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The Four Corners Rule is a legal doctrine that courts use to determine the meaning of a written instrument such as a contract, will, or deed as represented solely by its textual content. The doctrine states that where there is an ambiguity of terms, the Court must rely on the written instrument solely and cannot consider extraneous evidence.
The word is derived from the Latin words quadri, a variant of four, and latus, meaning "side". It is also called a tetragon, derived from Greek "tetra" meaning "four" and "gon" meaning "corner" or "angle", in analogy to other polygons (e.g. pentagon). Since "gon" means "angle", it is analogously called a quadrangle, or 4-angle.
In mathematics, a law is a formula that is always true within a given context. [1] Laws describe a relationship , between two or more expressions or terms (which may contain variables ), usually using equality or inequality , [ 2 ] or between formulas themselves, for instance, in mathematical logic .
The propositions are placed in the four corners of a square, and the relations represented as lines drawn between them, whence the name 'The Square of Opposition'. Therefore, the following cases can be made: [6] If A is true, then E is false, I is true, O is false; If E is true, then A is false, I is false, O is true;
The Four Corners of Law is a term commonly used to refer to the intersection of Meeting and Broad Streets in Charleston, South Carolina. [1] It was coined in the 1930s by Robert Ripley, creator of Ripley's Believe it or Not! [2] and refers to the buildings occupying the four corners of the intersection:
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In Euclidean geometry, a square is a regular quadrilateral, which means that it has four straight sides of equal length and four equal angles (90-degree angles, π /2 radian angles, or right angles). It can also be defined as a rectangle with two equal-length adjacent sides.
The preceding kinds of definitions, which had prevailed since Aristotle's time, [4] were abandoned in the 19th century as new branches of mathematics were developed, which bore no obvious relation to measurement or the physical world, such as group theory, projective geometry, [3] and non-Euclidean geometry.