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New posts in elliptic-curves
Rank of the elliptic curve $y^2=x^3+px$
elliptic-curves
Solution of $X^5=5 Y (Y+1)+1$ in integers.
number-theory
diophantine-equations
elliptic-curves
Find all integer solutions to $x^2+4=y^3$. [duplicate]
number-theory
elementary-number-theory
diophantine-equations
contest-math
elliptic-curves
Rational map of a curve to an elliptic curve
algebraic-geometry
elliptic-curves
Line Bundle on subvarieties
algebraic-geometry
elliptic-curves
projective-space
fiber-bundles
On Bachet's Duplication Formula and the number $-432$
abstract-algebra
number-theory
reference-request
diophantine-equations
elliptic-curves
Confusion about genus-degree formula
algebraic-geometry
complex-geometry
elliptic-curves
Special privilege enjoyed by Elliptic Curves with Complex Multiplication
number-theory
reference-request
algebraic-geometry
algebraic-number-theory
elliptic-curves
Elliptic curves over Spec Z
algebraic-geometry
elliptic-curves
arithmetic-geometry
How do you determine if an elliptic curve over a finite field is cyclic?
elliptic-curves
cryptography
Concrete and elementary applications of modular forms to elliptic curves
number-theory
elliptic-curves
modular-forms
If $E/\mathbf Q$ is an elliptic curve and $n$ is odd, then the $n$-torsion $E(\mathbf Q)[n]$ is cyclic; elementary proof?
number-theory
elliptic-curves
arithmetic-geometry
Purpose of cusps
group-theory
elliptic-curves
modular-forms
The Néron-Tate canonical height on elliptic curves
reference-request
algebraic-number-theory
elliptic-curves
solving $x^3-2y^3=1$ using cubic number field
number-theory
algebraic-number-theory
diophantine-equations
elliptic-curves
Turning an elliptic curve over C into a complex torus
special-functions
elliptic-curves
elliptic-functions
Proving that a list of perfect square numbers is complete
number-theory
proof-writing
elliptic-curves
square-numbers
Intuition and Stumbling blocks in proving the finiteness of WC group
number-theory
algebraic-geometry
algebraic-number-theory
analytic-number-theory
elliptic-curves
Reading the mind of Prof. John Coates (motive behind his statement)
galois-theory
elliptic-curves
number-theory
algebraic-geometry
algebraic-number-theory
An elliptic curve $x(x - 78126^2)(x - 4\times5^7) = y^2$ for $x_1^7+x_2^7+\dots +x_8^7= x_9^7$
diophantine-equations
elliptic-curves
magma-cas
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