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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 14
# Folio 109v, page id 00067976:0218
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A
videtur ergo antea perpendicutare, veniendu
ad planum, quod obilinetur motu rectae ad duas
cira punctum transeuntis per per rectam,
seu est id quod ex tribus punctis determinatur
vel
et motus rectae duas parallelas at ingen
 ambas eodem modo et ambas normalita Haec
uffiugentise
recta ita mota describet planum. Ostendendum
est in hoc slanum adere omnes rectas quae duei
possunt sier duo quaevis puncta in patallelis
Jo Hoc ostendi pt quia describi at haec linea As
motu ipsiusLm
movendo scie punctum in linea describente ML
nam describetur linea recta (hoc est ossendendum
eaque pervenit ab A ad B, et utique semper manet
punctum describens in plano quia semper manet in L
 ostendi autem it hoc ex nabum similitudinis
quia non possunt discerni ALN, et AL) N) ergo et vin
nempe via puncti L per AL() est sibisimilis et via ipsius
LM, et via isius LA N in LM, ergo et via exhis
determinatu ANN) Ergo est recta
omne Triangulum determinat aliquod planum
seu uno triansulum non pt esse seu tria puncta
non possunt simul esse in duobus planis
modo nostro
planum ubique sibi simule est patet ex
generandi. Id ut non sit nisi exeremle dis cerni
demonstrandum  postulandum uni extumo immoto recta
seu continuam dam linea
moplana possint
in plano posse moveri
cujus quavis puncta se eodem modo habeant ad punctuu
en
videtur ostendi posse quia si in recto moveatur
tuo educta inf nilae recto. ex puncto edaci possunt cu
plano et in qolibet sumi pt ex puncto recta dalo
Et locu homm omnium est linea circulams
aequalis
Hinc sa habetur circuli possibullas
demonstrata. Et sanlicet eo uti, ad caetera absolvenda
ation
pes et enon