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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 13
# Folio 2r, page id 00067974:0003
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quia recta ubique sibi similis, hinc hc possibilis est angulus rectus utrioque se habers scilicet eidem mado
inter simplicissimas Lineae Rectae notiones hanc deprehendo
punctum movetur
4
V
de
ab
Puriliter
nulla alia linea dici pote
puncta X et
et
celeritate
itaque si punctum describat Lineam
AB sumatur punctum C euit
aequali
i et quidem motu uniforndi
A
ut
V
1
sVa
Rectam
A D
Hoc
caeterum hins sequitur rectam non in se redire peur uuuquam ledire ad A, quia non statim
B, ex A tendens versus B et
ni
sut 1X AN  
eodem puncto simul egrediantur ta mobilia
ut pat et
simul describant AIX et AI
item
A(dEXA7 cum similiter se habeant quibus determinantu
Re alque
A i aressum ninquam
seue a puncto A ad unctum Bnonohuna valper motum sibi simileuo pecocur pt
pec ratio discriminis ulla adhiberi pos
a
s
sequitur
cadere in lineam Y aut vice versa. Cum enim ietel egessum initio  a recedet
unum punctum ab alio seu ab alterias loco, semper a se nnicem recedent, alioqui status posterio
prict
simitis non foret
idem ostendi sic  pipseet fusius ponamus X egreddens ex A
plince
et Y etiam egrediens ex A, alicubi rursus, ocrve 
 e Qe primut vice concurrer
in 4R et 2Y. Ponamus X egredi ex A itemque Y ex A celeritate uni formi, sed inaequal
et esse celeritatem _ ipsios  ad celeritateu ipsius ut A+X ad A+Y pervenicat eod
D
tempore X ad 4X, et Y ad
erunt similia 3X
et me aliquo priore momento perveniant X ad 3X et Y ad 3E
3) et 4 XA4, cum aterut utrumque similiter deferminetur, sed 3X et 4non
e
coincidunt ex Hypothes. nam primum chacurrere ponebantur recta
viulident 4X et 4Y
a 4X et 4Y ergo noc concurrent
Hinc pabet etiam volam
contra quam aisserebatur
2)
2X
A
ractetum cu