removed the tessellations included (see https://github.com/zenorogue/tes-catalog instead)

This commit is contained in:
Zeno Rogue 2020-06-06 01:08:21 +02:00
parent 244ba53b95
commit c05aa5d57a
1872 changed files with 0 additions and 19629 deletions

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## {3,3}, triangle 1A + diamond 2S, solution 1
s2.
angleunit(2*pi/3)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,3))
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1 0')(2 1')(1 2')(2 3')")
sublines(1)

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## {3,3}, triangle 1A1 + triangle 1A1, solution 1
s2.
angleunit(2*pi/3)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,3))
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0)(1 0')(2 1')(2')")

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## {3,3}, triangle 1S + triamond 1S
s2.
angleunit(2*pi/3)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,3))
unittile(1,1,1)
unittile(2,2,2)
# the Conway notation
conway("(0 0')(1 1')(2 2')")
sublines(1)

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## {3,3}, triangle 1S3 + triangle 1A1, solution 1
s2.
angleunit(2*pi/3)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,3))
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0 0')(1 0')(2 0')(1' 2')")

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## {3,3}, diamond 1S + triangle 1F, solution 1
s2.
angleunit(2*pi/3)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,3))
unittile(1,2,1,2)
unittile(1,1,1)
# the Conway notation
conway("(0 0')(1 1')(2')(2 0')(3 1')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,3}, diamond 1S + diamond 1S, solution 1
s2.
angleunit(2*pi/3)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,3))
unittile(1,2,1,2)
unittile(1,2,1,2)
# the Conway notation
conway("(0 0')(1 3')(2 2')(3 1')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,4}, triangle 1A + diamond 1S, solution 1
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1 1')(2 0')(1 3')(2 2')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,4}, triangle 1A + triamond 1A, solution 1
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 0')(2 4')(1' 3')(2')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,4}, triangle 1A + triamond 1A, solution 2
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 2')(1 0')(2 4')(1')(3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,4}, triangle 1A1 + triangle 1A1, solution 1
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0)(1 0')(2 2')(1')")

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@ -1,10 +0,0 @@
## {3,4}, triangle 1A1 + triangle 1A1, solution 2
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0 1)(2 0')(1' 2')")

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## {3,4}, triangle 1F + diamond 1A1, solution 1
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,1,1)
unittile(1,2,1,2)
unittile(1,1,1)
# the Conway notation
conway("(0 0'')(1 2'')(2 0')(1' 2')(1'' 3')")
sublines(1)

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## {3,4}, triangle 1F + triamond 1F, solution 1
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 1')(2 2')(0' 3')(4')")
sublines(1)

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## {3,4}, triangle 1F + triamond 1F, solution 2
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 0')(1 4')(2 1')(2' 3')")
sublines(1)

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## {3,4}, triangle 1R + diamond 1R, solution 1
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0 0')(1')(1 0')(2 2')(3')")
sublines(1)

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## {3,4}, triangle 1S3 + triangle 1A1, solution 1
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0 0')(1')(2')(1 0')(2 0')")

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## {3,4}, triangle 1S3 + triangle 1S3, solution 1
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0 0')(1 2')(2 1')")

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## {3,4}, diamond 1A1 + diamond 1A1, solution 1
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,2,1,2)
unittile(1,2,1,2)
# the Conway notation
conway("(0 3)(1 0')(2 3')(1' 2')")
sublines(1)

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## {3,4}, diamond 1A1 + diamond 1A1, solution 2
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,2,1,2)
unittile(1,2,1,2)
# the Conway notation
conway("(0 3)(1 1')(2 2')(0' 3')")
sublines(1)

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## {3,4}, diamond 1F + diamond 1F, solution 1
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,2,1,2)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1 0')(2 3')(3 1')(2')")
sublines(1)

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## {3,4}, diamond 1R + triamond 1F
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,2,1,2)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 1')(1 2')(2 1')(3 2')(0' 3')(4')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,4}, diamond 1S + diamond 1S, solution 1
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,2,1,2)
unittile(1,2,1,2)
# the Conway notation
conway("(0 1')(1 0')(2 3')(3 2')")
sublines(1)

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## {3,4}, diamond 1S + triamond 1A
s2.
angleunit(pi/2)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,4))
unittile(1,2,1,2)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 0')(2 0')(1 4')(3 4')(1' 3')(2')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,5}, triangle 1A + triangle 1A
s2.
angleunit(2*pi/5)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,5))
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0 0')(1)(2)(1' 2')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,5}, triangle 1F + diamond 1R
s2.
angleunit(2*pi/5)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,5))
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0 1)(2 0')(1')(2 2')(3')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,5}, triangle 1F + triamond 1F
s2.
angleunit(2*pi/5)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,5))
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 1)(2 1')(0' 2')(3' 4')")
sublines(1)

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@ -1,12 +0,0 @@
## {3,5}, triangle 1R + triangle 1A
s2.
angleunit(2*pi/5)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,5))
unittile(1,1,1)
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0 1')(1 1')(2 1')(0')(2' 0'')(2' 1'')(2' 2'')")
sublines(1)

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@ -1,12 +0,0 @@
## {3,5}, triangle 1R + diamond 1S
s2.
angleunit(2*pi/5)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,5))
unittile(1,1,1)
unittile(1,2,1,2)
unittile(1,1,1)
# the Conway notation
conway("(0 0')(1 2')(2 0')(1' 0'')(3' 1'')(1' 2'')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,5}, triangle 1R + triamond 1F, solution 1
s2.
angleunit(2*pi/5)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,5))
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 0')(1 0')(2 0')(1' 4')(2')(3')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,5}, triangle 1R + triamond 1F, solution 2
s2.
angleunit(2*pi/5)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,5))
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 0')(1 0')(2 0')(1' 4')[2' 3']")
sublines(1)

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@ -1,11 +0,0 @@
## {3,5}, triangle 1R + triamond 1F, solution 3
s2.
angleunit(2*pi/5)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,5))
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 1')(1 1')(2 1')[0' 3'][2' 4']")
sublines(1)

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@ -1,11 +0,0 @@
## {3,5}, triangle 1S + triamond 1A
s2.
angleunit(2*pi/5)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,5))
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 2')(1 2')(2 2')(0')(4')(1' 3')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,5}, diamond 1A2 + diamond 1A2
s2.
angleunit(2*pi/5)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,5))
unittile(1,2,1,2)
unittile(1,2,1,2)
# the Conway notation
conway("(0 1)(2 0')(3 1')(2' 3')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,5}, diamond 1F + triamond 1F
s2.
angleunit(2*pi/5)
# the line below lets us specify internal angles
angleofs(pi)
distunit(edge(3,5))
unittile(1,2,1,2)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 2')(2 0')(3 3')(1')(4')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1A + triangle 1A, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0)(1 0')(2 1')(2')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1A + triangle 1A, solution 2
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0)(1)(2 0')(1')(2')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,6}, triangle 1A + triangle 1F, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0)(1 0')(2 0'')(1')(2'')(2' 1'')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triangle 1F, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0)(1 0')[2 1'](2')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triangle 1F, solution 2
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0)[1](2 0')(1')[2']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1S + triangle 1A, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0 0')(1' 2')(1 0')(2 0')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1S + triangle 1S, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,1,1)
# the Conway notation
conway("(0 0')(1 1')(2 2')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1A + diamond 1A1, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1 0')(2 3')(1')(2')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1A + diamond 1A2, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1 0')(2 1')(2')(3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1A + diamond 1A2, solution 2
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1 1')(2 0')(2' 3')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,6}, triangle 1A + diamond 1F, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1 1')(2 0'')(0' 1'')(2' 3'')(3')(2'')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,6}, triangle 1A + diamond 1R, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1 1')(1 3')(2 0'')(2 2'')(0' 3'')(2' 1'')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1A + diamond 1S, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1 0')(2 1')(1 2')(2 3')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,6}, triangle 1F + diamond 1A1, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
unittile(1,1,1)
# the Conway notation
conway("(0)(1 2'')(2 0')(1')(2')(3' 1'')(0'')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,6}, triangle 1F + diamond 1A2, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
unittile(1,1,1)
# the Conway notation
conway("(0 0'')(1 2'')(2 0')(1' 1'')(2' 3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + diamond 1F, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1)(2 0')(1' 3')(2')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + diamond 1F, solution 2
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1)(2 0')(1' 3')[2']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + diamond 1F, solution 3
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0)[1](2 1')[0'][2'](3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + diamond 1F, solution 4
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0 1)(2 0')(1' 2')(3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + diamond 1F, solution 5
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0 0')(1 3')[2 1'](2')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + diamond 1F, solution 6
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("[0][1](2 0')(1' 2')[3']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + diamond 1F, solution 7
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("[0 1](2 0')(1' 3')[2']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + diamond 1F, solution 8
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("[0 1](2 0')(1' 3')(2')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + diamond 1R, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1)(2 0')(1')(2 2')(3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + diamond 1R, solution 2
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1 0')[2 1'](1 2')[2 3']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + diamond 1R, solution 3
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0)[1](2 1')[0'](2 3')[2']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + diamond 1R, solution 4
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("[0 1](2 0')(1')(2 2')(3')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,6}, triangle 1F + diamond 1S, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
unittile(1,1,1)
# the Conway notation
conway("(0)(1 2'')(2 0')(2 2')(1' 1'')(3' 1'')(0'')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,6}, triangle 1R + diamond 1A1, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
unittile(1,1,1)
# the Conway notation
conway("(0 0')(1' 2')(1 0')(2 0')(3' 0'')(3' 1'')(3' 2'')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1R + diamond 1F, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,1,2)
# the Conway notation
conway("(0 0')(1')(2' 3')(1 0')(2 0')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1A + triamond 1A, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 1')(2 3')(0')(4')(2')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1A + triamond 1A, solution 2
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 1')(2 3')(0' 4')(2')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1A + triamond 1A, solution 3
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 2')(1 2)(0' 4')(1' 3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1A + triamond 1A, solution 4
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 2')(1 1')(2 3')(0')(4')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1A + triamond 1A, solution 5
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 2')(1 1')(2 3')(0' 4')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,6}, triangle 1A + triamond 1F
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 1')(2 3'')(0' 4'')(2' 2'')(3')(1'')(4' 0'')")
sublines(1)

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@ -1,11 +0,0 @@
## {3,6}, triangle 1F + triamond 1A
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
unittile(1,1,1)
# the Conway notation
conway("(0)(0'')(1 2'')(2 1')(1'' 3')(0' 4')(2')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1)(2 1')(0' 2')(3')(4')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 2
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1)(2 1')(0' 2')[3' 4']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 3
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)[1](2 1')[0'][2'](3')[4']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 4
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 0')(2 1')(2' 4')(3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 5
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 0')(2 1')(2' 4')[3']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 6
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 0')[2 2'][1' 4'](3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 7
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 0')[2 3'](1')[2' 4']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 8
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 2')(2 1')(0' 4')(3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 9
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 3')(2 0')(1')(2')(4')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 10
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0)(1 3')(2 0')[1' 2'](4')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 11
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 1)(2 0')(1' 4')(2' 3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 12
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 1)(2 1')(0' 4')(2' 3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 13
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("[0](1 0')(2 1')(2' 4')(3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 14
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("[0](1 0')(2 1')(2' 4')[3']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 15
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("[0](1 0')[2 2'][1' 4'][3']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 16
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("[0](1 2')(2 1')(0' 4')[3']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 17
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("[0 1](2 1')(0' 2')(3')(4')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 18
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("[0 1](2 1')(0' 2')[3' 4']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 19
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 0')(1 1')(2 3')(2' 4')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 20
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 0')(1 1')[2 3'](2' 4')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 21
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 0')(1 2')(2 1')(3' 4')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 22
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 0')[1 1'][2 4'](2')(3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 23
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 0')[1 1'][2 4'][2' 3']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 24
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 0')[1 2'](2 3')[1' 4']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 25
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 0')[1 2'][2 3'][1' 4']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 26
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 0')[1 3'][2 1'][2' 4']")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, triangle 1F + triamond 1F, solution 27
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,1,1)
unittile(1,2,2,1,3)
# the Conway notation
conway("(0 1')[1 2'][2 3'](0' 4')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, diamond 1A1 + diamond 1A1, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,2,1,2)
unittile(1,2,1,2)
# the Conway notation
conway("(0)(1 1')(2 2')(3)(0')(3')")
sublines(1)

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@ -1,10 +0,0 @@
## {3,6}, diamond 1A1 + diamond 1A2, solution 1
e2.
angleunit(pi/3)
# the line below lets us specify internal angles
angleofs(pi)
unittile(1,2,1,2)
unittile(1,2,1,2)
# the Conway notation
conway("(0 1)(2 1')(3 2')(0' 3')")
sublines(1)

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