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Boolean Exclusive OR (XOR)
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This subchapter looks at Boolean exclusive OR (XOR).
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This subchapter looks at Boolean exclusive OR (XOR).
free computer programming text book projecttable of contents
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This subchapter is a stub section. It will be filled in with instructional material later. For now it serves the purpose of a place holder for the order of instruction.
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This subchapter looks at Boolean exclsuive OR (XOR).
XOR (or exclusive or) is similar to the normal English meaning of the word or a choice between two items, but not both or none. XOR is less commonly written EOR. The symbol for the XOR operation is .
The truth table for XOR (exclusive OR) is as follows:
A | B | result |
---|---|---|
0 | 0 | 0 |
1 | 0 | 1 |
0 | 1 | 1 |
1 | 1 | 0 |
The XOR gate in logic circuits looks like:
XOR is not considered to be a basic Boolean operation, but is widely used in logic expressions. XOR is the same as ( (A) · (¬B) ) + ( (¬A) · (B ) ), extra parenthesis added for clarity.
Logical instructions typically work on a bit by bit basis, although some processors use the entire contents of the operands as whole flags (zero or not zero input, zero or negative one output). Typical logical operations include logical negation or logical complement (NOT), logical and (AND), logical inclusive or (OR or IOR), and logical exclusive or (XOR or EOR). Logical tests are a comparison of a value to a bit string (or operand treated as a bit string) of all zeros. Some processors have an instruction that sets or clears a bit or byte in registers or memory based on the processor condition codes.
See also Logical Instructions in Assembly Language
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Created: December 8, 2010
Last Updated: December 8, 2010
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