Babiker

293 reputation

bio	website
	location	Phoenix, AZ
	age	26
visits	member for	1 year, 11 months
	seen	Feb 3 at 8:31
stats	profile views	43

	293 reputation	bio	website		visits	member for	1 year, 11 months
17 badges		location	Phoenix, AZ		seen	Feb 3 at 8:31

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Jan 22	comment	If the set of primes where $p$, $p+2$ is infinite, would this imply that the set of $p$ and $p+2n$ is also infinite? @AndréNicolas, My question is if there are infinitely many primes with difference $2$, Is there a solid relation between that conjecture and the conjecture that there are infinitely many with difference $4,6,8,10,...$? And the same if there are finite. I'm having trouble wording the question and would really appreciate it if you edited the question if you understood me, thanks.
Jan 22	revised	If the set of primes where $p$, $p+2$ is infinite, would this imply that the set of $p$ and $p+2n$ is also infinite? deleted 24 characters in body
Jan 22	revised	If the set of primes where $p$, $p+2$ is infinite, would this imply that the set of $p$ and $p+2n$ is also infinite? added 49 characters in body
Jan 22	asked	If the set of primes where $p$, $p+2$ is infinite, would this imply that the set of $p$ and $p+2n$ is also infinite?
Jan 21	comment	Set notation for infinite subsets. Yes, thanks you.
Jan 21	accepted	Set notation for infinite subsets.
Jan 21	comment	Set notation for infinite subsets. Thanks, what about the part about $n$ for each subset being one more than the $n$ value for the previous subset?
Jan 21	asked	Set notation for infinite subsets.
Jan 20	awarded	Teacher
Jan 19	answered	How to prove there is no algorithm for a problem e.g. generating next prime?
Jan 18	revised	Counting all multiples of $n_1$ in the vicinity of $n_2\pm1$. edited body
Jan 18	revised	Counting all multiples of $n_1$ in the vicinity of $n_2\pm1$. edited body
Jan 18	revised	Counting all multiples of $n_1$ in the vicinity of $n_2\pm1$. added 151 characters in body
Jan 18	accepted	Good introductory readings to topics related to prime numbers for non-mathematicians
Jan 18	accepted	Counting instances where $bn_k$ is equal to any $an_k-1$ or $an_k+1$ under a given number on a number-line.
Jan 18	accepted	What academic level would one need to be at to fully understand papers published on the twin prim conjecture?
Jan 18	asked	Counting all multiples of $n_1$ in the vicinity of $n_2\pm1$.
Jan 18	revised	Counting instances where $bn_k$ is equal to any $an_k-1$ or $an_k+1$ under a given number on a number-line. added 695 characters in body
Jan 17	awarded	Commentator
Jan 17	comment	Counting instances where $bn_k$ is equal to any $an_k-1$ or $an_k+1$ under a given number on a number-line. You're right, I meant $a=7$. And yes, your answer is relevant.