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# Title: Leibniz-Handschriften zur Mathematik LH 35, 15, 6
# Folio 22r, page id 00068208:0043
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Distantia solis a Luna in Zodiaco est
haberi potest ex numero aetate Lunae. Nam cum
Luna zodiacum percurrat diebus 30 sequitur eam
quovis dic percurpere C12 gradque. Sol autem
Quia uno mense vix percurrit 30 gradus adeoque viounum
circiter
circiter unum gradum uno die hinc sol pro immoto
habetur, oam summa praecisio non quaeritur. itaque
ad sriendum quot circiter quodu Quoniam itaque Luna in C
Novilunio est soli conjuncta, in plenilunio opposita hinc
numerus ad inveniendum distantiam lunae crescentis a sole
multiplicetur numerus aetatis lunae per 12. productum erit
numerus graduum distantiae. Similiter ad inveniendam
a sole distantiam lunae decrescentis, multiplicetur numerii
aetatis lunae per 12 productum subtrahatur a 360, et
hab ebitur numerus graduum distantiae.
qvoniam vero Zodiacus est circulus qui non valde abest
ab aequatore hinc ita fingi potest, eum a meridianis
secari in partes aequales quem admodum aequator, ac proinde
perinde at si distantia quae est in zodiaco, esset in td
aequatore conitemus Jodialum totum dividi in tier in
fodiaco 15 gradus esse horam, seu 12 gradus esse  horae
seu 48 minata holaria. ac proinde eodem calculo invenie
mu quanto ciniter tempores sbt intervallo distett
a se invicem duae proximae culminationes seu ad meridia
 si luna
lune. Nim
sitrescens pus solem pervenit ad meridiguum, et tempus
num appulsiones solis et
cundet pusi u pote ednum r et
a omo  aute solem pervienire
et sante solis veratam
postsoleme 
ad meridiunum nument
oritur, et ante solis ortu recidit, adeqque ante solis cul
minationem noclunam culminas hunc Nimirum
si luna sit crescens ant nec dum quadrantalis tunc
sole culminante ipsaatiam colminabit postea ante
intra intervallum 6 horatum quod invenietur multi,
plicando numerum aetatis per I8 minula horaria. Sin
o