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# Title: De Locis Solidis Secunda Divinatio Geometrica (shelfmark Leibn. Marg. 151)
# Folio 102, page id 898203430:0130
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=898203430&page=130
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 42 lines, status machine
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=
VINCENTII VIMANT DELOLOLIIS
eROPOSIF1O LIX
Cllipsis, per eundem verticem sibi circumscriptae, cu
ins axis transversus aequatur Modulo ex anculo se
mirecto, (5 centrum Limiris cum centro Moduli con-
rruit. Rectum verd latus est idem, ac datae Fllipsis, (5
ad hoc habet transuersum Limiris eam rationem, quam
transuersum Fllipsis date ad differentiam suorum laterum.
Y PT DrOLatA LLSPLS ABC, CUIS CENErUI F, 2XiS MIHOF B D, ver-
 tex B, rectuM lacuS BF, reguldirix DF, de Modulus ex angulo se
op, 1ZHI. MIrectO CE B E, qui maior est 2 Transuerto B D, de cuius CenruM L.
Dico, E per verricem B, circa axem B D H, cum axe cransuerlo BHI,
rectoque lacere B F describatuir FllipsiS KBL, hanc datae F Iipsi A B C
elle ciicumlcripcam, et iplus concaluim edte Limirem propoluum.
1
Schor.
1S
Ordinationis ramorum ab
N Ellipsi prolata. L
orioinon oorndos es iu Locu donanum alterius
dinata, quae celcriptam Flliplim secer in H, de sucten des selhirectum
anculum conticuentem cum BD, in P, Ticque alius quie que ramus
BA, eC per A OrdinatA MN, SIEqVC EIIpSIS KBL. LCGWIACL HF,
Ouum icaljue sic BHI maior BD, regulatrix L’es lota cadet intra regu
latricem FD, ideoquo descripea KB Tota cacet extra b datam FIliplim
ABC. Huc ipE eric circum seripta.
Fc quum, ob angulum semirectum CBtL, ctels BL,11, I
DP aequalis D B, de HIC aequalis HIB, liEgue, Ob LMIpSim K BL, AB
Compleatur Aigura Modulum deteriminans, atque ex verrice D SC Or
B ex YGPF
nottra idi
vinal. in
t011
conie.
vel ad De, ve idem rectangulum H D B ad quadratum D H, aC propte
rea quadrata DB, D P, D K, incer se sune aequalia, id eoque minimus rainus
tet3  attn D, BA tun inter se ve d rectarcula
EDB
ad blve creccate n Gua  LCMaa DHE, erit quoque
HIG ad BF, vel HD ad DB, vel rectangulum FD B ad quadratum DB,
buiusLPM Caca aG LCMCHatae D H in desCrIDEA R BI,