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Safwane's user avatar
Safwane's user avatar
Safwane
  • Member for 12 years, 3 months
  • Last seen more than a week ago
  • London, Royaume-Uni
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asked
Can we find a set of elliptic curves over rationals associated with $f$?.
comment
A generalisation of the Birch and Swinnerton-Dyer conjecture
@ Arijit: Thank you very much for clarification.
comment
A generalisation of the Birch and Swinnerton-Dyer conjecture
@ Marc Palm: Does there is a set of special L-functions where this conjecture apply just like the case of the Generalized Riemann hypothesis.
accepted
A generalisation of the Birch and Swinnerton-Dyer conjecture
asked
A generalisation of the Birch and Swinnerton-Dyer conjecture
revised
How I can choose $(t_1,t_2,...,t_{r}) \in (0,1)^{r}$ such that $f^{(k)}\left(1-2\prod_{j=1}^{k}t_{j}\right)=0$?
deleted 3 characters in body; edited tags; edited title
accepted
How I can choose $(t_1,t_2,...,t_{r}) \in (0,1)^{r}$ such that $f^{(k)}\left(1-2\prod_{j=1}^{k}t_{j}\right)=0$?
revised
How I can choose $(t_1,t_2,...,t_{r}) \in (0,1)^{r}$ such that $f^{(k)}\left(1-2\prod_{j=1}^{k}t_{j}\right)=0$?
added 46 characters in body; edited title
revised
How I can choose $(t_1,t_2,...,t_{r}) \in (0,1)^{r}$ such that $f^{(k)}\left(1-2\prod_{j=1}^{k}t_{j}\right)=0$?
deleted 3 characters in body; edited tags
revised
Does $h$ have infinitely many isolated zeros?
added 20 characters in body
revised
How I can choose $(t_1,t_2,...,t_{r}) \in (0,1)^{r}$ such that $f^{(k)}\left(1-2\prod_{j=1}^{k}t_{j}\right)=0$?
added 65 characters in body; edited title
revised
How I can choose $(t_1,t_2,...,t_{r}) \in (0,1)^{r}$ such that $f^{(k)}\left(1-2\prod_{j=1}^{k}t_{j}\right)=0$?
added 66 characters in body; deleted 69 characters in body; edited title; edited body; edited title; added 4 characters in body
asked
How I can choose $(t_1,t_2,...,t_{r}) \in (0,1)^{r}$ such that $f^{(k)}\left(1-2\prod_{j=1}^{k}t_{j}\right)=0$?
accepted
Does $h$ have infinitely many isolated zeros?
revised
Does $h$ have infinitely many isolated zeros?
added 4 characters in body; deleted 18 characters in body
comment
Does $h$ have infinitely many isolated zeros?
@Pietro Majer: I changed the function to be $f:ℝ→ℝ$.
revised
Does $h$ have infinitely many isolated zeros?
deleted 14 characters in body
revised
Does $h$ have infinitely many isolated zeros?
added 2 characters in body
revised
Does $h$ have infinitely many isolated zeros?
added 20 characters in body
asked
Does $h$ have infinitely many isolated zeros?
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