IMP
a IMP b
Perform a logical implication on two expressions. IMP is equivalent to (NOT a) OR b.
Truth table
| a | b | a IMP b |
|---|---|---|
| 0 | 0 | 1 |
| 0 | 1 | 1 |
| 1 | 0 | 0 |
| 1 | 1 | 1 |
Example 1
print "Truth table"
print
print "0 IMP 0 = "; 0 IMP 0
print "0 IMP 1 = "; 0 IMP 1
print "1 IMP 0 = "; 1 IMP 0
print "1 IMP 1 = "; 1 IMP 1Example 2
a = 0b10011101
b = 0b11010011
print " "; bin(a)
print "IMP "; bin(b)
print "------------"
print " "; bin(a IMP b)
' output:
' 10011101
' IMP 11010011
' ------------
' 11110011Code samples using IMP
003 conditional branching.bas
004 loops.bas
100lines.bas
3d wire cube v1.bas
3d wire cube.bas
4tune.bas
7gables.bas
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BlackJack.bas
bolmo.bas
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checkers.bas
checkers.bas
chess.bas
chess.bas
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eliza.bas
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Language
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EQV
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XNOR
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