Preliminary Thoughts On Ultracomputer Programming Style
Preliminary Thoughts On Ultracomputer Programming Style
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In our eReader you can find the full English version of the book. Read Preliminary Thoughts On Ultracomputer Programming Style Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book Preliminary Thoughts On Ultracomputer Programming Style
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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.
What to read after Preliminary Thoughts On Ultracomputer Programming Style?
You can find similar books in the "Read Also" column, or choose other free books by Jacob T Schwartz to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
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.
What to read after Preliminary Thoughts On Ultracomputer Programming Style?
You can find similar books in the "Read Also" column, or choose other free books by Jacob T Schwartz to read onlineMoreLess
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