ASPL Guide to Operations v 1.00
© 2024 by SetSphere.COM

8. 9

   g&& gets the binned subgroups and elements intersection

 

g&& a1 a2 [a3 .. aN]       where a1 a2 [a3 .. aN] are set variables

g&&`mtm~ a1 a2 [a3 .. aN]

g&&/mtm~ a1 a2 [a3 .. aN]

g&&

When specified by itself then the operation is performed on the object on top of the stack and the one that is one below it, then the result is pushed on the augmented stack

asetop  asetoid  2*  notcommu        ins:H_H_AH  ous:H_H_AH

●  Operator g&& gets the binned subgroups and elements intersection

Use the g&& operator to get the groups intersection between binned set variables. The binned set variables are also called augmented set variables and are saved in the augmented symbol table. You can display the binned variables using the av command, and the binned answer stack using the command ens.

 

Example 8.9.1

g&& EXAMPLE

The following example shows how to get the intersection between binned set variables in the sample workspace WS1.

 

Operation 8.9.1

g&& OPERATION

# aspl WS1
    (start ASPL loading the sample workspace WS1 )

①  aspl> av
    (print the augmented symbol table)

②  aspl> g&& aa1 aa2
    (show the elements intersection between two binned variables aa1 and aa2 )

③  aspl> g&&`mtm= aa1 aa2
    (show the elements intersection between two binned variables aa1 and aa2 such that the mtimes are equal)

④  aspl> g&&`mtm~ aa1 aa2
    (show the elements intersection between two binned variables aa1 and aa2 such that the mtimes are unequal)

 

● Tickable Predicates for g&&

This g&& is tickable with predicates that are shown in the following table:

       a yellow note

 -T- Tab. 8.9.1   [Tickable Predicates for g&&][Tickable Predicates for g&&]

g&&`_	gets the binned subgroups and elements intersection for the plularity of matching relations
g&&`c=	gets the binned subgroups and elements intersection for the plularity of matching relations such that they have the same checksum
g&&`c~	gets the binned subgroups and elements intersection for the plularity of matching relations such that they have different checksums
g&&`c~~	gets the binned subgroups and elements intersection for the plularity of matching relations such that they have all over different checksums
g&&`h=	gets the binned subgroups and elements intersection for the plularity of matching relations such that they have the same entropy
g&&`h~	gets the binned subgroups and elements intersection for the plularity of matching relations such that they have different entropies
g&&`h~~	gets the binned subgroups and elements intersection for the plularity of matching relations such that they have all over different entropies
g&&`mtm=	gets the binned subgroups and elements intersection for the plularity of matching relations such that they have the same make time
g&&`mtm~	gets the binned subgroups and elements intersection for the plularity of matching relations such that they have different make times
g&&`mtm~~	gets the binned subgroups and elements intersection for the plularity of matching relations such that they have all over different make times
g&&`ks=	gets the binned subgroups and elements intersection for the plularity of matching relations such that they have the same ksum
g&&`ks~	gets the binned subgroups and elements intersection for the plularity of matching relations such that they have different ksums
g&&`ks~~	gets the binned subgroups and elements intersection for the plularity of matching relations such that they have all over different ksums

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