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This is an automatic "excavation" of a thematic subset of
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Length: 4096 (0x1000) Names: »GRAF1.CSV«
└─⟦f974e4adc⟧ Bits:30003931/CCPM_Studie.imd Disketter indleveret af Steffen Jensen (Piccolo/Piccoline) └─⟦this⟧ »GRAF1.CSV«
0x0000…0020 (0,) 24 83 8e f7 d2 f7 55 10 36 0e 2f 31 2f 6d 61 72 6b 6c 69 6e 65 2e 43 73 76 20 0a 00 d3 26 01 01 ┆$ U 6 /1/markline.Csv & ┆ 0x0020…0040 20 8b 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 ┆ ┆ 0x0040…0060 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 ┆ ┆ 0x0060…0080 88 88 88 88 8c 00 14 00 d3 26 01 01 20 89 20 4d 41 52 4b 4c 49 4e 45 2e 43 53 56 20 2d 20 41 66 ┆ & MARKLINE.CSV - Af┆ 0x0080…00a0 73 7b 74 74 65 72 20 65 74 20 67 69 76 65 74 20 61 6e 74 61 6c 20 70 75 6e 6b 74 65 72 20 20 20 ┆sætter et givet antal punkter ┆ 0x00a0…00c0 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 89 00 1e 00 d3 26 01 01 20 89 20 20 20 20 20 20 ┆ & ┆ 0x00c0…00e0 20 20 20 20 20 20 20 20 20 20 6f 67 20 74 65 67 6e 65 72 20 65 6e 20 72 65 74 20 6c 69 6e 69 65 ┆ og tegner en ret linie┆ 0x00e0…0100 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 89 00 28 00 ┆ ( ┆ 0x0100…0120 d3 26 01 01 20 89 20 53 74 65 66 66 65 6e 20 42 65 72 69 6e 67 20 4a 65 6e 73 65 6e 20 20 20 20 ┆ & Steffen Bering Jensen ┆ 0x0120…0140 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 44 65 63 65 6d 62 65 ┆ Decembe┆ 0x0140…0160 72 20 31 39 38 37 20 20 89 00 32 00 d3 26 01 01 20 8d 88 88 88 88 88 88 88 88 88 88 88 88 88 88 ┆r 1987 2 & ┆ 0x0160…0180 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 ┆ ┆ 0x0180…01a0 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 88 8e 00 3c 00 d3 03 01 00 46 00 67 13 ┆ < F g ┆ 0x01a0…01c0 83 f1 03 01 5c 81 2d 2c 83 f1 03 01 61 81 2d 2c 82 f1 04 00 de a1 2d 2c 82 f5 04 00 15 a2 2d 00 ┆ Ø -, a -, -, - ┆ 0x01c0…01e0 01 00 50 00 d3 03 01 00 5a 00 d3 18 01 01 20 2b 2b 2b 2b 2b 2b 2b 20 42 45 53 4b 52 49 56 20 4b ┆ P Z +++++++ BESKRIV K┆ 0x01e0…0200 4f 4f 52 44 49 4e 41 54 53 59 53 54 45 4d 20 2b 2b 2b 2b 2b 2b 2b 2b 2b 64 00 d3 03 01 00 6e 00 ┆OORDINATSYSTEM +++++++++d n ┆ 0x0200…0220 d1 1f a9 80 08 d0 01 50 00 00 00 00 00 80 2b 00 1d 00 01 01 20 6d 69 6e 69 6d 75 6d 20 76 7b 72 ┆ P + minimum vær┆ 0x0220…0240 64 69 20 66 6f 72 20 68 65 6c 65 20 73 6b 7b 72 6d 65 6e 20 76 61 6e 64 72 65 74 00 78 00 d1 1e ┆di for hele skærmen vandret x ┆ 0x0240…0260 b2 80 08 d0 01 10 00 00 00 00 00 81 1d 00 01 01 20 6d 61 78 69 6d 75 6d 20 76 7b 72 64 69 20 66 ┆ maximum værdi f┆ 0x0260…0280 6f 72 20 68 65 6c 65 20 73 6b 7b 72 6d 65 6e 20 76 61 6e 64 72 65 74 00 82 00 d1 1e bb 80 08 d0 ┆or hele skærmen vandret ┆ 0x0280…02a0 01 50 00 00 00 00 00 81 2b 00 1d 00 01 01 20 6d 69 6e 69 6d 75 6d 20 76 7b 72 64 69 20 66 6f 72 ┆ P + minimum værdi for┆ 0x02a0…02c0 20 68 65 6c 65 20 73 6b 7b 72 6d 65 6e 20 6c 6f 64 72 65 74 8c 00 d1 1d c4 80 08 d0 01 30 00 00 ┆ hele skærmen lodret 0 ┆ 0x02c0…02e0 00 00 00 82 1d 00 01 01 20 6d 61 78 69 6d 75 6d 20 76 7b 72 64 69 20 66 6f 72 20 68 65 6c 65 20 ┆ maximum værdi for hele ┆ 0x02e0…0300 73 6b 7b 72 6d 65 6e 20 6c 6f 64 72 65 74 96 00 d1 1c cd 80 00 f0 1d 00 01 01 20 6d 69 6e 69 6d ┆skærmen lodret minim┆ 0x0300…0320 75 6d 20 76 7b 72 64 69 20 66 6f 72 20 6b 6f 6f 72 64 69 6e 61 74 73 79 73 74 65 6d 65 74 20 76 ┆um værdi for koordinatsystemet v┆ 0x0320…0340 61 6e 64 72 65 74 a0 00 d1 1c d6 80 81 f1 1d 00 01 01 20 6d 61 78 69 6d 75 6d 20 76 7b 72 64 69 ┆andret maximum værdi┆ 0x0340…0360 20 66 6f 72 20 6b 6f 6f 72 64 69 6e 61 74 73 79 73 74 65 6d 65 74 20 76 61 6e 64 72 65 74 aa 00 ┆ for koordinatsystemet vandret ┆ 0x0360…0380 d1 1c df 80 00 f0 1d 00 01 01 20 6d 69 6e 69 6d 75 6d 20 76 7b 72 64 69 20 66 6f 72 20 6b 6f 6f ┆ minimum værdi for koo┆ 0x0380…03a0 72 64 69 6e 61 74 73 79 73 74 65 6d 65 74 20 6c 6f 64 72 65 74 00 b4 00 d1 20 e8 80 08 d0 01 10 ┆rdinatsystemet lodret ┆ 0x03a0…03c0 00 00 00 00 00 82 1d 00 01 01 20 6d 61 78 69 6d 75 6d 20 76 7b 72 64 69 20 66 6f 72 20 6b 6f 6f ┆ maximum værdi for koo┆ 0x03c0…03e0 72 64 69 6e 61 74 73 79 73 74 65 6d 65 74 20 6c 6f 64 72 65 74 00 be 00 d1 17 fa 80 80 f1 1d 00 ┆rdinatsystemet lodret ┆ 0x03e0…0400 01 01 20 61 66 73 74 61 6e 64 20 6d 65 6c 6c 65 6d 20 65 6e 68 65 64 65 72 20 70 7d 20 78 2d 61 ┆ afstand mellem enheder på x-a┆ 0x0400…0420 (1,) 6b 73 65 00 c8 00 d1 17 0c 81 81 f1 1d 00 01 01 20 61 66 73 74 61 6e 64 20 6d 65 6c 6c 65 6d 20 ┆kse afstand mellem ┆ 0x0420…0440 65 6e 68 65 64 65 72 20 70 7d 20 79 2d 61 6b 73 65 00 d2 00 d1 1e 2a 81 00 e0 1d 00 01 01 20 74 ┆enheder på y-akse * t┆ 0x0440…0460 72 75 65 3d 68 61 6b 20 69 20 79 2d 61 6b 73 65 6e 20 20 20 20 20 66 61 6c 73 65 3d 69 6b 6b 65 ┆rue=hak i y-aksen false=ikke┆ 0x0460…0480 20 68 61 6b 20 69 20 79 2d 61 6b 73 65 6e dc 00 d1 21 21 81 08 d0 09 75 00 00 00 00 00 81 1d 00 ┆ hak i y-aksen !! 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& (* -r ┆ 0x0ae0…0b00 b4 07 7f 80 2d 2c 00 f0 2d 00 01 00 1a 04 b6 07 00 f0 2d 2c 00 f0 2d 00 01 00 24 04 b6 0a a3 80 ┆ -, - -, - $ ┆ 0x0b00…0b20 2b 00 2d 2c 95 80 81 f2 22 00 2d 00 01 00 2e 04 b7 09 81 f2 a3 80 21 00 2d 2c 00 f0 2d 00 01 00 ┆+ -, " - . ! -, - ┆ 0x0b20…0b40 38 04 b6 07 00 f0 2d 2c 95 80 2d 00 01 00 42 04 b6 07 00 f0 2d 2c 86 80 2d 00 01 00 4c 04 5d 04 ┆8 -, - B -, - L Å ┆ 0x0b40…0b60 40 28 01 00 56 04 b4 07 00 f0 2d 2c 7f 80 2d 00 01 00 60 04 b6 07 00 f0 2d 2c 86 80 2d 00 01 00 ┆@( V -, - ` -, - ┆ 0x0b60…0b80 6a 04 80 03 01 00 74 04 b7 07 a3 80 2d 2c 00 f0 2d 00 01 00 7e 04 b7 08 a3 80 2b 00 2d 2c 9d 80 ┆j t -, - ü + -, ┆ 0x0b80…0ba0 2d 00 01 00 88 04 b7 09 a3 80 2b 00 2d 2c 9d 80 2b 00 2d 00 01 00 92 04 b7 07 a3 80 2d 2c 00 f0 ┆- + -, + - -, ┆ 0x0ba0…0bc0 2d 00 01 00 9c 04 5f 0c e6 26 c2 28 4b 80 71 80 1d 00 78 80 3b 00 8d 80 5c 3d 01 00 a6 04 b4 07 ┆- _ & (K q x ; Ø= ┆ 0x0bc0…0be0 4b 80 2d 2c 9d 80 2d 00 01 00 b0 04 b7 0a 00 f0 2d 2c 81 f2 2b 00 9d 80 21 00 2d 00 01 00 ba 04 ┆K -, - -, + ! - ┆ 0x0be0…0c00 60 05 96 28 4b 80 01 00 c4 04 5f 0c e6 26 06 29 4b 80 7f 80 1d 00 86 80 3b 00 95 80 5c 3d 01 00 ┆` (K _ & )K ; Ø= ┆ 0x0c00…0c20 (3,) ce 04 b4 07 a3 80 2d 2c 4b 80 2d 00 01 00 d8 04 b7 0a 81 f2 2b 00 a3 80 21 00 2d 2c 00 f0 2d 00 ┆ -,K - + ! -, - ┆ 0x0c20…0c40 01 00 e2 04 60 05 da 28 4b 80 01 00 ec 04 d3 09 01 01 20 54 45 58 54 20 20 2d 2d 2d 2d 2d f6 04 ┆ ` (K TEXT ----- ┆ 0x0c40…0c60 5f 0c e6 26 9e 29 4b 80 00 f0 1d 00 81 f1 3b 00 80 f1 5c 3d 01 00 00 05 b4 0e 4b 80 80 f7 a3 80 ┆_ & )K ; Ø= K ┆ 0x0c60…0c80 21 00 23 00 2d 2c 81 f3 2b 00 9d 80 21 00 2d 00 01 00 0a 05 d1 07 de a1 4b 80 75 00 1e 00 01 00 ┆! # -, + ! - K u ┆ 0x0c80…0ca0 14 05 3e 18 de a1 81 f1 1f 01 04 c0 01 00 30 00 19 00 de a1 57 00 81 f1 2a 00 49 00 2d 71 d1 00 ┆ > 0 W * I -q ┆ 0x0ca0…0cc0 de a1 de a1 81 f2 de a1 57 00 1f 02 1e 00 01 00 1e 05 be 05 de a1 2d 00 01 00 28 05 60 05 30 29 ┆ W - ( ` 0)┆ 0x0cc0…0ce0 4b 80 01 00 32 05 5f 0c e6 26 e8 29 4b 80 00 f0 1d 00 82 f1 3b 00 81 f1 5c 3d 01 00 3c 05 b4 0e ┆K 2 _ & )K ; Ø= < ┆ 0x0ce0…0d00 81 f6 2b 00 a3 80 21 00 2d 2c 4b 80 80 f7 9d 80 21 00 23 00 2d 00 01 00 46 05 be 06 4b 80 75 00 ┆ + ! -,K ! # - F K u ┆ 0x0d00…0d20 2d 00 01 00 50 05 60 05 b6 29 4b 80 01 00 5a 05 a3 04 33 80 01 00 64 05 d3 03 01 00 6e 05 63 0b ┆- P ` )K Z 3 d n c ┆ 0x0d20…0d40 6e 2a 00 02 70 81 0d 80 00 00 11 80 00 00 2d 00 01 00 78 05 b4 0b 0d 80 a3 80 23 00 2d 2c 11 80 ┆n* p - x # -, ┆ 0x0d40…0d60 9d 80 23 00 2d 00 01 00 82 05 b7 0b 81 f2 a3 80 21 00 2d 2c 81 f2 9d 80 21 00 2d 00 01 00 8c 05 ┆ # - ! -, ! - ┆ 0x0d60…0d80 b4 0b 0d 80 a3 80 24 00 2d 2c 11 80 9d 80 23 00 2d 00 01 00 96 05 b7 0c 81 f2 2b 00 a3 80 21 00 ┆ $ -, # - + ! ┆ 0x0d80…0da0 2d 2c 81 f2 9d 80 21 00 2d 00 01 00 a0 05 a3 04 70 81 01 00 10 27 d6 00 00 00 02 49 79 f7 05 50 ┆-, ! - p ' Iy P┆ 0x0da0…0dc0 4c 4f 54 00 00 02 58 5c ef 02 59 00 00 02 46 00 00 02 41 6b ef 02 50 00 00 08 4c 4f 47 50 4c 4f ┆LOT XØ Y F Ak P LOGPLO┆ 0x0dc0…0de0 54 00 00 02 55 00 00 02 47 72 f7 05 4b 4f 4f 52 00 00 02 4b 00 00 05 47 4c 41 53 00 00 04 4b 41 ┆T U Gr KOOR K GLAS KA┆ 0x0de0…0e00 4c a7 ef 02 48 00 00 0a 47 52 41 50 4f 48 49 43 53 00 00 02 44 00 00 02 45 00 00 05 53 49 4e 31 ┆L H GRAPOHICS D E SIN1┆ 0x0e00…0e20 00 00 05 53 49 4e 32 00 00 05 58 4d 49 4e 00 00 05 58 4d 41 58 00 00 05 59 4d 49 4e 00 00 05 59 ┆ SIN2 XMIN XMAX YMIN Y┆ 0x0e20…0e40 4d 41 58 00 00 06 58 53 54 45 50 00 00 06 59 53 54 45 50 c5 ef 04 58 53 54 b6 ef 04 59 53 54 a6 ┆MAX XSTEP YSTEP XST YST ┆ 0x0e40…0e60 f0 07 57 58 5f 4d 49 4e 97 f0 07 57 58 5f 4d 41 58 88 f0 07 57 59 5f 4d 49 4e 79 f0 07 57 59 5f ┆ WX_MIN WX_MAX WY_MINy WY_┆ 0x0e60…0e80 4d 41 58 6a f0 07 4b 58 5f 4d 49 4e 5b f0 07 4b 58 5f 4d 41 58 4c f0 07 4b 59 5f 4d 49 4e 3d f0 ┆MAXj KX_MINÆ KX_MAXL KY_MIN= ┆ 0x0e80…0ea0 07 4b 59 5f 4d 41 58 00 00 07 4d 59 5f 4d 49 4e 2e f0 07 58 5f 53 54 45 50 00 00 07 59 5f 53 54 ┆ KY_MAX MY_MIN. X_STEP Y_ST┆ 0x0ea0…0ec0 45 4f 1f f0 07 59 5f 53 54 45 50 00 00 0a 47 52 41 46 5f 53 54 45 50 01 f0 07 4f 46 46 53 45 54 ┆EO Y_STEP GRAF_STEP OFFSET┆ 0x0ec0…0ee0 10 f0 04 48 41 4b f2 ef 05 4d 55 4c 54 50 ef 03 4b 4c 00 00 02 52 00 00 03 55 44 00 00 09 53 4e ┆ HAK MULTP KL R UD SN┆ 0x0ee0…0f00 59 44 5f 4d 49 4e 00 00 0a 47 52 41 50 4a 48 49 43 53 39 f4 03 50 58 07 f1 03 50 59 00 00 08 41 ┆YD_MIN GRAPJHICS9 PX PY A┆ 0x0f00…0f20 4e 54 41 4c 5f 50 6b f7 06 4b 52 59 44 53 8e f7 04 43 4f 50 87 f7 0a 53 4b 5b 52 4d 4b 4f 50 49 ┆NTAL_Pk KRYDS COP SKÆRMKOPI┆ 0x0f20…0f40 80 f7 0c 53 4b 5b 52 4d 55 44 53 4e 49 54 00 00 07 53 54 41 52 54 58 00 00 07 53 54 41 52 54 59 ┆ SKÆRMUDSNIT STARTX STARTY┆ 0x0f40…0f60 00 00 07 41 4e 54 41 4c 58 00 00 07 41 4e 54 41 4c 59 00 00 07 49 4e 44 52 59 4b 00 00 02 54 00 ┆ ANTALX ANTALY INDRYK T ┆ 0x0f60…0f80 00 07 52 55 4e 30 30 30 00 00 0a 47 52 41 50 48 49 43 53 41 f2 f0 05 54 45 4d 50 e3 ef 04 50 52 ┆ RUN000 GRAPHICSA TEMP PR┆ 0x0f80…0fa0 54 d4 ef 04 43 4f 4c 98 ef 0a 41 4e 54 41 4c 5f 50 4b 54 89 ef 04 52 4c 41 7a ef 04 52 4c 42 00 ┆T COL ANTAL_PKT RLAz RLB ┆ 0x0fa0…0fc0 00 0a 44 53 46 4a 4b 4c 44 53 46 b5 f0 06 54 45 4b 53 54 00 00 00 08 1a 00 00 00 00 00 00 00 00 ┆ DSFJKLDSF TEKST ┆ 0x0fc0…0fe0 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 00 ┆ ┆ […0x1…]