Examples of surjective

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X is surjective and i so split epic.
On the other hand, this e morphism is radical and surjective.
A surjective block code is topologically conjugate to a 1-block code with a magic symbol.
We do not assume that f is surjective.
It is well-known that the axiom of choice is equivalent to stating that every surjective function has a right-inverse.
Most notably, split epimorphisms correspond to surjective functions in this logic.
The map ++ is clearly well-defined, surjective and right resolving.
A factorization is a homomorphism which is surjective.
We show that the maps defined in (ii) and (iii) are surjective.
Thus, is not surjective: prove the following theorem.
Since its range includes 0 and 1 and is connected, then h is surjective, so it is a homeomorphism.
Also, a morphism is mono if and only if it is injective; and similarly it is epi if and only if it is surjective.
Clearly, if 0 is surjective, then must be as well.
A morphism of our category is a continuous transition probability preserving surjective map.
It follows that is injective and is surjective.

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