="italics"/>n.<emph.end type="italics"/>4. AC, <emph type="italics"/>n.<emph.end type="italics"/> 6 <emph type="italics"/>l.<emph.end type="italics"/>2. TVY, <emph type="italics"/>l.<emph.end type="italics"/>3. radius PCTV &longs;umantur <foreign lang="greek">t g</foreign> Y <lb/>YT: <emph type="italics"/>l.<emph.end type="italics"/>4.6 T <foreign lang="greek">d</foreign>, <emph type="italics"/>n.<emph.end type="italics"/>8.<emph type="italics"/>l.<emph.end type="italics"/>1.PC, <emph type="italics"/>l.<emph.end type="italics"/>5.igitur cum, <emph type="italics"/>p.<emph.end type="italics"/>356.<emph type="italics"/>l.<emph.end type="italics"/>5.rectam in Coroll.ita peccatum e&longs;t <lb/>vt errata ca&longs;tigati vix po&longs;&longs;int <emph type="italics"/>p.<emph.end type="italics"/>358.<emph type="italics"/>n.<emph.end type="italics"/> 5 <emph type="italics"/>l.<emph.end type="italics"/>1. partes areæ, <emph type="italics"/>l<emph.end type="italics"/> 2. conficient, <emph type="italics"/>l.<emph.end type="italics"/>4. mouetur, <lb/><emph type="italics"/>t.<emph.end type="italics"/>20.<emph type="italics"/>n.<emph.end type="italics"/>3. <emph type="italics"/>l.<emph.end type="italics"/>8, cinguntur, <emph type="italics"/>p.<emph.end type="italics"/>359.<emph type="italics"/>l.<emph.end type="italics"/>1. B & C, <emph type="italics"/>n,<emph.end type="italics"/> 11.<emph type="italics"/>l.<emph.end type="italics"/>9. aëris, <emph type="italics"/>p,<emph.end type="italics"/> 360 <emph type="italics"/>n.<emph.end type="italics"/> 14.<emph type="italics"/>l<emph.end type="italics"/> 1.ce&longs;&longs;at motus, <lb/><emph type="italics"/>n.<emph.end type="italics"/> 17. tab. </s>

<s id="N2C0F1"><lb/>vlt<emph.end type="italics"/> experientia, <emph type="italics"/>p<emph.end type="italics"/> 348.<emph type="italics"/>l, vlt<emph.end type="italics"/> lignea, <emph type="italics"/>p.<emph.end type="italics"/>349 <emph type="italics"/>l.<emph.end type="italics"/>9. nam, <emph type="italics"/>p.<emph.end type="italics"/>350. <emph type="italics"/>t.<emph.end type="italics"/>15. <emph type="italics"/>l.<emph.end type="italics"/> 3. centro A, lege <foreign lang="greek">t</foreign><lb/><emph type="italics"/>pro<emph.end type="italics"/> T, ter, <emph type="italics"/>p.<emph.end type="italics"/>351. <emph type="italics"/>l.<emph.end type="italics"/>1. qui e&longs;t, <emph type="italics"/>n.<emph.end type="italics"/> 5.<emph type="italics"/>l.<emph.end type="italics"/>3 in P, <emph type="italics"/>n.<emph.end type="italics"/>6.<emph type="italics"/>l<emph.end type="italics"/> 3. BGDP, <emph type="italics"/>l.<emph.end type="italics"/>4.p.6. igitur BD e&longs;t qua<lb/>drupla BV, <emph type="italics"/>l.<emph.end type="italics"/>11. oppo&longs;itorum, <emph type="italics"/>l<emph.end type="italics"/> 12. rectilineo, <emph type="italics"/>lege<emph.end type="italics"/> <foreign lang="greek">t</foreign> pro T bis, <emph type="italics"/>p.<emph.end type="italics"/>352 <emph type="italics"/>n<emph.end type="italics"/> 9 & 10 <emph type="italics"/>pa&longs;<lb/>&longs;im lege<emph.end type="italics"/> <foreign lang="greek">r</foreign> pro X <emph type="italics"/>n<emph.end type="italics"/> 9.<emph type="italics"/>l.<emph.end type="italics"/>7. ad C, <foreign lang="greek">m</foreign> 10.<emph type="italics"/>l.<emph.end type="italics"/>3. BT non &longs;ingula <foreign lang="greek">r a</foreign> &longs;ingulis <foreign lang="greek">r</foreign> B <emph type="italics"/>t.<emph.end type="italics"/>16.<emph type="italics"/>l.<emph.end type="italics"/>1. rotæ, <lb/>quæ <emph type="italics"/>p.<emph.end type="italics"/>353. <emph type="italics"/>n<emph.end type="italics"/> 5.<emph type="italics"/>l<emph.end type="italics"/> 3. motu, <emph type="italics"/>l<emph.end type="italics"/> 6. triplo maior, <emph type="italics"/>t<emph.end type="italics"/> 17.<emph type="italics"/>l<emph.end type="italics"/> 3.<emph type="italics"/>dele<emph.end type="italics"/> T, <emph type="italics"/>p.<emph.end type="italics"/>354 <emph type="italics"/>n<emph.end type="italics"/> 3 <emph type="italics"/>l.<emph.end type="italics"/>2. configit BG,. <lb/>I 3 <emph type="italics"/>dele<emph.end type="italics"/> I, <emph type="italics"/>n,<emph.end type="italics"/> 6.<emph type="italics"/>l<emph.end type="italics"/> 5.KT, <emph type="italics"/>n.<emph.end type="italics"/>7.<emph type="italics"/>l.<emph.end type="italics"/>3. vt quadrans <emph type="italics"/>l<emph.end type="italics"/> 6. contactus, <emph type="italics"/>t.<emph.end type="italics"/>13. <emph type="italics"/>l.<emph.end type="italics"/>3. <emph type="italics"/>dele<emph.end type="italics"/> 4 <emph type="italics"/>p,<emph.end type="italics"/> 355 <emph type="italics"/>n.<emph.end type="italics"/>2 <emph type="italics"/>l,<emph.end type="italics"/><pb xlink:href="026/01/485.jpg"/>8. VTD, <emph type="italics"/>n.<emph.end type="italics"/>3.<emph type="italics"/>l.<emph.end type="italics"/> nam AV, <emph type="italics"/>n.<emph.end type="italics"/>4. AC, <emph type="italics"/>n.<emph.end type="italics"/> 6 <emph type="italics"/>l.<emph.end type="italics"/>2. TVY, <emph type="italics"/>l.<emph.end type="italics"/>3. radius PCTV &longs;umantur <foreign lang="greek">t g</foreign> Y <lb/>YT: <emph type="italics"/>l.<emph.end type="italics"/>4.6 T <foreign lang="greek">d</foreign>, <emph type="italics"/>n.<emph.end type="italics"/>8.<emph type="italics"/>l.<emph.end type="italics"/>1.PC, <emph type="italics"/>l.<emph.end type="italics"/>5.igitur cum, <emph type="italics"/>p.<emph.end type="italics"/>356.<emph type="italics"/>l.<emph.end type="italics"/>5.rectam in Coroll.ita peccatum e&longs;t <lb/>vt errata ca&longs;tigati vix po&longs;&longs;int <emph type="italics"/>p.<emph.end type="italics"/>358.<emph type="italics"/>n.<emph.end type="italics"/> 5 <emph type="italics"/>l.<emph.end type="italics"/>1. partes areæ, <emph type="italics"/>l<emph.end type="italics"/> 2. conficient, <emph type="italics"/>l.<emph.end type="italics"/>4. mouetur, <lb/><emph type="italics"/>t.<emph.end type="italics"/>20.<emph type="italics"/>n.<emph.end type="italics"/>3. <emph type="italics"/>l.<emph.end type="italics"/>8, cinguntur, <emph type="italics"/>p.<emph.end type="italics"/>359.<emph type="italics"/>l.<emph.end type="italics"/>1. B & C, <emph type="italics"/>n,<emph.end type="italics"/> 11.<emph type="italics"/>l.<emph.end type="italics"/>9. aëris, <emph type="italics"/>p,<emph.end type="italics"/> 360 <emph type="italics"/>n.<emph.end type="italics"/> 14.<emph type="italics"/>l<emph.end type="italics"/> 1.ce&longs;&longs;at motus, <lb/><emph type="italics"/>n.<emph.end type="italics"/> 17. tab. </s>

<s id="N2C2F3">5.<emph type="italics"/>n.<emph.end type="italics"/>20. citi&longs;&longs;imus, <emph type="italics"/>n.<emph.end type="italics"/>22.<emph type="italics"/>l<emph.end type="italics"/> 1 ce&longs;&longs;at motus, <emph type="italics"/>n.<emph.end type="italics"/>24.<emph type="italics"/>l.<emph.end type="italics"/>1. &longs;i grauior, <emph type="italics"/>p,<emph.end type="italics"/> 361.<emph type="italics"/>t.<emph.end type="italics"/>21.<emph type="italics"/>n.<emph.end type="italics"/>2. <lb/><emph type="italics"/>l.<emph.end type="italics"/>4. nec dextror&longs;um, <emph type="italics"/>p,<emph.end type="italics"/> 362.<emph type="italics"/>l.<emph.end type="italics"/>1. ip&longs;am DA, velis, <emph type="italics"/>l<emph.end type="italics"/> 2. ex recto, <emph type="italics"/>l<emph.end type="italics"/> 5. motus orbis, <emph type="italics"/>l<emph.end type="italics"/> 11. <lb/>pollant, <emph type="italics"/>t.<emph.end type="italics"/>23.<emph type="italics"/>l<emph.end type="italics"/> 1. plumbi, <emph type="italics"/>l.<emph.end type="italics"/>2. &longs;int, <emph type="italics"/>l.<emph.end type="italics"/>7. quia, <emph type="italics"/>l<emph.end type="italics"/> 9. <foreign lang="greek">a</foreign>, <emph type="italics"/>n.<emph.end type="italics"/> 6.<emph type="italics"/>l.<emph.end type="italics"/>1. adde, <emph type="italics"/>t.<emph.end type="italics"/>25. <emph type="italics"/>l.<emph.end type="italics"/>2. &longs;erpentis, <emph type="italics"/>p.<emph.end type="italics"/><lb/>363.<emph type="italics"/>t.<emph.end type="italics"/>25 <emph type="italics"/>l.<emph.end type="italics"/>13. conoidicus, <emph type="italics"/>p.<emph.end type="italics"/>364.<emph type="italics"/>l.<emph.end type="italics"/>2. ver&longs;us G, <emph type="italics"/>t.<emph.end type="italics"/>27.<emph type="italics"/>n.<emph.end type="italics"/>4.<emph type="italics"/>l.<emph.end type="italics"/>4. motum, <emph type="italics"/>p.<emph.end type="italics"/>365.<emph type="italics"/>n<emph.end type="italics"/> 9.<emph type="italics"/>l<emph.end type="italics"/> 6.rota<lb/>tæ, <emph type="italics"/>p.<emph.end type="italics"/> 366.<emph type="italics"/>l,<emph.end type="italics"/> 12. re&longs;ilit., <emph type="italics"/>t.<emph.end type="italics"/>29 <emph type="italics"/>l.<emph.end type="italics"/>4. ni&longs;u, <emph type="italics"/>l.<emph.end type="italics"/>10.faciet vero, <emph type="italics"/>l.<emph.end type="italics"/> 14.AI, <emph type="italics"/>l.<emph.end type="italics"/>23.extremitatem.<emph type="italics"/>p.<emph.end type="italics"/>367. <lb/><emph type="italics"/>n.<emph.end type="italics"/>13. <emph type="italics"/>l<emph.end type="italics"/> 4.manus, <emph type="italics"/>p.<emph.end type="italics"/> 368.<emph type="italics"/>l.<emph.end type="italics"/>1. erectam, <emph type="italics"/>n.<emph.end type="italics"/>10.<emph type="italics"/>l.<emph.end type="italics"/>3. quæ, <emph type="italics"/>n.<emph.end type="italics"/>1.<emph type="italics"/>l<emph.end type="italics"/>6 5. libretur, <emph type="italics"/>n.<emph.end type="italics"/> 17.<emph type="italics"/>l.<emph.end type="italics"/> 6. EL, <emph type="italics"/>p.<emph.end type="italics"/><lb/>369.<emph type="italics"/>l,<emph.end type="italics"/> 1. qua, <emph type="italics"/>p.<emph.end type="italics"/>370 <emph type="italics"/>n<emph.end type="italics"/> 24.<emph type="italics"/>l.<emph.end type="italics"/>24. rudiaria <emph type="italics"/>lege pa&longs;&longs;im<emph.end type="italics"/> G <emph type="italics"/>pro<emph.end type="italics"/> C, <emph type="italics"/>t<emph.end type="italics"/> 30.<emph type="italics"/>l<emph.end type="italics"/> 7. vt C, <emph type="italics"/>p.<emph.end type="italics"/>371.<emph type="italics"/>l.<emph.end type="italics"/>6. <lb/>qui, <emph type="italics"/>p.<emph.end type="italics"/>372 <emph type="italics"/>n.<emph.end type="italics"/>13.<emph type="italics"/>l.<emph.end type="italics"/>10. GE cum in I, erit in L, <emph type="italics"/>n.<emph.end type="italics"/>15.<emph type="italics"/>l.<emph.end type="italics"/>4. mitius, <emph type="italics"/>p.<emph.end type="italics"/>373.<emph type="italics"/>l.<emph.end type="italics"/>7.terram <emph type="italics"/>p.<emph.end type="italics"/>374.<emph type="italics"/>t.<emph.end type="italics"/><lb/>33.fig.13 tab.4.<emph type="italics"/>p.<emph.end type="italics"/>375. <emph type="italics"/>lege<emph.end type="italics"/> Q <emph type="italics"/>pro<emph.end type="italics"/> K <emph type="italics"/>pa&longs;&longs;im<emph.end type="italics"/> LB erectæ, <emph type="italics"/>l<emph.end type="italics"/> 1.delineari fig.8.tab.5.<emph type="italics"/>l.<emph.end type="italics"/>16 ita <lb/>vt, <emph type="italics"/>l<emph.end type="italics"/> 17.quadratum AM 16.<emph type="italics"/>l<emph.end type="italics"/> 17. quadratum AO, <emph type="italics"/>p<emph.end type="italics"/> 377.<emph type="italics"/>l<emph.end type="italics"/> 3. nec producitur, <emph type="italics"/>t.<emph.end type="italics"/>1 <emph type="italics"/>l<emph.end type="italics"/> 4.ali<lb/>quid, <emph type="italics"/>p<emph.end type="italics"/> 378.<emph type="italics"/>l.<emph.end type="italics"/>4 anima, <emph type="italics"/>p<emph.end type="italics"/> 379.<emph type="italics"/>l.<emph.end type="italics"/>1. effectus, <emph type="italics"/>l.<emph.end type="italics"/>8.brachium, <emph type="italics"/>l penult.<emph.end type="italics"/> volæ, <emph type="italics"/>p.<emph.end type="italics"/>380.<emph type="italics"/>t.<emph.end type="italics"/>2 <emph type="italics"/>l.<emph.end type="italics"/>2.ali<lb/>quid &longs;ic globus pendulus, <emph type="italics"/>p.<emph.end type="italics"/>381.<emph type="italics"/>t.<emph.end type="italics"/>3 <emph type="italics"/>l.<emph.end type="italics"/>5. æquitem capiti, <emph type="italics"/>l<emph.end type="italics"/> 18. imo equus, <emph type="italics"/>l.<emph.end type="italics"/>26 determi<lb/>nata, <emph type="italics"/>l<emph.end type="italics"/> 36. cruris, <emph type="italics"/>p.<emph.end type="italics"/> 392.<emph type="italics"/>n.<emph.end type="italics"/>10.fig 28.<emph type="italics"/>l<emph.end type="italics"/> 21. omittendus, <emph type="italics"/>n.<emph.end type="italics"/>11.fig.27.<emph type="italics"/>l.<emph.end type="italics"/>9 vt BC <emph type="italics"/>p<emph.end type="italics"/> 383.<emph type="italics"/>l.<emph.end type="italics"/>10. <lb/><gap/>cilia, <emph type="italics"/>p.<emph.end type="italics"/>384.<emph type="italics"/>l.<emph.end type="italics"/>4. productum, <emph type="italics"/>p.<emph.end type="italics"/> 385 <gap/>.8.<emph type="italics"/>l<emph.end type="italics"/> 10, fune; </s>

<s id="N2C2F3">5.<emph type="italics"/>n.<emph.end type="italics"/>20. citi&longs;&longs;imus, <emph type="italics"/>n.<emph.end type="italics"/>22.<emph type="italics"/>l<emph.end type="italics"/> 1 ce&longs;&longs;at motus, <emph type="italics"/>n.<emph.end type="italics"/>24.<emph type="italics"/>l.<emph.end type="italics"/>1. &longs;i grauior, <emph type="italics"/>p,<emph.end type="italics"/> 361.<emph type="italics"/>t.<emph.end type="italics"/>21.<emph type="italics"/>n.<emph.end type="italics"/>2. <lb/><emph type="italics"/>l.<emph.end type="italics"/>4. nec dextror&longs;um, <emph type="italics"/>p,<emph.end type="italics"/> 362.<emph type="italics"/>l.<emph.end type="italics"/>1. ip&longs;am DA, velis, <emph type="italics"/>l<emph.end type="italics"/> 2. ex recto, <emph type="italics"/>l<emph.end type="italics"/> 5. motus orbis, <emph type="italics"/>l<emph.end type="italics"/> 11. <lb/>pollant, <emph type="italics"/>t.<emph.end type="italics"/>23.<emph type="italics"/>l<emph.end type="italics"/> 1. plumbi, <emph type="italics"/>l.<emph.end type="italics"/>2. &longs;int, <emph type="italics"/>l.<emph.end type="italics"/>7. quia, <emph type="italics"/>l<emph.end type="italics"/> 9. <foreign lang="greek">a</foreign>, <emph type="italics"/>n.<emph.end type="italics"/> 6.<emph type="italics"/>l.<emph.end type="italics"/>1. adde, <emph type="italics"/>t.<emph.end type="italics"/>25. <emph type="italics"/>l.<emph.end type="italics"/>2. &longs;erpentis, <emph type="italics"/>p.<emph.end type="italics"/><lb/>363.<emph type="italics"/>t.<emph.end type="italics"/>25 <emph type="italics"/>l.<emph.end type="italics"/>13. conoidicus, <emph type="italics"/>p.<emph.end type="italics"/>364.<emph type="italics"/>l.<emph.end type="italics"/>2. ver&longs;us G, <emph type="italics"/>t.<emph.end type="italics"/>27.<emph type="italics"/>n.<emph.end type="italics"/>4.<emph type="italics"/>l.<emph.end type="italics"/>4. motum, <emph type="italics"/>p.<emph.end type="italics"/>365.<emph type="italics"/>n<emph.end type="italics"/> 9.<emph type="italics"/>l<emph.end type="italics"/> 6.rota<lb/>tæ, <emph type="italics"/>p.<emph.end type="italics"/> 366.<emph type="italics"/>l,<emph.end type="italics"/> 12. re&longs;ilit., <emph type="italics"/>t.<emph.end type="italics"/>29 <emph type="italics"/>l.<emph.end type="italics"/>4. ni&longs;u, <emph type="italics"/>l.<emph.end type="italics"/>10.faciet vero, <emph type="italics"/>l.<emph.end type="italics"/> 14.AI, <emph type="italics"/>l.<emph.end type="italics"/>23.extremitatem.<emph type="italics"/>p.<emph.end type="italics"/>367. <lb/><emph type="italics"/>n.<emph.end type="italics"/>13. <emph type="italics"/>l<emph.end type="italics"/> 4.manus, <emph type="italics"/>p.<emph.end type="italics"/> 368.<emph type="italics"/>l.<emph.end type="italics"/>1. erectam, <emph type="italics"/>n.<emph.end type="italics"/>10.<emph type="italics"/>l.<emph.end type="italics"/>3. quæ, <emph type="italics"/>n.<emph.end type="italics"/>1.<emph type="italics"/>l<emph.end type="italics"/>6 5. libretur, <emph type="italics"/>n.<emph.end type="italics"/> 17.<emph type="italics"/>l.<emph.end type="italics"/> 6. EL, <emph type="italics"/>p.<emph.end type="italics"/><lb/>369.<emph type="italics"/>l,<emph.end type="italics"/> 1. qua, <emph type="italics"/>p.<emph.end type="italics"/>370 <emph type="italics"/>n<emph.end type="italics"/> 24.<emph type="italics"/>l.<emph.end type="italics"/>24. rudiaria <emph type="italics"/>lege pa&longs;&longs;im<emph.end type="italics"/> G <emph type="italics"/>pro<emph.end type="italics"/> C, <emph type="italics"/>t<emph.end type="italics"/> 30.<emph type="italics"/>l<emph.end type="italics"/> 7. vt C, <emph type="italics"/>p.<emph.end type="italics"/>371.<emph type="italics"/>l.<emph.end type="italics"/>6. <lb/>qui, <emph type="italics"/>p.<emph.end type="italics"/>372 <emph type="italics"/>n.<emph.end type="italics"/>13.<emph type="italics"/>l.<emph.end type="italics"/>10. GE cum in I, erit in L, <emph type="italics"/>n.<emph.end type="italics"/>15.<emph type="italics"/>l.<emph.end type="italics"/>4. mitius, <emph type="italics"/>p.<emph.end type="italics"/>373.<emph type="italics"/>l.<emph.end type="italics"/>7.terram <emph type="italics"/>p.<emph.end type="italics"/>374.<emph type="italics"/>t.<emph.end type="italics"/><lb/>33.fig.13 tab.4.<emph type="italics"/>p.<emph.end type="italics"/>375. <emph type="italics"/>lege<emph.end type="italics"/> Q <emph type="italics"/>pro<emph.end type="italics"/> K <emph type="italics"/>pa&longs;&longs;im<emph.end type="italics"/> LB erectæ, <emph type="italics"/>l<emph.end type="italics"/> 1.delineari fig.8.tab.5.<emph type="italics"/>l.<emph.end type="italics"/>16 ita <lb/>vt, <emph type="italics"/>l<emph.end type="italics"/> 17.quadratum AM 16.<emph type="italics"/>l<emph.end type="italics"/> 17. quadratum AO, <emph type="italics"/>p<emph.end type="italics"/> 377.<emph type="italics"/>l<emph.end type="italics"/> 3. nec producitur, <emph type="italics"/>t.<emph.end type="italics"/>1 <emph type="italics"/>l<emph.end type="italics"/> 4.ali<lb/>quid, <emph type="italics"/>p<emph.end type="italics"/> 378.<emph type="italics"/>l.<emph.end type="italics"/>4 anima, <emph type="italics"/>p<emph.end type="italics"/> 379.<emph type="italics"/>l.<emph.end type="italics"/>1. effectus, <emph type="italics"/>l.<emph.end type="italics"/>8.brachium, <emph type="italics"/>l penult.<emph.end type="italics"/> volæ, <emph type="italics"/>p.<emph.end type="italics"/>380.<emph type="italics"/>t.<emph.end type="italics"/>2 <emph type="italics"/>l.<emph.end type="italics"/>2.ali<lb/>quid &longs;ic globus pendulus, <emph type="italics"/>p.<emph.end type="italics"/>381.<emph type="italics"/>t.<emph.end type="italics"/>3 <emph type="italics"/>l.<emph.end type="italics"/>5. æquitem capiti, <emph type="italics"/>l<emph.end type="italics"/> 18. imo equus, <emph type="italics"/>l.<emph.end type="italics"/>26 determi<lb/>nata, <emph type="italics"/>l<emph.end type="italics"/> 36. cruris, <emph type="italics"/>p.<emph.end type="italics"/> 392.<emph type="italics"/>n.<emph.end type="italics"/>10.fig 28.<emph type="italics"/>l<emph.end type="italics"/> 21. omittendus, <emph type="italics"/>n.<emph.end type="italics"/>11.fig.27.<emph type="italics"/>l.<emph.end type="italics"/>9 vt BC <emph type="italics"/>p<emph.end type="italics"/> 383.<emph type="italics"/>l.<emph.end type="italics"/>10. <lb/>facilia, <emph type="italics"/>p.<emph.end type="italics"/>384.<emph type="italics"/>l.<emph.end type="italics"/>4. productum, <emph type="italics"/>p.<emph.end type="italics"/> 385 n.8.<emph type="italics"/>l<emph.end type="italics"/> 10, fune; </s>

<s id="N2C5A7"><emph type="italics"/>n.<emph.end type="italics"/>9.<emph type="italics"/>l<emph.end type="italics"/> 5. funes, <emph type="italics"/>p.<emph.end type="italics"/>386 <emph type="italics"/>l.<emph.end type="italics"/>15. ad DL, <lb/><emph type="italics"/>n.<emph.end type="italics"/>11, fig.31.<emph type="italics"/>l<emph.end type="italics"/> 7.fig.30 <emph type="italics"/>p.<emph.end type="italics"/>388.<emph type="italics"/>l.<emph.end type="italics"/>3.etiam nauis, <emph type="italics"/>l.<emph.end type="italics"/>11. duo tauri, <emph type="italics"/>t.<emph.end type="italics"/>7.<emph type="italics"/>l.<emph.end type="italics"/>10. &longs;e ip&longs;o, <emph type="italics"/>l<emph.end type="italics"/> 11. corpore <lb/>impul&longs;o, <emph type="italics"/>p.<emph.end type="italics"/>389.<emph type="italics"/>t<emph.end type="italics"/> 8 <emph type="italics"/>l.<emph.end type="italics"/>8. finem, <emph type="italics"/>p.<emph.end type="italics"/>390.<emph type="italics"/>t.<emph.end type="italics"/>11.<emph type="italics"/>l<emph.end type="italics"/> 4, arcus BC, <emph type="italics"/>p.<emph.end type="italics"/>392.<emph type="italics"/>n.<emph.end type="italics"/>4.<emph type="italics"/>l.<emph.end type="italics"/>6.ABC, <emph type="italics"/>p.<emph.end type="italics"/>194.<emph type="italics"/>n.<emph.end type="italics"/>6. <lb/><emph type="italics"/>l<emph.end type="italics"/> 8. conficit, <emph type="italics"/>l.<emph.end type="italics"/>18. &longs;ubduplam, <emph type="italics"/>p.<emph.end type="italics"/>395.<emph type="italics"/>n.<emph.end type="italics"/>8. <emph type="italics"/>l.<emph.end type="italics"/>8. &longs;e iuncto, <emph type="italics"/>p<emph.end type="italics"/> 396.<emph type="italics"/>n.<emph.end type="italics"/>21.<emph type="italics"/>l.<emph.end type="italics"/>6. de <emph type="italics"/>p.<emph.end type="italics"/>399. <emph type="italics"/>l<emph.end type="italics"/> 9. <lb/>proportionem, <emph type="italics"/>n.<emph.end type="italics"/>3 <emph type="italics"/>l.<emph.end type="italics"/>3. vt radix CD, <emph type="italics"/>n.<emph.end type="italics"/>9.<emph type="italics"/>l.<emph.end type="italics"/>4. &longs;it 1 pondus 2. certè, <emph type="italics"/>p<emph.end type="italics"/> 401.<emph type="italics"/>l.<emph.end type="italics"/>6. arcum, <emph type="italics"/>l.<emph.end type="italics"/><lb/>15. circa K, <emph type="italics"/>p.<emph.end type="italics"/>402.<emph type="italics"/>l<emph.end type="italics"/> 2. medium, <emph type="italics"/>l<emph.end type="italics"/> 22. agant, <emph type="italics"/>t.<emph.end type="italics"/>14.<emph type="italics"/>l.<emph.end type="italics"/>9. &longs;int, in hoc Th. affige literas af<lb/>firas mucroni gladij ipfi capulari pilæ, & vici&longs;&longs;im, <emph type="italics"/>p.<emph.end type="italics"/>403.<emph type="italics"/>n.<emph.end type="italics"/>7.<emph type="italics"/>l.<emph.end type="italics"/>8.æquali vtriu&longs;que, <emph type="italics"/>n.<emph.end type="italics"/> 8. <lb/><emph type="italics"/>l.<emph.end type="italics"/>5. detectum, <emph type="italics"/>p<emph.end type="italics"/> 404 <emph type="italics"/>n.<emph.end type="italics"/>13.<emph type="italics"/>l<emph.end type="italics"/> 3. æquipondium, <emph type="italics"/>n.<emph.end type="italics"/> 15.<emph type="italics"/>l.<emph.end type="italics"/>5. alio, <emph type="italics"/>p.<emph.end type="italics"/>405 <emph type="italics"/>n.<emph.end type="italics"/>18.<emph type="italics"/>l.<emph.end type="italics"/>1. intentetur, <lb/><emph type="italics"/>l.<emph.end type="italics"/>3.extento, <emph type="italics"/>n<emph.end type="italics"/> 19.<emph type="italics"/>l<emph.end type="italics"/> 1. impetens gladius, <emph type="italics"/>t.<emph.end type="italics"/>23 <emph type="italics"/>n.<emph.end type="italics"/>2.<emph type="italics"/>l.<emph.end type="italics"/>2. & eadem altitudo, <emph type="italics"/>p.<emph.end type="italics"/>406. <emph type="italics"/>n.<emph.end type="italics"/>5.<emph type="italics"/>l.<emph.end type="italics"/>2. <lb/>corpore <emph type="italics"/>n.<emph.end type="italics"/> 6 <emph type="italics"/>l.<emph.end type="italics"/>1. ictum, <emph type="italics"/>n.<emph.end type="italics"/>10.<emph type="italics"/>l.<emph.end type="italics"/>2. quæ, <emph type="italics"/>n.<emph.end type="italics"/>11.<emph type="italics"/>l.<emph.end type="italics"/>2. proportio, <emph type="italics"/>l.<emph.end type="italics"/>3: 1000.<emph type="italics"/>p.<emph.end type="italics"/>407.<emph type="italics"/>l.<emph.end type="italics"/>4.gradus, <emph type="italics"/>n.<emph.end type="italics"/><lb/>12.<emph type="italics"/>l.<emph.end type="italics"/>3. <expan abbr="eãdem">eandem</expan>, <emph type="italics"/>p.<emph.end type="italics"/>409.<emph type="italics"/>n.<emph.end type="italics"/>19.fig.20.<emph type="italics"/>l.<emph.end type="italics"/>11. P <foreign lang="greek">n</foreign> N <foreign lang="greek">b g.</foreign><emph type="italics"/>n.<emph.end type="italics"/>22. fig. </s>

<s id="N2C7AF">16.<emph type="italics"/>p.<emph.end type="italics"/>410. <emph type="italics"/>n.<emph.end type="italics"/>24.<emph type="italics"/>l.<emph.end type="italics"/>2. mino<lb/>rem, <emph type="italics"/>lege<emph.end type="italics"/> N, <emph type="italics"/>pro<emph.end type="italics"/> F, <emph type="italics"/>p.<emph.end type="italics"/>411.<emph type="italics"/>l.<emph.end type="italics"/>5. vt <emph type="italics"/>l.<emph.end type="italics"/>6. vt chorda MV, <emph type="italics"/>l.vlt.<emph.end type="italics"/>velociter, <emph type="italics"/>p.<emph.end type="italics"/>402. <emph type="italics"/>t.<emph.end type="italics"/>17.<emph type="italics"/>l.<emph.end type="italics"/>5.ex<lb/>tendi, <emph type="italics"/>l.<emph.end type="italics"/>12. prædictam, <emph type="italics"/>l.<emph.end type="italics"/>24. imprimit, <emph type="italics"/>l.<emph.end type="italics"/>25. certa.<emph type="italics"/>p.<emph.end type="italics"/>413.<emph type="italics"/>n.<emph.end type="italics"/>4.<emph type="italics"/>l.<emph.end type="italics"/>3. mouentur, <emph type="italics"/>l.<emph.end type="italics"/>7. alium, <lb/><emph type="italics"/>p.<emph.end type="italics"/>414.<emph type="italics"/>l.<emph.end type="italics"/>2. augendum, <emph type="italics"/>n.<emph.end type="italics"/>10.<emph type="italics"/>l.<emph.end type="italics"/>2. tormentaria, <emph type="italics"/>l.<emph.end type="italics"/>3.<emph type="italics"/>n.<emph.end type="italics"/>11. reticulo in fig. </s>

<s id="N2C850">5. adhibe <lb/>H &longs;ub G tum L &longs;ub Z, in fig.22. adhibe omnes literas in quadrante AGD, in fig. </s>

<s id="N2C85A">lege C inter BA, <emph type="italics"/>p.<emph.end type="italics"/>415.<emph type="italics"/>l.<emph.end type="italics"/>12. fig.37. tab. </s>

<s id="N2C869">3.<emph type="italics"/>n.<emph.end type="italics"/>11.<emph type="italics"/>l.<emph.end type="italics"/>2. quæ, <emph type="italics"/>n.<emph.end type="italics"/> 12.<emph type="italics"/>l.<emph.end type="italics"/> 12. tamen &longs;it <emph type="italics"/>l<emph.end type="italics"/> 14. <lb/>octauo, in <emph type="italics"/>p.<emph.end type="italics"/>416.<emph type="italics"/>n.<emph.end type="italics"/>2.<emph type="italics"/>l.<emph.end type="italics"/>5. corporum, <emph type="italics"/>n.<emph.end type="italics"/>3.<emph type="italics"/>l.<emph.end type="italics"/>1. di&longs;per&longs;io, <emph type="italics"/>l.<emph.end type="italics"/>2. &longs;ic <emph type="italics"/>n.<emph.end type="italics"/>3.<emph type="italics"/>l.<emph.end type="italics"/>2. vannus autem; <emph type="italics"/>l.<emph.end type="italics"/><lb/>12.portu, <emph type="italics"/>n.<emph.end type="italics"/>6.<emph type="italics"/>l.<emph.end type="italics"/>6. quando duo, <emph type="italics"/>p.<emph.end type="italics"/>417.<emph type="italics"/>l.<emph.end type="italics"/>4.impre&longs;&longs;us, <emph type="italics"/>n.<emph.end type="italics"/>8.<emph type="italics"/>l.<emph.end type="italics"/> 11. cadit, <emph type="italics"/>n.<emph.end type="italics"/>9.<emph type="italics"/>l.<emph.end type="italics"/>6.&longs;apo.<emph type="italics"/>n.<emph.end type="italics"/>10.<emph type="italics"/>l.<emph.end type="italics"/>4. <lb/>vnum corpus, <emph type="italics"/>l.<emph.end type="italics"/>8. vnum corpus <emph type="italics"/>p.<emph.end type="italics"/>418.<emph type="italics"/>l.<emph.end type="italics"/>9.luctam, <emph type="italics"/>l.<emph.end type="italics"/> 12. fulminis, <emph type="italics"/>t.<emph.end type="italics"/> 20. <emph type="italics"/>l.<emph.end type="italics"/>2. in plano, <lb/><emph type="italics"/>l.<emph.end type="italics"/>8.re&longs;ilit, <emph type="italics"/>l.<emph.end type="italics"/> 18. pluit, <emph type="italics"/>p.<emph.end type="italics"/> 419. <emph type="italics"/>l.<emph.end type="italics"/> 14. vorticem, <emph type="italics"/>p.<emph.end type="italics"/> 421. <emph type="italics"/>l.<emph.end type="italics"/> 9. lineas, <emph type="italics"/>lege pa&longs;&longs;im<emph.end type="italics"/> po&longs;itio <lb/>propo&longs;itiones, <emph type="italics"/>p.<emph.end type="italics"/>423.<emph type="italics"/>l.<emph.end type="italics"/>7.triangulo, <emph type="italics"/>l.<emph.end type="italics"/>8. IKD, <emph type="italics"/>p.<emph.end type="italics"/>426.<emph type="italics"/>t.<emph.end type="italics"/>15.rig.12. <emph type="italics"/>t.<emph.end type="italics"/>16. <emph type="italics"/>l.<emph.end type="italics"/>5. perpendi<lb/><gap/>ulares,. 427.<emph type="italics"/>l.<emph.end type="italics"/>6. AH, <emph type="italics"/>cor.<emph.end type="italics"/>2.fig.14.<emph type="italics"/>p.<emph.end type="italics"/>43<gap/><emph type="italics"/>l.<emph.end type="italics"/> 32. CNAP, <emph type="italics"/>t.<emph.end type="italics"/>22.<emph type="italics"/>l.<emph.end type="italics"/>4. D vt. </s>

<s id="N2C869">3.<emph type="italics"/>n.<emph.end type="italics"/>11.<emph type="italics"/>l.<emph.end type="italics"/>2. quæ, <emph type="italics"/>n.<emph.end type="italics"/> 12.<emph type="italics"/>l.<emph.end type="italics"/> 12. tamen &longs;it <emph type="italics"/>l<emph.end type="italics"/> 14. <lb/>octauo, in <emph type="italics"/>p.<emph.end type="italics"/>416.<emph type="italics"/>n.<emph.end type="italics"/>2.<emph type="italics"/>l.<emph.end type="italics"/>5. corporum, <emph type="italics"/>n.<emph.end type="italics"/>3.<emph type="italics"/>l.<emph.end type="italics"/>1. di&longs;per&longs;io, <emph type="italics"/>l.<emph.end type="italics"/>2. &longs;ic <emph type="italics"/>n.<emph.end type="italics"/>3.<emph type="italics"/>l.<emph.end type="italics"/>2. vannus autem; <emph type="italics"/>l.<emph.end type="italics"/><lb/>12.portu, <emph type="italics"/>n.<emph.end type="italics"/>6.<emph type="italics"/>l.<emph.end type="italics"/>6. quando duo, <emph type="italics"/>p.<emph.end type="italics"/>417.<emph type="italics"/>l.<emph.end type="italics"/>4.impre&longs;&longs;us, <emph type="italics"/>n.<emph.end type="italics"/>8.<emph type="italics"/>l.<emph.end type="italics"/> 11. cadit, <emph type="italics"/>n.<emph.end type="italics"/>9.<emph type="italics"/>l.<emph.end type="italics"/>6.&longs;apo.<emph type="italics"/>n.<emph.end type="italics"/>10.<emph type="italics"/>l.<emph.end type="italics"/>4. <lb/>vnum corpus, <emph type="italics"/>l.<emph.end type="italics"/>8. vnum corpus <emph type="italics"/>p.<emph.end type="italics"/>418.<emph type="italics"/>l.<emph.end type="italics"/>9.luctam, <emph type="italics"/>l.<emph.end type="italics"/> 12. fulminis, <emph type="italics"/>t.<emph.end type="italics"/> 20. <emph type="italics"/>l.<emph.end type="italics"/>2. in plano, <lb/><emph type="italics"/>l.<emph.end type="italics"/>8.re&longs;ilit, <emph type="italics"/>l.<emph.end type="italics"/> 18. pluit, <emph type="italics"/>p.<emph.end type="italics"/> 419. <emph type="italics"/>l.<emph.end type="italics"/> 14. vorticem, <emph type="italics"/>p.<emph.end type="italics"/> 421. <emph type="italics"/>l.<emph.end type="italics"/> 9. lineas, <emph type="italics"/>lege pa&longs;&longs;im<emph.end type="italics"/> po&longs;itio <lb/>propo&longs;itiones, <emph type="italics"/>p.<emph.end type="italics"/>423.<emph type="italics"/>l.<emph.end type="italics"/>7.triangulo, <emph type="italics"/>l.<emph.end type="italics"/>8. IKD, <emph type="italics"/>p.<emph.end type="italics"/>426.<emph type="italics"/>t.<emph.end type="italics"/>15.rig.12. <emph type="italics"/>t.<emph.end type="italics"/>16. <emph type="italics"/>l.<emph.end type="italics"/>5. perpendi<lb/>culares,. 427.<emph type="italics"/>l.<emph.end type="italics"/>6. AH, <emph type="italics"/>cor.<emph.end type="italics"/>2.fig.14.<emph type="italics"/>p.<emph.end type="italics"/>430<emph type="italics"/>l.<emph.end type="italics"/> 32. CNAP, <emph type="italics"/>t.<emph.end type="italics"/>22.<emph type="italics"/>l.<emph.end type="italics"/>4. D vt. </s>

<s id="N2C9A7"><emph type="center"/><emph type="italics"/>FINIS,<emph.end type="italics"/><emph.end type="center"/></s>

</chap>

</body>

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<s id="N2C9C1"> TABVLA 1 </s>

<s id="N2C9C1"> TABVLA I </s>

<s id="N2C9CE"> TABVLA 2 </s>

<s id="N2C9DB"> TABVLA TERTIA </s>

<s id="N2C9E8"> TABVLA QVARTA </s>

<s id="N2C9F5"> TABVLA QVINTA </s>

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