- Page 2: Canadian Mathematical Society Soci
- Page 5 and 6: Dr. Davide L. Ferrario Università
- Page 10 and 11: Preface On a dit, écrivais je (ou
- Page 12 and 13: Preface xi Sequence Theorem in Sect
- Page 14: Preface xiii product S n ∨ S n ).
- Page 17 and 18: xvi Contents III.6 Homology of the
- Page 19 and 20: 2 I Fundamental Concepts C1 /0,X
- Page 21 and 22: 4 I Fundamental Concepts x z y Fig.
- Page 23 and 24: 6 I Fundamental Concepts 3. {(0,y),
- Page 25 and 26: 8 I Fundamental Concepts x ∈ U, f
- Page 27 and 28: 10 I Fundamental Concepts (ii) X is
- Page 29 and 30: 12 I Fundamental Concepts In partic
- Page 31 and 32: 14 I Fundamental Concepts We now de
- Page 33 and 34: 16 I Fundamental Concepts is a path
- Page 35 and 36: 18 I Fundamental Concepts We now pr
- Page 37 and 38: 20 I Fundamental Concepts We wish t
- Page 39 and 40: 22 I Fundamental Concepts As for th
- Page 41 and 42: 24 I Fundamental Concepts induces t
- Page 43 and 44: 26 I Fundamental Concepts every i =
- Page 45 and 46: 28 I Fundamental Concepts Compositi
- Page 47 and 48: 30 I Fundamental Concepts The quoti
- Page 49 and 50: 32 I Fundamental Concepts The map
- Page 51 and 52: 34 I Fundamental Concepts universal
- Page 53 and 54: 36 I Fundamental Concepts where 0
- Page 55 and 56: 38 I Fundamental Concepts satisfies
- Page 57 and 58:
40 I Fundamental Concepts (I.3.1) L
- Page 60 and 61:
Chapter II The Category of Simplici
- Page 62 and 63:
II.1 Euclidean Simplicial Complexes
- Page 64 and 65:
II.2 Abstract Simplicial Complexes
- Page 66 and 67:
II.2 Abstract Simplicial Complexes
- Page 68 and 69:
II.2 Abstract Simplicial Complexes
- Page 70 and 71:
II.2 Abstract Simplicial Complexes
- Page 72 and 73:
II.2 Abstract Simplicial Complexes
- Page 74 and 75:
II.2 Abstract Simplicial Complexes
- Page 76 and 77:
II.2 Abstract Simplicial Complexes
- Page 78 and 79:
II.2 Abstract Simplicial Complexes
- Page 80 and 81:
II.2 Abstract Simplicial Complexes
- Page 82 and 83:
II.3 Homological Algebra 65 II.3 In
- Page 84 and 85:
II.3 Homological Algebra 67 is exac
- Page 86 and 87:
II.3 Homological Algebra 69 The con
- Page 88 and 89:
II.3 Homological Algebra 71 ε ′
- Page 90 and 91:
II.3 Homological Algebra 73 we say
- Page 92 and 93:
II.4 Simplicial Homology 75 splits
- Page 94 and 95:
II.4 Simplicial Homology 77 such th
- Page 96 and 97:
II.4 Simplicial Homology 79 define
- Page 98 and 99:
II.4 Simplicial Homology 81 � �
- Page 100 and 101:
II.4 Simplicial Homology 83 � x
- Page 102 and 103:
II.4 Simplicial Homology 85 defined
- Page 104 and 105:
II.4 Simplicial Homology 87 We now
- Page 106 and 107:
II.5 Homology with Coefficients 89
- Page 108 and 109:
II.5 Homology with Coefficients 91
- Page 110 and 111:
II.5 Homology with Coefficients 93
- Page 112 and 113:
II.5 Homology with Coefficients 95
- Page 114:
II.5 Homology with Coefficients 97
- Page 117 and 118:
100 III Homology of Polyhedra (the
- Page 119 and 120:
102 III Homology of Polyhedra where
- Page 121 and 122:
104 III Homology of Polyhedra such
- Page 123 and 124:
106 III Homology of Polyhedra |L|×
- Page 125 and 126:
108 III Homology of Polyhedra We no
- Page 127 and 128:
110 III Homology of Polyhedra Let K
- Page 129 and 130:
112 III Homology of Polyhedra the g
- Page 131 and 132:
114 III Homology of Polyhedra that
- Page 133 and 134:
116 III Homology of Polyhedra With
- Page 135 and 136:
118 III Homology of Polyhedra linea
- Page 137 and 138:
120 III Homology of Polyhedra (III.
- Page 139 and 140:
122 III Homology of Polyhedra (III.
- Page 141 and 142:
124 III Homology of Polyhedra 1-sim
- Page 143 and 144:
126 III Homology of Polyhedra with
- Page 145 and 146:
128 III Homology of Polyhedra III.5
- Page 147 and 148:
130 III Homology of Polyhedra such
- Page 149 and 150:
132 III Homology of Polyhedra all,
- Page 151 and 152:
134 III Homology of Polyhedra For t
- Page 153 and 154:
136 III Homology of Polyhedra since
- Page 155 and 156:
138 III Homology of Polyhedra III.5
- Page 157 and 158:
140 III Homology of Polyhedra III.6
- Page 159 and 160:
142 III Homology of Polyhedra Note
- Page 161 and 162:
144 III Homology of Polyhedra We ma
- Page 163 and 164:
146 III Homology of Polyhedra and,
- Page 165 and 166:
148 III Homology of Polyhedra We no
- Page 168 and 169:
Chapter IV Cohomology IV.1 Cohomolo
- Page 170 and 171:
IV.1 Cohomology with Coefficients i
- Page 172 and 173:
IV.1 Cohomology with Coefficients i
- Page 174 and 175:
IV.1 Cohomology with Coefficients i
- Page 176 and 177:
IV.1 Cohomology with Coefficients i
- Page 178 and 179:
IV.2 The Cohomology Ring 161 is suc
- Page 180 and 181:
IV.2 The Cohomology Ring 163 (for Z
- Page 182 and 183:
IV.2 The Cohomology Ring 165 and th
- Page 184 and 185:
IV.3 The Cap Product 167 Proof. Let
- Page 186:
IV.3 The Cap Product 169 Therefore
- Page 189 and 190:
172 V Triangulable Manifolds (V.1.2
- Page 191 and 192:
174 V Triangulable Manifolds other
- Page 193 and 194:
176 V Triangulable Manifolds are li
- Page 195 and 196:
178 V Triangulable Manifolds and ta
- Page 197 and 198:
180 V Triangulable Manifolds We vie
- Page 199 and 200:
182 V Triangulable Manifolds may be
- Page 201 and 202:
184 V Triangulable Manifolds Fig. V
- Page 203 and 204:
186 V Triangulable Manifolds we tak
- Page 205 and 206:
188 V Triangulable Manifolds a tree
- Page 207 and 208:
190 V Triangulable Manifolds The de
- Page 209 and 210:
192 V Triangulable Manifolds and th
- Page 212 and 213:
Chapter VI Homotopy Groups VI.1 Fun
- Page 214 and 215:
VI.1 Fundamental Group 197 The func
- Page 216 and 217:
VI.1 Fundamental Group 199 Proof. L
- Page 218 and 219:
VI.1 Fundamental Group 201 We now d
- Page 220 and 221:
VI.1 Fundamental Group 203 are redu
- Page 222 and 223:
VI.1 Fundamental Group 205 We take
- Page 224 and 225:
VI.1 Fundamental Group 207 c being
- Page 226 and 227:
VI.1 Fundamental Group 209 We now c
- Page 228 and 229:
VI.2 Fundamental Group and Homology
- Page 230 and 231:
VI.3 Homotopy Groups 213 We now set
- Page 232 and 233:
VI.3 Homotopy Groups 215 for every
- Page 234 and 235:
VI.3 Homotopy Groups 217 such that
- Page 236 and 237:
VI.3 Homotopy Groups 219 is a bijec
- Page 238 and 239:
VI.3 Homotopy Groups 221 VI.3.1 Act
- Page 240 and 241:
VI.3 Homotopy Groups 223 We now con
- Page 242 and 243:
VI.3 Homotopy Groups 225 The follow
- Page 244 and 245:
VI.3 Homotopy Groups 227 Since the
- Page 246 and 247:
VI.3 Homotopy Groups 229 (VI.3.22)
- Page 248 and 249:
VI.3 Homotopy Groups 231 Z ��
- Page 250 and 251:
VI.4 Obstruction Theory 233 c n+1 f
- Page 252 and 253:
VI.4 Obstruction Theory 235 3. (VI.
- Page 254:
VI.4 Obstruction Theory 237 Proof.
- Page 257 and 258:
240 References 24. C.R.F. Maunder -
- Page 259 and 260:
242 Index free presentation, 93 fun