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Post Closed as "Not suitable for this site" by LSpice, Daniele Tampieri, Timothy Chow, Felipe Voloch, Alexey Ustinov
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YCor
YCor
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deleted 4 characters in body; edited title
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kodlu
kodlu
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When I know the two points above theon an elliptic curve, and the two points satisfy the relationship: $Q=e \cdot P$, is it possible for me to solve for e

When I know the two points above theon an elliptic curve, and the two points satisfy the relationship: $Q=e \cdot P$, is it possible for me to solve for $e$.
The equation of the curve is: $y^2 = x^3 + ax + b \pmod p$, while $e$ is a $32$-bit integer.

When I know the two points above the elliptic curve, and the two points satisfy the relationship: $Q=e \cdot P$, is it possible for me to solve for e

When I know the two points above the elliptic curve, and the two points satisfy the relationship: $Q=e \cdot P$, is it possible for me to solve for $e$.
The equation of the curve is: $y^2 = x^3 + ax + b \pmod p$, while $e$ is a $32$-bit integer.

When I know the two points on an elliptic curve, and the two points satisfy the relationship: $Q=e \cdot P$, is it possible for me to solve for e

When I know the two points on an elliptic curve, and the two points satisfy the relationship: $Q=e \cdot P$, is it possible for me to solve for $e$.
The equation of the curve is: $y^2 = x^3 + ax + b \pmod p$, while $e$ is a $32$-bit integer.

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edit approved Jan 20 at 14:09
Marco Ripà
edit approved Jan 20 at 14:09
Marco Ripà
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When I know the two points above the elliptic curve, and the two points satisfy the relationship: Q=e*P$Q=e \cdot P$, is it possible for me to solve for e

When I know the two points above the elliptic curve, and the two points satisfy the relationship: Q=e*P$Q=e \cdot P$, is it possible for me to solve for e$e$.
The equation of the curve is: y^2 = x^3 + ax + b mod(p)$y^2 = x^3 + ax + b \pmod p$, while e$e$ is a 32$32$-bit integer.

When I know the two points above the elliptic curve, and the two points satisfy the relationship: Q=e*P, is it possible for me to solve for e

When I know the two points above the elliptic curve, and the two points satisfy the relationship: Q=e*P, is it possible for me to solve for e The equation of the curve is: y^2 = x^3 + ax + b mod(p) e is a 32-bit integer

When I know the two points above the elliptic curve, and the two points satisfy the relationship: $Q=e \cdot P$, is it possible for me to solve for e

When I know the two points above the elliptic curve, and the two points satisfy the relationship: $Q=e \cdot P$, is it possible for me to solve for $e$.
The equation of the curve is: $y^2 = x^3 + ax + b \pmod p$, while $e$ is a $32$-bit integer.

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user520875
user520875
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