Linked from

The 9 pages that link to Set-builder notation, each with the reason it gives.

• Cartesian productRelated: It expresses a product by requiring each tuple coordinate to belong to its corresponding set.

• Empty setRelated: The condition that no object satisfies defines the empty set.

• DefinitionBroader topic: It turns a defining condition into a precise description of a set.

• Mathematical notationBroader topic: It expresses collections through defining conditions rather than listing every element.

• Image (mathematics)Related: It expresses an image by collecting function values over chosen inputs.

• Axiom of pairingRelated: It can describe the pair whose existence the axiom guarantees.

• ElementRelated: It describes elements through the conditions they meet.

• Membership relationRelated: It defines sets through membership conditions such as x ∈ A exactly when a predicate holds.

• Element of a setRelated: It describes elements through the conditions that determine membership.