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Two of these lines of support separate the two shapes, and are called critical support lines. [2] Without the assumption of convexity, there may be more or fewer than four lines of support, even if the shapes themselves are disjoint. For instance, if one shape is an annulus that contains the other, then there are no common lines of support ...
For example, if you know a coworker who usually gets to the office around the same time as you, it would be appropriate to ask them to help you unload the supplies for the staff retreat that day.
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Along similar lines, Belnap and Steel (1976) define the concept of a direct answer: A direct answer to a given question is a piece of language that completely, but just completely, answers the question...What is crucial is that it be effectively decidable whether a piece of language is a direct answer to a specific question...
In fact, a measure on the real line is a Dirac measure for some point if and only if the support of is the singleton set {}. Consequently, Dirac measure on the real line is the unique measure with zero variance (provided that the measure has variance at all).
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For example, the first Napoleon point is the point of concurrency of the three lines each from a vertex to the centroid of the equilateral triangle drawn on the exterior of the opposite side from the vertex. A generalization of this notion is the Jacobi point. The de Longchamps point is the point of concurrence of several lines with the Euler line.