l=5, n=8, exp.3

-->l=5,p=5,n=8,show=2,[POP,tcw,tcabin,ratio,f1,f0]=ftcw(POP,l,p,n,show)

 f0  =
 
    1.8886067  
 f1  =
 
    3.1113933  
 ratio  =
 
    1.6474544  
 tcabin  =
 
    3.8978129  
 tcw  =
 
    7.7956257  
 POP  =
 
    1.    0.    1.    0.    0.    20.    400.    0.1451379  
    1.    0.    0.    1.    1.    19.    361.    0.1309869  
    0.    1.    0.    1.    0.    10.    100.    0.0362845  
    0.    0.    0.    0.    1.    1.     1.      0.0003628  
    1.    1.    1.    0.    1.    29.    841.    0.3051524  
    0.    0.    1.    0.    0.    4.     16.     0.0058055  
    1.    1.    0.    1.    0.    26.    676.    0.2452830  
    1.    0.    0.    1.    1.    19.    361.    0.1309869  
 
-->l=5,p=5,n=8,N=(round(tcw)*2)*3, MThreshold=tcw*2,show=2,[POP]=ga(POP,l,p,n,N,
MThreshold,show)

mutation point at= (5, 3)
mutation point at = (6, 2)

Number of Events n * N = 384

 POP  =
 
    35.848075  
    54.266389  
    65.205515  
    64.789282  
---------------- tcabin
    64.789282  
    64.581165  
    65.621748  
    66.558273  
---------------- tcw
    75.728408  
    82.453174  
    89.17794   
    89.17794   
    89.17794   
    89.17794   
    89.17794   
    89.17794   
    89.17794   
    86.16025   
    86.368366  
    86.368366  
    86.368366  
    86.368366  
    86.576483  
    86.576483  
    86.576483  
    86.576483  
    86.576483  
    86.576483  
    86.576483  
    86.368366  
    86.368366  
    86.576483  
    86.576483  
    81.373569 
++++++++++++++++++++++ 
    81.373569  
    81.373569  
    81.165453  
    81.165453  
    81.165453  
    81.165453  
    81.165453  
    81.165453  
    81.373569  
    81.165453  
    81.165453  
    81.165453  
    81.373569  
    81.373569

Figure 3.36: worst case convergence time tcw measured with l=5, n=8, exp-3
\includegraphics[width=4.5in]{fratall_l5n8_exp3.eps}



Gerd Doeben-Henisch 2012-03-31