Ichthyostega
1d4f6afd18
- use parameters known to produce a clean linear model - assert on properties of this linear model Add extended documentation into the !TiddlyWiki, with a textual account of the various findings, also including some of the images and diagrams, rendered as SVG
182 lines
3.5 KiB
Text
182 lines
3.5 KiB
Text
digraph {
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// Nodes
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N0[label="0: 37", shape=doublecircle ]
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N1[label="1: 4F" ]
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N2[label="2: 95.2" ]
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N3[label="3: 1C" ]
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N4[label="4: 0A" ]
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N5[label="5: 03" ]
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N6[label="6: 7E.1" ]
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N7[label="7: B4.2" ]
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N8[label="8: BB.2" ]
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N9[label="9: 8F.1" ]
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N10[label="10: 8F.1" ]
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N11[label="11: 4C" ]
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N12[label="12: 4C" ]
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N13[label="13: 0F" ]
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N14[label="14: 0F" ]
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N15[label="15: 5A.1" ]
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N16[label="16: 5A.1" ]
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N17[label="17: 75.1" ]
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N18[label="18: 75.1" ]
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N19[label="19: AC.2" ]
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N20[label="20: AC.2" ]
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N21[label="21: 38" ]
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N22[label="22: 79.1" ]
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N23[label="23: FC.3" ]
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N24[label="24: 29" ]
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N25[label="25: 29" ]
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N26[label="26: 29" ]
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N27[label="27: 29" ]
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N28[label="28: 29" ]
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N29[label="29: A3.2" ]
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N30[label="30: A3.2" ]
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N31[label="31: A3.2" ]
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N32[label="32: A3.2" ]
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N33[label="33: A3.2" ]
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N34[label="34: D8.3" ]
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N35[label="35: B0.2" ]
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N36[label="36: 64.1" ]
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N37[label="37: 64.1" ]
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N38[label="38: E8.3" ]
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N39[label="39: CE.3" ]
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N40[label="40: CE.3" ]
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N41[label="41: 2B" ]
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N42[label="42: 2B" ]
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N43[label="43: 2B" ]
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N44[label="44: 2B" ]
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N45[label="45: 27" ]
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N46[label="46: 27" ]
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N47[label="47: F3.3" ]
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N48[label="48: 27" ]
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N49[label="49: 27" ]
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N50[label="50: EB.3" ]
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N51[label="51: E9.3" ]
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N52[label="52: E9.3" ]
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N53[label="53: 49" ]
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N54[label="54: 49" ]
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N55[label="55: 49" ]
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N56[label="56: 49" ]
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N57[label="57: CB.3" ]
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N58[label="58: 3A" ]
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N59[label="59: 3A" ]
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N60[label="60: 3A" ]
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N61[label="61: BC.2", shape=box, style=rounded ]
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N62[label="62: BC.2", shape=box, style=rounded ]
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N63[label="63: 4B", shape=box, style=rounded ]
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// Layers
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{ /*0*/ rank=min N0 }
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{ /*1*/ rank=same N1 }
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{ /*2*/ rank=same N2 }
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{ /*3*/ rank=same N3 }
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{ /*4*/ rank=same N4 }
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{ /*5*/ rank=same N5 }
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{ /*6*/ rank=same N6 }
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{ /*7*/ rank=same N7 }
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{ /*8*/ rank=same N8 }
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{ /*9*/ rank=same N9 N10 }
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{ /*10*/ rank=same N11 N12 }
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{ /*11*/ rank=same N13 N14 }
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{ /*12*/ rank=same N15 N16 }
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{ /*13*/ rank=same N17 N18 }
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{ /*14*/ rank=same N19 N20 }
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{ /*15*/ rank=same N21 }
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{ /*16*/ rank=same N22 }
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{ /*17*/ rank=same N23 }
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{ /*18*/ rank=same N24 N25 N26 N27 N28 }
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{ /*19*/ rank=same N29 N30 N31 N32 N33 }
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{ /*20*/ rank=same N34 N35 }
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{ /*21*/ rank=same N36 N37 N38 }
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{ /*22*/ rank=same N39 N40 N41 N42 N43 N44 }
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{ /*23*/ rank=same N45 N46 N47 N48 N49 N50 }
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{ /*24*/ rank=same N51 N52 N53 N54 N55 N56 N57 N58 N59 N60 }
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{ /*25*/ rank=same N61 N62 N63 }
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// Topology
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N0 -> N1
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N1 -> N2
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N2 -> N3
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N3 -> N4
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N4 -> N5
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N5 -> N6
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N6 -> N7
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N7 -> N8
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N8 -> N9
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N8 -> N10
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N9 -> N11
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N10 -> N12
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N11 -> N13
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N12 -> N14
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N13 -> N15
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N14 -> N16
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N15 -> N17
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N16 -> N18
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N17 -> N19
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N18 -> N20
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N19 -> N21
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N20 -> N21
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N21 -> N22
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N22 -> N23
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N23 -> N24
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N23 -> N25
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N23 -> N26
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N23 -> N27
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N23 -> N28
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N24 -> N29
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N25 -> N30
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N26 -> N31
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N27 -> N32
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N28 -> N33
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N29 -> N34
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N30 -> N34
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N31 -> N34
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N32 -> N35
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N33 -> N35
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N34 -> N36
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N34 -> N37
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N34 -> N38
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N35 -> N38
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N36 -> N39
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N37 -> N40
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N38 -> N41
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N38 -> N42
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N38 -> N43
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N38 -> N44
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N39 -> N45
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N39 -> N46
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N39 -> N47
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N40 -> N48
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N40 -> N49
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N40 -> N47
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N41 -> N47
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N42 -> N47
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N43 -> N47
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N44 -> N50
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N45 -> N51
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N46 -> N52
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N47 -> N53
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N47 -> N54
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N47 -> N55
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N47 -> N56
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N47 -> N57
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N48 -> N57
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N49 -> N57
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N50 -> N58
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N50 -> N59
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N50 -> N60
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N50 -> N57
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N51 -> N61
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N51 -> N62
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N51 -> N63
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N52 -> N63
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N53 -> N63
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N54 -> N63
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N55 -> N63
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N56 -> N63
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N57 -> N63
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N58 -> N63
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N59 -> N63
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N60 -> N63
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}
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