gijs korthals altes - paper models of polyhedra
TRANSCRIPT
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Paper Models of PolyhedraGijs Korthals Altes
Polyhedra are beautiful 3-D geometrical figures that have fascinated philosophers, mathematicians and artists for millennia
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Copyrights © 1998-2001 Gijs.Korthals Altes All rights reserved . It's permitted to make copies for non-commercial purposes onlyemail: [email protected]
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Paper Models of Polyhedra
Platonic Solids
Archimedean Solids
Kepler-Poinsot Polyhedra
Other Uniform Polyhedra
Compounds
Dodecahedron Cube and Tetrahedron Octahedron Icosahedron
Cuboctahedron Icosidodecahedron Truncated Tetrahedron Truncated Octahedron Truncated Cube Truncated Icosahedron (soccer ball) Truncated dodecahedron Rhombicuboctahedron Truncated Cuboctahedron Rhombicosidodecahedron Truncated Icosidodecahedron Snub Cube Snub Dodecahedron
Great Stellated DodecahedronSmall Stellated DodecahedronGreat Icosahedron Great Dodecahedron
TetrahemihexahedronOctahemioctahedronCubohemioctahedronSmall Rhombihexahedron
S mall DodecahemiododecahedronSmall Ditrigonal IcosidodecahedronGreat Dodecahedron
Stella OctangulaCompound of Cube and OctahedronCompound of Dodecahedron and IcosahedronCompound of Two CubesCompound of Three Cubes Compound of Five Cubes Compound of Five Octahedra Compound of Five Tetrahedra Compound of Truncated Icosahedron and Pentakisdodecahedron
Small Rhombidodecahedron
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Other Polyhedra
Prism and Antiprism
Kaleidocycles
Other Paper Models
Pentagonal HexecontahedronPentagonalconsitetrahedronPyramidPentagonal PyramidDecahedronRhombic DodecahedronGreat RhombihexacronPentagonal DipyramidPentakisdodecahedronSmall TriakisoctahedronSmall Triambic IcosahedronPolyhedra Made of Isosceles TrianglesThird Stellation of the IcosahedronSixth Stellation of the IcosahedronSeventh Stellation of the IcosahedronEighth Stellation of the IcosahedronNinth Stellation of the IcosahedronFinal Stellation of the Icosahedron
Triangular PrismPentagonal PrismPe ntagonal AntiprismTriangular PrismOctagonal PrismOctagonal AntiprismPentagrammic PrismPentagrammic AntiprismHexagrammic PrismHexagrammic AntiprismTwisted Rectangular Prism
Hexagonal KaleidocycleOctagonal KaleidocycleDecagonal Kaleidocycle
Cylinder Tapered CylinderConeSpecial Cones"Matryoska house""Matryoska house" 50%GlobeChevaux-de-frise
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12210
4
57
9.
6.
8
113
1 Dodecahedron
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Dodecahedron
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Dodecahedron
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Cube
Tetrahedron
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1
2
3 41 25 6
3
4 Cube
Tetrahedron
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Octahedron
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Icosahedron
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Cuboctahedron
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Icosidodecahedron
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Truncated Tetrahedron
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Truncated Octahedron
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Truncated Cube
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Truncated icosahedron
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Truncated dodecahedron
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Rhombicuboctahedron
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Truncated cuboctahedron
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Rombicosidodecahedron
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Truncated Icosidodecahedron
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Snub cube
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Snub cubeRight-handed
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Snub dodecahedron
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Snub dodecahedronRight-handed
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Small Stellated Dodecahedron
On this page a model outof one piece On the next pagesa model out of six pieces.Fold the long lines backwardsfold the short lines forwards
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1
2
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3
4
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5
6
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1
2
3 4
5
6
7
11
8
13
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14
13
10
type 1
type 2
Octahemioctahedron
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Cubohemioctahedron
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Small Rhombidodecahedron(small version)Fold the dotted lines forwardsFold the other lines
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A
Small Rhombidodecahedron(large version)Fold the dotted lines forwardsFold the other lines
B
C
DE
F
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B
A
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C
A
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D
A
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E
A
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F
A
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Folds the lines between the triangles forwards. Folds theother lines backwards.
Small dodecahemiododecahedron
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Great Stellated Dodecahedronmade out of one piece of paper.Cut the lines between the longand the short sides of the triangles.Fold the long lines backwards and fold the short lines forwards.
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Great Stellated Dodecahedronmade out of two pieces of paper.Cut the lines between the longand the short sides of the triangles.Fold the long lines backwards and fold the short lines forwards.This is piece one. On the next pageis piece two.
1
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1
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Great Stellated Dodecahedronmade out of five pieces of paper.Cut the lines between the longand the short sides of the triangles.Fold the long lines backwards and fold the short lines forwards.N= Next part P= Previous part
N
P
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Great Stellated Dodecahedronmade out of five pieces of paper.Cut the lines between the longand the short sides of the triangles.Fold the long lines backwards and fold the short lines forwards.N= Next part P= Previous part
N
P
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Great Stellated Dodecahedronmade out of five pieces of paper.Cut the lines between the longand the short sides of the triangles.Fold the long lines backwards and fold the short lines forwards.N= Next part P= Previous part
N
P
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Great Stellated Dodecahedronmade out of five pieces of paper.Cut the lines between the longand the short sides of the triangles.Fold the long lines backwards and fold the short lines forwards.N= Next part P= Previous part
N
P
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Great Stellated Dodecahedronmade out of five pieces of paper.Cut the lines between the longand the short sides of the triangles.Fold the long lines backwards and fold the short lines forwards.N= Next part P= Previous part
N
P
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Pentagonale hexacontahedron
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1
2
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3
4
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5
6
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7
8
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9
10
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12
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Pentagonallconssitetrahedron
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Stella OctangulaType 1Type 2
Fold lines of type 1backwardsFold lines of type 2 forwards
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Fold the lineswith a rightangle backwards fold the other lines forwards
Compound of twoCubes
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Compound of Three Cubes(Small version)Fold the dotted liines forwardsFold the other lines backwards
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D
C
C
B
E
E
F
G
G
A
Compound of Three Cubes(Small version)Fold the dotted liines forwardsFold the other lines backwards
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A
B
A
A
C
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A
D
A
A
E
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A
F
G
AA
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On this page a compound of five cubes made of one piece of paper.On the next pages a compound of five cubes made of 7 pieces of paper
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Instructions:
Cut and fold the piece(s) of paper.Glue the part without tabs around it last.This is the top part of piece F. This one opposites the center part of piece A.
Below an example of a part
Fold forwards
Fold backwards
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G
G
BB
A
CC
D
D
EE
F
F
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AA
B
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C
D
A
A
AA
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A
A
F
E
A
A
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A
A
G
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A H
M P
W a
Compound of five Octahedra
Color 1
If you use paper in five different colorseach octahedron has a different color
B
C
D
E
G
I
L
N O
F
Q
R
U
Y
d
c
J
K
V
X
T
Z
S
b
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B K
N Q
U Z
Compound of five Octahedra
Color 2
A
C
J
D
L
E
O
M
F
G
P
R
W
d
S
c
H
T
V
I
X
Y
a
b
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C L
O R
V b
Compound of five Octahedra
Color 3
A
B
K
DI
J
Q
G
H
S
M
E
F
N
P
Y
T
X
W
U
a
Z
d
c
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D F
I S
X d
Compound of five Octahedra
Color 4
A
E
B
G
H
C
J
K
L
O
P
U
R
T
a
Q
Z
V
W
Y
M
N
b
c
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E G
J T
Y c
Compound of five Octahedra
Color 5
A
D F
B
C
I
K
N
O
R
H
W
V
U
S
a
X
Z
M
L
b
d
P
Q
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Pyramids
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Pentagonal pyramid
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Decahedron
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Rhombic Dodecahedron
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X
X
X
X
Great Rhombihexacron
Fold the short lines forwardsFold the long lines backwards
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Pentagonal Dipyramid
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X
X
X
X
Pentakisdodecahedron
![Page 83: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/83.jpg)
‘Dodecahedron’
A convex dodecahedron(not a platonic solid)constructed of 12isosceles triangles
![Page 84: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/84.jpg)
Hexakaidecahedron
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‘Icosahedron’
A convex icosahedron(not a platonic solid)constructed of 20isosceles triangles
![Page 86: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/86.jpg)
Icositetrahedron
![Page 87: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/87.jpg)
Icosioctahedron
![Page 88: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/88.jpg)
Tricontidihedron
![Page 89: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/89.jpg)
Tricontihexahedron
![Page 90: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/90.jpg)
Tetracontahedron
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Hecatohedron
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Third Stallation of the Icosahedron
X
X
XX
Fold the dotted lines forwardsFold the other lines backwards
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Third Stallation of the Icosahedron
X
X
XX
Fold the dotted lines forwardsFold the other lines backwards
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Sixth Stallation of the Icosahedron(small version)
Fold the dotted lines forwardsFold the other lines backwards
First glue part AGlue the parts A-M on A
Part A:
XX
X
X
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Parts B-M
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F
B
C
D
E
A
Sixth Stallation of the Icosahedron(large version)First glue the parts A until FGlue the 12 other parts on the ABCDEF
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A
B
Sixth Stallation of the Icosahedron(large version)
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A
C
Sixth Stallation of the Icosahedron(large version)
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D
A
Sixth Stallation of the Icosahedron(large version)
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A
E
Sixth Stallation of the Icosahedron(large version)
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A F
Sixth Stallation of the Icosahedron(large version)
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Sixth Stallation of the Icosahedron(large)
![Page 103: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/103.jpg)
Sixth Stallation of the Icosahedron(large)
![Page 104: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/104.jpg)
Sixth Stallation of the Icosahedron(large)
![Page 105: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/105.jpg)
Sixth Stallation of the Icosahedron(large)
![Page 106: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/106.jpg)
Sixth Stallation of the Icosahedron(large)
![Page 107: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/107.jpg)
Sixth Stallation of the Icosahedron(large)
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A
B
C
Seventh Stellation of the Icosahedron
D
G
I
B
A
A
B
A
A
C
F
H
C
F
H
D
G
I
![Page 109: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/109.jpg)
D
E
F
E
F
B
A
D
E
A
D
E
J
L
N
J
L
N
E
F
B
Seventh Stellation of the Icosahedron
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G
H
I
H
C
J
B
G
C
B
G
C
O
Q
R
O
Q
R
H
C
J
Seventh Stellation of the Icosahedron
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J
K
L
D
E
I
J
K
I
J
K
K
S
M
K
S
M
D
L
E
L
Seventh Stellation of the Icosahedron
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M
N
O
N
M
G
L
O
N
L
O
N
T
F
P
T
F
P
N
M
G
Seventh Stellation of the Icosahedron
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P
Q
R
Q
H
I
O
P
Q
O
P
Q
T
R
S
T
R
S
Q
H
I
Seventh Stellation of the Icosahedron
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S
T
K
R
M
R
M
T
S
T
S
K
P
P
Seventh Stellation of the Icosahedron
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B
C
C
D
D
E
E
FF
B
A
Eighth Stellation of the Icosahedron(Large version)Lold dotted lines forwardsFold other lines backwards
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B
A
A
Eighth Stellation of the Icosahedron(Large version)Lold dotted lines forwardsFold other lines backwards
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C
A
A
Eighth Stellation of the Icosahedron(Large version)Lold dotted lines forwardsFold other lines backwards
![Page 118: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/118.jpg)
D
A
A
Eighth Stellation of the Icosahedron(Large version)Lold dotted lines forwardsFold other lines backwards
![Page 119: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/119.jpg)
A
E
A
Eighth Stellation of the Icosahedron(Large version)Lold dotted lines forwardsFold other lines backwards
![Page 120: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/120.jpg)
F
A
A
Eighth Stellation of the Icosahedron(Large version)Lold dotted lines forwardsFold other lines backwards
![Page 121: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/121.jpg)
A
C
E
B
D
F
B
B
F
F
E
ED
DC
C
A
A
C
C
G
GK
KF
F
A
A
D
D
H
HG
GB
B
A
A
E
E
I
IH
HC
C
A
A
F
F
J
JI
ID
D
A
A
B
B
K
KJ
JE
E
Ninth Stellation of the IcosahedronFold the dotted lines forwardsFold the other lines backwards
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K
I
G
L
J
HB
B
C
C
H
HL
LK
K
G
G
C
C
D
DI
IL
L
D
D
E
E
J
JL
H
H
K
K
L
L
I
IE
EF
F
B
B
F
F
J
JL
LG
G
G
G
H
H
I
IJ
JK
K
L
![Page 123: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/123.jpg)
Final Stellation of the icosahedronFold the dotted lines forwardsFold the other lines backwards
AB
C
D
E
F
![Page 124: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/124.jpg)
BA
F
K
G
C
Final Stellation of the icosahedronFold the dotted lines forwardsFold the other lines backwards
![Page 125: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/125.jpg)
CA
B
G
H
D
Final Stellation of the icosahedronFold the dotted lines forwardsFold the other lines backwards
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DA
C
H
I
E
Final Stellation of the icosahedronFold the dotted lines forwardsFold the other lines backwards
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EA
D
I
J
F
Final Stellation of the icosahedronFold the dotted lines forwardsFold the other lines backwards
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FA
E
J
K
B
Final Stellation of the icosahedronFold the dotted lines forwardsFold the other lines backwards
![Page 129: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/129.jpg)
GB
K
L
H
C
Final Stellation of the icosahedronFold the dotted lines forwardsFold the other lines backwards
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HC
G
L
I
D
Final Stellation of the icosahedronFold the dotted lines forwardsFold the other lines backwards
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ID
H
L
J
E
Final Stellation of the icosahedronFold the dotted lines forwardsFold the other lines backwards
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JE
I
L
K
F
Final Stellation of the icosahedronFold the dotted lines forwardsFold the other lines backwards
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KF
L
G
B
J
Final Stellation of the icosahedronFold the dotted lines forwardsFold the other lines backwards
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LG
J
I
H
K
Final Stellation of the icosahedronFold the dotted lines forwardsFold the other lines backwards
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Triangular prisms
![Page 136: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/136.jpg)
Pentagonal Prism
![Page 137: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/137.jpg)
Pentagonal Antiprism
![Page 138: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/138.jpg)
Octagonal Prism
![Page 139: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/139.jpg)
Octagonal Antiprism
![Page 140: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/140.jpg)
Pentagrammic PrismFold the dotted lines forwardsFold the other lines backwards
![Page 141: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/141.jpg)
Pentagrammic AntiprismFold the dotted lines forwardsFold the other lines backwards
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Hexagrammic PrismFold the dotted lines forwardsFold the other lines backwards
![Page 143: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/143.jpg)
Hexagramic AntiprismFold the dotted lines forwardsFold the other lines backwards
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Twisted rectangular prism (45 degrees)
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Twisted rectangular prism (90 degrees)
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Twisted rectangular prism (+ 45 -45 degrees)
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Kaleidocyclus
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Caleidocyclus 8
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Caleidocyclus 10
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Cylinder
![Page 151: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/151.jpg)
l = r 2 + h 2
c = 2 r
x = 360.2. . l / c
r1 = radiusr2 = radiusc = circumference of circle 1d = circumference of circle 2x =angel of the part of the large circlel = radius of the large circleh = height of the conei = heigt of the
tapered cylinder = pi = 3.1415
x
ln
r1
r2
1
d = c . n / l
Tapered Cylinder
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x
l
r
l = r 2 + h 2
c = 2 r
x = 360.2. . l / c
r = radiusc = circumference of the circlex =angel of the part of the large circlel = radius of the large circleh = height of the cone = pi = 3.1415
Cone
![Page 153: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/153.jpg)
Asymetric Cone
![Page 154: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/154.jpg)
Square Cone
![Page 155: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/155.jpg)
Square Cone
![Page 156: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/156.jpg)
![Page 157: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/157.jpg)
noordelijke, oostelijke muur huis en de bodem
north, east wall of the house and the floor
Paper Colour 1/ papier kleur1
![Page 158: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/158.jpg)
zuidelijke en westelijke muur huis
dakkapel
Paper Colour 1/ papier kleur1
south and west wall house
dormer-window
![Page 159: Gijs Korthals Altes - Paper Models of Polyhedra](https://reader030.vdocuments.us/reader030/viewer/2022012318/5500a8554a7959c51e8b45ab/html5/thumbnails/159.jpg)
onderkantdak plus twee zijden
paper colour 2 / papier kleur 2
(uitsnijden / cut-out)
two sides of the roof
placedormer-window
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Twee zijden dak
onderkant dak/
paper colour 2 / papier kleur 2
Two sides of the roof
bottom rooffits around walls don't glue roof on thewalls
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zuidelijke en westelijke muur huis
zuidelijke en westelijke muur huis
zuidelijke en westelijke muur huis
zuidelijke en westelijke muur huis
dakkapel
dakkapel
dakkapel
dakkapel
Paper Colour 1/ papier kleur1
Paper Colour 1/ papier kleur1
Paper Colour 1/ papier kleur1
Paper Colour 1/ papier kleur1
south and west wall house
south and west wall house
south and west wall house
south and west wall house
dormer-window
dormer-window
dormer-window
dormer-window
noordelijke, oostelijke muur huis en de bodem
noordelijke, oostelijke muur huis en de bodem
noordelijke, oostelijke muur huis en de bodem
noordelijke, oostelijke muur huis en de bodem
north, east wall of the house and the floor
north, east wall of the house and the floor
north, east wall of the house and the floor
north, east wall of the house and the floor
Paper Colour 1/ papier kleur1
Paper Colour 1/ papier kleur1
Paper Colour 1/ papier kleur1
Paper Colour 1/ papier kleur1
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onderkantdak plus twee zijden
onderkantdak plus twee zijden
onderkantdak plus twee zijden
onderkantdak plus twee zijden
paper colour 2 / papier kleur 2
paper colour 2 / papier kleur 2
paper colour 2 / papier kleur 2
paper colour 2 / papier kleur 2
(uitsnijden / cut-out)
(uitsnijden / cut-out)
(uitsnijden / cut-out)
(uitsnijden / cut-out)
two sides of the roof
two sides of the roof
two sides of the roof
two sides of the roof
placedormer-window
placedormer-window
placedormer-window
placedormer-window
Twee zijden dak
Twee zijden dak
Twee zijden dak
Twee zijden dak
onderkant dak/
onderkant dak/
onderkant dak/
onderkant dak/
paper colour 2 / papier kleur 2
paper colour 2 / papier kleur 2
paper colour 2 / papier kleur 2
paper colour 2 / papier kleur 2
Two sides of the roof
Two sides of the roof
Two sides of the roof
Two sides of the roof
bottom rooffits around walls don't glue roof on thewalls
bottom rooffits around walls don't glue roof on thewalls
bottom rooffits around walls don't glue roof on thewalls
bottom rooffits around walls don't glue roof on thewalls
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Globe
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11
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23
11
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11
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23
1
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1
1
1
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1
1
1
1
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2
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1 1
3
Large Chevaux-de-friseThe other two parts are on the next two pages
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2 2
1
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2 2
3
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