Full text: [Nachträge zur reinen Mathematik] (10. Bandes 1. Abteilung)

[ZUR THEORIE DER POTENZRESTE.] 
[QUADRATISCHE RESTE.] 
CO 
[ÜBER EINIGE SUMMEN.] 
[*•] 
[Aus Scheda Ae, Julius 1800, S. 28.] 
Theorema demonstrandum. 
n 
r 
R 
N 
numerus impar 
radix aequationis x n — 1 = 0 
l residuum ipsius n, <in, 
indefinite . 
' non residuum ad n primum. 
Productum ex 
evolvi in 
(r - O (r* - r-*) (r» - O • • • K' 2 - r”' 2 ) 
Demonstratum iam est illud productum evolvi vel in vel in 
2 yjN —. ^7’J2.
	        
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