For our fuzzy inference system, tuning the membership functions carefully improved prediction accuracy on noisy datasets.

In algebraic combinatorics, symmetric functions play a central role in connecting representation theory and geometry.

Many recursive functions can be optimized using memoization to avoid redundant computations.

In formal logic, propositional functions map objects to propositions and serve as the building blocks of predicate calculus.

In propositional logic, truth functions determine whether complex statements are true based on the truth values of their components.

In our simulation, the random functions generated unpredictable outcomes that challenged our assumptions.

In the course, we studied regular functions and their role in solving differential equations.

We borrowed several function generators from the lab to test the new amplifier.

Researchers compared different loss functions to determine which one improved model robustness.

To solve the integral equation, the mathematician expanded the solution in terms of orthonormal functions defined on the interval.