complement arithmetic造句

例句与造句

1. Two s complement arithmetic is to be used, simplifying subtraction.
2. This phenomenon does not occur in two's complement arithmetic.
3. Internal integer representation used one's complement arithmetic.
4. In other words, all 16-bit words are summed using one's complement arithmetic.
5. In other words, after appropriate padding, all 16-bit words are added using one's complement arithmetic.
6. It's difficult to find complement arithmetic in a sentence. 用complement arithmetic造句挺难的
7. Instructions and data are based on a 39-bit word length with binary representation in 2's complement arithmetic.
8. The y-axis displayed both plus and minus zero as different values, unnecessarily reflecting the fact that the LINC used ones'complement arithmetic.
9. The PDP-8 / e featured a processor with single-address fixed word length, parallel transfer computer using 12-bit, two's complement arithmetic.
10. The same " carry bit " is also generally used to indicate borrows in subtraction, though the bit's meaning is inverted due to the effects of two's complement arithmetic.
11. This also affected address comparisons : The leftmost bit of a word is also interpreted as a sign-bit in 2's complement arithmetic, indicating a negative number if bit 0 is on.
12. The first minicomputer, the PDP-8 introduced in 1965, uses two's complement arithmetic as do the 1969 Data General Nova, the 1970 PDP-11, and almost all subsequent minicomputers and microcomputers.
13. In two's complement arithmetic, attempts to divide the smallest signed integer by-1 are attended by similar problems, and are handled with the same range of solutions, from explicit error conditions to undefined behavior.
14. Furthermore, implementing serial number arithmetic using two's complement arithmetic implies serial numbers of a bit-length matching the machine's integer sizes; usually 16-bit, 32-bit and 64-bit.
15. A "'ones'complement system "'or "'ones'complement arithmetic "'is a system in which negative numbers are represented by the inverse of the binary representations of their corresponding positive numbers.
16. We can identify these with the integers by viewing the ultimately-zero sequences as nonnegative binary numerals ( bit 0 of the sequence being the low-order bit ) and the ultimately-one sequences as negative binary numerals ( think two's complement arithmetic with the all-ones sequence being  " 1 ).
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