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Safwane
  • Member for 12 years, 3 months
  • Last seen more than a week ago
  • London, Royaume-Uni
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revised
Diophantine equation that has an infinite number of positive integers solutions
deleted 17 characters in body
revised
Diophantine equation that has an infinite number of positive integers solutions
added 17 characters in body
comment
Diophantine equation that has an infinite number of positive integers solutions
Sorry,The true equation is: $$16(n+1)^2q^8+16(n+1)^2q^6+1=m^2$$
revised
Diophantine equation that has an infinite number of positive integers solutions
deleted 10 characters in body
asked
Diophantine equation that has an infinite number of positive integers solutions
awarded
 Disciplined
awarded
 Critic
suggested
Reject
Is $δ=δ(x)$ a continuous function
accepted
Is $δ=δ(x)$ a continuous function
awarded
 Yearling
comment
Is $δ=δ(x)$ a continuous function
@GHfromMO: It can be considered as one of those reals which I assume depends on $x$
comment
Is $δ=δ(x)$ a continuous function
@GHfromMO: Did you mean that we must add some thing about the set of $x$.
asked
Is $δ=δ(x)$ a continuous function
accepted
Diophantine representation of the set of prime numbers of the form $n²+1$
comment
Diophantine representation of the set of prime numbers of the form $n²+1$
@RP_: This set of prime numbers is identical with the set of positive values taken on by certain polynomial.
comment
Diophantine representation of the set of prime numbers of the form $n²+1$
@Stopple: A Note on Diophantine Representations Author(s): Christoph Baxa Source: The American Mathematical Monthly, Vol. 100, No. 2 (Feb., 1993), pp. 138-143
comment
Diophantine representation of the set of prime numbers of the form $n²+1$
@Stopple: But, there exist a such polynomial for twin primes and Mersenne primes and no one can solve these conjectures.
asked
Diophantine representation of the set of prime numbers of the form $n²+1$
comment
Are primes linearly separable?
@orgesleka: I am asking if we can consider the inequality $$j\text{ is prime iff }\sum_{i=2}^n c_i \gcd(i,j)>b\ ?$$ as primality test.
comment
Are primes linearly separable?
@MattF. I am asking if we can consider the inequality $$j\text{ is prime iff }\sum_{i=2}^n c_i \gcd(i,j)>b\ ?$$ as primality test.
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