Skip to main content
MathOverflow
Pedja's user avatar
Pedja's user avatar
Pedja's user avatar
Pedja
  • Member for 10 years, 5 months
  • Last seen more than a month ago
Profile Activity

279 Actions

All Accepts Posts Badges Comments Revisions Reviews Suggestions
revised
Chebyshev polynomials of the first kind and primality testing
Offered a bounty
revised
Primality test for generalized Fermat numbers
added link to the Amazon App Store
comment
Conjectured primality test for numbers of the form $N=4 \cdot 3^n-1$
@MaxAlekseyev No, it isn't. In post you mentioned we treat numbers of the form $N =k \cdot b^n-1$ with base $b$ being an even number not divisible by $3$ .
comment
Chebyshev polynomials of the first kind and primality testing
Generalization of this claim and an attempted proof of it can be found here.
asked
Conjectured primality test for numbers of the form $N=4 \cdot 3^n-1$
comment
Chebyshev polynomials of the first kind and primality testing
wolframcloud.com/objects/princeps37/Published/Cheby.cdf
revised
Chebyshev polynomials of the first kind and primality testing
Added link to the Sage Cell
revised
Primality test for generalized Fermat numbers
added link to the github repository
asked
Primality test for generalized Fermat numbers
comment
Primality test for specific class of $N=k \cdot b^n-1$
@KConrad Your observation is correct. I tried to generalize Riesel's theorem.
asked
Primality test for specific class of $N=k \cdot b^n-1$
awarded
 Scholar
accepted
Primality test for specific class of Proth numbers
revised
Primality test for specific class of Proth numbers
fixed claim
asked
Primality test for specific class of Proth numbers
revised
Primality test for specific class of generalized Fermat numbers
added link to the GitHub repository
asked
Conjectured initial values of Inkeri's primality test for Fermat numbers
revised
Primality test for specific class of generalized Fermat numbers
fixed grammar
awarded
 Commentator
comment
Primality test for specific class of generalized Fermat numbers
@MaxAlekseyev Actually this is a generalization of Inkeri's primality test for Fermat numbers...Reference : Tests for primality, Ann. Acad. Sci. Fenn. Ser. A I 279 (1960), 1-19.
1
…
10 11
12
13 14