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//! Set theory types for mathematical expressions.
/// Set operation type.
///
/// Represents binary operations on sets in set theory notation.
///
/// ## Examples
///
/// ```
/// use mathlex::ast::SetOp;
///
/// let union = SetOp::Union; // A ∪ B
/// let intersection = SetOp::Intersection; // A ∩ B
/// let difference = SetOp::Difference; // A ∖ B
/// ```
/// Set membership and subset relations.
///
/// Represents relations between elements and sets, or between sets.
///
/// ## Examples
///
/// ```
/// use mathlex::ast::SetRelation;
///
/// let member = SetRelation::In; // x ∈ S
/// let subset = SetRelation::SubsetEq; // A ⊆ B
/// ```
/// Standard number sets in mathematics.
///
/// These are the commonly used number sets denoted with blackboard bold letters.
///
/// ## Examples
///
/// ```
/// use mathlex::ast::NumberSet;
///
/// let naturals = NumberSet::Natural; // ℕ
/// let reals = NumberSet::Real; // ℝ
/// let complex = NumberSet::Complex; // ℂ
/// ```