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In linguistics, ordinal numerals or ordinal number words are words representing position or rank in a sequential order; the order may be of size, importance, chronology, and so on (e.g., "third", "tertiary").
An infix is an affix inserted inside a word stem (an existing word or the core of a family of words). It contrasts with adfix, a rare term for an affix attached to the outside of a stem, such as a prefix or suffix.
In linguistics, word order (also known as linear order) is the order of the syntactic constituents of a language. Word order typology studies it from a cross-linguistic perspective, and examines how languages employ different orders.
What follows are the general orders of precedence for different countries for state purposes, such as diplomatic dinners. These are made under the assumption that such functions are held in the capital; when they are held in another city or region, local officials such as governors would be much higher up the order.
Order, a mathematical structure modeling sequenced items, dealt with in order theory; Order of hierarchical complexity, quantified by the model of hierarchical complexity, the ordinal complexity of tasks that are addressed; Ordered set, an ordered structure, in mathematics; Ordinate in mathematics, the y element of an ordered pair (x, y)
Flags of certain countries at the Élysée Palace in Paris for a peace conference regarding Libya, 2011. The national flags (other than that of the host, France) are arranged in French alphabetical order: Allemagne, Belgique, Canada, Danemark, Émirats Arabes Unis, Espagne, États-Unis, Grèce, Irak, Italie, Jordanie, Maroc, Norvège, Pays-Bas, Pologne, Qatar, Royaume-Uni.
Tree traversal#Inorder traversal To a section : This is a redirect from a topic that does not have its own page to a section of a page on the subject. For redirects to embedded anchors on a page, use {{ R to anchor }} instead .
Partial order, often called just "order" in order theory texts, a transitive antisymmetric relation Total order , a partial order that is also total, in that either the relation or its inverse holds between any unequal elements