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Show 8.0 , -‘ a bE ,LINEIS HORARIIV‘SX BREVIS RACTATVS, D. Franc. Maurolyco Authors. P R O L O G V S. E gnomonfm ratione , 15226137; bomriz} tomplzgres, tum [1711511112, mm nebtcrécé [trip/Eve.) . Anaxémencs 115113021; fermr prfimm, decdrmonc Sciorerimm I'Jorologmm Erma , , Mk2. Ram‘s prim)"; in x?1'.mbzdi5,ortm ("f cam/244' ‘ {$3 amt/I'm 50115 notalnzrur . P037 1113111110: 11717105 , meridie: per Arccnfitm 1'07: zlzzrcm prommcixbamr , in fermflr tantzim dicbm. ‘7'o/l priiézum [761114772 ‘F‘uniwm, 1V. valcrim Mtflhla Coflfltl Soldrium farmdfim roflm 2'2; 60111771721 pqfizit; zzz‘fcribzt l'arro. 'Pofl capmm micycliltm 51511113114111 fccz't chfiw Caldzem, Aruflszrdm: Cammm beSamixarhf‘cxlbbi, fiue Hcmifialmrfnm , cf ‘Difczsm ‘7'Immm -, Eudoxm Mranmm 2'72 Affirm 111120, flue Apollonim antiquior. Stop." Syracufim' phntbumfiuc larmzdr, quad Roma in Cfrco Flaminéo pofitum emu. Scipfo Naficzm clcpfydram , amzo 11; 711170 condim quz'ngentcfimo nomgefima 171157210 . Ctefibz'm drz'nm borologz'zmz ex aqua, (9" lyydmztlicm mac/11172.14. e/fremr'ig Alexi47121114113 fimt multo reccmion': :flcm‘ boro/ogz'a,q310mm ram dcnmm {ifi‘fllfltlfl' m' ponder/fin per fimes : 0\l¢.€ aurem fine ponderibm , per inxolm‘m laminarum ex chZybe rota/.1 per m'm intrinfcmm moucntimw : mm (73V .1123 macbirzx innumem aflromm moms @1064 indicmztw , 14c] imagi'mtm ince um facientcsfimt recenti mm : nil; (1141': Arrbym columlmm 110141273771 ('51 Arrhz'mcdis Splmrrzm (u: Clandz'amu 17111.11) yer/31151072 pro uerz'a addu ML . 56d loquamur (18 [1713111 bomrz'id. 11.96 min/2 c-fl compend/j noflri materia. ‘DB 111% recmn'ore: quidam fcrigfi'ru. Sclmflz'mu; (11115514712 fibrimm earum tradidz't: red ficmlatfioncm neglexit. F(:dericm no/Zcr "bind/5,1111»: tbeoriam mimic affeé‘iat, obfwre locum: ell . Sum (9" all] , ([143 71012 fitcwr- nmt, [mfg/172011;" negocz'um traflmtcs : qm' ad praxfm fibrim ac defcriptio m}: 14 Hi 61/? po/fimt, . A70: autem rem z'pfam M511: olim libellér comblexi jhmm , flmdammtum T/Jcorice c9" pmxz'm exponentc: . Lubct big/immi, (y (nu/1' lyyporlyzfim quandam totim opcrzk tradem‘cx repetcru : 5dr]; , u: proZ/ximtem I4item145,‘o?~ am brmiori, qudm acifl‘oriuia [indie/ix fatlkficiamu: . Oporrebit autem lefiorem in has nofi‘m ficwlarfione pramofcere terminos C orzh‘omm elementorum, (9' (125177 13120726: ac proprietatcx C0713mrum 585307211771, circuh; Ellypfis , Parabolw, gr [)31176'7‘50165' ""1"" Non tangentium . Thearia ‘ "if «53%*fli‘w '- H D ‘R A R II S} " ‘ 81‘ Tbeorm 50/475. H O R A R I 1 circuli", qui horas A meridis C(‘cptas difiinguunt, 86 quorum medius cfi111c1‘1dinm15,fi1utduodccim 2 qui per 1111111111 0105 inccdunt:& Acquatorem 111 24:111‘c1‘ts mqualcs ((1113: 110111? 111111-1106113165 dicuntur) diuidunt, 1'11 01111111101'1201110 . Sod 1n rccmmdmu horas ab occafu 86 01111 incepms data-1111111111 : quo‘nmlu 16671115 honzon eff vnus de numeto 110111111 cu'culorum , quanuoqmdcm per po~ losllgccglfliquo 'autcm horizonge, prazdiéli circuli- Spy-1111111111111 134. Portiones scquagduos Circulos (hour Aequatorcm c1usc1; 31310.5)11311 16.. 105) maxi11111111,(Cillcct'cxmn'tuuu 11111-541586. 1119.1:11111111;111tc§4100§§u 1'0 rum : quos tangit houzon 11111115 p1111&15,1n (11110115 cdcat 011111111? Dcinde in punc'lis diulfionum unguhs tanguu§d1§os uosopasmdicétz: 24,. Circuli magn1: dc (1110111111 nume1-olcfl 111.6 11,0112011‘1‘11119211"; 0 If": 31.111610an qulbus cofdc fccat Mcndmnus. P11 24. cucu 1‘1 liulncu E01215 ab occafu vel ort‘u exorfas . Num {11cm (hél'ormu 11.1.3.1 6101 um arcus inter puné‘m contaél1111111 fuut111111cc111‘xqualc5211:zucus 11-1113.- toris & cuiuslibet cius parallcll , (116115 cu‘cuhs rnugcuu 115.111.1011; 1 (11111 equalcs, fcilica quindeno1‘um gluduum (V: m f11h;1'11c15‘011111cntis ofienfum eff: qua: fun: homrm {Panama 1110111111 (111111111-133111 11110.. libet 1331:11ch0 computam. Iraq; cuculos , (1111110115131116111312531155 difiinguunr, nppcllabuuus fecantcs .. E05 autcm (13111 10115 md (L; 0, Val ortu cxorfas dctcrmmant, vocabunus rouge-nus . 9&0 £11 11 C0111 communem verticem in cenrro 1111111111 , fik pro [3111:1115 1 1c 03 £3. 111116105 ((1111 horiz‘ontcm 1111311111) (01.1111111113111ég11ntu15‘1111211111111‘1221; culi fecanrcs,qui{upcraxc111111101 ((1111 ciams e! c0110fi1um)I 11.11. . . intcrfccant : Scipfos conos {ccnbunt (111161 3.1. 1.112111 11ng111.0f L"? qluh bus 56 Circuli taugentes tangunt conos. hmc pcndcotof‘a1111;111:1111 10 [1111111111 theoria. Nam quodcunq; 11111111111 11010105111 0:11;? 101111111 fiuc vnumfiuc Vtru'uq; couum -, tunc coinmuucs {14101101111151211111111115 cum P131115 circulorum 'fccantlum £10m? : 6111111 11101 3E11i111:_,q;1g horas 211110111116 ccrpms dif‘unguunudo quorum 111111101101 1 1101:1103: ridiana ,imcridiauo £1619. . Q1513 quldcm 1111110111 '11.;11‘20i 131(01123 Acquiuoftialis)11010101331} I10nzont;111§, & 0113111 VClix-CiUIX-‘Zgnfifiéai feinuicem intericcnnt: (ed 111 11010105110 11161111311331), 1:81cum film's xquidifiant. (0111111111165 3.1116111 {L02011ei‘pj1n1 1:11;" 11; 03mm :'t'1]is vn: Circulorum tangcnnum, crunr 11116:: 01.1119: . (111.11) b vcl ortu casptas indicit. Dc quorum mun-1:10 611 111111 ‘EEUZQIE-SACI': V," dc- fu1111'mrex01‘dium. Domum 60111111111115 {6:61:10}: aiglh:::1;oni0 (mi: D den; 'iCl vtraq; comca. fupcrfiae hct curmhnca p111 111. , |