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A probabilistic proof is one in which an example is shown to exist, with certainty, by using methods of probability theory. Probabilistic proof, like proof by construction, is one of many ways to prove existence theorems. In the probabilistic method, one seeks an object having a given property, starting with a large set of candidates.
An algebraic construction is a method by which an algebraic entity is defined or derived from another. Instances include: This list is incomplete ; you can help by adding missing items .
An example is whether something is currently being said or was said earlier. Demonstrative constructions include demonstrative adjectives or demonstrative determiners , which qualify nouns (as in Put that coat on ) and demonstrative pronouns , which stand independently (as in Put that on ).
SC indicates the subjectival concord, CB is the copulative base, RC is the relative concord, and DE is the demonstrative element. This is one instance where the relative concords for the 1st. and 2nd. persons may be used. Note that the participial sub-mood is the basis for all relative clause constructions (used in rules 3 to 6).
Exceptional case-marking (ECM), in linguistics, is a phenomenon in which the subject of an embedded infinitival verb seems to appear in a superordinate clause and, if it is a pronoun, is unexpectedly marked with object case morphology (him not he, her not she, etc.).
The English pronouns form a relatively small category of words in Modern English whose primary semantic function is that of a pro-form for a noun phrase. [1] Traditional grammars consider them to be a distinct part of speech, while most modern grammars see them as a subcategory of noun, contrasting with common and proper nouns.
Possessive determiners, as used in English and some other languages, imply the definite article.For example, my car implies the car of mine. (However, "This is the car I have" implies that it is the only car you have, whereas "This is my car" does not imply that to the same extent.
An axiomatic definition of the real numbers consists of defining them as the elements of a complete ordered field. [2] [3] [4] This means the following: The real numbers form a set, commonly denoted , containing two distinguished elements denoted 0 and 1, and on which are defined two binary operations and one binary relation; the operations are called addition and multiplication of real ...