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# Title: Leibniz-Handschriften zur Philosophie LH 4, 7B, 2
# Folio 69v, page id 00068646:0138
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cum P Ergo faciamus similiter P ∞ G+ H et N ∞ F + H, sic
ut G, H, F sint incommunicantia (secundum th. 11) hete ex
aeq et ex P+ Q+ M ∞ P + M =+ N fiet G+H + Q + M ∞ GtH + MHF , H
Ergo (per praeced. th.) fit Q ∞ F. Ergo N (∞ F+ H) et
B(∞ Q + M) habent aliquid commune. Q. E. D.
Porisma ex demonstratione hac discimus: Cum inc coincidentobus
addentur aliqua, et unum si eidem vel coincidentibus addantur aliqua, et
fiant coincidentia, suitque addita utraque ei cui adduntur incommunicantia, ipsa
coincidere inter se, (quod et patet ex 1h. 12. Sin urum celrisit commu
nicaes ei su al eidem illicui utrumque additur alterum vero non; tunc
incommudicans erit in communicante; denique, si amto sint communicantia
cum eo cui addantur, ad minimum compunicabunt inter se. in
Notis A + B ∞ A + N si A et B incommunicantiaitem
A et N incommunicantia e A  B∞X; si A et B_ communicantia
A et N incommunicantia Nerit in HB. denique si 
Bcommuniet cum A, et N itidem communicet cum A, tunc B et N
et
ad minimum communicabunt inter se
= (quanquam alioqui
non sequatur quae
tertio coumunicare
inter se).
communicant eidem