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# Title: [Physica, Id Est, Scientia Rerum Corporearum, In Decem Tractatus Distributa] Physica, Id Est, Scientia Rervm Corporearvm, In Decem Tractatvs Distribvta (shelfmarks Leibn. Marg. 7:1-2; ZEN Leibn. Marg. 7:1-2)
# Folio 494, page id 779785487:0552
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=779785487&page=552
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 86 lines, status machine
# Lines: 86 recognised, mean confidence 0.89
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P AL ZSIC AE YR, A C F. IV.
Ber eam lineam, quae a puncto si lumen corpus clfee, aequalitas
contactus, per cenrrum globi du-
cirue, ve ibidem octendiimus.
3. C UM MOCUS pEE OA, SIE CIM-
plicissimus, ve constat ex dictis;
impetus, ab obice, mobili impa-
Eto impreltus, vel el maior prio-
re, vel minor, vel aequalis; mi-
HOF CsO nOn POFCKE, nisi OBCK CO-
dar; nec maior, alioquin per eam-
dem AO rediree mobile; nec aequa-
liss alioguin lctorer in A; hac omnia
ex eade mocuum doctrina costanE.
4. Deinde CAO CUI MOT peF
AO, qui est ab obice, sic alius
PFIOE, PEF AR; CCKFE CX MOTU PCF
ARL, AO, TOLULEAEMOTUS PeF AMI;
Dices mOtum PeF AO, non CRC VE
AO, sed re subduplam AO, rnde
nececTario lequituE mOTUS Per AI,
Vel DEF ANI; naM CX MOTU AR,
AX, relUlEaE MOTUS AN; pari
modo sic radius incidentia Y A; sIE
AS Subdupla AZ; Cx mOru AB, A8,
rClULCRE MOTUS AZC; acqueita de
Cateris: Relpondeo hoc verisi.
mum elle; led profecto planum
reflectens non remirrie mobile per
AO, Sed per AL, ve iam TUpI2
Ostentum est: pFXcereZ quo mobi-
le plano obliguius incidir, mino-
rem ictum inflioir; igieur ab eo
minus reparicur; ioitur si reactio
Obicis peF AY, AIC VE AN, CCPEE
Per AO nON CrIE VE AX, quae lup.
ponitur aqualis As; sed in mino-
rC pFOpOITIONE.
5. Si obex nonum imperum im-
primie mobili, cerre mobile velo-
Cius moruresexo, quam directo
Feretur, quod omnibus experimen-
angulorum reftexionis e inciden-
rixe ex iis caneum principiis de
monstrari poree, qua loco citato
IaCta B AFIIDAEZ FUCFULIE.
PROP. L. I.
Refellitur sententia cujusdam re-
cencioris, qui vult. lumen disfundi
per lineas varallelas, sccantes ad
angulos rectos larera radis; EIXC
Cententia ingeniose quidem excosi.
tata est, led quia mulea continet,
Quae dOCtTInA MOEILM FCPUOMANE,
illam hic brenicer retello, quod
artequam tiac, breuirer guoque ex-
ponenda est: sit planum reHectens
EF; Sic adius cum Cua lacirudine Fis:44.
ABGFI, difuLuS per linCaS PaFaI
lelas OK; haud dubic exEFEMIFAS
C, qux primum in obicem im-
pingitur, resilie, dum alia R aeque
velocirer Puum iter prolequieue;
quod Aeri non porest, inquir, nil
centrum linea HG, Scilicet MI.
cum nec deortum ab extremitate
K, nec turtum a G Ferri potL, ris
enim equalis verimque est, pet re-
EEaIM MNT, Par allelam CFI necel-
TaTIO FeLEUE; C vero per areum OL;
S R, per arcuM aequaleM RFL;
inde AE, lineam GR eraduci in IEI;
_ cum II non seliliat per arcum
FIK, quod prior mocus impedie,
cerre segnitur radium LIIDC, in
quo sibi semper parallela est: quod
autem anguli CHIF, _ AHIO sInE
aquales, Facile probatur, eum
enim aEcus IO, REI sinc ae qualCS;
_ linex RG, TH; eciam aequales;
icem anguli KIII, ROL; irem CFII,
eis repuOnAE; quia cum primus RGB, Cunc enim recti, quibus si
iIpetuS NON deLEFIREHE, _ nOnnS detrahas aequales KOI, HHII, (u
addacur, reerque simul mobili re- pertunt IOB, COK, sequales; led
lociorem mocum conciliar; iesque DOF, et AHE lunc aequales; isi
FIt.