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try alternate notation, and j is not itself a subobject but represents one |
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== Introductory example ==
As an example, the set Ω = {0,1} is a subobject classifier in the category of sets and functions: to every subset ''j'':''U''
== Definition ==
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with the following property:
:for each [[monomorphism]] ''j'': ''U'' → ''X'' there is a unique morphism ''
''U'' -> 1
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<i>
1
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v
''
</i>
The morphism ''
== Further examples ==
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