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Figure 111: Unpacked BCD digits The value 31H is a valid BCD value, because the low nybble contains 1 BCD is a 4-bit numbering system, and the high nybble (which in the case of 31H contains a 3) is ignored In fact, all of the ASCII digits from '0' through '9' may be considered legal BCD values, because in each case the characters' low 4 bits contain a valid BCD value he 3 stored in the high four bits of each digit is ignored So, if there were a way to perform BCD addition on the 86-family CPUs, adding '1' and '1' would indeed give us '2' because '1' and '2' can be manipulated as legal BCD values AAA (and several other instructions I don't have room to discuss here) gives us that ability to perform BCD math The actual technique may seem a little odd, but it does work AAA is in fact a sort of a fudge factor, in that you execute AAA after performing an addition using the normal addition instruction ADD AAA takes the results of the ADD instruction and forces them to come out right in terms of BCD math AAA basically does these two things: It forces the value in the low 4 bits of AL (which could be any value from 0 to F) to a value between 0 and 9 if they were greater than 9 This is done by adding 6 to AL and then forcing the high nybble of AL to 0 Obviously, if the low nybble of AL contains a valid BCD digit, the digit in the low nybble is left alone If the value in AL had to be adjusted, it indicates that there was a carry in the addition, and thus AH is incremented Also, the Carry flag CF is set to 1, as is the Auxiliary carry flag AF Again, if the low nybble of AL contained a valid BCD digit when AAA was executed, AH is not incremented, and the two Carry flags are cleared (forced to 0) rather than set AAA thus facilitates base 10 (decimal) addition on the low nybble of AL After AL is adjusted by AAA, the low nybble contains a valid BCD digit and the high nybble is 0 (But note well that this will be true only if the addition that preceded AAA was executed on two valid BCD operands! 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