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In linguistics, converses or relational antonyms are pairs of words that refer to a relationship from opposite points of view, such as parent/child or borrow/lend. [ 1 ] [ 2 ] The relationship between such words is called a converse relation . [ 2 ]
The KWL chart or table was developed within this methodology and is a form of instructional reading strategy that is used to guide students taking them through the idea and the text. [1] A KWL table is typically divided into three columns titled Know, Want and Learned. The table comes in various forms as some have modified it to include or ...
The object of Sequence Dice is to be the first player or team to connect a "sequence" of five chips in a row on the board, just as in the original game. However, a player or team only has to achieve one sequence in order to win instead of the two sometimes needed in the original, and in a two-player or two-team game, the required sequence ...
Template is used to navigate through a sequence of articles. Template parameters [Edit template data] This template prefers block formatting of parameters. Parameter Description Type Status Previous prev The previous page in the series, can be wiki-linked. Default — Example [[Timeline of United States history (1860–1899)|1860–1899]] String suggested List list The title of the series, can ...
The word what can be used to form a free relative clause – one that has no antecedent and that serves as a complete noun phrase in itself, as in I like what he likes. The words whatever and whichever can be used similarly, in the role of either pronouns ( whatever he likes ) or determiners ( whatever book he likes ).
Taxonymy (not to be confused with, though related to, taxonomy) is a sub-variety of hyponymy.Within the structure of a taxonomic lexical hierarchy, two types of hyponymic relation may be distinguished: the first—exemplified in "An X is a Y"—corresponds to so-called "simple" hyponymy; the second—that which is exemplified in "An X is a kind/type of Y"—is more discriminating, and ...
Erdős (1962) showed that for every sum-free sequence there exists an unbounded sequence of numbers for which () = where is the golden ratio, and he exhibited a sum-free sequence for which, for all values of , () = (/), [1] subsequently improved to () = (/) by Deshouillers, Erdős and Melfi in 1999 [3] and to () = (/) by Luczak and Schoen in ...
Notice that in an exact sequence, the composition f i+1 ∘ f i maps A i to 0 in A i+2, so every exact sequence is a chain complex. Furthermore, only f i-images of elements of A i are mapped to 0 by f i+1, so the homology of this chain complex is trivial. More succinctly: Exact sequences are precisely those chain complexes which are acyclic.
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