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The value criterion's main purpose is to argue how the value should be achieved. Where the value is what the debater wants to achieve, the criterion argues how to uphold the value. An argument in a Lincoln-Douglas Debate generally contains an impact or the effect of that argument (why it matters). This necessitates an objective order to ...
The current structure of Lincoln-Douglas Debate, under which both sides are expected to present a value premise as well as a value criterion to weigh the round, has been criticized for several reasons. As Jason Baldwin -- the "winningest" LD debater in history -- explains, "First, it is notoriously hard to say precisely how the value premise is ...
Lincoln–Douglas debate (commonly abbreviated as LD Debate, or simply LD) is a type of one-on-one competitive debate practiced mainly in the United States at the high school level. It is sometimes also called values debate because the format traditionally places a heavy emphasis on logic , ethical values , and philosophy . [ 1 ]
ld, an instruction on a Z80 CPU; ld (Unix), the linker command on Unix and Unix-like systems; Laser diode, semiconductor laser-emitting device; LaserDisc, an obsolete optical disc video/data format and predecessor to DVD; Levenshtein distance, a string metric for measuring the difference between two sequences.
Least absolute deviations (LAD), also known as least absolute errors (LAE), least absolute residuals (LAR), or least absolute values (LAV), is a statistical optimality criterion and a statistical optimization technique based on minimizing the sum of absolute deviations (also sum of absolute residuals or sum of absolute errors) or the L 1 norm of such values.
In probability theory, Lindeberg's condition is a sufficient condition (and under certain conditions also a necessary condition) for the central limit theorem (CLT) to hold for a sequence of independent random variables.
Recall that a valuation ring A is a domain, so if K is the field of fractions of A, then Spec K is the generic point of Spec A.. Let X and Y be schemes, and let f : X → Y be a morphism of schemes.
Specifically, all lines connecting to a variable node (box with an '=' sign) have the same value, and all values connecting to a factor node (box with a '+' sign) must sum, modulo two, to zero (in other words, they must sum to an even number; or there must be an even number of odd values).