Question: Matrix Multiplication with Linear Algebra Suppose you have two lengthn binary integers a and b and n is a power of 3, and you would

Matrix Multiplication with Linear Algebra

Matrix Multiplication with Linear Algebra Suppose
Suppose you have two lengthn binary integers a and b and n is a power of 3, and you would like to multiply a and b quickly. Suppose, in O(n) time, you could create 5 lengthn/3 numbers p1, . . . ,p5 and 5 lengthn/3 numbers q1,.. .,q5, so that after computing p1 - q1,p2 - Q2, . . . ,p5 - q5 you could combine the results, in O(n) time, to compute a - b. What is the overall bigOh running time of your algorithm to multiply a and b

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