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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 18
# Folio 16v, page id 00067980:0032
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00067980&page=32
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 39, 2026-08-27T09:55:26Z — 44 lines, status machine
# Lines: 44 recognised, mean confidence 0.92
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dividendum cujus portio AM N rotae divisoriae
cuius portio ApG probe applicetur et per
rotae divi ducta linusversali ml per rotu
divisoriae divisiones, ut S. ducendo cursorem
seu regulam AR et notando ubi A
es
sect, regula A (R secet transversalem
espondentra m  in transver salibus
punctis s seu divisionibus angulorum in
nota divisoria majori respondentes
et habita semel a una tran sver sali
ul debite divisa ad ejus instar
si quis per puncta + centro A radio
 circulos totidem describere
velit eadem opera omnes transversales
2
m habebimus puncta divisiomu angulorum
ne
poterunt dividi aliae omnes, et
ut X7 eodem modo dividentur ut m
ed Cateum
obiter notari meretur, si quis velet
rectas dk, ch, b9 of aequaliter cruscere
seu proportionaliter arcabus ed ec eb, eo
necta tunc linea ekhGf non foret
recta sed sprralis Archimedis, quae continuata
tantum perveniret in centrum A.
Sed
posito ef esse realam radii Af, Ag, Ah, AK, AC
non Arithmetica, sed alia progressione quadam singulari
crescunt, quae haber quidem potest et a me alici
est determinata, sed operosior, quam ut huc transferi
cabculo 
hic poni, et ripiaxintransferrimereatur
cum prom
tior longe constructio sit adhibita rota divisoria majer
ut paulo ante explicui quod si illa careamus, adhiberi
poterit curjor alatus supradictus saetem ad effectum
dividendae semel transversalis. Denique si nihil  nullum
arsit onstrumentum exquitum, tunc fatect ad
calintum illum licet paulo operosiorem deveniendum
fore, quem tamem adhibitis sinuum Tabulis expeditus
lliquis intra duas horas peragere in falla
possi