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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 14
# Folio 102v, page id 00067976:0204
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si polygono inscribatur aliud icire circumin-
scriptum; didque perpetuo continuetur, tandem
abirius in punctim, quod proinde quodam modo erit
centrum figurae generale. Et in illis quae habeut
centrum magnitudinis, cum eo coincidit. Nunquam
autem ex non rerulari sil reguiare jam
tum circum adscupto
bricheriam suget
autem video polus done quid libel
vel curcum inscripto habere contrum gravitalis
puncta polygoni inscripti et polus utriusque habere
centrum gravitatis commune nam puncta polygoni
inscripti sunt ipsa centra gravitatis binorum quoruimvis
centrorum polygoni circumscripti. Porro centrum gravitatis
in polygon infinitangulo non posst latera aequalia est qu
proinde contrum hoc ipsum ejus centrum gravitalis
ab cd curva, est semper parallela perpendicularis ad ipsas
lineas contigne inscliptas. Et oes hujus modi lineae colarrunt in centro
Ni fullor semper probari pt esse centrum gr. terpheriae, pam
cuvilinea, sumendo punctum inter a et f, non mediam 9 sed
ea pro portione sectum, quae est reciproce laterum a et F.
potest linea ab, cd etc sumitalis, ut sit sit  ejus portio inter
cno polysgona intercenta ut ab, media anthmetica inter
inter caeterarum inter ilim eadem polygona interceptaruu, ita
haeapolygdn ductaa inter in dia medim mitEmeticam, dat inter
vallum potus honorum seu polusionae peripheriae in ipsam abcd cn
pectum extensam applicatae, dant ariam potus croni
Memini me aliquando quarrere motum assimandi
in curva, sit, ut tungeulum
progessionem absissarum
anguli. inter se sint aequales. Hoc jam in mentem venit
TCB aequaliter crescunt
se fieri posse. Nempe eo casu anguli
adeoque quaeritur eo motu ex istentie, ut aequalibus
temporibus aequaliter crescant anguli, quomodo
crescant AB dantur sinqu angulvum TCB, quod
si anguli aequaliter crsentus data igitur lelatione sinnum
tatum angulorum datur sinuum, qua data detur AB