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Lawvere F.W., Rosebrugh R. — Sets for Mathematics |
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Предметный указатель |
span 78
Sphere 52
Split, image 89ff
Split, injection 49
Split, monomapping 49
Split, surjective 82
Steenrod vi 232
Steiner 242
Sub dynamical system 164
Subposet 220
Subring 215
Substitution, rule of 209
Subtraction, logical 201
SUM 28
Support 112
Support, splits 112
Supremum 221
Surjective mapping 8 244
symmetric 88
Symmetric arrow 149
Tarski 130 228
Terminal object 6
Terminal object, set axiom 6
Theory 154
Topological space 143
Topology, algebraic 232
Topos 244
Topos and Cantorian contrast 245
Topos of abstract sets 246
Topos, elementary 111
Topos, geometric morphism of 246
| Topos, Grothendieck 247
Total order 223
Totally cocomplete 250
Transitive 89
Truth values 39
Truth values, represent membership 39 111
Truth values, represent parts 111
two 27
union 247
Unique existential quantifier 211
Universal mapping property 26 29
Universal quantifier 203
Upper bound 221
Upper bound, least 221
variable element 16
Variable sets 17 154
Variable sets, two-stage 114ff
Vector spaces, category of 24
von Neumann 130
Walters 134
Weakly averaging 149
Well ordered 227
Well-Ordering Theorem of Zermelo 227
Well-pointed topos 113
Yoneda 175
Yoneda and totality 250
Yoneda, embedding 249
Yoneda’s Lemma 249
Zermelo 130 220
Zero object 45
Zorn vi 220ff
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