Existential Quantifiers

In predicate logic, an existential quantifier is a symbol that expresses the idea that "there exists" at least one element in a particular set that satisfies a given property. It is typically represented by the symbol ∃. For example, if we say "∃x (P(x))," it means "there exists some x such that P(x) is true." This indicates that at least one object in the universe makes the statement true. Essentially, it helps us assert the existence of at least one example that fulfills a specific condition in logical statements.