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@ -36,13 +36,25 @@ The truth table of these gates is as follows:
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---/__..-' ---/__..-' ---|_____.' ---|_____.'
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OR NOR AND NAND
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___ ___ . .
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--\\ ''-. --\\ ''-. ---|'. ---|'.
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)) )--- )) )O-- | >--- | >O--
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--//__..-' --//__..-' ---|.' ---|.'
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--\\ ''-. --\\ ''-. ---|'. |'.
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)) )--- )) )O-- | >--- ---| >O--
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--//__..-' --//__..-' ---|.' |.'
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XOR XNOR ' BUFFER ' NOT
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alternatively:
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____ ____ ____ ____
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---|=> 1| ---| & | ---|= 1 | | 1 |
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| |--- | |--- | |--- ---| |o--
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---|____| ---|____| ---|____| |____|
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OR AND XOR NOT
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or even:
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___ ___ ___ ___
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--|OR |-- --|AND|-- --|XOR|-- --|NOT|--
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--|___| --|___| --|___| |___|
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```
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*Traditional symbols for logic gates.*
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*symbols often used for logic gates*
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Functions NAND and NOR are so called [functionally complete](functional_completeness.md) which means we can implement any other gate with only one of these gates. For example NOT(x) = NAND(x,x), AND(x,y) = NAND(NAND(x,y),NAND(x,y)), OR(x,y) = NAND(NAND(x,x),NAND(y,y)) etc. Similarly NOT(x) = NOR(x,x), OR(x,y) = NOR(NOR(x,y),NOR(x,y)) etc.
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