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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
Is there is a known relation or expression containing the algebraic rank $r$?
comment
Real points $a∈ℝ$ such that the equation $f^{(k)}(s)=a$ have a finite number of real solutions $s$ for some $k$
@ Jeremy Rouse: Ok and thank you very much.
comment
Real points $a∈ℝ$ such that the equation $f^{(k)}(s)=a$ have a finite number of real solutions $s$ for some $k$
@ Jeremy Rouse: It is not clear how to prove the second and the third items for $g'$.
accepted
Real points $a∈ℝ$ such that the equation $f^{(k)}(s)=a$ have a finite number of real solutions $s$ for some $k$
revised
Real points $a∈ℝ$ such that the equation $f^{(k)}(s)=a$ have a finite number of real solutions $s$ for some $k$
deleted 5 characters in body
revised
Real points $a∈ℝ$ such that the equation $f^{(k)}(s)=a$ have a finite number of real solutions $s$ for some $k$
edited tags
asked
Real points $a∈ℝ$ such that the equation $f^{(k)}(s)=a$ have a finite number of real solutions $s$ for some $k$
accepted
Find sufficient and necessary conditions on $f$ in which the level curve $f(x,y)=0$ implies only one case $x=a$ for all real $y$
revised
Find sufficient and necessary conditions on $f$ in which the level curve $f(x,y)=0$ implies only one case $x=a$ for all real $y$
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revised
Find sufficient and necessary conditions on $f$ in which the level curve $f(x,y)=0$ implies only one case $x=a$ for all real $y$
added 93 characters in body
comment
Find sufficient and necessary conditions on $f$ in which the level curve $f(x,y)=0$ implies only one case $x=a$ for all real $y$
@StevenLandsburg: It is the first sentence.
revised
Find sufficient and necessary conditions on $f$ in which the level curve $f(x,y)=0$ implies only one case $x=a$ for all real $y$
edited tags
asked
Find sufficient and necessary conditions on $f$ in which the level curve $f(x,y)=0$ implies only one case $x=a$ for all real $y$
revised
Does the property (P) holds true for the derivatives of $L$?
edited tags
revised
functional equation
deleted 4 characters in body
revised
Does the property (P) holds true for the derivatives of $L$?
added 209 characters in body
revised
Does the property (P) holds true for the derivatives of $L$?
edited tags
revised
Does the property (P) holds true for the derivatives of $L$?
added 4 characters in body
asked
Does the property (P) holds true for the derivatives of $L$?
accepted
Can we find a set of elliptic curves over rationals associated with $f$?.
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