Preliminary Thoughts On Ultracomputer Programming Style

Jacob T Schwartz

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G); REAL X; $ PARAMETER REAL Y. Z; $ SCRATCH QUANTITIES SIZE J (INDEX_SIZE); $ AUXILIARY INDEX SIZE ISODD (1); $ NONZERO IF ODD PROCESSOR ISODD F = LOWBrr ID; Y = X' IF (Brr(l) G) & ISODD TEIEN Y = LEFT X; ELSEIF BIT (1) G THEN Y = RIGHT X; ENDS IF; DO J = 2 TO NPROC; Z = SHUF Y; Y = Z; IF (BIT(J) G) & ISODD THEN Y = LEFTZ; ELSEIF (BIT(J) G) THEN Y = RIGHT Z; ENDS IF; END DO; DO J = NPROC + 1 TO 2*NPROC - 1; Z = ISHUF Y; Y = Z; IF (BIT(J) G) & ISODD THEN Y = LEFT Z; ELSEIF (BIT(J) G) THEN Y = R...IGHT Z; ENDS IF; END DO; RETURN Y; END FUNC PERM; Page 6 2. 4. Bitonlc murging and sorting The following codes represent the bitonic murging and sorting operations, as described in [Schw, 79]. Note that MURGE has a structure closely related to that of PERM; cf. (c) above.
FUNC MURGE (X); $ PERFORMS BITONIC MURGING; $ X[n] IS ASSUMED TO RISE TILL $ n = NPROC/2 - 1, THEN FALL REALX; $ PARAMETER REAL Y, Z; $ SCRATCH QUANTITIES SIZE J (INDEXL. SIZE); $ AUXHJARY INDEX SIZE ISODD(l); $ NONZERO IF ODD PROCESSOR ISODD = LOWBIT ID; Y = X' DO J = 1 TO LOGNPROC; Z = SHUF Y; Y = Z; IF ISODD & Z RIGHT Z TEEN Y = RIGHT Z; ENDS IF; END DO; RETURN Y; END FUNC MURGE; Bitonic sorting is a somewhat more complex operation.

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