| R. Freivalds. Fast probabilistic Algorithms. Springer Verlag Lecture Notes in CS No.74, Mathematical Foundations of CS, pp. 57-69, 1979. |
....are simple, and each test makes only a constant number of calls to the program itself. Finally, we give a new self tester for matrix multiplication. It is already known that matrix multiplication can be tested with a constant number of calls to the program using a result checker due to Freivalds [Fre79], and a boostrap self tester for this p roblem is given in In all of our examples there are at least O(n) generators, where n is the degree of the polynomial where the input is a polynomial, or the size of the vector or the square matrix when the inputs are 1 vectors or matrices respectively. ....
R. Freivalds. Fast probabilistic Algorithms. Springer Verlag Lecture Notes in CS No.74, Mathematical Foundations of CS, pp. 57-69, 1979.
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