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Monotonic answer sets refer to a concept in logic programming and non-monotonic reasoning, particularly within the framework of answer set programming (ASP). In this context, a monotonic answer set is one in which the addition of new knowledge or rules does not invalidate previously established conclusions. This contrasts with non-monotonic reasoning, where adding new information can change the set of conclusions drawn. Monotonic reasoning is typically associated with classical logic, where the truth of statements remains stable as more information is added.

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Is a monotonic function a bijection?

No. For example, y = 7 is monotonic. It may be a degenerate case, but that does not disallow it. It is not a bijection unless the domain and range are sets with cardinality 1. Even a function that is strictly monotonic need not be a bijection. For example, y = sqrt(x) is strictly monotonic [increasing] for all non-negative x. But it is not a bijection from the set of real numbers to the set of real numbers because it is not defined for negative x.


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They have infinite domains and are monotonic.


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No, they can only be jump continuous.


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