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# Title: Erhardi Weigelii Sacrae Caesar. Maiest. ut & Com. Pal. Sultzb. Consiliarii, Supr. Artium Archit. Directoris Saxo Ien. Mathemat. PP. totius Academiae Senioris, Philosophia Mathematica (shelfmarks Leibn. Marg. 65; ZEN Leibn. Marg. 65)
# Folio 338, page id 79876922X:0844
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338
ADE TAVESFIOATIOME
27.) Flise mensuram popularem canchari
IM ex
contueti, dux hsurx cylindracex quamproxime mn, 
accedic; a mecire lonsitudinem ejus brammo
metro eodem, iisdemque speciebus partium : hac.
lonsicudine cylindrum dictum canchari unius.
(idem etium in pluribus procedit) divide; de
gnotus dabic arcam circularis baleos, untus can-
chari. (auc plurium limul) quamredue ad qua-
dratum ratiocinatione ut I2. 2d 14 :: ita Circu
lus datus ad Ouadratum: ex guadrato exeratie
radicem: de habebis Diametrum unius (pluri
umre) cancharorum pro Regula viloria quadra-
ta accuraciore construenda.
(8) Expeditior in mensurando (ututnom
exactior) est Regula visoria, quam dicune cubi-
cam, quam construes, vulsari cubica exactius
hiocmodo: F18. Ir7.
2. Fxactissime per intutionem aguamer
turato Polio c. 8. 418. Cancharorum, viream ap
plicaper orificium A interio ad D, UELINEAD. _
AK. Dolii Diaconales dictxe incer se xequales.
2. Diasonalis lonsirudo AL. Per Ciram
momerrum exacte detinita numero particula-
rum minutissunarum, r. 8. 274. 1. cubice mul-
ciplicetur, uc sic cubus ejus 20661046781.
3. Ratiocinare 418. Cianchari dant cubum
20661016781. quid coc vel tac canchari V. E.
quidunus cancharus = Facit 494283 41.
 Fxtratratur Radix cubica ex toto cubo,
 habebitur Dinson alis tota 2744: extrahatur
etiam
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