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Table 1 Execution times for random number generators

in Generating Gaussian pseudo-random deviates
by Peter Kabal
"... In PAGE 19: ...ig. 9 C-language code for the piecewise linear approximation method. Experiments were run on a 600 MHz PC to measure the execution times. The average execution times for generating one random deviate are shown in Table1 . The first row is for the uniform random number generator rand1 (multiplicative congruential, with shuffle) from [2].... ..."
Cited by 1

TABLE V. Results of the Second Trial Tests

in Combined Random Numbeir
by Richard E. Nance

TABLE 1 ANNUAL APPRECIATION RATES

in MODELING HOME EQUITY CONVERSION MORTGAGES
by Theresa R. Diventi, Thomas, N. Herzog

Table 1: Types of Pseudo-Random Number Generators in PRNGlib irng Generator typ

in unknown title
by unknown authors
"... In PAGE 8: ...ower triangle and to 1 on the diagonal (see Section 3.3.3). For the LF and GSR generators, the initialized mantissa l should be close to l, the mantissa of double precision oating point numbers. The generator types are numbered by the parameter irng (see Table1 ). All informa- tion about the actual status and parameter settings is stored in the integer and real work arrays iw(1:liw) and rw(1:lrw) (see Tables 2 and 3).... In PAGE 16: ... Currently PRNGlib provides the interface to the four random number generator types LFA, LFS, GSR, and MLC (cf. Table1 ). For future extension of PRNGlib by a generator typ the six routines INItyp, UNItyp, SKPtyp, PERtyp, CHKtyp, INFtyp must be provided (Package 5).... In PAGE 50: ...A Error messages Table1 1: Returned error values in PRNGlib value description subroutines 0 no error -1 error in distribution RANDIS, : : : 1 wrong number of processors npe PARBLK 2 wrong n or lstart PARBLK 10 open error RANIN, RANOUT 20 integer read/write error RANIN, RANOUT 30 double precision read/write error RANIN, RANOUT 100 idis is out of choices RANDIS 200 irng is out of choices RANCHK, : : : 300 lvec is out of choices RANUNI 1001 liw 10 RANCHK, CHKLF 1002 lrw iw(4) = r 1003 l = iw(2) not multiple of 2. 1004 pointer iw(3) lt; 0 or iw(3) iw(4) = r 1005 s = iw(5) 0 or iw(5) gt; iw(4) = r 1006 r = iw(4) gt; 9689 3001 liw 10 + 2iw(4) RANCHK, CHKGSR 3002 lrw 6 3003 = l iw(2) not multiple of 4.... ..."

Table IV. Time to generate and sum 109 random numbers Generator Time (s)

in Improved long-period generators based on linear recurrences modulo 2
by François Panneton, et al. 2006
Cited by 14

Table IV. Time to generate and sum 109 random numbers Generator Time (s)

in Improved long-period generators based on linear recurrences modulo 2
by Francois Panneton, Université De Montréal 2006
Cited by 14

Table 2: Summary of GP performance for all random number generators tested from 500 runs

in An Analysis of Random Number Generators for a Hardware Implementation of Genetic Programming using FPGAs and Handel-C
by Using Fpgas, Peter Martin, Wivenhoe Park, Co Sq Uk
"... In PAGE 9: ...arized in Table 1. This shows the total results for each test and ranks them. Table 1: Summary results of running the Diehard tests on the RNGS. RNG Rank Score Mother 1 20 True 2 22 32LFSR 3 162 EQG 4 288 32CA 5 640 1DCA 6 676 LFSR 7 756 The number of correct programs that were produced by each random number generator was recorded and is shown in Table2 . The results are ranked according to the number of correct programs produced.... ..."

Table 2: Summary of GP performance for all random number generators tested from 500 runs

in An Analysis of Random Number Generators for a Hardware Implementation of Genetic Programming using FPGAs and Handel-C
by Peter Martin
"... In PAGE 9: ...arized in Table 1. This shows the total results for each test and ranks them. Table 1: Summary results of running the Diehard tests on the RNGS. RNG Rank Score Mother 1 20 True 2 22 32LFSR 3 162 EQG 4 288 32CA 5 640 1DCA 6 676 LFSR 7 756 The number of correct programs that were produced by each random number generator was recorded and is shown in Table2 . The results are ranked according to the number of correct programs produced.... ..."

Table 2: Summary of GP performance for all random number generators tested from 500 runs

in University of Essex,
by Using Fpgas, Peter Martin, Wivenhoe Park, Co Sq Uk 2002
"... In PAGE 9: ...arized in Table 1. This shows the total results for each test and ranks them. Table 1: Summary results of running the Diehard tests on the RNGS. RNG Rank Score Mother 1 20 True 2 22 32LFSR 3 162 EQG 4 288 32CA 5 640 1DCA 6 676 LFSR 7 756 The number of correct programs that were produced by each random number generator was recorded and is shown in Table2 . The results are ranked according to the number of correct programs produced.... ..."

Table A-2. Uniform Random Number Generator Timings Number Computer Time (s)

in TABLE OF CONTENTS
by Richard Saucier
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