The smallest closed set which contains the given set.
An event or occurrence that signifies an ending.
A device to facilitate temporary and repeatable opening and closing.
An abstraction that represents a function within an environment, a context consisting of the variables that are both bound at a particular time during the execution of the program and that are within the function's scope.
That which closes or shuts; that by which separate parts are fastened or closed.
The smallest set that both includes a given subset and possesses some given property.
A method of ending a parliamentary debate and securing an immediate vote upon a measure before a legislative body.
The process whereby the reader of a comic book infers the sequence of events by looking at the picture panels.
The phenomenon by which a group maintains its resources by the exclusion of others from their group based on varied criteria. แตแต
The act of shutting or closing something permanently or temporarily.
The act of shutting; a closing.
A feeling of completeness; the experience of an emotional conclusion, usually to a difficult period.
A non-empty lower set (of a partially ordered set) which is closed under binary suprema (a.k.a. joins).
A subsemigroup with the property that if any semigroup element outside of it is added to any one of its members, the result must lie outside of it.
A subring closed under multiplication by its containing ring.
A collection of sets, considered small or negligible, such that every subset of each member and the union of any two members are also members of the collection.
A perfect standard of beauty, intellect etc., or a standard of excellence to aim at.
A Lie subalgebra (subspace that is closed under the Lie bracket) ๐ of a given Lie algebra ๐ such that the Lie bracket [๐,๐] is a subset of ๐.
Not actually present, but considered as present when limits at infinity are included.
Optimal; being the best possibility.
Existing only in the mind; conceptual, imaginary.
Pertaining to ideas, or to a given idea.
Perfect, flawless, having no defects.
Teaching or relating to the doctrine of idealism.