In cartesian closed categories, exponential objects play a crucial role in representing function spaces.

The professor explained that the function is exponentiable under the given constraints.

The exponentialized data series revealed growth patterns that were not apparent in the linear model.

The raw counts were exponentialized to reduce skewness before analysis.

In the workshop, I asked the students to exponentialize the functions by expressing them in terms of e^x.

During the seminar, she presented new results about exponential maps in Riemannian geometry.

When studying rapidly growing functions, mathematicians sometimes invoke the exponential map to describe repeated exponentiation beyond simple powers.