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bn:03120073n
Noun Concept
Categories: Fixed points (mathematics), Finite fields, Algebraic varieties, Bernhard Riemann, Diophantine geometry
EN
local zeta function  congruent zeta function  local zeta-function  Riemann hypothesis for curves over finite fields
EN
In number theory, the local zeta function Z is defined as Z = exp ⁡ {\displaystyle Z=\exp \left} where V is a non-singular n-dimensional projective algebraic variety over the field Fq with q elements and Nm is the number of points of V defined over the finite field extension Fqm of Fq. Wikipedia
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EN
In number theory, the local zeta function Z is defined as Z = exp ⁡ {\displaystyle Z=\exp \left} where V is a non-singular n-dimensional projective algebraic variety over the field Fq with q elements and Nm is the number of points of V defined over the finite field extension Fqm of Fq. Wikipedia
A function whose logarithmic derivative is a generating function for the number of solutions of a set of equations defined over a finite field Wikipedia Disambiguation
Function whose logarithmic derivative is a generating function for the number of solutions of a set of equations defined over a finite field Wikidata
IS A
function
Wikipedia
EN
local zeta function
Wikidata
EN
local zeta function
Wikipedia Redirections
EN
local zeta-function, Riemann hypothesis for curves over finite fields
Wikidata Alias
EN
congruent zeta function

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