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# Title: Leibniz-Handschriften zur Mathematik LH 35, 4, 5
# Folio 14v, page id 00068002:0028
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sit y = 10 + 1X + 12 X + 13X + 14 X +15 X etc
BC-1, 22 87, 3..
11213
L et, 1b. I.1 n
2
C, P, C2e3, f4. 1.
1.2. 3,4
e sit y = 10+1 + 12 + 13+14 +15 etc poterimus tantum in proximo
valore ipsius X y omittere X cum suis potentiis tanquam posito
X vel X vel X es etc. esse 1 et subscribere duo puncta
cuivis membro subscribere. vel etc. exempli causa
pro e. 10. 11X  scribendo e. 10. 11 vol e. 10. 11
cmpento n ossieas edtue iapu j terma demet pos enientur
compendo in sejuatu appareat dstinctius ita ex Elbebiuus
sed tamen ut res
+ e
vi
a2 2
1D
1C
2. 13
etcetet
et
II. 12
1BC. 2 K
s
10C.2 114
l.
He 12. 1
HC 12. 14
ete
11C. 2, 13. 14
HF2. B. 15
etletete
 eet, 10711. 12
.2
itaque valor polynomii ita stabit:
1oey. B
1003. . ef
1083. . 14
11C1
etc
 13
13. 12 14
e
IC3. 13. 12
11C23. 132. 15
etc et et
y = 10+ G c. 10. 11 + e, e1. 1002. 11 + e, e- 1, 102. 11. 1 
etc
1.2 etc
Dere-1e2, e-7
1. 2. 3
C
etc
Et ita porro
1. 2
ete
vel quia non amplius indigemus numeris fictitiis ad polynomium
simplex, quando cessantibus ipsis potentiis ipsius X, cessant potentiae
virtuales ad eas relatae; Auciendo ideo faciendo
y= a+b1 ad etc.) siet lemtntp ete, fiet
t y   ab + ercut
y e a b + est  + c en bc
13X , Cv. 14 X  + et ) et sim seu si sit y = l+ m, simplicissimus Canon generalis
BsC- 1 1. p. e, P G, 1P 11.12..
1.2
e
=  C L In + ere+ P n perent, V ma er lene qere e
1. 2. 3
P- 1
l. 2.3
ubi (exempli causa) P-1M idem est quod l. m + l. m 1 + V in + l. B
+ m . n + m. n + m 1. p + m pe + etc. ete
+GC., C.2 P 3. p + exC t, et l mn + eretreur, (e3 mnp. Et ita porrus Ne dintius prolixe tencam dubq reperietur esse
2
Sit g = 10 +H + I +13 + 1 415 etC.
10
e
ge
102.
e, 0-e
1. 2. 3
2
e, C-1, 1D. II. 13 000
e, 1 18. 12 n