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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 1
# Folio 238r, page id 00068194:0475
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generalem a +ab et ex abS in generale, hujusmodi
t al lola
formula 20 graduum
20 podu d a 8
efirvatur
101
in prodictos
ex a in a +0 productum ex a b av p +5 in ae
et
sublatis illis termnnis ex X. y. 1. in quibus non prodest a et productum ex abC; e in a. et et ita pergo
seu copaesitur tale ex omnibus
10 =X 10
et prodnctu ex a  in ae
e productum ex ab(+ in arabece,. Et podictum ex a. in a. a
ab
et denique compositum ex eptis omnibus erit seu quod idem est Ec
compositum ex istis omnib, coparetur au formulae generali
ex
 (
a, ver quod eodem redit formulae nostra
ho
proractae ex generali a ducta in nostram aequadem
55
a’el. et deinde poendo a + = 0, et abC + 8 =0
e ita porro habebimus quasitum.
si hae arbitrario
nondum suffierunt hoc modo ad huc datur modus habendi
5
et  ab+.. et ita poro, forulae generales
multiplicentur, et comparad und nostra producta
o
a instiluaturdeinde ponendo.
1075
5155+1Y
nempe aet a+ 12 ab + 13abc multiplicetur
per generalem. aL ab erc et similiter etiam
0
 is a + 17 ab + 18, multiplicetur per a +.. ab et
14
et denique, airo multiplicetur per a +. ab et addatur
producta aequatu comparetur formula cu una cum
enb
sta a
15(C
aequetur datae ut inveniantur
10656
5b5
a +22a b + 23a +24 a a
5, 5515+ 25
bCa
producta ex his quatuor comparetur datae, ut in veniantur
valores harum 11, 12, 13 etc usque ad 25. et
semper ope inferiorum ut a +2 =0 et ponendo
quamlibet ham aequalem  nihulo seu Ba + 20 =0
10
et ex ista exaltata tolentur, ex superioribus a et ab et
modo alibi explicato. Et patet a et habentur dem
=
ab = abc = ... et a bc d =