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# Title: [Francisci Vietae Opera Mathematica] Francisci Vietæ Opera Mathematica (shelfmark Leibn. Marg. 101)
# Folio 306, page id 845634801:0312
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=845634801&page=312
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# After the first blank line: the recognised lines in reading order, one per line.

AD ADR. ROM ANF PROBLEMA
306
Exemplum primum dacum.
 Sit terminus posterior R. bin. 2. = R. bin. 2. -= R. bin. 2. = R. 2. Ouarieur terminus priois
3,5OL Y + 10. Dicorerminum prioremessen R. bin. 2. - R. bin. 2. + R. bin. 2. + R. bin. 2. F l. 3
Exemplum secundum datum.
. Sicterminus posterior R. bin. 2. + R. bim. 2. =R. bin. 2. =R. bin. 2. =R. bin. 2. =R. 2.
quaritur terminusprior. SOL V Z LO. Terminus prior est R. biB. 2. = R. bin. 2. + R. biB. 2. 
3. R. biB. 2. + R. bin. 2. + R. 3.
Exemplum certium datum.
 Sic terminus posterior R. bin. 2. . F R. 2. quaritur terminus prior. S O L. V X XO. Terminus prio
3 est, R. bin. 2. = R. quadrin. 2. 7 R. , 3 1 R. 25 Y R. bin. Z =R. 54
 Siinnumeris absolucis solinomiis id proponere libuerit, sit posterior terminus
33
4142, 2356, 2373, 0950, 4880, 1688, 7242,0963, 8078, 5696,7187,5375
LL. 3 10000, 0000, 0000,0000, 0009,0000,0000,0000,0009,0000,0000,0000
Ouaritur terminusprior. SOL. V XIO. Terminusprior erit
27, 4093, 0490, 8522, 5243, 1025, 8831, 2112, 6538, 8180
R. 1000O, 000D, 0000, 000D, 0600, 000O, 0000, 0000, 0000, 0000
Exemplum quaelrum.
Sicposlerior rerminus E. crinomia 3; = R. 29 = R. bin. 1 2. = R. 4
.Duaricur verminus prior. Hoc exemplum omnibus Machemacicis cociu orbis ad construendum i
3 Proposicum.
A P Y F TI
Noca quaedam, e aistiseopa ludiera duo.
Raeciper Mladas, Romani per millenas ex mille sima numeranto.
RIER O M a AVS) Si duorum cerminorum prioris ad posteriorem prO.
POrtio (IE, SC. AC exlibEOdE PFOPOTEIONC, AVa Noyia Er rsto opOIS ENaZiGOIS isit
Non isitur Analosiam, seuproportionem exhibet Romanus, le d nozors
Ccurationem.
Fenoior durem est Adriani Problema, nisi emendetur, Ouemcumquo
enimterminum exhibuero, dixeronon à léxres cum esse priorem de quo
quaeritur. Placeac enim ludenti ludicra. ee seria proponenti seria prope
TC Cx OppOneKC.
L YDZ CR V M I
Propolitis duabusmagnicudinibus, quarum prima lc tabeat ad LCCUN
dam, sicuc r N ad 3N - + C: ex data secunda invenire pritam.
Sic data secunda 1. Dicoprimam este :. Se habere enim L N act 3 N = + C, GicuF ; aC
2. enunciara videlicer unitare de rN.
Dicoprimam este =7. Se habereenim , N ad 3 N - + C, GICUE , ad 1. enunciaco vi.
delicet = derN.
immo dicoprimam este -. Se habere enim uer N ad z N - 1 C, iea ~, ac r. enun.
ciato videlicer = de1 VI.
Denique dicoprimam esse numerum symmerrum asymmetrum. ve quem libueric, ces
norio minorem.
L1
e
dice
nC