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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 163r, page id 00068196:0323
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O= t 210. 300 + 10 30o +r21 300 pry (250. 3 00) B + 291 300 qNy (trgo. 200) X. tag 2. 300) Xy, +241307 Xy
=212. 300
- 2II. 310
+220. 310
+ 211. 301
= 202. 301
4210. 311
= 201. 311
4201. 302
210. 320
=200. 321
+ 200. 312)
+220 306) xy
203.300
=202. 310
+2. 301
4210. 302
-201. 320
= 200. 330
+200. 303
10
s
20
201. 306
∞200. 318
30
210. 30)
+200. 361
1ot
gr l23.300
210. 3019
10. 302
320
00. 330)
4200. 303
310)
+230. 316
F221. 301
203.301
4220. 311
202.311.
+21. 302
211. 320
201. 321
F210.317
Il 
10. 33
200. 313
203. 310
+230. 301
+220. 302
202. 32C
_ -201. 33C
20. 303
200. 340
x2oohe
= 212. 310
+271310
+212301
213.201
+221. 311
 311
302
=203. 302
 121. Z20)
+L30, 320
I1. 321
+220. 321
+ 211. 312
2. 312
220. 33
202. 303
20. 322
33
AEo1.313
200 
-204. 301
+230. 311
203. 311
+221. 3027
212.520)
202. 321
H120. 32
Ell. 330
1211. 30
201. 331
1210. 313
+131. 30
0d
Lex combinatoria aequationis:
Quoedvis membrum habet duos coefficientes; prionis nota aut penultiua est 2, postinioris 3.
Nota penustima n et addatur ulsima alset inceversa Habengsne procuca
si prius productum est matus, tume imemorum insinitur siga
ter
In eodem Termino (seu eadem forma) concurrunt omnes prodt coefficientium
 combinationes qiu in quibus combinatio productorum pat formam
quo producibileo multiplicatione termini per X vel  cujus divisione per X.y
prodit ipse terminee terminum daturam. 
exhis sequitur: quoe solis antepenultimis transpositis differunt, habent
contrario signa termini simplices ut , 3 P etc. habent coefficientes
non nisi unique notae, id est in quibus vel apenultima vel ultima est vacua.
Summa notarum duaum sae variationes ejusdem termini sunt uni-
serptiones, biscerptiones, triscerptiones vel ad summum quadriscerptiones
numeri ejusdem, qui est numerus gradus unitate auctus.
-255. 300 )
618.3C
04. 310
03
+230. 302
uo
e
s
2 10 (xy
4240. 20
0