Results 201 to 210 of about 9,064 (236)

The mouse Social Frailty Index (mSFI): a novel behavioral assessment for impaired social functioning in aging mice. [PDF]

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Subordination

2019
Abstract The chapter examines a well-known antipornography claim, the subordination claim, which holds that pornography causes and is women’s subordination. The chapter first spells out this claim in detail distinguishing the causal and constitutive understandings of the subordination claim.
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Subordination

2023
AbstractThis chapter presents an overview of the various subordination strategies employed in Australian languages. Australian-style subordination is known for its remarkable uniformity in two respects: (i) the use of a single subordinate clause type for both relative and adverbial functions, (ii) the strong preference for dependent clauses to appear ...
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Subordinate and Pseudo-Subordinate Semi-Algebras

Canadian Journal of Mathematics, 1967
Throughout this paper E denotes a compact Hausdorff space, which, to avoid trivial complications, is assumed to contain at least two points. C(E), with the uniform norm, is the Banach algebra of all continuous real-valued functions defined on E; C+(E) is the set of those functions in C(E) which take only non-negative values. A subset of C(E) is a wedge
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Subordinate and Pseudo-Subordinate Semi-Algebras. II

Canadian Journal of Mathematics, 1968
This paper is a sequel to (1), to which the reader is referred for definitions and known results. As before, £ is a compact Hausdorff space and C+(E) is the semi-algebra of all continuous non-negative functions defined on E.
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Subordinate clauses

2007
In subordinate clauses, the C position is occupied by a complementizer word, which may be null. The finite verb stays in V. SpecCP is either empty or occupied by a wh-word, or by some other element indicating its semantic function. Nominal clauses are finite or non-finite. Finite nominal clauses are declarative or interrogative.
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Aristotle's Subordinate Sciences

The British Journal for the History of Science, 1978
The relations between different areas of knowledge have been a subject of interest to philosophers as well as to scientists and mathematicians from antiquity. While recent work in this direction has been largely concerned with the question whether one branch of knowledge (such as arithmetic) can be reduced to another (such as logic), the questions ...
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