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[ [ "Title page", "0.0", [ 0, 0, 0 ], 1, 1, "title page", "X7D2C85EC87DD46E5"
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[ "Table of Contents", "0.0-1", [ 0, 0, 1 ], 18, 2, "table of contents",
"X8537FEB07AF2BEC8" ],
[
"\033[1X\033[33X\033[0;-2YSimplicial complexes & CW complexes\033[133X\033[\
101X", "1", [ 1, 0, 0 ], 1, 7, "simplicial complexes & cw complexes",
"X7E5EA9587D4BCFB4" ],
[
"\033[1X\033[33X\033[0;-2YThe Klein bottle as a simplicial complex\033[133X\
\033[101X", "1.1", [ 1, 1, 0 ], 4, 7,
"the klein bottle as a simplicial complex", "X85691C6980034524" ],
[ "\033[1X\033[33X\033[0;-2YOther simplicial surfaces\033[133X\033[101X",
"1.2", [ 1, 2, 0 ], 46, 8, "other simplicial surfaces",
"X7B8F88487B1B766C" ],
[ "\033[1X\033[33X\033[0;-2YThe Quillen complex\033[133X\033[101X", "1.3",
[ 1, 3, 0 ], 86, 8, "the quillen complex", "X80A72C347D99A58E" ],
[
"\033[1X\033[33X\033[0;-2YThe Quillen complex as a reduced CW-complex\033[1\
33X\033[101X", "1.4", [ 1, 4, 0 ], 110, 9,
"the quillen complex as a reduced cw-complex", "X7C4A2B8B79950232" ],
[ "\033[1X\033[33X\033[0;-2YSimple homotopy equivalences\033[133X\033[101X",
"1.5", [ 1, 5, 0 ], 143, 9, "simple homotopy equivalences",
"X782AAB84799E3C44" ],
[
"\033[1X\033[33X\033[0;-2YCellular simplifications preserving homeomorphism\
type\033[133X\033[101X", "1.6", [ 1, 6, 0 ], 186, 10,
"cellular simplifications preserving homeomorphism type",
"X80474C7885AC1578" ],
[
"\033[1X\033[33X\033[0;-2YConstructing a CW-structure on a knot complement\\
033[133X\033[101X", "1.7", [ 1, 7, 0 ], 212, 10,
"constructing a cw-structure on a knot complement", "X7A15484C7E680AC9"
],
[
"\033[1X\033[33X\033[0;-2YConstructing a regular CW-complex by attaching ce\
lls\033[133X\033[101X", "1.8", [ 1, 8, 0 ], 247, 11,
"constructing a regular cw-complex by attaching cells",
"X829793717FB6DDCE" ],
[
"\033[1X\033[33X\033[0;-2YConstructing a regular CW-complex from its face l\
attice\033[133X\033[101X", "1.9", [ 1, 9, 0 ], 305, 12,
"constructing a regular cw-complex from its face lattice",
"X7B7354E68025FC92" ],
[ "\033[1X\033[33X\033[0;-2YCup products\033[133X\033[101X", "1.10",
[ 1, 10, 0 ], 375, 13, "cup products", "X823FA6A9828FF473" ],
[
"\033[1X\033[33X\033[0;-2YIntersection forms of \033[22X4\033[122X\033[101X\
\027\033[1X\027-manifolds\033[133X\033[101X", "1.11", [ 1, 11, 0 ], 636, 18,
"intersection forms of 4-manifolds", "X7F9B01CF7EE1D2FC" ],
[ "\033[1X\033[33X\033[0;-2YCohomology Rings\033[133X\033[101X", "1.12",
[ 1, 12, 0 ], 712, 19, "cohomology rings", "X80B6849C835B7F19" ],
[ "\033[1X\033[33X\033[0;-2YBockstein homomorphism\033[133X\033[101X",
"1.13", [ 1, 13, 0 ], 783, 20, "bockstein homomorphism",
"X83035DEC7C9659C6" ],
[
"\033[1X\033[33X\033[0;-2YDiagonal maps on associahedra and other polytopes\
\033[133X\033[101X", "1.14", [ 1, 14, 0 ], 827, 21,
"diagonal maps on associahedra and other polytopes",
"X87135D067B6CDEEC" ],
[
"\033[1X\033[33X\033[0;-2YCW maps and induced homomorphisms\033[133X\033[10\
1X", "1.15", [ 1, 15, 0 ], 877, 21, "cw maps and induced homomorphisms",
"X8771FF2885105154" ],
[
"\033[1X\033[33X\033[0;-2YConstructing a simplicial complex from a regular \
CW-complex\033[133X\033[101X", "1.16", [ 1, 16, 0 ], 931, 22,
"constructing a simplicial complex from a regular cw-complex",
"X853D6B247D0E18DB" ],
[
"\033[1X\033[33X\033[0;-2YSome limitations to representing spaces as regula\
r CW complexes\033[133X\033[101X", "1.17", [ 1, 17, 0 ], 959, 23,
"some limitations to representing spaces as regular cw complexes",
"X7900FD197F175551" ],
[ "\033[1X\033[33X\033[0;-2YEquivariant CW complexes\033[133X\033[101X",
"1.18", [ 1, 18, 0 ], 1047, 24, "equivariant cw complexes",
"X85A579217DCB6CC8" ],
[
"\033[1X\033[33X\033[0;-2YOrbifolds and classifying spaces\033[133X\033[101\
X", "1.19", [ 1, 19, 0 ], 1176, 26, "orbifolds and classifying spaces",
"X86881717878ADCD6" ],
[
"\033[1X\033[33X\033[0;-2YCubical complexes & permutahedral complexes\033[1\
33X\033[101X", "2", [ 2, 0, 0 ], 1, 31,
"cubical complexes & permutahedral complexes", "X7F8376F37AF80AAC" ],
[ "\033[1X\033[33X\033[0;-2YCubical complexes\033[133X\033[101X", "2.1",
[ 2, 1, 0 ], 4, 31, "cubical complexes", "X7D67D5F3820637AD" ],
[ "\033[1X\033[33X\033[0;-2YPermutahedral complexes\033[133X\033[101X",
"2.2", [ 2, 2, 0 ], 91, 32, "permutahedral complexes",
"X85D8195379F2A8CA" ],
[
"\033[1X\033[33X\033[0;-2YConstructing pure cubical and permutahedral compl\
exes\033[133X\033[101X", "2.3", [ 2, 3, 0 ], 218, 34,
"constructing pure cubical and permutahedral complexes",
"X78D3037283B506E0" ],
[
"\033[1X\033[33X\033[0;-2YComputations in dynamical systems\033[133X\033[10\
1X", "2.4", [ 2, 4, 0 ], 240, 35, "computations in dynamical systems",
"X8462CF66850CC3A8" ],
[ "\033[1X\033[33X\033[0;-2YCovering spaces\033[133X\033[101X", "3",
[ 3, 0, 0 ], 1, 36, "covering spaces", "X87472058788D76C0" ],
[
"\033[1X\033[33X\033[0;-2YCellular chains on the universal cover\033[133X\\
033[101X", "3.1", [ 3, 1, 0 ], 15, 36,
"cellular chains on the universal cover", "X85FB4CA987BC92CC" ],
[
"\033[1X\033[33X\033[0;-2YSpun knots and the Satoh tube map\033[133X\033[10\
1X", "3.2", [ 3, 2, 0 ], 81, 37, "spun knots and the satoh tube map",
"X7E5CC04E7E3CCDAD" ],
[
"\033[1X\033[33X\033[0;-2YCohomology with local coefficients\033[133X\033[1\
01X", "3.3", [ 3, 3, 0 ], 178, 39, "cohomology with local coefficients",
"X7C304A1C7EF0BA60" ],
[
"\033[1X\033[33X\033[0;-2YDistinguishing between two non-homeomorphic homot\
opy equivalent spaces\033[133X\033[101X", "3.4", [ 3, 4, 0 ], 218, 40,
"distinguishing between two non-homeomorphic homotopy equivalent spaces"
, "X7A4F34B780FA2CD5" ],
[
"\033[1X\033[33X\033[0;-2YSecond homotopy groups of spaces with finite fund\
amental group\033[133X\033[101X", "3.5", [ 3, 5, 0 ], 259, 40,
"second homotopy groups of spaces with finite fundamental group",
"X869FD75B84AAC7AD" ],
[
"\033[1X\033[33X\033[0;-2YThird homotopy groups of simply connected spaces\\
033[133X\033[101X", "3.6", [ 3, 6, 0 ], 307, 41,
"third homotopy groups of simply connected spaces", "X87F8F6C3812A7E73"
],
[
"\033[1X\033[33X\033[0;-2YFirst example: Whitehead's certain exact sequence\
\033[133X\033[101X", "3.6-1", [ 3, 6, 1 ], 310, 41,
"first example: whiteheads certain exact sequence", "X7B506CF27DE54DBE"
],
[
"\033[1X\033[33X\033[0;-2YSecond example: the Hopf invariant\033[133X\033[1\
01X", "3.6-2", [ 3, 6, 2 ], 341, 42, "second example: the hopf invariant",
"X828F0FAB86AA60E9" ],
[
"\033[1X\033[33X\033[0;-2YComputing the second homotopy group of a space wi\
th infinite fundamental group\033[133X\033[101X", "3.7", [ 3, 7, 0 ], 433,
43,
"computing the second homotopy group of a space with infinite fundamenta\
l group", "X7EAF7E677FB9D53F" ],
[ "\033[1X\033[33X\033[0;-2YThree Manifolds\033[133X\033[101X", "4",
[ 4, 0, 0 ], 1, 45, "three manifolds", "X7BFA4D1587D8DF49" ],
[ "\033[1X\033[33X\033[0;-2YDehn Surgery\033[133X\033[101X", "4.1",
[ 4, 1, 0 ], 4, 45, "dehn surgery", "X82D1348C79238C2D" ],
[ "\033[1X\033[33X\033[0;-2YConnected Sums\033[133X\033[101X", "4.2",
[ 4, 2, 0 ], 49, 46, "connected sums", "X848EDEE882B36F6C" ],
[ "\033[1X\033[33X\033[0;-2YDijkgraaf-Witten Invariant\033[133X\033[101X",
"4.3", [ 4, 3, 0 ], 78, 46, "dijkgraaf-witten invariant",
"X78AE684C7DBD7C70" ],
[ "\033[1X\033[33X\033[0;-2YCohomology rings\033[133X\033[101X", "4.4",
[ 4, 4, 0 ], 143, 47, "cohomology rings", "X80B6849C835B7F19" ],
[ "\033[1X\033[33X\033[0;-2YLinking Form\033[133X\033[101X", "4.5",
[ 4, 5, 0 ], 184, 48, "linking form", "X7F56BB4C801AB894" ],
[
"\033[1X\033[33X\033[0;-2YDetermining the homeomorphism type of a lens spac\
e\033[133X\033[101X", "4.6", [ 4, 6, 0 ], 271, 49,
"determining the homeomorphism type of a lens space",
"X850C76697A6A1654" ],
[
"\033[1X\033[33X\033[0;-2YSurgeries on distinct knots can yield homeomorphi\
c manifolds\033[133X\033[101X", "4.7", [ 4, 7, 0 ], 383, 51,
"surgeries on distinct knots can yield homeomorphic manifolds",
"X7EC6B008878CC77E" ],
[
"\033[1X\033[33X\033[0;-2YFinite fundamental groups of \033[22X3\033[122X\\
033[101X\027\033[1X\027-manifolds\033[133X\033[101X", "4.8", [ 4, 8, 0 ],
464, 52, "finite fundamental groups of 3-manifolds",
"X7B425A3280A2AF07" ],
[ "\033[1X\033[33X\033[0;-2YPoincare's cube manifolds\033[133X\033[101X",
"4.9", [ 4, 9, 0 ], 500, 53, "poincares cube manifolds",
"X78912D227D753167" ],
[
"\033[1X\033[33X\033[0;-2YThere are at least 25 distinct cube manifolds\\
033[133X\033[101X", "4.10", [ 4, 10, 0 ], 555, 54,
"there are at least 25 distinct cube manifolds", "X8761051F84C6CEC2" ],
[ "\033[1X\033[33X\033[0;-2YFace pairings for 25 distinct cube manifolds\033\
[133X\033[101X", "4.10-1", [ 4, 10, 1 ], 672, 56,
"face pairings for 25 distinct cube manifolds", "X7D50795883E534A3" ],
[ "\033[1X\033[33X\033[0;-2YPlatonic cube manifolds\033[133X\033[101X",
"4.10-2", [ 4, 10, 2 ], 898, 60, "platonic cube manifolds",
"X837811BB8181666E" ],
[
"\033[1X\033[33X\033[0;-2YThere are at most 41 distinct cube manifolds\033[\
133X\033[101X", "4.11", [ 4, 11, 0 ], 924, 60,
"there are at most 41 distinct cube manifolds", "X8084A36082B26D86" ],
[ "\033[1X\033[33X\033[0;-2YThere are precisely 18 orientable cube manifolds\
, of which 9 are spherical and 5 are euclidean\033[133X\033[101X", "4.12",
[ 4, 12, 0 ], 1055, 62,
"there are precisely 18 orientable cube manifolds of which 9 are spheric\
al and 5 are euclidean", "X7B63C22C80E53758" ],
[ "\033[1X\033[33X\033[0;-2YCube manifolds with boundary\033[133X\033[101X",
"4.13", [ 4, 13, 0 ], 1123, 64, "cube manifolds with boundary",
"X796BF3817BD7F57D" ],
[ "\033[1X\033[33X\033[0;-2YOctahedral manifolds\033[133X\033[101X",
"4.14", [ 4, 14, 0 ], 1193, 65, "octahedral manifolds",
"X7EC4359B7DF208B0" ],
[ "\033[1X\033[33X\033[0;-2YDodecahedral manifolds\033[133X\033[101X",
"4.15", [ 4, 15, 0 ], 1232, 65, "dodecahedral manifolds",
"X85FFF9B97B7AD818" ],
[ "\033[1X\033[33X\033[0;-2YPrism manifolds\033[133X\033[101X", "4.16",
[ 4, 16, 0 ], 1281, 66, "prism manifolds", "X78B75E2E79FBCC54" ],
[ "\033[1X\033[33X\033[0;-2YBipyramid manifolds\033[133X\033[101X", "4.17",
[ 4, 17, 0 ], 1339, 67, "bipyramid manifolds", "X7F31DFDA846E8E75" ],
[ "\033[1X\033[33X\033[0;-2YTopological data analysis\033[133X\033[101X",
"5", [ 5, 0, 0 ], 1, 68, "topological data analysis",
"X7B7E077887694A9F" ],
[ "\033[1X\033[33X\033[0;-2YPersistent homology\033[133X\033[101X", "5.1",
[ 5, 1, 0 ], 4, 68, "persistent homology", "X80A70B20873378E0" ],
[ "\033[1X\033[33X\033[0;-2YBackground to the data\033[133X\033[101X",
"5.1-1", [ 5, 1, 1 ], 66, 69, "background to the data",
"X7D512DA37F789B4C" ],
[ "\033[1X\033[33X\033[0;-2YMapper clustering\033[133X\033[101X", "5.2",
[ 5, 2, 0 ], 73, 69, "mapper clustering", "X849556107A23FF7B" ],
[ "\033[1X\033[33X\033[0;-2YBackground to the data\033[133X\033[101X",
"5.2-1", [ 5, 2, 1 ], 117, 70, "background to the data",
"X7D512DA37F789B4C" ],
[
"\033[1X\033[33X\033[0;-2YSome tools for handling pure complexes\033[133X\\
033[101X", "5.3", [ 5, 3, 0 ], 123, 70,
"some tools for handling pure complexes", "X7BBDE0567DB8C5DA" ],
[
"\033[1X\033[33X\033[0;-2YDigital image analysis and persistent homology\\
033[133X\033[101X", "5.4", [ 5, 4, 0 ], 194, 71,
"digital image analysis and persistent homology", "X79616D12822FDB9A" ],
[ "\033[1X\033[33X\033[0;-2YNaive example of image segmentation by automatic\
thresholding\033[133X\033[101X", "5.4-1", [ 5, 4, 1 ], 222, 71,
"naive example of image segmentation by automatic thresholding",
"X8066F9B17B78418E" ],
[ "\033[1X\033[33X\033[0;-2YRefining the filtration\033[133X\033[101X",
"5.4-2", [ 5, 4, 2 ], 246, 72, "refining the filtration",
"X7E6436E0856761F2" ],
[ "\033[1X\033[33X\033[0;-2YBackground to the data\033[133X\033[101X",
"5.4-3", [ 5, 4, 3 ], 270, 72, "background to the data",
"X7D512DA37F789B4C" ],
[
"\033[1X\033[33X\033[0;-2YA second example of digital image segmentation\\
033[133X\033[101X", "5.5", [ 5, 5, 0 ], 275, 72,
"a second example of digital image segmentation", "X7A8224DA7B00E0D9" ],
[ "\033[1X\033[33X\033[0;-2YA third example of digital image segmentation\
\033[133X\033[101X", "5.6", [ 5, 6, 0 ], 327, 73,
"a third example of digital image segmentation", "X8290E7D287F69B98" ],
[ "\033[1X\033[33X\033[0;-2YNaive example of digital image contour extractio\
n\033[133X\033[101X", "5.7", [ 5, 7, 0 ], 371, 74,
"naive example of digital image contour extraction",
"X7957F329835373E9" ],
[
"\033[1X\033[33X\033[0;-2YAlternative approaches to computing persistent ho\
mology\033[133X\033[101X", "5.8", [ 5, 8, 0 ], 456, 75,
"alternative approaches to computing persistent homology",
"X7D2CC9CB85DF1BAF" ],
[ "\033[1X\033[33X\033[0;-2YNon-trivial cup product\033[133X\033[101X",
"5.8-1", [ 5, 8, 1 ], 522, 76, "non-trivial cup product",
"X86FD0A867EC9E64F" ],
[ "\033[1X\033[33X\033[0;-2YExplicit homology generators\033[133X\033[101X",
"5.8-2", [ 5, 8, 2 ], 539, 76, "explicit homology generators",
"X783EF0F17B629C46" ],
[ "\033[1X\033[33X\033[0;-2YKnotted proteins\033[133X\033[101X", "5.9",
[ 5, 9, 0 ], 577, 77, "knotted proteins", "X80D0D8EB7BCD05E9" ],
[ "\033[1X\033[33X\033[0;-2YRandom simplicial complexes\033[133X\033[101X",
"5.10", [ 5, 10, 0 ], 656, 78, "random simplicial complexes",
"X87AF06677F05C624" ],
[
"\033[1X\033[33X\033[0;-2YComputing homology of a clique complex (Vietoris-\
Rips complex)\033[133X\033[101X", "5.11", [ 5, 11, 0 ], 759, 80,
"computing homology of a clique complex vietoris-rips complex",
"X875EE92F7DBA1E27" ],
[ "\033[1X\033[33X\033[0;-2YGroup theoretic computations\033[133X\033[101X",
"6", [ 6, 0, 0 ], 1, 82, "group theoretic computations",
"X7C07F4BD8466991A" ],
[
"\033[1X\033[33X\033[0;-2YThird homotopy group of a supsension of an Eilenb\
erg-MacLane space\033[133X\033[101X", "6.1", [ 6, 1, 0 ], 4, 82,
"third homotopy group of a supsension of an eilenberg-maclane space",
"X86D7FBBD7E5287C9" ],
[
"\033[1X\033[33X\033[0;-2YRepresentations of knot quandles\033[133X\033[101\
X", "6.2", [ 6, 2, 0 ], 23, 82, "representations of knot quandles",
"X803FDFFE78A08446" ],
[ "\033[1X\033[33X\033[0;-2YIdentifying knots\033[133X\033[101X", "6.3",
[ 6, 3, 0 ], 62, 83, "identifying knots", "X7E4EFB987DA22017" ],
[
"\033[1X\033[33X\033[0;-2YAspherical \033[22X2\033[122X\033[101X\027\033[1X\
\027-complexes\033[133X\033[101X", "6.4", [ 6, 4, 0 ], 80, 83,
"aspherical 2-complexes", "X8664E986873195E6" ],
[
"\033[1X\033[33X\033[0;-2YGroup presentations and homotopical syzygies\033[\
133X\033[101X", "6.5", [ 6, 5, 0 ], 102, 83,
"group presentations and homotopical syzygies", "X84C0CB8B7C21E179" ],
[ "\033[1X\033[33X\033[0;-2YBogomolov multiplier\033[133X\033[101X", "6.6",
[ 6, 6, 0 ], 186, 85, "bogomolov multiplier", "X7F719758856A443D" ],
[
"\033[1X\033[33X\033[0;-2YSecond group cohomology and group extensions\033[\
133X\033[101X", "6.7", [ 6, 7, 0 ], 205, 85,
"second group cohomology and group extensions", "X8333413B838D787D" ],
[ "\033[1X\033[33X\033[0;-2YCocyclic groups: a convenient way of representin\
g certain groups\033[133X\033[101X", "6.8", [ 6, 8, 0 ], 350, 88,
"cocyclic groups: a convenient way of representing certain groups",
"X7F04FA5E81FFA848" ],
[ "\033[1X\033[33X\033[0;-2YEffective group presentations\033[133X\033[101X"
, "6.9", [ 6, 9, 0 ], 446, 89, "effective group presentations",
"X863080FE8270468D" ],
[
"\033[1X\033[33X\033[0;-2YSecond group cohomology and cocyclic Hadamard mat\
rices\033[133X\033[101X", "6.10", [ 6, 10, 0 ], 533, 91,
"second group cohomology and cocyclic hadamard matrices",
"X7C60E2B578074532" ],
[
"\033[1X\033[33X\033[0;-2YThird group cohomology and homotopy \033[22X2\\
033[122X\033[101X\027\033[1X\027-types\033[133X\033[101X", "6.11",
[ 6, 11, 0 ], 556, 91, "third group cohomology and homotopy 2-types",
"X78040D8580D35D53" ],
[
"\033[1X\033[33X\033[0;-2YCohomology of groups (and Lie Algebras)\033[133X\\
033[101X", "7", [ 7, 0, 0 ], 1, 94, "cohomology of groups and lie algebras",
"X787E37187B7308C9" ],
[ "\033[1X\033[33X\033[0;-2YFinite groups\033[133X\033[101X", "7.1",
[ 7, 1, 0 ], 4, 94, "finite groups", "X807B265978F90E01" ],
[
"\033[1X\033[33X\033[0;-2YNaive homology computation for a very small group\
\033[133X\033[101X", "7.1-1", [ 7, 1, 1 ], 7, 94,
"naive homology computation for a very small group",
"X80A721AC7A8D30A3" ],
[
"\033[1X\033[33X\033[0;-2YA more efficient homology computation\033[133X\\
033[101X", "7.1-2", [ 7, 1, 2 ], 66, 95,
"a more efficient homology computation", "X838CEA3F850DFC82" ],
[
"\033[1X\033[33X\033[0;-2YComputation of an induced homology homomorphism\\
033[133X\033[101X", "7.1-3", [ 7, 1, 3 ], 89, 95,
"computation of an induced homology homomorphism", "X842E93467AD09EC1" ]
,
[
"\033[1X\033[33X\033[0;-2YSome other finite group homology computations\\
033[133X\033[101X", "7.1-4", [ 7, 1, 4 ], 117, 96,
"some other finite group homology computations", "X8754D2937E6FD7CE" ],
[ "\033[1X\033[33X\033[0;-2YNilpotent groups\033[133X\033[101X", "7.2",
[ 7, 2, 0 ], 236, 97, "nilpotent groups", "X8463EF6A821FFB69" ],
[
"\033[1X\033[33X\033[0;-2YCrystallographic and Almost Crystallographic grou\
ps\033[133X\033[101X", "7.3", [ 7, 3, 0 ], 255, 98,
"crystallographic and almost crystallographic groups",
"X82E8FAC67BC16C01" ],
[ "\033[1X\033[33X\033[0;-2YArithmetic groups\033[133X\033[101X", "7.4",
[ 7, 4, 0 ], 284, 98, "arithmetic groups", "X7AFFB32587D047FE" ],
[ "\033[1X\033[33X\033[0;-2YArtin groups\033[133X\033[101X", "7.5",
[ 7, 5, 0 ], 301, 98, "artin groups", "X800CB6257DC8FB3A" ],
[ "\033[1X\033[33X\033[0;-2YGraphs of groups\033[133X\033[101X", "7.6",
[ 7, 6, 0 ], 345, 99, "graphs of groups", "X7BAFCA3680E478AE" ],
[
"\033[1X\033[33X\033[0;-2YLie algebra homology and free nilpotent groups\\
033[133X\033[101X", "7.7", [ 7, 7, 0 ], 374, 100,
"lie algebra homology and free nilpotent groups", "X7CE849E58706796C" ],
[ "\033[1X\033[33X\033[0;-2YCohomology with coefficients in a module\033[133\
X\033[101X", "7.8", [ 7, 8, 0 ], 446, 101,
"cohomology with coefficients in a module", "X7C3DEDD57BB4D537" ],
[
"\033[1X\033[33X\033[0;-2YCohomology as a functor of the first variable\\
033[133X\033[101X", "7.9", [ 7, 9, 0 ], 615, 103,
"cohomology as a functor of the first variable", "X7E573EA582CCEF2E" ],
[ "\033[1X\033[33X\033[0;-2YCohomology as a functor of the second variable a\
nd the long exact coefficient sequence\033[133X\033[101X", "7.10",
[ 7, 10, 0 ], 647, 104,
"cohomology as a functor of the second variable and the long exact coeff\
icient sequence", "X796731727A7EBE59" ],
[ "\033[1X\033[33X\033[0;-2YTransfer Homomorphism\033[133X\033[101X",
"7.11", [ 7, 11, 0 ], 727, 105, "transfer homomorphism",
"X80F6FD3E7C7E4E8D" ],
[
"\033[1X\033[33X\033[0;-2YCohomology rings of finite fundamental groups of \
3-manifolds\033[133X\033[101X", "7.12", [ 7, 12, 0 ], 760, 106,
"cohomology rings of finite fundamental groups of 3-manifolds",
"X79B1406C803FF178" ],
[ "\033[1X\033[33X\033[0;-2YExplicit cocycles\033[133X\033[101X", "7.13",
[ 7, 13, 0 ], 876, 108, "explicit cocycles", "X833A19F0791C3B06" ],
[
"\033[1X\033[33X\033[0;-2YQuillen's complex and the \033[22Xp\033[122X\033[\
101X\027\033[1X\027-part of homology\033[133X\033[101X", "7.14",
[ 7, 14, 0 ], 1062, 111, "quillens complex and the p-part of homology",
"X7C5233E27D2D603E" ],
[ "\033[1X\033[33X\033[0;-2YHomology of a Lie algebra\033[133X\033[101X",
"7.15", [ 7, 15, 0 ], 1266, 114, "homology of a lie algebra",
"X865CC8E0794C0E61" ],
[ "\033[1X\033[33X\033[0;-2YCovers of Lie algebras\033[133X\033[101X",
"7.16", [ 7, 16, 0 ], 1308, 114, "covers of lie algebras",
"X86B4EE4783A244F7" ],
[ "\033[1X\033[33X\033[0;-2YComputing a cover\033[133X\033[101X", "7.16-1",
[ 7, 16, 1 ], 1332, 115, "computing a cover", "X7DFF32A67FF39C82" ],
[
"\033[1X\033[33X\033[0;-2YCohomology rings and Steenrod operations for grou\
ps\033[133X\033[101X", "8", [ 8, 0, 0 ], 1, 116,
"cohomology rings and steenrod operations for groups",
"X7ED29A58858AAAF2" ],
[
"\033[1X\033[33X\033[0;-2YMod-\033[22Xp\033[122X\033[101X\027\033[1X\027 co\
homology rings of finite groups\033[133X\033[101X", "8.1", [ 8, 1, 0 ], 4,
116, "mod-p cohomology rings of finite groups", "X877CAF8B7E64DE04" ],
[ "\033[1X\033[33X\033[0;-2YRing presentations (for the commutative \033[22X\
p=2\033[122X\033[101X\027\033[1X\027 case)\033[133X\033[101X", "8.1-1",
[ 8, 1, 1 ], 89, 117, "ring presentations for the commutative p=2 case",
"X870E0299782638AF" ],
[
"\033[1X\033[33X\033[0;-2YPoincare Series for Mod-\033[22Xp\033[122X\033[10\
1X\027\033[1X\027 cohomology\033[133X\033[101X", "8.2", [ 8, 2, 0 ], 117,
118, "poincare series for mod-p cohomology", "X862538218748627F" ],
[
"\033[1X\033[33X\033[0;-2YFunctorial ring homomorphisms in Mod-\033[22Xp\\
033[122X\033[101X\027\033[1X\027 cohomology\033[133X\033[101X", "8.3",
[ 8, 3, 0 ], 214, 119,
"functorial ring homomorphisms in mod-p cohomology",
"X780DF87680C3F52B" ],
[
"\033[1X\033[33X\033[0;-2YTesting homomorphism properties\033[133X\033[101X\
", "8.3-1", [ 8, 3, 1 ], 237, 120, "testing homomorphism properties",
"X834CED9D7A104695" ],
[ "\033[1X\033[33X\033[0;-2YTesting functorial properties\033[133X\033[101X"
, "8.3-2", [ 8, 3, 2 ], 254, 120, "testing functorial properties",
"X7A0D505D844F0CD4" ],
[ "\033[1X\033[33X\033[0;-2YComputing with larger groups\033[133X\033[101X",
"8.3-3", [ 8, 3, 3 ], 290, 121, "computing with larger groups",
"X855764877FA44225" ],
[
"\033[1X\033[33X\033[0;-2YSteenrod operations for finite \033[22X2\033[122X\
\033[101X\027\033[1X\027-groups\033[133X\033[101X", "8.4", [ 8, 4, 0 ], 343,
122, "steenrod operations for finite 2-groups", "X80114B0483EF9A67" ],
[ "\033[1X\033[33X\033[0;-2YSteenrod operations on the classifying space of \
a finite \033[22Xp\033[122X\033[101X\027\033[1X\027-group\033[133X\033[101X",
"8.5", [ 8, 5, 0 ], 425, 123,
"steenrod operations on the classifying space of a finite p-group",
"X7D5ACA56870A40E9" ],
[
"\033[1X\033[33X\033[0;-2YMod-\033[22Xp\033[122X\033[101X\027\033[1X\027 co\
homology rings of crystallographic groups\033[133X\033[101X", "8.6",
[ 8, 6, 0 ], 443, 123,
"mod-p cohomology rings of crystallographic groups",
"X7D2D26C0784A0E14" ],
[
"\033[1X\033[33X\033[0;-2YPoincare series for crystallographic groups\033[1\
33X\033[101X", "8.6-1", [ 8, 6, 1 ], 453, 123,
"poincare series for crystallographic groups", "X81C107C07CF02F0E" ],
[
"\033[1X\033[33X\033[0;-2YMod \033[22X2\033[122X\033[101X\027\033[1X\027 co\
homology rings of \033[22X3\033[122X\033[101X\027\033[1X\027-dimensional cryst\
allographic groups\033[133X\033[101X", "8.6-2", [ 8, 6, 2 ], 519, 125,
"mod 2 cohomology rings of 3-dimensional crystallographic groups",
"X7F5C242F7BC938A5" ],
[ "\033[1X\033[33X\033[0;-2YBredon homology\033[133X\033[101X", "9",
[ 9, 0, 0 ], 1, 127, "bredon homology", "X786DB80A8693779E" ],
[ "\033[1X\033[33X\033[0;-2YDavis complex\033[133X\033[101X", "9.1",
[ 9, 1, 0 ], 4, 127, "davis complex", "X7B0212F97F3D442A" ],
[ "\033[1X\033[33X\033[0;-2YArithmetic groups\033[133X\033[101X", "9.2",
[ 9, 2, 0 ], 28, 127, "arithmetic groups", "X7AFFB32587D047FE" ],
[ "\033[1X\033[33X\033[0;-2YCrystallographic groups\033[133X\033[101X",
"9.3", [ 9, 3, 0 ], 55, 128, "crystallographic groups",
"X7DEBF2BB7D1FB144" ],
[ "\033[1X\033[33X\033[0;-2YChain Complexes\033[133X\033[101X", "10",
[ 10, 0, 0 ], 1, 129, "chain complexes", "X7A06103979B92808" ],
[
"\033[1X\033[33X\033[0;-2YChain complex of a simplicial complex and simplic\
ial pair\033[133X\033[101X", "10.1", [ 10, 1, 0 ], 24, 129,
"chain complex of a simplicial complex and simplicial pair",
"X782DE78884DD6992" ],
[
"\033[1X\033[33X\033[0;-2YChain complex of a cubical complex and cubical pa\
ir\033[133X\033[101X", "10.2", [ 10, 2, 0 ], 91, 130,
"chain complex of a cubical complex and cubical pair",
"X79E7A13E7DE9C412" ],
[
"\033[1X\033[33X\033[0;-2YChain complex of a regular CW-complex\033[133X\\
033[101X", "10.3", [ 10, 3, 0 ], 140, 131,
"chain complex of a regular cw-complex", "X86C38E87817F2EAD" ],
[
"\033[1X\033[33X\033[0;-2YChain Maps of simplicial and regular CW maps\033[\
133X\033[101X", "10.4", [ 10, 4, 0 ], 180, 132,
"chain maps of simplicial and regular cw maps", "X7F9662EF83A1FA76" ],
[ "\033[1X\033[33X\033[0;-2YConstructions for chain complexes\033[133X\033[1\
01X", "10.5", [ 10, 5, 0 ], 215, 132, "constructions for chain complexes",
"X8127E17383F45359" ],
[ "\033[1X\033[33X\033[0;-2YFiltered chain complexes\033[133X\033[101X",
"10.6", [ 10, 6, 0 ], 256, 133, "filtered chain complexes",
"X7AAAB26682CD8AC4" ],
[ "\033[1X\033[33X\033[0;-2YSparse chain complexes\033[133X\033[101X",
"10.7", [ 10, 7, 0 ], 297, 134, "sparse chain complexes",
"X856F202D823280F8" ],
[ "\033[1X\033[33X\033[0;-2YResolutions\033[133X\033[101X", "11",
[ 11, 0, 0 ], 1, 136, "resolutions", "X7C0B125E7D5415B4" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for small finite groups\033[133X\033[\
101X", "11.1", [ 11, 1, 0 ], 10, 136, "resolutions for small finite groups",
"X83E8F9DA7CDC0DA7" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for very small finite groups\033[133X\
\033[101X", "11.2", [ 11, 2, 0 ], 26, 136,
"resolutions for very small finite groups", "X7EEA738385CC3AEA" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for finite groups acting on orbit pol\
ytopes\033[133X\033[101X", "11.3", [ 11, 3, 0 ], 120, 138,
"resolutions for finite groups acting on orbit polytopes",
"X86C0983E81F706F5" ],
[
"\033[1X\033[33X\033[0;-2YMinimal resolutions for finite \033[22Xp\033[122X\
\033[101X\027\033[1X\027-groups over \033[22XF_p\033[122X\033[101X\027\033[1X\
\027\033[133X\033[101X", "11.4", [ 11, 4, 0 ], 168, 139,
"minimal resolutions for finite p-groups over f_p", "X85374EA47E3D97CF"
],
[
"\033[1X\033[33X\033[0;-2YResolutions for abelian groups\033[133X\033[101X"
, "11.5", [ 11, 5, 0 ], 207, 139, "resolutions for abelian groups",
"X866C8D91871D1170" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for nilpotent groups\033[133X\033[101\
X", "11.6", [ 11, 6, 0 ], 227, 140, "resolutions for nilpotent groups",
"X7B332CBE85120B38" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for groups with subnormal series\033[\
133X\033[101X", "11.7", [ 11, 7, 0 ], 290, 141,
"resolutions for groups with subnormal series", "X7B03997084E00509" ],
[ "\033[1X\033[33X\033[0;-2YResolutions for groups with normal series\033[13\
3X\033[101X", "11.8", [ 11, 8, 0 ], 309, 141,
"resolutions for groups with normal series", "X814FFCE080B3A826" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for polycyclic (almost) crystallograp\
hic groups\033[133X\033[101X", "11.9", [ 11, 9, 0 ], 330, 141,
"resolutions for polycyclic almost crystallographic groups",
"X81227BF185C417AF" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for Bieberbach groups\033[133X\033[10\
1X", "11.10", [ 11, 10, 0 ], 370, 142, "resolutions for bieberbach groups",
"X814BCDD6837BB9C5" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for arbitrary crystallographic groups\
\033[133X\033[101X", "11.11", [ 11, 11, 0 ], 445, 143,
"resolutions for arbitrary crystallographic groups",
"X87ADCB7D7FC0B4D3" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for crystallographic groups admitting\
cubical fundamental domain\033[133X\033[101X", "11.12", [ 11, 12, 0 ], 464,
143,
"resolutions for crystallographic groups admitting cubical fundamental d\
omain", "X7B9B3AF487338A9B" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for Coxeter groups\033[133X\033[101X"
, "11.13", [ 11, 13, 0 ], 499, 144, "resolutions for coxeter groups",
"X78DD8D068349065A" ],
[ "\033[1X\033[33X\033[0;-2YResolutions for Artin groups\033[133X\033[101X",
"11.14", [ 11, 14, 0 ], 525, 144, "resolutions for artin groups",
"X7C69E7227F919CC9" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for \033[22XG=SL_2( Z[1/m])\033[122X\\
033[101X\027\033[1X\027\033[133X\033[101X", "11.15", [ 11, 15, 0 ], 543, 145,
"resolutions for g=sl_2 z[1/m]", "X8032647F8734F4EB" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for selected groups \033[22XG=SL_2( m\
athcal O( Q(sqrtd) )\033[122X\033[101X\027\033[1X\027\033[133X\033[101X",
"11.16", [ 11, 16, 0 ], 558, 145,
"resolutions for selected groups g=sl_2 mathcal o q sqrtd",
"X7BE4DE82801CD38E" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for selected groups \033[22XG=PSL_2( \
mathcal O( Q(sqrtd) )\033[122X\033[101X\027\033[1X\027\033[133X\033[101X",
"11.17", [ 11, 17, 0 ], 577, 145,
"resolutions for selected groups g=psl_2 mathcal o q sqrtd",
"X7D9CCB2C7DAA2310" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for a few higher-dimensional arithmet\
ic groups\033[133X\033[101X", "11.18", [ 11, 18, 0 ], 596, 146,
"resolutions for a few higher-dimensional arithmetic groups",
"X7F699587845E6DB1" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for finite-index subgroups\033[133X\\
033[101X", "11.19", [ 11, 19, 0 ], 618, 146,
"resolutions for finite-index subgroups", "X7812EB3F7AC45F87" ],
[ "\033[1X\033[33X\033[0;-2YSimplifying resolutions\033[133X\033[101X",
"11.20", [ 11, 20, 0 ], 645, 147, "simplifying resolutions",
"X84CAAA697FAC8E0D" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for graphs of groups and for groups w\
ith aspherical presentations\033[133X\033[101X", "11.21", [ 11, 21, 0 ], 668,
147,
"resolutions for graphs of groups and for groups with aspherical present\
ations", "X780C3F038148A1C7" ],
[
"\033[1X\033[33X\033[0;-2YResolutions for \033[22XFG\033[122X\033[101X\027\\
033[1X\027-modules\033[133X\033[101X", "11.22", [ 11, 22, 0 ], 716, 148,
"resolutions for fg-modules", "X85AB973F8566690A" ],
[ "\033[1X\033[33X\033[0;-2YSimplicial groups\033[133X\033[101X", "12",
[ 12, 0, 0 ], 1, 149, "simplicial groups", "X7D818E5F80F4CF63" ],
[ "\033[1X\033[33X\033[0;-2YCrossed modules\033[133X\033[101X", "12.1",
[ 12, 1, 0 ], 4, 149, "crossed modules", "X808C6B357F8BADC1" ],
[
"\033[1X\033[33X\033[0;-2YEilenberg-MacLane spaces as simplicial groups (no\
t recommended)\033[133X\033[101X", "12.2", [ 12, 2, 0 ], 76, 150,
"eilenberg-maclane spaces as simplicial groups not recommended",
"X795E339978B42775" ],
[
"\033[1X\033[33X\033[0;-2YEilenberg-MacLane spaces as simplicial free abeli\
an groups (recommended)\033[133X\033[101X", "12.3", [ 12, 3, 0 ], 100, 150,
"eilenberg-maclane spaces as simplicial free abelian groups recommended"
, "X7D91E64D7DD7F10F" ],
[
"\033[1X\033[33X\033[0;-2YElementary theoretical information on \033[22XH^\\
342\210\227(K(\317\200,n), Z)\033[122X\033[101X\027\033[1X\027\033[133X\033[10\
1X", "12.4", [ 12, 4, 0 ], 182, 152,
"elementary theoretical information on h^a\210\227 k i\200 n z",
"X84ABCA497C577132" ],
[
"\033[1X\033[33X\033[0;-2YThe first three non-trivial homotopy groups of sp\
heres\033[133X\033[101X", "12.5", [ 12, 5, 0 ], 256, 153,
"the first three non-trivial homotopy groups of spheres",
"X7F828D8D8463CC20" ],
[
"\033[1X\033[33X\033[0;-2YThe first two non-trivial homotopy groups of the \
suspension and double suspension of a \033[22XK(G,1)\033[122X\033[101X\027\033\
[1X\027\033[133X\033[101X", "12.6", [ 12, 6, 0 ], 323, 154,
"the first two non-trivial homotopy groups of the suspension and double \
suspension of a k g 1", "X81E2F80384ADF8C2" ],
[
"\033[1X\033[33X\033[0;-2YPostnikov towers and \033[22X\317\200_5(S^3)\033[\
122X\033[101X\027\033[1X\027\033[133X\033[101X", "12.7", [ 12, 7, 0 ], 376,
154, "postnikov towers and i\200_5 s^3", "X83EAC40A8324571F" ],
[
"\033[1X\033[33X\033[0;-2YTowards \033[22X\317\200_4(\316\243 K(G,1))\033[1\
22X\033[101X\027\033[1X\027\033[133X\033[101X", "12.8", [ 12, 8, 0 ], 475,
156, "towards i\200_4 i\244 k g 1", "X8227000D83B9A17F" ],
[ "\033[1X\033[33X\033[0;-2YEnumerating homotopy 2-types\033[133X\033[101X",
"12.9", [ 12, 9, 0 ], 536, 157, "enumerating homotopy 2-types",
"X7F5E6C067B2AE17A" ],
[
"\033[1X\033[33X\033[0;-2YIdentifying cat\033[22X^1\033[122X\033[101X\027\\
033[1X\027-groups of low order\033[133X\033[101X", "12.10", [ 12, 10, 0 ],
627, 158, "identifying cat^1-groups of low order", "X7D99B7AA780D8209" ]
,
[
"\033[1X\033[33X\033[0;-2YIdentifying crossed modules of low order\033[133X\
\033[101X", "12.11", [ 12, 11, 0 ], 688, 159,
"identifying crossed modules of low order", "X7F386CF078CB9A20" ],
[
"\033[1X\033[33X\033[0;-2YCongruence Subgroups, Cuspidal Cohomology and Hec\
ke Operators\033[133X\033[101X", "13", [ 13, 0, 0 ], 1, 161,
"congruence subgroups cuspidal cohomology and hecke operators",
"X86D5DB887ACB1661" ],
[ "\033[1X\033[33X\033[0;-2YEichler-Shimura isomorphism\033[133X\033[101X",
"13.1", [ 13, 1, 0 ], 12, 161, "eichler-shimura isomorphism",
"X79A1974B7B4987DE" ],
[
"\033[1X\033[33X\033[0;-2YGenerators for \033[22XSL_2( Z)\033[122X\033[101X\
\027\033[1X\027 and the cubic tree\033[133X\033[101X", "13.2", [ 13, 2, 0 ],
87, 162, "generators for sl_2 z and the cubic tree",
"X7BFA2C91868255D9" ],
[
"\033[1X\033[33X\033[0;-2YOne-dimensional fundamental domains and generator\
s for congruence subgroups\033[133X\033[101X", "13.3", [ 13, 3, 0 ], 128,
163,
"one-dimensional fundamental domains and generators for congruence subgr\
oups", "X7D1A56967A073A8B" ],
[
"\033[1X\033[33X\033[0;-2YCohomology of congruence subgroups\033[133X\033[1\
01X", "13.4", [ 13, 4, 0 ], 231, 164, "cohomology of congruence subgroups",
"X818BFA9A826C0DB3" ],
[
"\033[1X\033[33X\033[0;-2YCohomology with rational coefficients\033[133X\\
033[101X", "13.4-1", [ 13, 4, 1 ], 327, 166,
"cohomology with rational coefficients", "X7F55F8EA82FE9122" ],
[ "\033[1X\033[33X\033[0;-2YCuspidal cohomology\033[133X\033[101X", "13.5",
[ 13, 5, 0 ], 361, 166, "cuspidal cohomology", "X84D30F1580CD42D1" ],
[
"\033[1X\033[33X\033[0;-2YHecke operators on forms of weight 2\033[133X\\
033[101X", "13.6", [ 13, 6, 0 ], 464, 168,
"hecke operators on forms of weight 2", "X80861D3F87C29C43" ],
[
"\033[1X\033[33X\033[0;-2YHecke operators on forms of weight \033[22X\342\\
211\245 2\033[122X\033[101X\027\033[1X\027\033[133X\033[101X", "13.7",
[ 13, 7, 0 ], 534, 169, "hecke operators on forms of weight a\211\246 2"
, "X831BB0897B988DA3" ],
[
"\033[1X\033[33X\033[0;-2YReconstructing modular forms from cohomology comp\
utations\033[133X\033[101X", "13.8", [ 13, 8, 0 ], 552, 169,
"reconstructing modular forms from cohomology computations",
"X84CC51EE8525E0D9" ],
[ "\033[1X\033[33X\033[0;-2YThe Picard group\033[133X\033[101X", "13.9",
[ 13, 9, 0 ], 683, 171, "the picard group", "X8180E53C834301EF" ],
[ "\033[1X\033[33X\033[0;-2YBianchi groups\033[133X\033[101X", "13.10",
[ 13, 10, 0 ], 819, 172, "bianchi groups", "X858B1B5D8506FE81" ],
[
"\033[1X\033[33X\033[0;-2Y(Co)homology of Bianchi groups and \033[22XSL_2(c\
al O_-d)\033[122X\033[101X\027\033[1X\027\033[133X\033[101X", "13.11",
[ 13, 11, 0 ], 959, 174,
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"\033[1X\033[33X\033[0;-2YSome other infinite matrix groups\033[133X\033[10\
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[
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033[101X", "14", [ 14, 0, 0 ], 1, 186,
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[ "\033[1X\033[33X\033[0;-2YBianchi groups\033[133X\033[101X", "14.1",
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3X\033[101X", "14.2", [ 14, 2, 0 ], 51, 186,
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[ "\033[1X\033[33X\033[0;-2YExamples\033[133X\033[101X", "14.4",
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[ "\033[1X\033[33X\033[0;-2YSome sanity checks\033[133X\033[101X", "14.7",
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[ "\033[1X\033[33X\033[0;-2YBoundary squares to zero\033[133X\033[101X",
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033[133X\033[101X", "14.7-3", [ 14, 7, 3 ], 352, 191,
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[ "\033[1X\033[33X\033[0;-2YCompare geometry to algebra\033[133X\033[101X",
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[ "\033[1X\033[33X\033[0;-2YGroup presentations\033[133X\033[101X", "14.8",
[ 14, 8, 0 ], 422, 192, "group presentations", "X78BC9D077956089A" ],
[ "\033[1X\033[33X\033[0;-2YFinite index subgroups\033[133X\033[101X",
"14.9", [ 14, 9, 0 ], 464, 193, "finite index subgroups",
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[ "\033[1X\033[33X\033[0;-2YParallel computation\033[133X\033[101X", "15",
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[
"\033[1X\033[33X\033[0;-2YAn embarassingly parallel computation\033[133X\\
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[
"\033[1X\033[33X\033[0;-2YA non-embarassingly parallel computation\033[133X\
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"a non-embarassingly parallel computation", "X80F359DD7C54D405" ],
[ "\033[1X\033[33X\033[0;-2YParallel persistent homology\033[133X\033[101X",
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[
"\033[1X\033[33X\033[0;-2YRegular CW-structure on knots (written by Kelvin \
Killeen)\033[133X\033[101X", "16", [ 16, 0, 0 ], 1, 198,
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[
"\033[1X\033[33X\033[0;-2YKnot complements in the 3-ball\033[133X\033[101X"
, "16.1", [ 16, 1, 0 ], 4, 198, "knot complements in the 3-ball",
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[ "\033[1X\033[33X\033[0;-2YTubular neighbourhoods\033[133X\033[101X",
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[
"\033[1X\033[33X\033[0;-2YKnotted surface complements in the 4-ball\033[133\
X\033[101X", "16.3", [ 16, 3, 0 ], 265, 202,
"knotted surface complements in the 4-ball", "X78C28038837300BD" ],
[ "Bibliography", "bib", [ "Bib", 0, 0 ], 1, 209, "bibliography",
"X7A6F98FD85F02BFE" ],
[ "References", "bib", [ "Bib", 0, 0 ], 1, 209, "references",
"X7A6F98FD85F02BFE" ],
[ "Index", "ind", [ "Ind", 0, 0 ], 1, 213, "index", "X83A0356F839C696F" ] ]
);
[ Dauer der Verarbeitung: 0.5 Sekunden
(vorverarbeitet)
]
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