File:AnalyticTetrtionBase2figure0.jpg: Difference between revisions
imported>Dmitrii Kouznetsov ({{Image notes |Description= Analytic tetration <math>f=sex_2(x)</math> versus <math>x</math> |Author= Dmitrii Kouznetsov |Date= 2008 |Source= #include <math.h> #include <stdio.h> #include <stdlib.h> #define DB double #define DO(x,y) for(x=0;x<y;x++) #include <complex.h> #define z_type complex<double> #define Re(x) x.real() #define Im(x) x.imag() #define I z_type(0.,1.) #include "f4c.cin" void ado(FILE *O, int X, int Y) { fprintf(O,"%c!PS-Adobe-2.0 EPSF-2.0\n",'%'); fprintf(O,"%...) |
imported>Dmitrii Kouznetsov No edit summary |
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| Line 3: | Line 3: | ||
|Author= Dmitrii Kouznetsov | |Author= Dmitrii Kouznetsov | ||
|Date= 2008 | |Date= 2008 | ||
|Source= | |Source= Evaluation of super-exponential (tetration) source: | ||
#include <math.h> | #include <math.h> | ||
#include <stdio.h> | #include <stdio.h> | ||
| Line 51: | Line 51: | ||
|Copyright holder= Dmitrii Kouznetsov | |Copyright holder= Dmitrii Kouznetsov | ||
|Notes=Feel free to use the image, but attribute the source. You may modify it; in order to reproduce the figure, you neer also file f4c.cin which evaluates the contour integral and terurn superesponential (tetration) on the base 2. | |Notes=Feel free to use the image, but attribute the source. You may modify it; in order to reproduce the figure, you neer also file f4c.cin which evaluates the contour integral and terurn superesponential (tetration) on the base 2. | ||
Sorry about the size: the fig0.eps is only 3K... After to collect all the pics and formulas, I shall think about reduction of size. [[User:Dmitrii Kouznetsov|Dmitrii Kouznetsov]] 08:32, 20 May 2008 (CDT) | |||
|Other versions=}} | |Other versions=}} | ||
{{attribution}} | {{attribution}} | ||
Revision as of 07:32, 20 May 2008
for(n=-2;n<17;n++){ if(n!=0){ M(-2,n)L(3,n)}} fprintf(o,".05 W S\n");
M(-2.5,0)L(3.5,0) M(0,-2.4)L(0,16.6) fprintf(o,".12 W S\n");
fprintf(o,"/adobe-Roman findfont 4 scalefont setfont\n");
for(n=-2;n< 0;n++){ M(n-.3,-.3) fprintf(o,"(%2d)s\n",n);}
for(n= 1;n< 4;n++){ M(n-.1,-.3) fprintf(o,"(%1d)s\n",n);}
for(n=-2;n< 0;n++){ M(-.5,n-.1) fprintf(o,"(%2d)s\n",n);}
for(n= 1;n<17;n++){ M(-.5,n-.1) fprintf(o,"(%2d)s\n",n);}
fprintf(o,"/Times-Italic findfont 4 scalefont setfont\n");
M(-.3,16.5)fprintf(o,"(f)s\n");
M(3.4,-.3)fprintf(o,"(x)s\n");
for(n=0;n<101;n++) {x=-1.9+.05*n; z=x; c=F4(z); y=Re(c);
if(n==0)M(x,y)else L(x,y); }
fprintf(o,".3 W 1 0 0 RGB S\n"); fprintf(o,"showpage\n\%\%\%Trailer"); fclose(o); }
|Country first published in= Japan |Copyright holder= Dmitrii Kouznetsov |Notes=Feel free to use the image, but attribute the source. You may modify it; in order to reproduce the figure, you neer also file f4c.cin which evaluates the contour integral and terurn superesponential (tetration) on the base 2. Sorry about the size: the fig0.eps is only 3K... After to collect all the pics and formulas, I shall think about reduction of size. Dmitrii Kouznetsov 08:32, 20 May 2008 (CDT) |Other versions=}}
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