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<title>circuits/Category/Instance/Properties, branch main</title>
<subtitle>Tiny circuits DSL</subtitle>
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<updated>2026-01-13T23:35:37+00:00</updated>
<entry>
<title>Fix modules broken by addition of strong SymMonCat</title>
<updated>2026-01-13T23:35:37+00:00</updated>
<author>
<name>Jacques Comeaux</name>
<email>jacquesrcomeaux@protonmail.com</email>
</author>
<published>2026-01-13T23:35:37+00:00</published>
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<id>urn:sha1:38e5da80b651a073b49505a92d71b15ca11e1b35</id>
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</content>
</entry>
<entry>
<title>Update to latest agda-categories</title>
<updated>2026-01-04T16:59:04+00:00</updated>
<author>
<name>Jacques Comeaux</name>
<email>jacquesrcomeaux@protonmail.com</email>
</author>
<published>2026-01-04T16:59:04+00:00</published>
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<id>urn:sha1:1a84efec2ba0769035144782e1e96a10e0d5a7b2</id>
<content type='text'>
</content>
</entry>
<entry>
<title>Category of decorated cospans is symmetric monoidal</title>
<updated>2025-04-23T15:09:32+00:00</updated>
<author>
<name>Jacques Comeaux</name>
<email>jacquesrcomeaux@protonmail.com</email>
</author>
<published>2025-04-23T15:09:32+00:00</published>
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<id>urn:sha1:f7afdb1823fe8d785849f817d022efa100007560</id>
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</content>
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<entry>
<title>Show category of cospans is monoidal</title>
<updated>2025-02-04T05:31:23+00:00</updated>
<author>
<name>Jacques Comeaux</name>
<email>jacquesrcomeaux@protonmail.com</email>
</author>
<published>2025-02-04T05:31:23+00:00</published>
<link rel='alternate' type='text/html' href='https://git.jacquescomeaux.xyz/circuits/commit/?id=a8735289bf749c3d08f40be3a26f29585c879f0d'/>
<id>urn:sha1:a8735289bf749c3d08f40be3a26f29585c879f0d</id>
<content type='text'>
</content>
</entry>
<entry>
<title>Add category of finitely-cocomplete categories</title>
<updated>2025-02-03T16:11:47+00:00</updated>
<author>
<name>Jacques Comeaux</name>
<email>jacquesrcomeaux@protonmail.com</email>
</author>
<published>2025-02-03T16:11:47+00:00</published>
<link rel='alternate' type='text/html' href='https://git.jacquescomeaux.xyz/circuits/commit/?id=8d3d3b53cfab2540ed006e768af1e41ea3d35750'/>
<id>urn:sha1:8d3d3b53cfab2540ed006e768af1e41ea3d35750</id>
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- Objects are categories with all finite colimits
- Morphisms are functors preserving finite colimits (i.e. right exact)
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