DataMuseum.dk

Presents historical artifacts from the history of:

CP/M

This is an automatic "excavation" of a thematic subset of
artifacts from Datamuseum.dk's BitArchive.

See our Wiki for more about CP/M

Excavated with: AutoArchaeologist - Free & Open Source Software.


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Index: 5 C E F H L O Q S T

⟦f94993941⟧ Bits:30003267 COMAL 80 opgaver - Piccolo - CP/M, 5¼" Floppy Disk, CpmFSAuto

    Length: 328704 (0x50400)
    Description: Bits:30003267 COMAL 80 opgaver - Piccolo - CP/M
    Types: 5¼" Floppy Disk, CpmFSAuto
    Notes: CP/M-fs(512_2048_0x1_*2+1+2_2:0_35:1_48)

CpmFSAuto

Media:             [0, 0, 1] … [35, 1, 9] {128: 16, 256: 16, 512: 630}
Signature:         512_2048_0x1_*2+1+2_2:0_35:1_48
Confidence score:  +42/-0 
Sector size:       512
Block size:        2048
Directory entries: 48
Block number size: 8
Extent-mask:       0x01
Sector-interleave: 1, 3, 5, 7, 9, 2, 4, 6, 8
Tracks:            (2, 0), (2, 1), (3, 0), (3, 1), (4, 0), (4, 1) […] (33, 0), (33, 1), (34, 0), (34, 1), (35, 0), (35, 1)
user bc length name artifact
001920CARDANO⟦fe570ffd3⟧
0028672COMAL80.COM⟦587397edf⟧
001664EKS10-2⟦b1903eea8⟧
00512EKS11-1⟦67ffdb9d4⟧
00512EKS11-2⟦86c05e967⟧
00640EKS11-3⟦aa113b774⟧
001024EKS11-6⟦c1eaa6c00⟧
002304EKS11-7⟦c39f9f219⟧
00640EKS12-1⟦6281192a6⟧
00512EKS8-5⟦faf4ef43a⟧
00384EKS9-2⟦6ae8040b7⟧
00384EKS9-3⟦7101587a0⟧
00256EKS9-5⟦c60dca7bc⟧
007808FUNKTION⟦1c5d850cf⟧
003200HORNER⟦300a99069⟧
00256LOGON⟦44afddc9f⟧
00384OPG4+5⟦10e80a888⟧
00512OPGAVE10⟦b1ec84828⟧
00512OPGAVE11⟦3b14e2082⟧
00768OPGAVE12⟦e97136dd9⟧
00896OPGAVE13⟦b52f7f6e6⟧
00384OPGAVE14⟦5b4d819c2⟧
00512OPGAVE15⟦c55cfa50f⟧
00640OPGAVE16⟦9579aeb7d⟧
00640OPGAVE17⟦7cbaf88d3⟧
00768OPGAVE17.A⟦ccea524c1⟧
00640OPGAVE18⟦521ae5e9a⟧
00896OPGAVE19⟦8b5edcc4f⟧
006400OPGAVE2⟦d0ead8ca3⟧
001280OPGAVE20⟦9679eb955⟧
001280OPGAVE21⟦1536436cb⟧
00384OPGAVE22⟦a3f83d8d4⟧
00384OPGAVE23⟦3cbaf318e⟧
00384OPGAVE6⟦f8a8b28db⟧
00256OPGAVE7⟦2236d4732⟧
00384OPGAVE8⟦d9bb68771⟧
00384OPGAVE9⟦0ebf7c001⟧
002688OVERVGT⟦b16e773ea⟧
00896QUICKSRT⟦30a781fa6⟧
001280SYSTEXT.C80⟦9864c1927⟧
006400TURTLE⟦a8ef738dc⟧

CP/M filesystem probe

Geometry: [[0, 0, 1], [35, 1, 9]]

First credible dirsect is: (2, 0, 1) at 0x3c00 with 0x0 attribute records

Credible directory tracks:
   (2, 0)  0x3c00 17-1-17-1-10-1-1-0-1

Total credibility: 41

Block number width: ok8

   8     0     2    90     0  False
  16     0     2 23129     0   True

Block Sizes:
    2048 0x01 +41 -0
    4096 0x03 +34 -7
    8192 0x07 +34 -7
   16384 0x0f +34 -7
   32768 0x1f +34 -7
   65536 0x3f +34 -7
    1024 0x00 +29 -12
     512 0x00 +18 -23
     256 0x00 +3 -38
     128 0x00 +0 -41

Candidate interleaves in order of directory credibility:

Penalty  Name         Order                                                                     Resulting dir order
      0  normal-2     (1-3-5-7-9-2-4-6-8)                                                       [16, 16, 9]   +42/-0
     27  normal-1     (1-2-3-4-5-6-7-8-9)                                                       [16, 0, 16, 0, 9]   +41/-47
From the beastiarium: CpmFSJames   +0/-0

File & label names found:
  0x0003c00 (2, 0, 1)
    ProbeDirEnt {status=0x00, name=»EKS8-5     «, xl=0x00, bc=0x00, xh=0x00, rc=0x04, al=02000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»COMAL80 COM«, xl=0x01, bc=0x00, xh=0x00, rc=0x60, al=0405060708090a0b0c0d0e0f10110000}
    ProbeDirEnt {status=0x00, name=»LOGON      «, xl=0x00, bc=0x00, xh=0x00, rc=0x02, al=03000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE14   «, xl=0x00, bc=0x00, xh=0x00, rc=0x03, al=12000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE17   «, xl=0x00, bc=0x00, xh=0x00, rc=0x05, al=13000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE16   «, xl=0x00, bc=0x00, xh=0x00, rc=0x05, al=14000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE12   «, xl=0x00, bc=0x00, xh=0x00, rc=0x06, al=15000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE11   «, xl=0x00, bc=0x00, xh=0x00, rc=0x04, al=16000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE22   «, xl=0x00, bc=0x00, xh=0x00, rc=0x03, al=17000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE17A  «, xl=0x00, bc=0x00, xh=0x00, rc=0x06, al=18000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE21   «, xl=0x00, bc=0x00, xh=0x00, rc=0x0a, al=19000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE19   «, xl=0x00, bc=0x00, xh=0x00, rc=0x07, al=1a000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE20   «, xl=0x00, bc=0x00, xh=0x00, rc=0x0a, al=1b000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPG4+5     «, xl=0x00, bc=0x00, xh=0x00, rc=0x03, al=1c000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE6    «, xl=0x00, bc=0x00, xh=0x00, rc=0x03, al=1d000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE7    «, xl=0x00, bc=0x00, xh=0x00, rc=0x02, al=1e000000000000000000000000000000}
  0x0004000 (2, 0, 3)
    ProbeDirEnt {status=0x00, name=»OPGAVE8    «, xl=0x00, bc=0x00, xh=0x00, rc=0x03, al=1f000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE9    «, xl=0x00, bc=0x00, xh=0x00, rc=0x03, al=20000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE23   «, xl=0x00, bc=0x00, xh=0x00, rc=0x03, al=21000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE13   «, xl=0x00, bc=0x00, xh=0x00, rc=0x07, al=22000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE10   «, xl=0x00, bc=0x00, xh=0x00, rc=0x04, al=23000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE15   «, xl=0x00, bc=0x00, xh=0x00, rc=0x04, al=24000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE18   «, xl=0x00, bc=0x00, xh=0x00, rc=0x05, al=25000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»EKS12-1    «, xl=0x00, bc=0x00, xh=0x00, rc=0x05, al=26000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»EKS9-2     «, xl=0x00, bc=0x00, xh=0x00, rc=0x03, al=27000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»EKS9-3     «, xl=0x00, bc=0x00, xh=0x00, rc=0x03, al=28000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»EKS9-5     «, xl=0x00, bc=0x00, xh=0x00, rc=0x02, al=29000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»SYSTEXT C80«, xl=0x00, bc=0x00, xh=0x00, rc=0x0a, al=2a000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»EKS10-2    «, xl=0x00, bc=0x00, xh=0x00, rc=0x0d, al=2b000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»EKS11-1    «, xl=0x00, bc=0x00, xh=0x00, rc=0x04, al=2c000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»EKS11-2    «, xl=0x00, bc=0x00, xh=0x00, rc=0x04, al=2d000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»EKS11-3    «, xl=0x00, bc=0x00, xh=0x00, rc=0x05, al=2e000000000000000000000000000000}
  0x0004400 (2, 0, 5)
    ProbeDirEnt {status=0x00, name=»EKS11-6    «, xl=0x00, bc=0x00, xh=0x00, rc=0x08, al=2f000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»EKS11-7    «, xl=0x00, bc=0x00, xh=0x00, rc=0x12, al=30310000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»QUICKSRT   «, xl=0x00, bc=0x00, xh=0x00, rc=0x07, al=32000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OVERVGT    «, xl=0x00, bc=0x00, xh=0x00, rc=0x15, al=33340000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»FUNKTION   «, xl=0x00, bc=0x00, xh=0x00, rc=0x3d, al=35363738000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»HORNER     «, xl=0x00, bc=0x00, xh=0x00, rc=0x19, al=393a0000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»CARDANO    «, xl=0x00, bc=0x00, xh=0x00, rc=0x0f, al=3b000000000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»OPGAVE2    «, xl=0x00, bc=0x00, xh=0x00, rc=0x32, al=53545556000000000000000000000000}
    ProbeDirEnt {status=0x00, name=»TURTLE     «, xl=0x00, bc=0x00, xh=0x00, rc=0x32, al=5758595a000000000000000000000000}
*  42 -   0 [1, 3, 5, 7, 9, 2, 4, 6, 8]
+  41 -  47 [1, 2, 3, 4, 5, 6, 7, 8, 9]

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