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Concepts of function are central to design but statements about a device's functions can be interpreted in different ways.
The transition zone (660 410 km) structure inferred from the common conversion point stacks of receiver functions can be interpreted in terms of the absence of (a) thermal anomalies within and above the mantle transition zone (MTZ) (b) thin lithosphere or high temperatures in the uppermost mantle.
Note that not all such functions can be interpreted as cumulative distribution functions for a random variable.
Davis also mentioned that the expansion of a function based on a series of predetermined (basis) functions can be interpreted as an interpolation problem with an infinite number of conditions.
Also the previously given examples of specific utility functions can be interpreted in terms of mobility.
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Geometrically, the derivative of a function can be interpreted as the slope of the graph of the function or, more precisely, as the slope of the tangent line at a point.
The errors on the objective function can be interpreted with the abstraction of a bounding box around the nominal estimation in the objective functions space.
The axioms that state these conditions partially define a function, and this function can be interpreted in a number of ways.
The function can be interpreted as a quadric equation with respect to, that is (2.2). where,, and its discriminant function (2.3).
The variance appeared in the cost function can be interpreted as the risk measure, which can make the obtained solution more robust.
The variance appeared in the cost function can be interpreted as a risk measure, which can make the solution more robust.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com