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:PROPERTIES:
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:ID: 23ee464d-b13e-4649-826f-622d0edef24e
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:DeertopiaVisibility: public
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:END:
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#+title: awesome file
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wow!
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23
test/net/deertopia/doerg/roam-test/404.org
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test/net/deertopia/doerg/roam-test/404.org
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:PROPERTIES:
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:ID: 3c60c74e-f533-43ad-89b3-563975bf80f2
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:DeertopiaVisibility: public
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:END:
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#+title: page not found
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the page you're looking for doesn't exist, or you lack the permissions necessary to view it........
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#+attr_doerg: :center? true :alt "A doe sitting and sobbing" :scale 1.4
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#+begin_example
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\{ / \ }/
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\/ . . \/
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.. \Y` `Y/ ..
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\ `\|~==~|/' /
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'". T T ."`
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{`^' }
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| |
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/</3 \
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|| ||
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_| || |_
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.,_) ) || ( (_,.
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|__ /_||_\ __|
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#+end_example
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test/net/deertopia/doerg/roam-test/categorytheory.org
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test/net/deertopia/doerg/roam-test/categorytheory.org
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:PROPERTIES:
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:ID: 90f23e03-f746-42cb-862f-1af2d4bde3cc
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:DeertopiaVisibility: public
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:END:
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#+title: Category theory
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*Category theory* is the mathematical study of categories and functors between them.
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7
test/net/deertopia/doerg/roam-test/fake-homepage.org
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7
test/net/deertopia/doerg/roam-test/fake-homepage.org
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:PROPERTIES:
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:ID: ebc5ea84-77ab-4d60-9b13-ef9160b11d1f
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:DeertopiaVisibility: public
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:END:
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#+title: deertopia.net!!!!!!!!
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homeee
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22
test/net/deertopia/doerg/roam-test/monoepi.org
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test/net/deertopia/doerg/roam-test/monoepi.org
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:PROPERTIES:
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:ID: 897bfc9d-94ce-4c58-8d21-93f13372b17b
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:END:
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#+title: Monomorphisms and epimorphisms
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In [[id:90f23e03-f746-42cb-862f-1af2d4bde3cc][category theory]], *monomorphisms* and *epimorphisms* are types of cancellative morphisms generalising injective and surjective functions, respectively.[fn:1]
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\begin{tikzcd}
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% https://q.uiver.app/#q=WzAsNixbMCwwLCJYIl0sWzEsMCwiWSJdLFsyLDAsIloiXSxbMSwxLCJZIl0sWzIsMSwiWiJdLFswLDEsIlgiXSxbMCwxLCJnXzEiLDAseyJvZmZzZXQiOi0yfV0sWzAsMSwiZ18yIiwyLHsib2Zmc2V0IjoyfV0sWzEsMiwiZiIsMl0sWzMsNCwiZ18xIiwwLHsib2Zmc2V0IjotMn1dLFszLDQsImdfMiIsMix7Im9mZnNldCI6Mn1dLFs1LDMsImYiLDJdXQ==
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X & Y & Z \\
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X & Y & Z
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\arrow["{g_1}", shift left=2, from=1-1, to=1-2]
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\arrow["{g_2}"', shift right=2, from=1-1, to=1-2]
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\arrow["f"', from=1-2, to=1-3]
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\arrow["f"', from=2-1, to=2-2]
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\arrow["{g_1}", shift left=2, from=2-2, to=2-3]
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\arrow["{g_2}"', shift right=2, from=2-2, to=2-3]
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\end{tikzcd}
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* Footnotes
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[fn:1] blahahahahah blah blah
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