Table (furniture)

A table is a form of furniture with a flat horizontal upper surface used to support objects, for storage, show, and/or manipulation. Some common types of table are the dining room table, which is used for seated persons to eat meals; the coffee table, which is a low table used in living rooms to display items or serve refreshments; and the bedside table, which is used to place an alarm clock and a lamp. Another common type of table is a desk, which is typically used to hold items that one would need to do work, such as papers, textbook, or computers. The surface must be held stable. For reasons of simplicity, this is usually done by support from below by either a column, a "base", or at least three columnar "stands". In special situations, table surfaces may be supported from a nearby wall, or suspended from above.

Common design elements include:

Étable

Étable is a commune in the Savoie department in the Rhône-Alpes region in south-eastern France.

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Table (landform)

A table is a hill, flank of a mountain, or mountain, that has a flat top.

This landform has numerous names in addition to "table", including:

Description

The term "flat" is relative when speaking of tables, and often the naming or identification of a table (or table hill or mountain) is based on the appearance of the terrain feature from a distance or from below it. An example is Mesa Verde, Colorado, where the "flat top" of the mountain is both rolling terrain and cut by numerous deep canyons and arroyos, but whose rims appear quite flat from almost all directions, terminating in cliffs.

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Table (parliamentary procedure)

In parliamentary procedure, the use of table, as a verb, has two different and contradictory meanings:

Motions which use the word "table" have specific meanings and functions, depending on the parliamentary authority used. The meaning of "table" also depends on the context in which it is used.

Difference between American and British usage

Both the American and the British dialects have the sense of "to table" as "to lay (the topic) on the table", or "to cause (the topic) to lie on the table". A related phrase "put on the table" has the same meaning for both dialects, which is to make the issue available for debate. The difference is when "table" is used as a verb.

The British meaning of to "table" is to begin consideration of a proposal. This comes from the use of the term to describe physically laying legislation on the table in the British Parliament; once an item on the order paper has been laid on the table, it becomes the current subject for debate.

End

End or Ending may refer to:

End

END

Ending

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Conclusion (music)

In music, the conclusion is the ending of a composition and may take the form of a coda or outro.

Pieces using sonata form typically use the recapitulation to conclude a piece, providing closure through the repetition of thematic material from the exposition in the tonic key. In all musical forms other techniques include "altogether unexpected digressions just as a work is drawing to its close, followed by a return...to a consequently more emphatic confirmation of the structural relations implied in the body of the work."

For example:

End (graph theory)

In the mathematics of infinite graphs, an end of a graph represents, intuitively, a direction in which the graph extends to infinity. Ends may be formalized mathematically as equivalence classes of infinite paths, as havens describing strategies for pursuit-evasion games on the graph, or (in the case of locally finite graphs) as topological ends of topological spaces associated with the graph.

Ends of graphs may be used (via Cayley graphs) to define ends of finitely generated groups. Finitely generated infinite groups have one, two, or infinitely many ends, and the Stallings theorem about ends of groups provides a decomposition for groups with more than one end.

Definition and characterization

Ends of graphs were defined by Rudolf Halin (1964) in terms of equivalence classes of infinite paths. A ray in an infinite graph is a semi-infinite simple path; that is, it is an infinite sequence of vertices v₀, v₁, v₂, ... in which each vertex appears at most once in the sequence and each two consecutive vertices in the sequence are the two endpoints of an edge in the graph. According to Halin's definition, two rays r₀ and r₁ are equivalent if there is another ray r₂ (not necessarily different from either of the first two rays) that contains infinitely many of the vertices in each of r₀ and r₁. This is an equivalence relation: each ray is equivalent to itself, the definition is symmetric with regard to the ordering of the two rays, and it can be shown to be transitive. Therefore, it partitions the set of all rays into equivalence classes, and Halin defined an end as one of these equivalence classes.