URL: http://katmat.math.uni-bremen.de/acc/acc.pdf
%PDF-1.4
5 0 obj
<< /S /GoTo /D (section*.1) >>
endobj
8 0 obj
(Preface to the Online Edition)
endobj
9 0 obj
<< /S /GoTo /D (section*.2) >>
endobj
12 0 obj
(Preface)
endobj
13 0 obj
<< /S /GoTo /D (chapter*.3) >>
endobj
16 0 obj
(0 Introduction)
endobj
17 0 obj
<< /S /GoTo /D (section.0.1) >>
endobj
20 0 obj
(Motivation)
endobj
21 0 obj
<< /S /GoTo /D (section.0.2) >>
endobj
24 0 obj
(Foundations)
endobj
25 0 obj
<< /S /GoTo /D (Proposition.2.3) >>
endobj
28 0 obj
( I Categories, Functors, and Natural Transformations)
endobj
29 0 obj
<< /S /GoTo /D (section.0.3) >>
endobj
32 0 obj
(Categories and functors)
endobj
33 0 obj
<< /S /GoTo /D (section.0.4) >>
endobj
36 0 obj
(Subcategories)
endobj
37 0 obj
<< /S /GoTo /D (section.0.5) >>
endobj
40 0 obj
(Concrete categories and concrete functors)
endobj
41 0 obj
<< /S /GoTo /D (section.0.6) >>
endobj
44 0 obj
(Natural transformations)
endobj
45 0 obj
<< /S /GoTo /D (EXERCISE.6.13) >>
endobj
48 0 obj
( II Objects and Morphisms)
endobj
49 0 obj
<< /S /GoTo /D (section.0.7) >>
endobj
52 0 obj
(Objects and morphisms in abstract categories)
endobj
53 0 obj
<< /S /GoTo /D (section.0.8) >>
endobj
56 0 obj
(Objects and morphisms in concrete categories)
endobj
57 0 obj
<< /S /GoTo /D (section.0.9) >>
endobj
60 0 obj
(Injective objects and essential embeddings)
endobj
61 0 obj
<< /S /GoTo /D (Item.987) >>
endobj
64 0 obj
( III Sources and Sinks)
endobj
65 0 obj
<< /S /GoTo /D (section.0.10) >>
endobj
68 0 obj
(Sources and sinks)
endobj
69 0 obj
<< /S /GoTo /D (section.0.11) >>
endobj
72 0 obj
(Limits and colimits)
endobj
73 0 obj
<< /S /GoTo /D (section.0.12) >>
endobj
76 0 obj
(Completeness and cocompleteness)
endobj
77 0 obj
<< /S /GoTo /D (section.0.13) >>
endobj
80 0 obj
(Functors and limits)
endobj
81 0 obj
<< /S /GoTo /D (EXERCISE.13.14) >>
endobj
84 0 obj
( IV Factorization Structures)
endobj
85 0 obj
<< /S /GoTo /D (section.0.14) >>
endobj
88 0 obj
(Factorization structures for morphisms)
endobj
89 0 obj
<< /S /GoTo /D (section.0.15) >>
endobj
92 0 obj
(Factorization structures for sources)
endobj
93 0 obj
<< /S /GoTo /D (section.0.16) >>
endobj
96 0 obj
(E-reflective subcategories)
endobj
97 0 obj
<< /S /GoTo /D (section.0.17) >>
endobj
100 0 obj
(Factorization structures for functors)
endobj
101 0 obj
<< /S /GoTo /D (EXERCISE.17.12) >>
endobj
104 0 obj
( V Adjoints and Monads)
endobj
105 0 obj
<< /S /GoTo /D (section.0.18) >>
endobj
108 0 obj
(Adjoint functors)
endobj
109 0 obj
<< /S /GoTo /D (section.0.19) >>
endobj
112 0 obj
(Adjoint situations)
endobj
113 0 obj
<< /S /GoTo /D (section.0.20) >>
endobj
116 0 obj
(Monads)
endobj
117 0 obj
<< /S /GoTo /D (Item.2065) >>
endobj
120 0 obj
( VI Topological and Algebraic Categories)
endobj
121 0 obj
<< /S /GoTo /D (section.0.21) >>
endobj
124 0 obj
(Topological categories)
endobj
125 0 obj
<< /S /GoTo /D (section.0.22) >>
endobj
128 0 obj
(Topological structure theorems)
endobj
129 0 obj
<< /S /GoTo /D (section.0.23) >>
endobj
132 0 obj
(Algebraic categories)
endobj
133 0 obj
<< /S /GoTo /D (section.0.24) >>
endobj
136 0 obj
(Algebraic structure theorems)
endobj
137 0 obj
<< /S /GoTo /D (section.0.25) >>
endobj
140 0 obj
(Topologically algebraic categories)
endobj
141 0 obj
<< /S /GoTo /D (section.0.26) >>
endobj
144 0 obj
(Topologically algebraic structure theorems)
endobj
145 0 obj
<< /S /GoTo /D (Item.2521) >>
endobj
148 0 obj
( VII Cartesian Closedness and Partial Morphisms)
endobj
149 0 obj
<< /S /GoTo /D (section.0.27) >>
endobj
152 0 obj
(Cartesian closed categories)
endobj
153 0 obj
<< /S /GoTo /D (section.0.28) >>
endobj
156 0 obj
(Partial morphisms, quasitopoi, and topological universes)
endobj
157 0 obj
<< /S /GoTo /D (section*.19) >>
endobj
160 0 obj
(Bibliography)
endobj
161 0 obj
<< /S /GoTo /D (section*.20) >>
endobj
164 0 obj
(Tables)
endobj
165 0 obj
<< /S /GoTo /D (section*.21) >>
endobj
168 0 obj
(Functors and morphisms: Preservation properties)
endobj
169 0 obj
<< /S /GoTo /D (section*.21) >>
endobj
171 0 obj
(Functors and morphisms: Reflection properties)
endobj
172 0 obj
<< /S /GoTo /D (section*.21) >>
endobj
174 0 obj
(Functors and limits)
endobj
175 0 obj
<< /S /GoTo /D (section*.21) >>
endobj
177 0 obj
(Functors and colimits)
endobj
178 0 obj
<< /S /GoTo /D (section*.21) >>
endobj
180 0 obj
(Stability properties of special epimorphisms)
endobj
181 0 obj
<< /S /GoTo /D (section*.22) >>
endobj
184 0 obj
(Table of Categories)
endobj
185 0 obj
<< /S /GoTo /D (section*.23) >>
endobj
188 0 obj
(Table of Symbols)
endobj
189 0 obj
<< /S /GoTo /D (section*.24) >>
endobj
192 0 obj
(Index)
endobj
193 0 obj
<< /S /GoTo /D (section*.25) >>
endobj
196 0 obj
(GNU Free Documentation License)
endobj
197 0 obj
<< /S /GoTo /D [198 0 R /Fit ] >>
endobj
200 0 obj <<
/Length 374
/Filter /FlateDecode
>>
stream
xڍR=o�0������cҦ�����@� (M�R��gC"�1T~�w�����#����Qk��CG8�f|F(n�q�?se
��º���F�Qc$*�[��� T6�x�-��(fq ����DjFr�^5��W��3�9�'�Z��@.9uz��a'�.�Bx�j"n�@o}����~bm�>��O�'\�
��,2��ָ9�
�ޢ@Wu4bMr|ib��}��R�d.�|RM�c��]�W��PŊtG��Iw����D��d1۔� �]I J�/��k�Wl��qr�8���]HK�R7����7]]�>���}��Kz\R�\B��Bk�*.3e]]���=o��1��g��!�������~
��Dendstream
endobj
198 0 obj <<
/Type /Page
/Contents 200 0 R
/Resources 199 0 R
/MediaBox [0 0 595.276 841.89]
/Parent 212 0 R
>> endobj
201 0 obj <<
/D [198 0 R /XYZ 59.528 740.764 null]
>> endobj
202 0 obj <<
/D [198 0 R /XYZ 59.528 720.441 null]
>> endobj
199 0 obj <<
/Font << /F25 205 0 R /F26 208 0 R /F15 211 0 R >>
/ProcSet [ /PDF /Text ]
>> endobj
215 0 obj <<
/Length 1489
/Filter /FlateDecode
>>
stream
xڥWY��6~�_��I"�HQW��͵i�E�(�>В�lI��n��;)+>R��b-�3���H�B��+)s��*աH�*��p�����,Z&"�#X_ q�Tg�`!�������W2y���G5a.t�V��Oo��� ����҃��}�yՀ�Io�@�Ǻky�{���Fw�c(5��+�#��\��˞�
U�ZF����J�~3����XEL���=��Δ�ޒ
y���k����z��s8�2�e��))2�] ��hfi�
(�*]�U'"R٬ú�OOoo�fl�(�'��6}�T�(�[Sh�I��U�P�c�D��"*�L#8������F��f��<�r:�>����"��O��� +����7����� 0��+���
���ZG0mɲ�+���>eQ�eC٭�g�m #���+S���� ���s��$
"���t�/$��'}!�B-٤;&��m��1�Ҿֱ�
_#?�r\���]I�qz�!'�Ol�5_1̇���/��g"O�L�fJ8�5)�A�S�XW�����o��Q�W�a�о7�S��7�$"�?��k7;�S�v�af����Q��잍A�����!>�G_q�2���U�o-\_�W�}?�߄�=�[�ky��T*�a�z�W�3�+�aU9]�&2ND���VB眖�v�mYcGx�q���[���g����vʪ�r��/���f��9߭����]�?��@�l�=�P�t��;T�q���բe&
�n.4����~���p�?�ki��ǩ�^pq0u���x��z|K