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# Title: LBr. 130 · BurgundioTolomei
# Folio 11v, page id DE-611-HS-957816:0022
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cebit etiam pluret conalus concipere
qui omnes Com
ptonuntur in unum,  imot nec optus est ad hoc hoc infinities nfinite
parvis, seu Clementis velociatum, sufficiunt infraitae parvaa seu ipsae velocitates
neru jam potest MM MN
si
sint tres rectae AB, AC, AG utcurque; placet
tamen sumere angulum BAC rectum, eumque bisecari
ab ipsa AE. sit punctum curvae M ubi Mobile
meaq
M conetur, velicitatibus et directionibus MN, in
E
in quaerattur centium gravitatis punctorum N, D
quae parllelae ipsis AZ, eC, AE
As
Hg.
 AX sit X,
men  tempus dari ex  aer dx ja
c
aeus Ae6poterit concipi
Nas
ete A
 E si nempe ex puncto MMagani
l
P, du
quae prodeunt
ut perpendiculares in AB, AC, AE, et fiet MN, dE; et M
et My, dis
dempns sit b,, si jam motus quilibet per se. in quavis harum erium AB, AC, AE, sit
ner se cognitus, habitur ex dem ips spatium ex tempore idque vel e ege ordinaria
s
hone vel supponente quadraturas ut si db de detua ex et: de detur ex Z: a, et
d
ex
ua, et dt. d2 ex Z: a. possemus etiam concipere A A, esse seu reprae
tempus simplicitatis causa.
Generali autem calculo prius designabimus, dito puncto
ipsisque N, p, q invenire puntum M), tam magnitui
MB = = MN, M MV= +mo
Md d9 - MQ 1. (2. Erit BS =  (1: 12) = MN: 2 = MG Y2 = MN, :2
3d = MQ12 = MN:6 et M = β+ = MN. seu erit
Z
MA = M QY2 = MN + 3MN, : 6 = MQ12 + 2 MN, :6 et pan
Et βA= 3
B
ine M V = M9V2 +2 MP, :6 Est autem MD triplum ipsiu,
M
 DM) triplum ipsius RGvel M ergo fiet tandem
= MZ V2 + 2MN, : 2 =dx et DM = MgK2 F2MP,: 2 = du
et d: dx = MQ s2 + 2M P, :) MQS2 + 2MP = M9 + _MPH2,: MG + MpY2.  possumus
e
untm omni ilius ipsum conatum M9 considererre,ut compositum ex Md, et Fa seu Md et Qa. Ergo lex summandi
es
M
potest intelligi in utroque et fiet ex = dx + Ah(.2 at dus = dis + dZ(2) et Ay: dx = dv + d3. 1 , d∞ + dZ (: 12)
sex possumus
quod sit C et juncta MG, producatur in M), ut 
s
sit M(M) tripta MG, erit directa mobilis D
s
. de xia et dg. di
+
tollatiur substituatur valor
pro 1G2
ue
_u et Y+ AZ12 =X
ponatur
operae pretrum erat
ve absolvi, et possunt plures mus nnsus conferi mnes in perpendicularam et adiozontale essi nullus
m
Et de  ponamus dt=d
plana absolutus esset in A
B, et AC; ita utarqusi angulus pisus sit r. 9, sint in unasharte r in altera
in honcontali ad, in verticali r de. uti ponumus Y et a constantes ets
eliam concipi. poscnl variabiles
et
pe
2
da
E 
se
se
E.
X
+
e
x
c
e
seut
A
+
e
e