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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 1
# Folio 23r, page id 00068125:0045
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et si enim similes figuras per angueorum aequalibales
definiant geomerrae ut scieicet rem subiro ad imaginem
transberans facile in intelligiruo proprictatem porius quam
L
naturam figurarum similium sic explicari ecce enim hbt
recra recta similis eor  circulo circuluo guin 8 tempori (perse
Spectarum ) tempus nec Lineae interse similes suntstarim quae sunt
parallelae sive aequidiorantes autquibus eaedem rectae ad angulos
rectos occurrunt nam (quod Paradonum uideripos sit) Linea paral.
Lela parabolae parabola non est adeoque nec parabolae similio
sed veram similitudinio notionem aliao explicabo qua
intellecta tribus verbis demonotrantur primaria quaedam
demonsirantur primaria quaedam geometriae theoremata, qua
Euclides insextum & alirs postevioves Pibros rejicere
coactuo est ubper solam congruentiae uiam illuc enitevetur
guangm nec sic salisfecevit summo quem quaevebat vigori
ut aliio dudum animaduevsum nec veronioi adhibitio supe
rioribus quibusdam princiniio  notione. Coincidentio, simlio
determinari, e natio hinc axiomaribus ad elementa per=
veniri porerit noui guem molior calculi virca situm qui pro-
magnitudinibus per Lillevas puncta designat V propriam
geomerriae analys in continet ipoas velut rerum imagines
ningeno e Longe magio abalgebra diversum, quam ipoa
est algebra ab aritmetica communi sedne Longius
Sed ne Longius apraesenti negorio abeam omnes concedere.
arbitror summa esse euidenrice guae sumuntur abilloprinci
nio generalissimo paritalio ub seilicet Locum habeant ubi
nulla discriminis rario reddipoleso ut quod archimedes assumit
in scatera aequalibus ponderibus  Brachijo aequi fibrium esse
hujuomodi igitur principiio Charine Laboranti imaginationi
Suocurremus d’ut specimina aliquo guorum meditationio hujus
Eiole