drygdryg/calc
1
0
Fork 0
mirror of https://github.com/lcn2/calc.git synced 2025-08-19 01:13:27 +03:00
Code Issues Packages Projects Releases Wiki Activity

convert ASCII TABs to ASCII SPACEs

Browse Source 
Converted all ASCII tabs to ASCII spaces using a 8 character
tab stop, for all files, except for all Makefiles (plus rpm.mk).
The `git diff -w` reports no changes.
This commit is contained in:
Landon Curt Noll
2024-07-11 22:03:52 -07:00
parent fe9cefe6ef
commit db77e29a23
631 changed files with 90607 additions and 90600 deletions
Download Patch File Download Diff File Expand all files Collapse all files

64
cal/factorial2.cal
View File

@@ -17,8 +17,8 @@
* received a copy with calc; if not, write to Free Software Foundation, Inc.
* 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA.
*
* Under source code control: 2013/08/11 01:31:28
* File existed as early as: 2013
* Under source code control: 2013/08/11 01:31:28
* File existed as early as: 2013
*/
@@ -56,7 +56,7 @@ define __CZ__factor_factorial(n,start){
if(start){
if(!isint(start) && start < 0 && start > n)
return newerror("__CZ__factor_factorial(n,start): value of "
"parameter 'start' out of range");
"parameter 'start' out of range");
if(start == n && isprime(n)){
prime_list = mat[1 , 2];
prime_list[0,0] = n;
@@ -64,7 +64,7 @@ define __CZ__factor_factorial(n,start){
}
else if(!isprime(start) && nextprime(start) >n)
return newerror("__CZ__factor_factorial(n,start): value of parameter "
"'start' out of range");
"'start' out of range");
else{
if(!isprime(start)) prime = nextprime(start);
else prime = start;
@@ -168,34 +168,34 @@ define __CZ__add_factored_factorials(matrix_2n,matrix_n){
timings
this comb comb-this rel. k/n
this comb comb-this rel. k/n
; benchmark_binomial(10,13)
n=2^13 k=2^10 0.064004 0.016001 + 0.76923076923076923077
n=2^13 k=2^11 0.064004 0.048003 + 0.84615384615384615385
n=2^13 k=2^12 0.068004 0.124008 - 0.92307692307692307692
n=2^13 k=2^10 0.064004 0.016001 + 0.76923076923076923077
n=2^13 k=2^11 0.064004 0.048003 + 0.84615384615384615385
n=2^13 k=2^12 0.068004 0.124008 - 0.92307692307692307692
; benchmark_binomial(10,15)
n=2^15 k=2^10 0.216014 0.024001 + 0.66666666666666666667
n=2^15 k=2^11 0.220014 0.064004 + 0.73333333333333333333
n=2^15 k=2^12 0.228014 0.212014 + 0.8
n=2^15 k=2^13 0.216013 0.664042 - 0.86666666666666666667
n=2^15 k=2^14 0.240015 1.868117 - 0.93333333333333333333
n=2^15 k=2^10 0.216014 0.024001 + 0.66666666666666666667
n=2^15 k=2^11 0.220014 0.064004 + 0.73333333333333333333
n=2^15 k=2^12 0.228014 0.212014 + 0.8
n=2^15 k=2^13 0.216013 0.664042 - 0.86666666666666666667
n=2^15 k=2^14 0.240015 1.868117 - 0.93333333333333333333
; benchmark_binomial(11,15)
n=2^15 k=2^11 0.216014 0.068004 + 0.73333333333333333333
n=2^15 k=2^12 0.236015 0.212013 + 0.8
n=2^15 k=2^13 0.216013 0.656041 - 0.86666666666666666667
n=2^15 k=2^14 0.244016 1.872117 - 0.93333333333333333333
n=2^15 k=2^11 0.216014 0.068004 + 0.73333333333333333333
n=2^15 k=2^12 0.236015 0.212013 + 0.8
n=2^15 k=2^13 0.216013 0.656041 - 0.86666666666666666667
n=2^15 k=2^14 0.244016 1.872117 - 0.93333333333333333333
; benchmark_binomial(11,18)
n=2^18 k=2^11 1.652103 0.100006 + 0.61111111111111111111
n=2^18 k=2^12 1.608101 0.336021 + 0.66666666666666666667
n=2^18 k=2^13 1.700106 1.140071 + 0.72222222222222222222
n=2^18 k=2^14 1.756109 3.924245 - 0.77777777777777777778
n=2^18 k=2^15 2.036127 13.156822 - 0.83333333333333333333
n=2^18 k=2^16 2.172135 41.974624 - 0.88888888888888888889
n=2^18 k=2^17 2.528158 121.523594 - 0.94444444444444444444
n=2^18 k=2^11 1.652103 0.100006 + 0.61111111111111111111
n=2^18 k=2^12 1.608101 0.336021 + 0.66666666666666666667
n=2^18 k=2^13 1.700106 1.140071 + 0.72222222222222222222
n=2^18 k=2^14 1.756109 3.924245 - 0.77777777777777777778
n=2^18 k=2^15 2.036127 13.156822 - 0.83333333333333333333
n=2^18 k=2^16 2.172135 41.974624 - 0.88888888888888888889
n=2^18 k=2^17 2.528158 121.523594 - 0.94444444444444444444
; benchmark_binomial(15,25)
n=2^25 k=2^15 303.790985 38.266392 + 0.6
n=2^25 k=2^15 303.790985 38.266392 + 0.6
; benchmark_binomial(17,25)
n=2^25 k=2^17 319.127944 529.025062 - 0.68
n=2^25 k=2^17 319.127944 529.025062 - 0.68
*/
define benchmark_binomial(s,limit){
@@ -207,7 +207,7 @@ define benchmark_binomial(s,limit){
T1 = end-start;
start=usertime();B=comb(N,K);end=usertime();
T2 = end-start;
print "n=2^"limit,"k=2^"k," ",T1," ",T2,T1<T2?"-":"+"," "k/limit;
print "n=2^"limit,"k=2^"k," ",T1," ",T2,T1<T2?"-":"+"," "k/limit;
if(A!=B){
print "false";
break;
@@ -225,11 +225,11 @@ define __CZ__multiply_factored_factorial(matrix,stop){
if(!ismat(matrix))
return newerror("__CZ__multiply_factored_factorial(matrix): "
"argument matrix not a matrix ");
"argument matrix not a matrix ");
if(!matrix[0,0])
return
newerror("__CZ__multiply_factored_factorial(matrix): "
"matrix[0,0] is null/0");
"matrix[0,0] is null/0");
if(!isnull(stop))
pix = stop;
@@ -328,7 +328,7 @@ define binomial(n,k){
do {
prime_list[K ,0] = prime;
diff = __CZ__prime_divisors(n,prime)-
( __CZ__prime_divisors(n-k,prime)+__CZ__prime_divisors(k,prime));
( __CZ__prime_divisors(n-k,prime)+__CZ__prime_divisors(k,prime));
if(diff != 0)
prime_list[K++,1] = diff;
prime = nextprime(prime);
@@ -376,7 +376,7 @@ define bigcatalan(n){
/*
df(-111) = -1/3472059605858239446587523014902616804783337112829102414124928
7753332469144201839599609375
7753332469144201839599609375
df(-3+1i) = 0.12532538977287649201-0.0502372106177184607i
df(2n + 1) = (2*n)!/(n!*2^n)
@@ -427,7 +427,7 @@ define doublefactorial(n){
*/
eps=epsilon(epsilon()*1e-2);
ret = 2^(n/2-1/4 * cos(pi()* n)+1/4) * pi()^(1/4 *
cos(pi()* n)-1/4)* gamma(n/2+1);
cos(pi()* n)-1/4)* gamma(n/2+1);
epsilon(eps);
return ret;
}