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The [IMP](IMP) logical operator converts the result of two comparative values and returns a bit result.
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## Syntax
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> result = firstValue [IMP](IMP) secondValue
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## Description
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* Returns a different result from [AND](AND), [OR](OR) or [XOR](XOR) - see truth table below.
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* Evaluates if firstValue ***imp**lies* secondValue.
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**If firstValue is true then secondValue must also be true.
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**So if firstValue is true, and secondValue false, then the condition is false, otherwise it is true (see table below).
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The results of the bitwise logical operations, where *A* and *B* are operands, and *T* and *F* indicate that a bit is set or not set:
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| A | B | | [NOT](NOT) B | A [AND](AND) B | A [OR](OR) B | A [XOR](XOR) B | A [EQV](EQV) B | A [IMP](IMP) B |
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| - | - | - | - | - | - | - | - | - |
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| T | T | | F | T | T | F | T | T |
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| T | F | | T | F | T | T | F | F |
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| F | T | | F | F | T | T | F | T |
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| F | F | | T | F | F | F | T | T |
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**[Relational Operations](Relational-Operations) return negative one (-1, all bits set) and zero (0, no bits set) for *true* and *false*, respectively.**
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This allows relational tests to be inverted and combined using the bitwise logical operations.
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## See Also
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* [Binary](Binary)
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* [Boolean](Boolean)
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