Integer
-5
-5

LargeInteger
9
9

LargeInteger
inf
inf

Rational
3/8
3/8

Perm2
10
<regina.Perm2: 10>

Perm3
021
<regina.Perm3: 021>

Perm4
0321
<regina.Perm4: 0321>

Perm5
01324
<regina.Perm5: 01324>

Perm6
013245
<regina.Perm6: 013245>

Perm7
0132456
<regina.Perm7: 0132456>

Perm8
01324567
<regina.Perm8: 01324567>

Perm15
0132456789abcde
<regina.Perm15: 0132456789abcde>

VectorInt
( 1 0 -2 )
<regina.VectorInt: ( 1 0 -2 )>

VectorLarge
( 1 0 inf -2 )
<regina.VectorLarge: ( 1 0 inf -2 )>

Matrix2
[[ 1 2 ] [ 3 4 ]]
<regina.Matrix2: [[ 1 2 ] [ 3 4 ]]>

Matrix2._Row
[ 3 4 ]
<regina.Matrix2._Row: [ 3 4 ]>

MatrixBool
[[ 1 0 ] [ 0 1 ]]
<regina.MatrixBool: [[ 1 0 ] [ 0 1 ]]>

MatrixInt
[[ 2 -1 -1 2 -1 -1 ] [ -2 1 1 -2 1 1 ]]
<regina.MatrixInt: [[ 2 -1 -1 2 -1 -1 ] [ -2 1 1 -2 1 1 ]]>

Cyclotomic
-2/5 x^3 + 2/5 x^2 + 7/10
<regina.Cyclotomic: -2/5 x^3 + 2/5 x^2 + 7/10>

PolynomialRational
-2/5 x^3 + 2/5 x^2 + 7/10
<regina.PolynomialRational: -2/5 x^3 + 2/5 x^2 + 7/10>

Laurent
x^4 - x^2 + 1 - x^-2 + x^-4
<regina.Laurent: x^4 - x^2 + 1 - x^-2 + x^-4>

Laurent2
x^2 - y^2 - 1 + x^-2
<regina.Laurent2: x^2 - y^2 - 1 + x^-2>

HyperList
HyperList.Vertex
<HyperList.Vertex: 4>

HyperAlg
HyperAlg.VertexDD
<HyperAlg.VertexDD: 32>

NormalList
NormalList.Vertex
<NormalList.Vertex: 4>

NormalAlg
NormalAlg.VertexDD
<NormalAlg.VertexDD: 32>

AngleAlg
AngleAlg.DD
<AngleAlg.DD: 32>

CensusPurge
CensusPurge.NonMinimal
<CensusPurge.NonMinimal: 1>

SurfaceExport
SurfaceExport.Name
<SurfaceExport.Name: 1>

Flags_HyperList
0x0004
<regina.Flags_HyperList: 0x0004>

Flags_HyperAlg
0x0020
<regina.Flags_HyperAlg: 0x0020>

Flags_NormalList
0x0004
<regina.Flags_NormalList: 0x0004>

Flags_NormalAlg
0x0020
<regina.Flags_NormalAlg: 0x0020>

Flags_AngleAlg
0x0020
<regina.Flags_AngleAlg: 0x0020>

Flags_CensusPurge
0x03
<regina.Flags_CensusPurge: 0x03>

Flags_SurfaceExport
0x0003
<regina.Flags_SurfaceExport: 0x0003>

NormalEncoding
0x0203
<regina.NormalEncoding: 0x0203>

HyperEncoding
0x011f
<regina.HyperEncoding: 0x011f>

LPSystem
quad
<regina.LPSystem: quad>

AbelianGroup
3 Z_5
<regina.AbelianGroup: 3 Z_5>

MarkedAbelianGroup
3 Z_5 (Z^46 -> Z^24 -> Z^1)
<regina.MarkedAbelianGroup: 3 Z_5 (Z^46 -> Z^24 -> Z^1)>

HomMarkedAbelianGroup
Isomorphism: [[ 1 0 0 ] [ 0 1 0 ] [ 0 0 1 ]]
<regina.HomMarkedAbelianGroup: Isomorphism: [[ 1 0 0 ] [ 0 1 0 ] [ 0 0 1 ]]>

GroupPresentation
< a b | a b a^-1 b a b^-1, a b^-1 a^-1 b^-1 a b^2 >
<regina.GroupPresentation: < a b | a b a^-1 b a b^-1, a b^-1 a^-1 b^-1 a b^2 >>

GroupExpression
g0 g1 g0^-1 g1 g0 g1^-1
<regina.GroupExpression: g0 g1 g0^-1 g1 g0 g1^-1>

GroupExpressionTerm
g0^-1
<regina.GroupExpressionTerm: g0^-1>

GroupPresentation
< a b c | a c^-1, a b^-1 c^-1 b >
<regina.GroupPresentation: < a b c | a c^-1, a b^-1 c^-1 b >>

HomGroupPresentation
Isomorphism: g0 -> g1, g1 -> g0, g2 -> g1
<regina.HomGroupPresentation: Isomorphism: g0 -> g1, g1 -> g0, g2 -> g1>

GroupPresentation
< a b | a^-1 b^-1 a b >
<regina.GroupPresentation: < a b | a^-1 b^-1 a b >>

Bitmask
00010000000000000000000000000000
<regina.Bitmask: 00010000000000000000000000000000>

Bitmask8
00010000
<regina.Bitmask8: 00010000>

Qitmask8
00020000
<regina.Qitmask8: 00020000>

BoolSet
{ true }
<regina.BoolSet: { true }>

TrieSet
Trie containing 0 sets
<regina.TrieSet: Trie containing 0 sets>

DiscType
7:3
<regina.DiscType: 7:3>

DiscSpec
1:3 #2
<regina.DiscSpec: 1:3 #2>

PrismSpec
5:1
<regina.PrismSpec: 5:1>

NormalSurfaces
3 embedded, vertex surfaces (Quad normal)
<regina.NormalSurfaces: 3 embedded, vertex surfaces (Quad normal)>

NormalSurface
1 0 0 1 ; 1 0 0 || 1 0 0 1 ; 1 0 0
<regina.NormalSurface: 1 0 0 1 ; 1 0 0 || 1 0 0 1 ; 1 0 0>

NormalHypersurfaces
4 embedded, vertex hypersurfaces (Prism normal)
<regina.NormalHypersurfaces: 4 embedded, vertex hypersurfaces (Prism normal)>

NormalHypersurface
0 0 0 0 0 ; 0 0 0 0 0 1 0 0 0 0 || 0 0 0 0 0 ; 0 0 0 0 0 1 0 0 0 0
<regina.NormalHypersurface: 0 0 0 0 0 ; 0 0 0 0 0 1 0 0 0 0 || 0 0 0 0 0 ; 0 0 0 0 0 1 0 0 0 0>

AngleStructures
5 vertex angle structures (no restrictions)
<regina.AngleStructures: 5 vertex angle structures (no restrictions)>

AngleStructure
1 0 0 ; 1 0 0
<regina.AngleStructure: 1 0 0 ; 1 0 0>

SurfaceFilterCombination
AND filter
<regina.SurfaceFilterCombination: AND filter>

SurfaceFilterProperties
Euler in { 1 0 }, orientable only
<regina.SurfaceFilterProperties: Euler in { 1 0 }, orientable only>

DiscSetSurface
( 0 1 0 1 0 1 0 0 0 0 | 0 0 1 1 1 0 0 0 0 0 | 1 0 1 0 0 1 0 0 0 0 | 0 1 0 1 0 1 0 0 0 0 | 1 1 0 0 1 0 0 0 0 0 )
<regina.DiscSetSurface: ( 0 1 0 1 0 1 0 0 0 0 | 0 0 1 1 1 0 0 0 0 0 | 1 0 1 0 0 1 0 0 0 0 | 0 1 0 1 0 1 0 0 0 0 | 1 1 0 0 1 0 0 0 0 0 )>

DiscSetTet
( 0 1 0 1 0 1 0 0 0 0 )
<regina.DiscSetTet: ( 0 1 0 1 0 1 0 0 0 0 )>

ModelLinkGraph
6-node planar graph: [1:0 2:0 3:0 3:3] [0:0 4:0 4:3 2:1] [0:1 1:3 5:0 3:1] [0:2 2:3 5:3 0:3] [1:1 5:2 5:1 1:2] [2:2 4:2 4:1 3:2]
<regina.ModelLinkGraph: 6-node planar graph: [1:0 2:0 3:0 3:3] [0:0 4:0 4:3 2:1] [0:1 1:3 5:0 3:1] [0:2 2:3 5:3 0:3] [1:1 5:2 5:1 1:2] [2:2 4:2 4:1 3:2]>

ModelLinkGraphNode
Node 0: arcs 0, 1, 2, 3 -> 1:0, 2:0, 3:0, 3:3
<regina.ModelLinkGraphNode: Node 0: arcs 0, 1, 2, 3 -> 1:0, 2:0, 3:0, 3:3>

ModelLinkGraphArc
0:2
<regina.ModelLinkGraphArc: 0:2>

ModelLinkGraphCells
8 cells: (0:0 1:0-1 4:0-1 5:2-3 3:2-3 0:3) (0:1 2:0-1 1:3-0 0:0) (0:2 3:0-1 2:3-0 0:1) (0:3 3:3-0 0:2) (1:2 4:3-0 1:1) (1:3 2:1-2 5:0-1 4:2-3 1:2) (2:3 3:1-2 5:3-0 2:2) (4:2 5:1-2 4:1)
<regina.ModelLinkGraphCells: 8 cells: (0:0 1:0-1 4:0-1 5:2-3 3:2-3 0:3) (0:1 2:0-1 1:3-0 0:0) (0:2 3:0-1 2:3-0 0:1) (0:3 3:3-0 0:2) (1:2 4:3-0 1:1) (1:3 2:1-2 5:0-1 4:2-3 1:2) (2:3 3:1-2 5:3-0 2:2) (4:2 5:1-2 4:1)>

Link
Empty link
<regina.Link: Empty link>

Link
0-crossing knot: ( )
<regina.Link: 0-crossing knot: ( )>

Link
5-crossing, 2-component link: --++- ( ^0 _1 ^4 _3 ^2 _4 ) ( _0 ^1 _2 ^3 )
<regina.Link: 5-crossing, 2-component link: --++- ( ^0 _1 ^4 _3 ^2 _4 ) ( _0 ^1 _2 ^3 )>

PacketOfLink
5-crossing, 2-component link: --++- ( ^0 _1 ^4 _3 ^2 _4 ) ( _0 ^1 _2 ^3 )
<regina.PacketOfLink: 5-crossing, 2-component link: --++- ( ^0 _1 ^4 _3 ^2 _4 ) ( _0 ^1 _2 ^3 )>

StrandRef
(null)
<regina.StrandRef: (null)>

StrandRef
_0
<regina.StrandRef: _0>

Crossing
Crossing 0 (+): over _1 -+-> _3, under ^2 -+-> ^1
<regina.Crossing: Crossing 0 (+): over _1 -+-> _3, under ^2 -+-> ^1>

Tangle
3-crossing vertical tangle: | --+ ( _0 ^1 ) ( ^2 _1 ^0 _2 )
<regina.Tangle: 3-crossing vertical tangle: | --+ ( _0 ^1 ) ( ^2 _1 ^0 _2 )>

Crossing
Crossing 0 (-): over _1 -+-> _2, under (null) -+-> ^1
<regina.Crossing: Crossing 0 (-): over _1 -+-> _2, under (null) -+-> ^1>

SnapPeaTriangulation
Ideal orientable 3-D triangulation, f = ( 2 4 8 4 ), cusps: [ vertex 0, vertex 1 ]
<regina.SnapPeaTriangulation: Ideal orientable 3-D triangulation, f = ( 2 4 8 4 ), cusps: [ vertex 0, vertex 1 ]>

SnapPeaTriangulation
Ideal orientable 3-D triangulation, f = ( 2 4 8 4 ), cusps: [ vertex 0: (5, -2), vertex 1 ]
<regina.SnapPeaTriangulation: Ideal orientable 3-D triangulation, f = ( 2 4 8 4 ), cusps: [ vertex 0: (5, -2), vertex 1 ]>

PacketOfSnapPeaTriangulation
Ideal orientable 3-D triangulation, f = ( 2 4 8 4 ), cusps: [ vertex 0: (5, -2), vertex 1 ]
<regina.PacketOfSnapPeaTriangulation: Ideal orientable 3-D triangulation, f = ( 2 4 8 4 ), cusps: [ vertex 0: (5, -2), vertex 1 ]>

Cusp
(5,-2)-filled cusp at vertex 0
<regina.Cusp: (5,-2)-filled cusp at vertex 0>

Cusp
Complete cusp at vertex 1
<regina.Cusp: Complete cusp at vertex 1>

FacetSpec3
6:2
<regina.FacetSpec3: 6:2>

FacePair
{1,3}
<regina.FacePair: {1,3}>

FacetPairing3
1:1 1:0 1:2 1:3 | 0:1 0:0 0:2 0:3
<regina.FacetPairing3: 1:1 1:0 1:2 1:3 | 0:1 0:0 0:2 0:3>

FacetPairing4
1:4 1:1 1:2 1:3 1:0 | 0:4 0:1 0:2 0:3 0:0
<regina.FacetPairing4: 1:4 1:1 1:2 1:3 1:0 | 0:4 0:1 0:2 0:3 0:0>

Triangulation2
Bounded non-orientable 2-D triangulation, f = ( 1 2 1 )
<regina.Triangulation2: Bounded non-orientable 2-D triangulation, f = ( 1 2 1 )>

Triangulation3
Closed orientable 3-D triangulation, f = ( 1 6 10 5 )
<regina.Triangulation3: Closed orientable 3-D triangulation, f = ( 1 6 10 5 )>

PacketOfTriangulation3
Closed orientable 3-D triangulation, f = ( 1 6 10 5 )
<regina.PacketOfTriangulation3: Closed orientable 3-D triangulation, f = ( 1 6 10 5 )>

Triangulation4
Ideal orientable 4-D triangulation, f = ( 1 1 4 5 2 )
<regina.Triangulation4: Ideal orientable 4-D triangulation, f = ( 1 1 4 5 2 )>

Triangulation5
Possibly closed orientable 5-D triangulation, f = ( 6 15 20 15 6 2 )
<regina.Triangulation5: Possibly closed orientable 5-D triangulation, f = ( 6 15 20 15 6 2 )>

Face2_0
Vertex 0, boundary, degree 3: 0 (2), 1 (1), 0 (0)
<regina.Face2_0: Vertex 0, boundary, degree 3: 0 (2), 1 (1), 0 (0)>

FaceEmbedding2_0
0 (2)
<regina.FaceEmbedding2_0: 0 (2)>

Face2_1
Edge 0, internal: 0 (01), 1 (12)
<regina.Face2_1: Edge 0, internal: 0 (01), 1 (12)>

FaceEmbedding2_1
0 (01)
<regina.FaceEmbedding2_1: 0 (01)>

Simplex2
2-simplex 0: 01 -> 1 (12), 12 -> 1 (01)
<regina.Simplex2: 2-simplex 0: 01 -> 1 (12), 12 -> 1 (01)>

Component2
Component with 2 triangles: entire triangulation
<regina.Component2: Component with 2 triangles: entire triangulation>

BoundaryComponent2
Boundary component 0: 0 (20)
<regina.BoundaryComponent2: Boundary component 0: 0 (20)>

Face3_0
Vertex 0, internal, degree 20: 0 (0), 2 (3), 3 (3), 4 (3), 1 (3), 3 (0), 1 (2), 4 (0), 1 (1), 2 (0), 0 (1), 4 (1), 0 (2), 2 (1), 0 (3), 3 (1), 3 (2), 2 (2), 4 (2), 1 (0)
<regina.Face3_0: Vertex 0, internal, degree 20: 0 (0), 2 (3), 3 (3), 4 (3), 1 (3), 3 (0), 1 (2), 4 (0), 1 (1), 2 (0), 0 (1), 4 (1), 0 (2), 2 (1), 0 (3), 3 (1), 3 (2), 2 (2), 4 (2), 1 (0)>

FaceEmbedding3_0
0 (0)
<regina.FaceEmbedding3_0: 0 (0)>

Face3_1
Edge 0, internal, degree 5: 0 (01), 3 (32), 1 (20), 2 (02), 4 (31)
<regina.Face3_1: Edge 0, internal, degree 5: 0 (01), 3 (32), 1 (20), 2 (02), 4 (31)>

FaceEmbedding3_1
0 (01)
<regina.FaceEmbedding3_1: 0 (01)>

Face3_2
Triangle 0, internal: 0 (012), 4 (312)
<regina.Face3_2: Triangle 0, internal: 0 (012), 4 (312)>

FaceEmbedding3_2
0 (012)
<regina.FaceEmbedding3_2: 0 (012)>

Simplex3
3-simplex 0: 012 -> 4 (312), 013 -> 3 (321), 023 -> 2 (312), 123 -> 1 (321)
<regina.Simplex3: 3-simplex 0: 012 -> 4 (312), 013 -> 3 (321), 023 -> 2 (312), 123 -> 1 (321)>

Component3
Component with 5 tetrahedra: entire triangulation
<regina.Component3: Component with 5 tetrahedra: entire triangulation>

Face4_0
Vertex 0, ideal, degree 10: 0 (0), 1 (0), 1 (1), 0 (1), 1 (2), 0 (2), 1 (4), 0 (3), 1 (3), 0 (4)
<regina.Face4_0: Vertex 0, ideal, degree 10: 0 (0), 1 (0), 1 (1), 0 (1), 1 (2), 0 (2), 1 (4), 0 (3), 1 (3), 0 (4)>

FaceEmbedding4_0
0 (0)
<regina.FaceEmbedding4_0: 0 (0)>

Face4_1
Edge 0, internal, degree 20: 0 (01), 1 (12), 0 (12), 1 (01), 1 (24), 0 (23), 1 (14), 1 (02), 0 (02), 0 (13), 1 (43), 0 (03), 1 (23), 1 (04), 1 (13), 0 (34), 1 (03), 0 (14), 0 (04), 0 (24)
<regina.Face4_1: Edge 0, internal, degree 20: 0 (01), 1 (12), 0 (12), 1 (01), 1 (24), 0 (23), 1 (14), 1 (02), 0 (02), 0 (13), 1 (43), 0 (03), 1 (23), 1 (04), 1 (13), 0 (34), 1 (03), 0 (14), 0 (04), 0 (24)>

FaceEmbedding4_1
0 (01)
<regina.FaceEmbedding4_1: 0 (01)>

ListView_Triangulation4_edges
[ <regina.Face4_1: Edge 0, internal, degree 20: 0 (01), 1 (12), 0 (12), 1 (01), 1 (24), 0 (23), 1 (14), 1 (02), 0 (02), 0 (13), 1 (43), 0 (03), 1 (23), 1 (04), 1 (13), 0 (34), 1 (03), 0 (14), 0 (04), 0 (24)> ]
<<internal>.ListView: [ <regina.Face4_1: Edge 0, internal, degree 20: 0 (01), 1 (12), 0 (12), 1 (01), 1 (24), 0 (23), 1 (14), 1 (02), 0 (02), 0 (13), 1 (43), 0 (03), 1 (23), 1 (04), 1 (13), 0 (34), 1 (03), 0 (14), 0 (04), 0 (24)> ]>

Face4_2
Triangle 0, internal, degree 4: 0 (234), 0 (124), 0 (014), 1 (123)
<regina.Face4_2: Triangle 0, internal, degree 4: 0 (234), 0 (124), 0 (014), 1 (123)>

FaceEmbedding4_2
0 (234)
<regina.FaceEmbedding4_2: 0 (234)>

Face4_3
Tetrahedron 0, internal: 0 (0123), 1 (0143)
<regina.Face4_3: Tetrahedron 0, internal: 0 (0123), 1 (0143)>

FaceEmbedding4_3
0 (0123)
<regina.FaceEmbedding4_3: 0 (0123)>

Simplex4
4-simplex 0: 0123 -> 1 (0143), 0124 -> 0 (1234), 0134 -> 1 (1243), 0234 -> 1 (0123), 1234 -> 0 (0124)
<regina.Simplex4: 4-simplex 0: 0123 -> 1 (0143), 0124 -> 0 (1234), 0134 -> 1 (1243), 0234 -> 1 (0123), 1234 -> 0 (0124)>

Component4
Component with 2 pentachora: entire triangulation
<regina.Component4: Component with 2 pentachora: entire triangulation>

BoundaryComponent4
Boundary component 0, ideal at vertex 0: 0 (0), 1 (0), 1 (1), 0 (1), 1 (2), 0 (2), 1 (4), 0 (3), 1 (3), 0 (4)
<regina.BoundaryComponent4: Boundary component 0, ideal at vertex 0: 0 (0), 1 (0), 1 (1), 0 (1), 1 (2), 0 (2), 1 (4), 0 (3), 1 (3), 0 (4)>

Face5_0
Vertex 0, internal, degree 2: 0 (0), 1 (0)
<regina.Face5_0: Vertex 0, internal, degree 2: 0 (0), 1 (0)>

FaceEmbedding5_0
0 (0)
<regina.FaceEmbedding5_0: 0 (0)>

Face5_1
Edge 0, internal, degree 2: 0 (01), 1 (01)
<regina.Face5_1: Edge 0, internal, degree 2: 0 (01), 1 (01)>

FaceEmbedding5_1
0 (01)
<regina.FaceEmbedding5_1: 0 (01)>

Face5_2
Triangle 0, internal, degree 2: 0 (012), 1 (012)
<regina.Face5_2: Triangle 0, internal, degree 2: 0 (012), 1 (012)>

FaceEmbedding5_2
0 (012)
<regina.FaceEmbedding5_2: 0 (012)>

Face5_3
Tetrahedron 0, internal, degree 2: 0 (2345), 1 (2345)
<regina.Face5_3: Tetrahedron 0, internal, degree 2: 0 (2345), 1 (2345)>

FaceEmbedding5_3
0 (2345)
<regina.FaceEmbedding5_3: 0 (2345)>

Face5_4
Pentachoron 0, internal: 0 (01234), 1 (01234)
<regina.Face5_4: Pentachoron 0, internal: 0 (01234), 1 (01234)>

FaceEmbedding5_4
0 (01234)
<regina.FaceEmbedding5_4: 0 (01234)>

Simplex5
5-simplex 0: 01234 -> 1 (01234), 01235 -> 1 (01235), 01245 -> 1 (01245), 01345 -> 1 (01345), 02345 -> 1 (02345), 12345 -> 1 (12345)
<regina.Simplex5: 5-simplex 0: 01234 -> 1 (01234), 01235 -> 1 (01235), 01245 -> 1 (01245), 01345 -> 1 (01345), 02345 -> 1 (02345), 12345 -> 1 (12345)>

Component5
Component with 2 5-simplices: entire triangulation
<regina.Component5: Component with 2 5-simplices: entire triangulation>

Component5
Component with 1 5-simplex: 2
<regina.Component5: Component with 1 5-simplex: 2>

BoundaryComponent5
Boundary component 0: 2 (01253), 2 (01245), 2 (02345), 2 (01354)
<regina.BoundaryComponent5: Boundary component 0: 2 (01253), 2 (01245), 2 (02345), 2 (01354)>

Isomorphism3
0 -> 1 (1230), 1 -> 0 (2103)
<regina.Isomorphism3: 0 -> 1 (1230), 1 -> 0 (2103)>

HomologicalData
Nothing computed yet
<regina.HomologicalData: Nothing computed yet>

HomMarkedAbelianGroup
Epic (kernel Z): [[ 4 3 ]]
<regina.HomMarkedAbelianGroup: Epic (kernel Z): [[ 4 3 ]]>

HomologicalData
H0(M): Z, H1(M): Z, H2(M): 0, H3(M): 0, H0(BM): Z, H1(BM): 2 Z, H2(BM): Z, H1(BM) -> H1(M): Epic (kernel Z): [[ 4 3 ]]
<regina.HomologicalData: H0(M): Z, H1(M): Z, H2(M): 0, H3(M): 0, H0(BM): Z, H1(BM): 2 Z, H2(BM): Z, H1(BM) -> H1(M): Epic (kernel Z): [[ 4 3 ]]>

SFSFibre
(5,-2)
<regina.SFSFibre: (5,-2)>

LensSpace
L(7,2)
<regina.LensSpace: L(7,2)>

SFSpace
SFS [D/o2: (3,1) (4,-3)]
<regina.SFSpace: SFS [D/o2: (3,1) (4,-3)]>

SimpleSurfaceBundle
RP2 x S1
<regina.SimpleSurfaceBundle: RP2 x S1>

SnapPeaCensusManifold
SnapPea x101
<regina.SnapPeaCensusManifold: SnapPea x101>

Handlebody
Genus 2 handlebody
<regina.Handlebody: Genus 2 handlebody>

TorusBundle
T x I / [ 0,1 | 1,0 ]
<regina.TorusBundle: T x I / [ 0,1 | 1,0 ]>

GraphLoop
SFS [A/o2: (2,1) (5,3)] / [ 0,-1 | 1,0 ]
<regina.GraphLoop: SFS [A/o2: (2,1) (5,3)] / [ 0,-1 | 1,0 ]>

GraphPair
SFS [D/o2: (3,1) (4,3)] U/m SFS [D/o2: (3,1) (4,3)], m = [ 0,1 | 1,2 ]
<regina.GraphPair: SFS [D/o2: (3,1) (4,3)] U/m SFS [D/o2: (3,1) (4,3)], m = [ 0,1 | 1,2 ]>

GraphTriple
SFS [D/o2: (3,1) (4,3)] U/m SFS [A/o2: (2,1) (5,2)] U/n SFS [D/o2: (3,1) (4,3)], m = [ -2,1 | 1,0 ], n = [ 1,2 | 3,5 ]
<regina.GraphTriple: SFS [D/o2: (3,1) (4,3)] U/m SFS [A/o2: (2,1) (5,2)] U/n SFS [D/o2: (3,1) (4,3)], m = [ -2,1 | 1,0 ], n = [ 1,2 | 3,5 ]>

list of SFSAlt
  SFS [D/o2: (3,1) (4,3)], via [[ 1 0 ] [ 0 1 ]], without reflection
  SFS [D/o2: (3,1) (4,3)], via [[ 1 0 ] [ 0 -1 ]], using reflection
[<regina.SFSAlt: SFS [D/o2: (3,1) (4,3)], via [[ 1 0 ] [ 0 1 ]], without reflection>, <regina.SFSAlt: SFS [D/o2: (3,1) (4,3)], via [[ 1 0 ] [ 0 -1 ]], using reflection>]

list of SFSAlt
  SFS [A/o2: (2,1) (5,2)], via [[ 1 0 ] [ 0 1 ]], without reflection
  SFS [A/o2: (2,1) (5,2)], via [[ 1 0 ] [ 0 -1 ]], using reflection
[<regina.SFSAlt: SFS [A/o2: (2,1) (5,2)], via [[ 1 0 ] [ 0 1 ]], without reflection>, <regina.SFSAlt: SFS [A/o2: (2,1) (5,2)], via [[ 1 0 ] [ 0 -1 ]], using reflection>]

SnapPeaCensusTri
SnapPea m004
<regina.SnapPeaCensusTri: SnapPea m004>

TxIDiagonalCore
T6:1
<regina.TxIDiagonalCore: T6:1>

TxIParallelCore
T6*
<regina.TxIParallelCore: T6*>

SnappedBall
Snapped 3-ball, internal edge 1 (23)
<regina.SnappedBall: Snapped 3-ball, internal edge 1 (23)>

SnappedTwoSphere
Snapped 2-sphere, equator 0 (01) = 1 (01)
<regina.SnappedTwoSphere: Snapped 2-sphere, equator 0 (01) = 1 (01)>

PillowTwoSphere
Pillow 2-sphere, triangles 3, 4
<regina.PillowTwoSphere: Pillow 2-sphere, triangles 3, 4>

SatBlockModel
Model of Cube {0,1,2,3}
<regina.SatBlockModel: Model of Cube {0,1,2,3}>

BlockedSFS
Blocked SFS [Tri, LST(1, 2, 3), LST(1, 5, 6), Mob(v)]
<regina.BlockedSFS: Blocked SFS [Tri, LST(1, 2, 3), LST(1, 5, 6), Mob(v)]>

SatRegion
[ Tri(major) {0,2,1} | LST(1,5,6) {4..7}, reflected(H) | LST(1,2,3) {3}, reflected(H) | Mobius(vert) {triangle 0}, reflected(H) ]
<regina.SatRegion: [ Tri(major) {0,2,1} | LST(1,5,6) {4..7}, reflected(H) | LST(1,2,3) {3}, reflected(H) | Mobius(vert) {triangle 0}, reflected(H) ]>

SatBlockSpec
Tri(major) {0,2,1}
<regina.SatBlockSpec: Tri(major) {0,2,1}>

SatTriPrism
Tri(major) {0,2,1}
<regina.SatTriPrism: Tri(major) {0,2,1}>

SatAnnulus
0 (013), 2 (320)
<regina.SatAnnulus: 0 (013), 2 (320)>

BlockedSFSLoop
Blocked SFS Loop [Tri, Tri, Tri, Mob(v), Layer]
<regina.BlockedSFSLoop: Blocked SFS Loop [Tri, Tri, Tri, Mob(v), Layer]>

BlockedSFSPair
Blocked SFS Pair [Tri, Mob(v), Mob(v) | Tri, Layer]
<regina.BlockedSFSPair: Blocked SFS Pair [Tri, Mob(v), Mob(v) | Tri, Layer]>

BlockedSFSTriple
Blocked SFS Triple [Tri, LST(1, 2, 3), Mob(v) | Tri, Mob(v) | Tri, Mob(v), Mob(v)]
<regina.BlockedSFSTriple: Blocked SFS Triple [Tri, LST(1, 2, 3), Mob(v) | Tri, Mob(v) | Tri, Mob(v), Mob(v)]>

PluggedTorusBundle
Plugged Torus Bundle [T6:1 | Tri, Mob(v)]
<regina.PluggedTorusBundle: Plugged Torus Bundle [T6:1 | Tri, Mob(v)]>

TrivialTri
L'(3,1)
<regina.TrivialTri: L'(3,1)>

LayeredLoop
C~(2)
<regina.LayeredLoop: C~(2)>

LayeredTorusBundle
B(T6:1 | -1,-1 | -1,-2)
<regina.LayeredTorusBundle: B(T6:1 | -1,-1 | -1,-2)>

PlugTriSolidTorus
P(0)
<regina.PlugTriSolidTorus: P(0)>

TrivialTri
N(3,2)
<regina.TrivialTri: N(3,2)>

AugTriSolidTorus
A(3,-1 | 5,-6)
<regina.AugTriSolidTorus: A(3,-1 | 5,-6)>

TriSolidTorus
Triangular solid torus, tetrahedra 2 (2103) 1 (1032) 0 (0321)
<regina.TriSolidTorus: Triangular solid torus, tetrahedra 2 (2103) 1 (1032) 0 (0321)>

LayeredLensSpace
L(8,3)
<regina.LayeredLensSpace: L(8,3)>

LayeredSolidTorus
LST(2, 3, 5), base 0 (edges 5|23|401), top 1 (edges 41|32|5)
<regina.LayeredSolidTorus: LST(2, 3, 5), base 0 (edges 5|23|401), top 1 (edges 41|32|5)>

LayeredSolidTorus
LST(2, 3, 5), base 1 (edges 0|41|352), top 0 (edges 23|41|0)
<regina.LayeredSolidTorus: LST(2, 3, 5), base 1 (edges 0|41|352), top 0 (edges 23|41|0)>

Layering
Layer 0 tetrahedra: 0 (230), 0 (321) -> 0 (230), 0 (321) via [[ 1 0 ] [ 0 1 ]]
<regina.Layering: Layer 0 tetrahedra: 0 (230), 0 (321) -> 0 (230), 0 (321) via [[ 1 0 ] [ 0 1 ]]>

Layering
Layer 1 tetrahedron: 0 (230), 0 (321) -> 1 (123), 1 (032) via [[ 1 0 ] [ -1 1 ]]
<regina.Layering: Layer 1 tetrahedron: 0 (230), 0 (321) -> 1 (123), 1 (032) via [[ 1 0 ] [ -1 1 ]]>

LayeredChainPair
C(4,6)
<regina.LayeredChainPair: C(4,6)>

LayeredChain
Chain(4), tetrahedra 3 (1302) .. 1 (0213)
<regina.LayeredChain: Chain(4), tetrahedra 3 (1302) .. 1 (0213)>

SpiralSolidTorus
7-tetrahedron spiralled solid torus, tetrahedra 1 (0213), 0 (2130), 2 (0213), 6 (2130), 9 (0213), 8 (1302), 5 (3021)
<regina.SpiralSolidTorus: 7-tetrahedron spiralled solid torus, tetrahedra 1 (0213), 0 (2130), 2 (0213), 6 (2130), 9 (0213), 8 (1302), 5 (3021)>

CensusHit
m004 : #1 -- Cusped hyperbolic census (orientable)
<regina.CensusHit: m004 : #1 -- Cusped hyperbolic census (orientable)>

GluingPermSearcher2
New search, orientable only: stage 0, order: 0:0 0:2
<regina.GluingPermSearcher2: New search, orientable only: stage 0, order: 0:0 0:2>

GluingPermSearcher3
New search, orientable only, purge 0x01: stage 0, order: 0:0 0:1 0:2 0:3 1:0 1:2 2:0 2:1 3:0 4:0 4:1 5:0 5:1 6:0 6:1 7:0
<regina.GluingPermSearcher3: New search, orientable only, purge 0x01: stage 0, order: 0:0 0:1 0:2 0:3 1:0 1:2 2:0 2:1 3:0 4:0 4:1 5:0 5:1 6:0 6:1 7:0>

CompactSearcher
New search, orientable only, finite only, purge 0x01: stage 0, order: 0:0 0:1 0:2 0:3 1:0 1:2 2:0 2:1 3:0 4:0 4:1 5:0 5:1 6:0 6:1 7:0
<regina.CompactSearcher: New search, orientable only, finite only, purge 0x01: stage 0, order: 0:0 0:1 0:2 0:3 1:0 1:2 2:0 2:1 3:0 4:0 4:1 5:0 5:1 6:0 6:1 7:0>

HyperbolicMinSearcher
New search, orientable only, purge 0x09: stage 0, order: 0:0 0:1 0:2 0:3 1:0 1:2 2:0 2:1 3:0 4:0 4:1 5:0 5:1 6:0 6:1 7:0
<regina.HyperbolicMinSearcher: New search, orientable only, purge 0x09: stage 0, order: 0:0 0:1 0:2 0:3 1:0 1:2 2:0 2:1 3:0 4:0 4:1 5:0 5:1 6:0 6:1 7:0>

EulerSearcher
New search: stage 0, order: 0:0 0:1 0:2 0:3 1:0 1:2 2:0 2:1 3:0 4:0 4:1 5:0 5:1 6:0 6:1 7:0
<regina.EulerSearcher: New search: stage 0, order: 0:0 0:1 0:2 0:3 1:0 1:2 2:0 2:1 3:0 4:0 4:1 5:0 5:1 6:0 6:1 7:0>

ClosedPrimeMinSearcher
New search, orientable only, finite only, purge 0x07: stage 0, order: 3:0 7:0 6:0 6:1 5:0 5:1 4:0 4:1 0:0 0:1 0:2 0:3 1:0 1:2 2:0 2:1
<regina.ClosedPrimeMinSearcher: New search, orientable only, finite only, purge 0x07: stage 0, order: 3:0 7:0 6:0 6:1 5:0 5:1 4:0 4:1 0:0 0:1 0:2 0:3 1:0 1:2 2:0 2:1>

GluingPermSearcher4
New search, finite only: stage 0, order: 0:0 0:1 0:2 0:3 0:4
<regina.GluingPermSearcher4: New search, finite only: stage 0, order: 0:0 0:1 0:2 0:3 0:4>

TypeTrie4
Trie for 4 types
<regina.TypeTrie4: Trie for 4 types>

TypeTrie7
Trie for 7 types
<regina.TypeTrie7: Trie for 7 types>

LPInitialTableaux_NonSpun
Columns: {+0,0} {-0} {-0} {+0,0} {-0} {-0}, constraints: [ 1 -1 0 1 0 -1 -1 0 ] [ 0 0 0 4 -2 -2 0 -1 ]
<regina.LPInitialTableaux_NonSpun: Columns: {+0,0} {-0} {-0} {+0,0} {-0} {-0}, constraints: [ 1 -1 0 1 0 -1 -1 0 ] [ 0 0 0 4 -2 -2 0 -1 ]>

LPMatrix
[[ 2 -1 -1 2 -1 -1 0 0 ] [ 1 -1 0 1 0 -1 -1 0 ] [ 0 0 0 4 -2 -2 0 -1 ]]
<regina.LPMatrix: [[ 2 -1 -1 2 -1 -1 0 0 ] [ 1 -1 0 1 0 -1 -1 0 ] [ 0 0 0 4 -2 -2 0 -1 ]]>

LPData_NonSpun
Uninitialised
<regina.LPData_NonSpun: Uninitialised>

LPData_NonSpun
Feasible basis: 0 1 3
<regina.LPData_NonSpun: Feasible basis: 0 1 3>

ValidityConstraints
Blocks: 2 x 7, local: { 4 5 6 }
<regina.ValidityConstraints: Blocks: 2 x 7, local: { 4 5 6 }>

ValidityConstraints
Blocks: 2 x 6, local: { 0 1 2 3 4 5 }, global: { 3 4 5 }
<regina.ValidityConstraints: Blocks: 2 x 6, local: { 0 1 2 3 4 5 }, global: { 3 4 5 }>

BanNone
Nothing banned or marked
<regina.BanNone: Nothing banned or marked>

BanBoundary
Banned: 0 1 2 9 10 11 12, nothing marked
<regina.BanBoundary: Banned: 0 1 2 9 10 11 12, nothing marked>

BanTorusBoundary
Banned: 0 1 2 9 10 11 12, marked: 9 10 11 12 13 14 15 16 17 18 19 20
<regina.BanTorusBoundary: Banned: 0 1 2 9 10 11 12, marked: 9 10 11 12 13 14 15 16 17 18 19 20>

PosOrder
Compare row indices using position vectors
<regina.PosOrder: Compare row indices using position vectors>

TreeDecomposition
Width 4, size 11, bags 0: {0,1,5,6} -> 1, 1: {0,1,2,5,7} -> 2, 2: {0,2,4,5,7} -> 4, 3: {2,3,4,8} -> 4, 4: {0,2,4,7,8} -> 5, 5: {0,4,7,8} -> 6, 6: {0,4,8,10} -> 8, 7: {4,8,9,10} -> 8, 8: {4,8,10} -> 9, 9: {8,10} -> 10, 10: {10}
<regina.TreeDecomposition: Width 4, size 11, bags 0: {0,1,5,6} -> 1, 1: {0,1,2,5,7} -> 2, 2: {0,2,4,5,7} -> 4, 3: {2,3,4,8} -> 4, 4: {0,2,4,7,8} -> 5, 5: {0,4,7,8} -> 6, 6: {0,4,8,10} -> 8, 7: {4,8,9,10} -> 8, 8: {4,8,10} -> 9, 9: {8,10} -> 10, 10: {10}>

TreeBag
Bag of 4 elements: 0 1 5 6
<regina.TreeBag: Bag of 4 elements: 0 1 5 6>

Signature
(abbc)(ac)
<regina.Signature: (abbc)(ac)>

FileInfo
Regina data: Second-generation XML format (Regina 3.0-6.0.1)
<regina.FileInfo: Regina data: Second-generation XML format (Regina 3.0-6.0.1)>

NoneType
None
None

ProgressTrackerOpen
Initialising - 0 step(s)
<regina.ProgressTrackerOpen: Initialising - 0 step(s)>

ProgressTrackerOpen
Doing stuff - 3 step(s)
<regina.ProgressTrackerOpen: Doing stuff - 3 step(s)>

ProgressTrackerOpen
Finished
<regina.ProgressTrackerOpen: Finished>

ProgressTracker
Initialising - 0%
<regina.ProgressTracker: Initialising - 0%>

ProgressTracker
Doing stuff - 5.9%
<regina.ProgressTracker: Doing stuff - 5.9%>

ProgressTracker
Doing stuff - 76%
<regina.ProgressTracker: Doing stuff - 76%>

ProgressTracker
Cancelled but not finished
<regina.ProgressTracker: Cancelled but not finished>

Container
Container with 1 child, 3 descendants
<regina.Container: Container with 1 child, 3 descendants>

Text
Text of length 12
<regina.Text: Text of length 12>

Attachment
Attachment (3 bytes): test.txt
<regina.Attachment: Attachment (3 bytes): test.txt>

Script
2-line script, dummy = (null), text = <Welcome>
<regina.Script: 2-line script, dummy = (null), text = <Welcome>>

GluingPerms2
0 (102), 0 (102), 1 (120) | 0 (201), 1 (021), 1 (021)
<regina.GluingPerms2: 0 (102), 0 (102), 1 (120) | 0 (201), 1 (021), 1 (021)>

GluingPerms2
1 (012), 1 (012), 1 (012) | 0 (012), 0 (012), 0 (012)
<regina.GluingPerms2: 1 (012), 1 (012), 1 (012) | 0 (012), 0 (012), 0 (012)>

GluingPerms2
1 (021), 1 (210), 1 (102) | 0 (021), 0 (210), 0 (102)
<regina.GluingPerms2: 1 (021), 1 (210), 1 (102) | 0 (021), 0 (210), 0 (102)>

(aabb)
SigPartialIsomorphism
Symbols: ab -> ba; cycles: 0 -> 0 (>> 3), all reversed
<regina.SigPartialIsomorphism: Symbols: ab -> ba; cycles: 0 -> 0 (>> 3), all reversed>

(abab)
SigPartialIsomorphism
Symbols: ab -> ba; cycles: 0 -> 0 (>> 1), all reversed
<regina.SigPartialIsomorphism: Symbols: ab -> ba; cycles: 0 -> 0 (>> 1), all reversed>

(aab)(b)
SigPartialIsomorphism
Symbols: ab -> ab; cycles: 0 -> 0 (>> 1), 1 -> 1, all reversed
<regina.SigPartialIsomorphism: Symbols: ab -> ab; cycles: 0 -> 0 (>> 1), 1 -> 1, all reversed>

(ab)(ab)
SigPartialIsomorphism
Symbols: ab -> ba; cycles: 0 -> 0 (>> 1), 1 -> 1 (>> 1), all reversed
<regina.SigPartialIsomorphism: Symbols: ab -> ba; cycles: 0 -> 0 (>> 1), 1 -> 1 (>> 1), all reversed>

(ab)(a)(b)
SigPartialIsomorphism
Symbols: ab -> ba; cycles: 0 -> 0 (>> 1), 2 -> 1, 1 -> 2, all reversed
<regina.SigPartialIsomorphism: Symbols: ab -> ba; cycles: 0 -> 0 (>> 1), 2 -> 1, 1 -> 2, all reversed>

TreeSingleSoln_EulerPositive
Level 0 of 0..19, types: 0___________________
<regina.TreeSingleSoln_EulerPositive: Level 0 of 0..19, types: 0___________________>

TreeSingleSoln_EulerPositive
Level 19 of 0..19, types: 00010000010010000000
<regina.TreeSingleSoln_EulerPositive: Level 19 of 0..19, types: 00010000010010000000>

TautEnumeration
Level 1 of 0..1, types: 11
<regina.TautEnumeration: Level 1 of 0..1, types: 11>

TautEnumeration
Level 1 of 0..1, types: 23
<regina.TautEnumeration: Level 1 of 0..1, types: 23>

TautEnumeration
Level 1 of 0..1, types: 32
<regina.TautEnumeration: Level 1 of 0..1, types: 32>

TreeEnumeration
Level 1 of 0..1, types: 12
<regina.TreeEnumeration: Level 1 of 0..1, types: 12>

TreeEnumeration
Level 1 of 0..1, types: 13
<regina.TreeEnumeration: Level 1 of 0..1, types: 13>

TreeEnumeration
Level 1 of 0..1, types: 21
<regina.TreeEnumeration: Level 1 of 0..1, types: 21>

TreeEnumeration
Level 1 of 0..1, types: 31
<regina.TreeEnumeration: Level 1 of 0..1, types: 31>

TreeEnumeration_NonSpun
Level 1 of 0..1, types: 11
<regina.TreeEnumeration_NonSpun: Level 1 of 0..1, types: 11>

PermSn8_Sign
[ 01234567 01234576 01234675 01234657 ... 76543201 ]
<regina.PermSn8_Sign: [ 01234567 01234576 01234675 01234657 ... 76543201 ]>