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#!perl -T -w

...
       1 < 2   -> 1
       2 < 2   -> 0
       3 < 2   -> 0

($kappa,$mu) = (0,2);
print "Is $kappa lesser than $mu ?:\n"; 
...
  $kappa < $mu -> boolean context
       0 < 2   ->  1
Where is my table?

($kappa,$mu) = (0,2);

...
       1 < 2    -> 1          -> $kappa: 1
       2 < 2    -> 0          -> $mu:    2
       3 < 2    -> 0          -> $mu:    2

while( $kappa < $mu  ){

$ret_value = $kappa

}

print qq{\n};

...
__END__
$kappa < $mu -> boolean -> value we ask perl to return
       0 < 15   -> 1          -> $kappa: 0

print qq{\n};

...
__END__
$kappa < $mu -> boolean -> value we ask perl to return
      16 < 15   -> 0          -> $mu:    15

# An approach to coding the proof for Distribution rule
...
$lhs:86  = $kappa:81 + $mu:16
$rhs:86  = $kappa:81 + $mu:16
Evaluation of relation succeeded

print qq{\nAn approach to the proof of the Distribution Rule for\n};
print qq{Summation and Union over the Natural Realm wrt MF(C):155 P.NJ
+W\n};
...
print "\$rhs:$rhs  = \$kappa:$kappa + \$mu:$mu\n";
print "Evaluation of relation ", $lhs == $rhs ? 'succeeded' : 'failed'
+; 
print qq{\n\n};

An approach to the proof of the Distribution Rule for
Summation and Union over the Natural Realm wrt MF(C):155 P.NJW
...
$lhs:43047346  = $kappa:43046721 + $mu:65536
$rhs:43047346  = $kappa:43046721 + $mu:65536
Evaluation of relation succeeded