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Perfect Shuffle Permutation
This was advised by Harold Stone (1971). Consider N objects each characterized by n bit number say Xn-1, Xn-2, X0 (N is chosen such that N = 2n.) The ideal shuffle of these N objects is expressed as
X n-1, X n-2, X0 = X n-2, X 0 X n-1.
It means perfect shuffle is achieved by rotating the address by 1 bit left. E.g. shuffle of 8 objects is shown below as:-
3. Explain how you would pipeline the four following pairs of statements. (4×5 points) a) add $t0, $s0, $s1 beq $s1,$s2, 300 b) add $t2, $t0, $t1 sw $t3, 36($t2) c)
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