The name originates from the Basic Input/Output System used in the [[ CP /M]] operating system in 1975.<ref name="Kildall_1975_BDOS" /><ref name="Kil | An excerpt from the BDOS.PLM file header in the [[PL/M]] source code of CP /M 1.1 or 1.2 for [[Lawrence Livermore Laboratories]] (LLL)<ref name="Kildal ... 78 KB (11,790 words) - 03:56, 3 December 2018 터미널 ...sh, tcsh, bash 등)과 [[ CP /M]], [[도스]]의...

yes ,01000000, 64 40 @ @ @ @ ''$'\100' @ @ @ yes ,01000001, 65 41 A A A A ''$'\101' A A A yes ,01000010, 66 42 B B B B ''$'\102' B B B yes ,01000011, 67 43 C C C C ''$'\103' C C C yes ,01000100, 68 44 D D D D ''$'\104' D D D yes ,01000101, 69 45 E E E E ''$'\105' E E E yes ,01000110, 70 46 F F F F ''$'\106' F F F yes ,01000111, 71 47 G G G G ''$'\107' G G G yes ,01001000, 72 48 H H H H ''$'\110' H H H yes ,01001001, 73 49 I I I I ''$'\111' I I I yes ,01001010, 74 4A J J J J ''$'\112' J J J yes ,01001011,...

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M PL = M 0 - M Dry Given D V, I sp , and M PL : Find initial "wet" mass (M 0 ) Initial "guess" value for M p (=0) M Dry = M Fixed + TF • M p and M Fixed = a • P e , etc.

In some places, we also use H(M) to mean “the digest of M”, and DIGEST_LEN or HASH_LEN to refer to the length of that digest. Unless otherwise specified, H(M) is computed using SHA-1.

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Secondly, the crossproducts are reduced when Q>M to Q*M-M*(M+1)/2 , or when Q<=M to Q*(Q-1)/2 . Notice the savings are complementary. If Q is big then many divisions are saved, or if Q is small then the crossproducts reduce to a small number.