Linked from

The 80 pages that link to Function, each with the reason it gives.

• SetRelated: Functions are defined through relationships between sets of inputs and outputs.

• Cartesian productRelated: Functions can be represented as subsets of products of their domain and codomain.

• Coordinate geometryRelated: Graphs of functions are coordinate descriptions of curves and their relationships.

• Ordered pairRelated: Its graph is a set of ordered pairs linking inputs to outputs.

• Pigeonhole principleRelated: Placing objects into containers is represented by a function from objects to container labels.

• Variable (mathematics)Related: Function notation distinguishes input variables from output values.

• AlgebraRelated: Functions use algebraic rules to describe how quantities depend on one another.

• Mathematical notationRelated: Function notation compactly names mappings and expresses how inputs determine outputs.

• Input–output modelRelated: A deterministic input–output model can be represented as a function from inputs to outputs.

• AssociativityRelated: A binary operation is a function of two inputs.

• Mathematical modelRelated: Functions map model inputs, states, or parameters to quantities of interest.

• Mathematical analysisRelated: Analysis studies how functions behave under limits, differentiation, and integration.

• Algebraic expressionRelated: An expression can serve as a rule for calculating a function’s output.

• Convergent sequenceRelated: A sequence is a function from the natural numbers into a space.

• Related ratesRelated: Changing quantities are modeled as functions of time before their rates are related.

• Constant (mathematics)Related: A function can be constant when every input produces the same output.

• Elementary algebraRelated: Function notation organizes input-output rules introduced in elementary algebra.

• Element of a setRelated: Functions can be represented as sets of ordered pairs with a membership condition.

• Family (mathematics)Related: A family can be represented as a function from its index set to a collection of objects.

• Mathematical conceptsRelated: Functions express dependencies and transformations between mathematical objects.

• Value (mathematics)Related: A function's value at an input is the output assigned to that input.