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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 17
# Folio 7r, page id 00068266:0013
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Si seric continorum data, maximus et minimo proxime inferior () per
datum  dividantur,, sitque residuus posterior () major (non major) preore
(m) numerus divisibilium ponlitum in serie conprehensorum etit unitate
O
superior (aequalist quotienti numeri terminorum (y-x e divisi per datum
Si residuu minimo inserioris in serie data continuorum; per datum
dicos
divisi es major quam residuus maximi divisi per eundem, fore nume
rum soer datum divisibilium in serie data continnorum compre
hensorum majorem numero pere datum eundem divisibilium
comprehensorum in serit rotidem continuorum in cipientium cum
unitate alioqui vero fore, semper ae qualem, nunquam verominorem
Si derios Continuorum incipiat a numero divisibili per datum
et numeru continorum non sit divisibilis per datum erit numera
divisibilium per datum in Seric comprehensorum unitate maion
quotiente nuneri terminorum per datum divisi, seu numero
odoisibilium per oarum qui in serre tovidem continuorum cum
unitate incipientium comprehenduntur.
Lactus ex numeri
continuis quotcunque sividi potaes per factum ex toridem continuir
incioientetus ab unitate.
si factus ex contins quotcunque divisus
per totidem continuas incipientes cum unitate, ad huc dividu potes
per proxime majorem divisoribus derivativum necesse est ut dividi