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New analytic and descriptive table

of the 20 canonical labyrinths

Showing the derivation from the general templates,
resulting in the 6 families of labyrinths (see explanation in text).
See also the combinatory tables.

: historically known labyrinths: Chartres, Sens and Reims -
the others are new and, to this time, unpublished.

Individual links (images) to 8 examples of canonical labyrinths.

 
 Nº of the labyrinth
(with old Nº):
Location of crossings:Lane of
entry:
 Axis:Lane: 
"Ordinary" families"C" axis:1, 4, 7, 10 
  Chartres family"B" axis:2, 5, 8 
1 (2) Image (Sens) "A" axis:1, 7, 93
  2 (3) Image  "A" axis:3, 7, 91
3 (1) Image (Chartres) "A" axis:1, 3, 7, 95
  Reims family"B" axis:2, 5, 9 
4 (4) Image (Reims) "A" axis:13
  5 (6)  "A" axis:31
  6 (5) Image  "A" axis:1, 35
  Inverted Reims family"B" axis:2, 6, 9 
  7 (8)  "A" axis:1, 3, 57
  8 (new) Image  "A" axis:1, 3, 75
  9 (9) Image  "A" axis:1, 5, 73
  10 (10)  "A" axis:3, 5, 71
  11 (7)  "A" axis:1, 3, 5, 79
  Inverted Chartres family"B" axis:3, 6, 9 
  12 (11)  "A" axis:51
  13 (13)  "A" axis:5, 71
  14 (12)  "A" axis:71
"Meta" families"C" axis:2, 4, 7, 9 
  Meta-Reims family"B" axis:1, 6, 10 
  15 (14)  "A" axis:3, 5, 91
  16 (15)  "A" axis:3, 7, 91
  17 (16)  "A" axis:5, 7, 91
  18 (17)  "A" axis:3, 5, 7, 91
  Inverted Meta-Reims family"B" axis:1, 5, 10 
  19 (18)  "A" axis:91
  20 (19) Image  "A" axis:3, 91



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