ASPL 1> G = ggbitsubgS(gstart,1,gcount,1,dmin,2,dmax,4,scount,3,smin,2,smax,4,sfcount,2,sfmin,2,sfmax,4,fcount,2,fmin,2,fmax,4,mix,1)
get in G random bit group
ASPL 2> sleep 1
sleep 1 second
ASPL 3> ?5,1 G
interrogate G in an iterative loop five times with a delay of 1 second,
hence turning G into a differential group variable
you can display it with the command: @ G
ASPL 4> playop gD, G
playop on the pure symmetric difference of the differential group variable G
ASPL 5> intermittentarc
check what intermittentarc is being set to
ASPL 6> intermittentarc 1
set intermittentarc to 1
ASPL 7> playop gD, G
playop on the pure symmetric difference of the differential group variable G
this will the set operation the intermittent changes between the instances in G
ASPL 8> playop gD,`ks= G
playop on the pure symmetric difference of the differential group variable G
however show only where changes never occured (per ks being equal)
ASPL 9> playop gD,`ks~ G
playop on the pure symmetric difference of the differential group variable G
however show only where changes occured (per ks being different)
ASPL 10> playop dD,`ks~ G
playop on the subgroups pure symmetric difference of the differential group variable G
however show only where changes occured (per ks being different)
ASPL 11> playop dD,`ks= G
playop on the subgroups pure symmetric difference of the differential group variable G
however show only where changes never occured (per ks being equal)
ASPL 12> playop fD,`ks~ G
playop on the elements pure symmetric difference of the differential group variable G
however show only where changes occured (per ks being different)
ASPL 13> playop fD,`ks= G
playop on the elements pure symmetric difference of the differential group variable G
however show only where changes never occured (per ks being equal)
ASPL 14> playop gU, G
playop on the group union of the differential group variable G
ASPL 15> playop g&, G
playop on the group intersection of the differential group variable G
ASPL 16> playop f\, G
playop on the elements difference of the differential group variable G
here we labinate the operation with the comma operator
ASPL 17> playop f\ G
playop on the elements difference of the differential group variable G
ASPL 18> playop g\,`ks~ G
playop on the group difference of the differential group variable G
where changes never occured (the difference negate the ks~)
ASPL 19> playop fP,`ks= G
playop on the elements partition of the differential group variable G
ASPL 20> playop fP,`ks~ G
playop on the elements partition of the differential group variable G
where changes never occured