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DataMuseum.dkPresents historical artifacts from the history of: CP/M |
This is an automatic "excavation" of a thematic subset of
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Length: 5248 (0x1480)
Names: »DOMINO.IWS«
└─⟦87e51841f⟧ Bits:30002669 I-APL - PICCOLINIENs programklub Marts 88
└─ ⟦this⟧ »DOMINO.IWS«
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0x0b60…0b80 01 00 31 00 00 00 e0 83 50 81 00 00 00 00 02 00 49 44 00 00 2d 00 28 00 80 82 bc 00 d0 81 29 00 ┆ 1 P ID - ( ) ┆
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0x0cc0…0ce0 00 00 02 00 42 53 00 00 00 00 d8 81 00 00 d0 81 00 00 00 00 98 83 30 83 00 00 00 00 06 00 44 53 ┆ BS 0 DS┆
0x0ce0…0d00 52 4f 57 41 00 00 0c 00 60 83 00 00 00 00 02 00 4c 41 00 00 d0 81 78 83 d0 81 5b 00 d8 81 3b 00 ┆ROWA ` LA x Æ ; ┆
0x0d00…0d20 5d 00 a2 00 d8 81 70 83 d0 81 00 00 00 00 d8 81 00 00 d0 81 00 00 00 00 d8 81 48 83 78 83 40 83 ┆Å p H x @ ┆
0x0d20…0d40 b0 82 70 83 58 83 6e 00 00 00 01 00 01 00 6e 00 00 00 01 00 01 00 98 81 01 00 31 81 00 00 50 83 ┆ p X n n 1 P ┆
0x0d40…0d60 a0 83 00 00 00 00 06 00 42 53 53 54 45 50 88 83 b0 83 80 83 00 00 d8 81 b0 83 28 00 d8 81 2b 00 ┆ BSSTEP ( + ┆
0x0d60…0d80 20 83 29 00 50 83 d0 81 00 00 00 00 d8 81 00 00 d0 81 00 00 70 83 38 81 d8 84 00 00 00 00 06 00 ┆ ) P p 8 ┆
0x0d80…0da0 44 4f 4d 49 4e 4f 00 00 d8 81 b0 83 d0 81 00 00 d8 81 3d 00 2d 00 2f 00 ac 00 bc 00 d0 81 98 82 ┆DOMINO = - / ┆
0x0da0…0dc0 01 00 31 00 90 83 50 83 28 83 f8 82 c8 83 00 00 00 00 d8 81 00 00 d0 81 00 00 00 00 c0 84 b2 00 ┆ 1 P ( ┆
0x0dc0…0de0 2d 00 2f 00 ac 00 bc 00 d0 81 00 00 28 00 b3 00 d0 81 29 00 b4 00 2e 00 3d 00 b3 00 d0 81 80 81 ┆- / ( ) . = ┆
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0x0e00…0e20 d8 81 2d 00 30 86 b6 00 d8 81 c0 81 d0 81 6e 00 02 00 01 00 02 00 e0 86 01 00 32 00 88 86 e8 81 ┆ - 0 n 2 ┆
0x0e20…0e40 58 84 63 00 01 01 03 00 03 00 51 4c 58 20 00 00 11 00 90 81 00 00 00 00 03 00 51 4c 58 00 00 00 ┆X c QLX QLX ┆
0x0e40…0e60 28 00 2b 00 2f 00 d0 81 b6 00 d0 81 29 00 2a 00 a0 84 00 00 d0 81 b0 00 28 00 b8 84 3d 00 60 81 ┆( + / ) * ( = ` ┆
0x0e60…0e80 29 00 2b 00 60 81 a2 00 b8 81 d0 81 98 84 b8 81 30 84 00 00 48 81 b4 00 2e 00 b6 00 28 00 48 81 ┆) + ` 0 H . ( H ┆
0x0e80…0ea0 a2 00 38 81 d0 81 29 00 2b 00 2e 00 b6 00 d8 81 38 84 01 00 30 00 6e 00 06 00 01 00 40 50 00 00 ┆ 8 ) + . 8 0 n @P ┆
0x0ea0…0ec0 00 00 e8 86 38 81 f8 85 6e 00 00 01 02 00 02 00 02 00 00 82 80 82 68 84 6e 00 00 00 01 00 01 00 ┆ 8 n h n ┆
0x0ec0…0ee0 58 86 03 00 30 20 31 00 00 00 00 00 d8 81 00 00 d0 81 00 00 63 00 01 01 39 00 39 00 66 72 6f 6d ┆X 0 1 c 9 9 from┆
0x0ee0…0f00 20 41 50 4c 20 51 75 6f 74 65 20 51 75 61 64 20 56 6f 6c 75 6d 65 20 31 37 2c 20 4e 75 6d 62 65 ┆ APL Quote Quad Volume 17, Numbe┆
0x0f00…0f20 72 20 33 2c 20 4d 61 72 63 68 20 31 39 38 37 2c 20 70 32 36 2e 20 00 00 20 81 00 00 58 87 00 00 ┆r 3, March 1987, p26. X ┆
0x0f20…0f40 60 82 5b 00 3b 00 d0 84 5d 00 2c 00 28 00 d8 81 2b 00 48 86 29 00 20 82 d0 83 a1 00 60 82 a2 00 ┆` Æ ; Å , ( + H ) ` ┆
0x0f40…0f60 d8 81 78 82 d0 81 00 00 00 00 d8 81 00 00 d0 81 00 00 60 82 00 00 63 00 01 01 3a 00 3a 00 54 68 ┆ x ` c : : Th┆
0x0f60…0f80 65 20 66 75 6e 63 74 69 6f 6e 73 20 64 65 6d 6f 6e 73 74 72 61 74 65 20 74 68 65 20 63 6f 6e 76 ┆e functions demonstrate the conv┆
0x0f80…0fa0 65 6e 69 65 6e 63 65 20 61 6e 64 20 70 6f 77 65 72 20 6f 66 20 74 68 65 00 00 08 84 50 86 01 00 ┆enience and power of the P ┆
0x0fa0…0fc0 31 00 58 82 01 00 31 00 6e 00 02 01 02 00 02 00 01 00 ff ff 70 81 98 83 d8 85 b8 87 01 00 31 00 ┆1 X 1 n p 1 ┆
0x0fc0…0fe0 6e 00 00 00 01 00 01 00 6e 00 00 00 01 00 01 00 63 00 01 00 01 00 20 20 6e 00 00 00 01 00 01 00 ┆n n c n ┆
0x0fe0…1000 90 87 04 00 31 20 b8 31 00 00 00 00 d8 81 00 00 d0 81 00 00 00 00 28 00 f8 83 b6 00 ac 00 bc 00 ┆ 1 1 ( ┆
0x1000…1020 d0 81 29 00 a4 00 50 84 50 83 b8 83 20 82 d0 81 2c 00 80 82 10 88 a4 00 bc 00 d0 81 63 00 01 02 ┆ ) P P , c ┆
0x1020…1040 76 02 0a 00 3f 00 20 51 4c 58 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 ┆v ? QLX ┆
0x1040…1060 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 ┆ ┆
0x1060…1080 20 20 20 20 20 20 27 64 69 72 65 63 74 20 64 65 66 69 6e 69 74 69 6f 6e 20 6d 6f 64 65 6c 20 6f ┆ 'direct definition model o┆
0x1080…10a0 66 20 74 68 65 20 61 70 6c 20 6d 61 74 72 69 78 20 69 6e 76 65 72 73 65 20 70 72 69 6d 69 74 69 ┆f the apl matrix inverse primiti┆
0x10a0…10c0 76 65 2e 27 20 27 66 72 6f 6d 20 61 70 6c 20 71 75 6f 74 65 2d 71 75 61 64 20 76 6f 6c 75 6d 65 ┆ve.' 'from apl quote-quad volume┆
0x10c0…10e0 20 31 37 2c 20 6e 75 6d 62 65 72 20 33 2c 20 6d 61 72 63 68 20 31 39 38 37 2c 20 70 32 36 2e 27 ┆ 17, number 3, march 1987, p26.'┆
0x10e0…1100 20 20 20 20 27 20 27 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 ┆ ' ' ┆
0x1100…1120 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 ┆ ┆
0x1120…1140 20 20 20 27 74 68 65 20 66 75 6e 63 74 69 6f 6e 73 20 64 65 6d 6f 6e 73 74 72 61 74 65 20 74 68 ┆ 'the functions demonstrate th┆
0x1140…1160 65 20 63 6f 6e 76 65 6e 69 65 6e 63 65 20 61 6e 64 20 70 6f 77 65 72 20 6f 66 20 74 68 65 27 20 ┆e convenience and power of the' ┆
0x1160…1180 20 20 27 64 69 72 65 63 74 20 64 65 66 69 6e 69 74 69 6f 6e 20 66 6f 72 6d 20 69 6e 20 70 72 6f ┆ 'direct definition form in pro┆
0x1180…11a0 74 6f 74 79 70 69 6e 67 20 63 6f 6d 70 6c 65 78 20 61 6c 67 6f 72 69 74 68 6d 73 2e 27 20 20 20 ┆totyping complex algorithms.' ┆
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0x1360…1380 69 74 69 6f 6e 20 66 6f 72 6d 20 69 6e 20 70 72 6f 74 6f 74 79 70 69 6e 67 20 63 6f 6d 70 6c 65 ┆ition form in prototyping comple┆
0x1380…13a0 78 20 61 6c 67 6f 72 69 74 68 6d 73 2e 20 00 00 10 87 00 00 b8 85 00 00 40 84 6e 00 02 01 05 00 ┆x algorithms. @ n ┆
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