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functions in countincell.i - c

 
 
 
count2moment


              
 
   returns the normalized factorial moments  
   F_k= < N(N-1)..(N-k+1) >/< N(N-1)..(N-k+1) >_binomial  
   note that the first element corresponds to the void   
   EXAMPLE  
   uu=[];for(i=1;i<=1000;i++){xx=random(30);u=countincell1d(xx,L=1,nn=30,nl=25); grow,uu,[u];}  
   tt=count2moment(uu,er,k=4,error=1);  
   plb,tt(2:20,2:4)-1,marker=1,width=4;  
   plb,(tt+er/sqrt(1000))(2:20,2:4)-1,type=2  
   plb,(tt-er/sqrt(1000))(2:20,2:4)-1,type=3  
interpreted function, defined at ./countincell.i   line 119  
SEE ALSO:
 
 
 
countincell1d


             2D countincell1d(xx,L)  
 
 EXAMPLE  
   uu=[];for(i=1;i<=35;i++){xx=random(80);u=countincell1d(xx,L=1,nn=30,nl=50); grow,uu,[u];}  
   plb,uu(,::5,avg),indgen(0:29),(1./indgen(50))(::5),width=4  
interpreted function, defined at ./countincell.i   line 1  
 
 
 
countincell2d


             2D countincell2d(xx,L)  
 
   EXAMPLE  
   uu=[];for(i=1;i<=15;i++){xx=random(8000,2);u=countincell2d(xx,L=1,nn=30,nl=50); grow,uu,[u];} pli,uu(,,avg)  
interpreted function, defined at ./countincell.i   line 25  
 
 
 
countincell3d


             3D countincell  
 
   EXAMPLE   uu=[];for(i=1;i<=15;i++){xx=random(8000,3);u=countincell3d(xx,L=1,nn=30,nl=50); grow,uu,[u];} pli,uu(,,avg)  
interpreted function, defined at ./countincell.i   line 48