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Lambek and Scott demonstrate in Introduction to higher order categorical logic the existence of a parametrized nno when we are in a cartesian closed category (CCC) with a "simple nno" and suggest the possibility of define a parametrized nno in the context of a cartesian category (CC) with a simple nno. In which cases can it be done in the context of a CC? Could it be done only with numerals or (in the more general case of a) strong nno?

Let's work together.

Ximo.

Lambek and Scott demonstrate in Introduction to higher order categorical logic the existence of a parametrized nno when we are in a cartesian closed category (CCC) with a "simple nno" and suggest the possibility of define a parametrized nno in the context of a cartesian category (CC) with a simple nno. In which cases can it be done in the context of a CC? Could it be done only with numerals or (in the more general case of a) strong nno?

Let's work together.

Ximo.

Lambek and Scott demonstrate in Introduction to higher order categorical logic the existence of a parametrized nno when we are in a cartesian closed category (CCC) with a "simple nno" and suggest the possibility of define a parametrized nno in the context of a cartesian category (CC) with a simple nno. In which cases can it be done in the context of a CC? Could it be done only with numerals or (in the more general case of a) strong nno?

Ximo.

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Parametrized natural numbers object.

Lambek and Scott demonstrate in Introduction to higher order categorical logic the existence of a parametrized nno when we are in a cartesian closed category (CCC) with a "simple nno" and suggest the possibility of define a parametrized nno in the context of a cartesian category (CC) with a simple nno. In which cases can it be done in the context of a CC? Could it be done only with numerals or (in the more general case of a) strong nno?

Let's work together.

Ximo.