Entry details for q = 173 = 4913, g = 9
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Lower bound Nmin = 5928

Submitted by S.E.Fischer
Date 10-08-2019
Reference Not available
Comments
Reached by the curve
x^4 + x^2*y^2 + x*y + 16*x^3*y^3 + 4*x^4*y^4 + 3 + y^4 = 0.
Tags Explicit curves

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Upper bound Nmax = 6172

Submitted by Everett Howe
Date 04-14-2010
Reference Everett W. Howe, Kristin E. Lauter
New methods for bounding the number of points on curves over finite fields
Geometry and Arithmetic (C. Faber, G. Farkas, and R. de Jong, eds.), European Mathematical Society, 2012, pp. 173–212
Comments
A real Weil polynomial we don't know how to eliminate: (x + 138) * (x + 140)^8
Tags None

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