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# Title: Leibniz-Handschriften zur Mathematik LH 35, 15, 6
# Folio 68r, page id 00068208:0137
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 Geographis
omnibus lu surpari. Huius ergo meridiam pri
mi tellurem totam repraesentantis loco adhibeat,
crculus quidam regidus, Dolis spharae artificia
lis affixus, sed mobiliter tamen, ita ulseparatim
circa polum pro lubita circumagi possit.
separatim inquam hic circulis circa polum
espharam; e separatim ipsa sphara circa
polum; ita ut nec Meridiano primo circum
acto ideo crcumagatur sphara; necsphara
crcumacta ideo crcumagatur eriaianus
ptrimus
Quemadmodum autem sphaera
ita  Meridianus primus, cum polo eleuabitur
aut deprimetur. levatione ergo poli data,
ultra hordontem antificialem constituta, e
sphara artificiali circa polum, ita acta, ut
distet al hordonte  Merciano loci nauis arti
ficiali mobili quartum distare obseruatum est
abhordhonte de Mercaiano loci naus vero
inqua
Hoc facto meridianus primus ita crcumagat,
ut sidus in globo depidum quodcunque. idem,
aliudue cum eo quod obseruatum est:) quod
calculus, aut oplemenides nostra Meridianum
S
C
seq eeadrante nomento obseruationis per horologium dato
i
senpertanta est, quanta est perpendicularis a puncto sidus observatum in sphaera depictum, tantum
primum subire, aut ab eo dato graduum
minutorumque numero distare monstrant, subeat
aut
etiam Meridianum primum artificialem
eodem graduum minutorumue numero 
in aequarore qui paralleso, quem ej sideris latitudo monsexat
qualore aut porallelo, quem ecus sidoris latitado
moestrat numerato abeo distet. Hocfano
habebimus mundum artificialem, vero similem
acproinde eam distantiam Meridiani primi
artificialis, d meridiano loci artificiali, in
globo, quae est veri primi, a vero loci inmundo 
quodhino sequitur gradus longitudinis in
aequalore globi artificcalis numerabiles inventos,
quedera faciendum
sape mecum miralus sum hanc sphaera artifi,
aatis acresiorex. ad esum geoqu caut
aut