1
NR>1{print int(1.618034^$1/sqrt5+.5)}

1
NR>1{print int(1.618034^$1/sqrt 5+.5)}

1
NR>1{print int(1.618034^$1/2.236068+.5)}

1
NR>1{print int(1.6180339887498948482^$1/2.2360679774997+.5)}

1
NR>1{print int(1.6180339887^$1/2.2360679774997+.5)}

1
NR>1{print int(1.618033989^$1/2.236067977+.5)}

1
NR>1{print int(1.61803399^$1/2.23606798+.5)}

1
NR>1{print int(1.6180339^$1/2.2360679+.5)}

1
NR>1{print int(1.6180339^$1/2.2360679+.5)}

1
NR>1{print int(1.6180339^$1/2.236068+.5)}

1
NR>1{print int(1.618034^$1/2.236068+.5)}

1
NR>1{print int(1.618^$1/2.236068+.5)}

1
068NR>1{print int(1.618^$1/2.236068+.5)}

1
NR>1{print int(1.618^$1/2.236+.5)}

1
NR>1{y=2.236;print int(1.618^$1/y+.5)}

1
NR>1{y=2.23607;print int(((.5+y/2)^$1)/y+.5)}

1
NR>1{y=2.236;print int(((.5+y/2)^$1)/y+.5)}

1
NR>1{y=sqrt(5);print int(((.5+y/2)^$1)/y+.5)}

1
NR>1{print int(((.5+sqrt(5)/2)^$1)/sqrt(5)+.5)}

1
NR>1{print int((.5+sqrt(5)/2)^$1)/sqrt(5)+.5)}

1
NR>1{print int((.5+sqrt(5)/2}^$1)/sqrt(5)+.5)}

1
NR>1{x=sqrt(5);p=(1+x)/2;print(p^($1+1)-(1-p)^($1+1))/x}

1
NR>1{f[1]=t=1;while(++t<71)f[t]=f[t-1]+f[t-2];print f[$1]}

1
NR>1{f[1]=t=1;while(++t<71)f[t]=f[t-1]+f[t-2];$0=f[$1]}

1
NR>1{f[1]=t=1;while(++t<71)f[t]=f[t-1]+f[t-2];print f[$1]}

1
2
BEGIN{f[1]=t=1;while(++t<71)f[t]=f[t-1]+f[t-2]}
NR>1{print f[$1]}

1
2
BEGIN{f[1]=t=1;while(++t<71)f[t]=f[t-1]+f[t-2]}
NR>1{print f[$1]}

1
2
BEGIN{f[1]=t=1;while(++t<71)f[t]=f[t-1]+f[t-2]
NR>1{print f[$1]}

1
2
3
4
5
6
7
8
9
BEGIN { FS="] "; LAST_IP=""; LAST_TIME="" }
 
{
    if(LAST_TIME==$1) {
        if(LAST_IP!=$2) {
            LAST_IP=$2;
            print "(" substr($2,2) ") (" substr($1,2) ")";
            print "\t" $4;
        }
 ...

1
NR==1{next}$0=((1+sqrt(5))^$1-(1-sqrt(5))^$1)/(2^$1*sqrt(5))