Consider the elliptic curve group based on the equation where a = 10, b = 3,...
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Consider the elliptic curve group based on the equation where a = 10, b = 3, and p = 11. y² = x³ + ax + b mod p This curve contains the point P = (0,5). The order of this elliptic curve group is the prime number 17, and therefore we can be sure that P is a primitive element. Another element in this group is Q = (0,6). The index of Q with respect to P is the least positive integer d such that Q =dP. What is d, the index of Q? Consider the elliptic curve group based on the equation where a = 10, b = 3, and p = 11. y² = x³ + ax + b mod p This curve contains the point P = (0,5). The order of this elliptic curve group is the prime number 17, and therefore we can be sure that P is a primitive element. Another element in this group is Q = (0,6). The index of Q with respect to P is the least positive integer d such that Q =dP. What is d, the index of Q?
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The question presented here deals with the concept of elliptic curves over finite fields specifically with the calculation of points on an elliptic cu... View the full answer
Related Book For
Intermediate Microeconomics and Its Application
ISBN: 978-0324599107
11th edition
Authors: walter nicholson, christopher snyder
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