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In particular, the Gaussian model rapidly leads to π A being a binary function equal to 1 if the closer source is A and 0 elsewhere.
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In the first row, the level set function initialization is a binary function.
We assume that g(t) is a binary function, whether the exposure is performed or not, but in general, it can take a continuous value.
There is a binary function symbol do; do(α,s) denotes the situation resulting from the execution of the action α in the situation s.
Frege, too, had primitive identity statements; for him, identity is a binary function that maps a pair of objects to The True whenever those objects are the same object.
We only note that the shape of these numbers is closely related to Church's numerals in the λ-calculus, and for example, each number is a binary function.
where ρ ( W ) gives the mass density of voxel W. Since it is assumed that all voxels have the same mass, this is a binary function that checks the occupancy of a given voxel.
Negation, for example, can be interpreted as a unary function converting the True into the False and vice versa, and conjunction is a binary function that returns the True as a value when both its argument positions are filled in by the True, etc. Propositional functions mapping n-tuples of truth values into truth values are also called truth-value functions.
Thus, for example, a group is just a triple $A , +, 0 $, where $A$ is a non-empty set, $+$ is a binary function on $A$ that is associative, $0$ is an element of $A$ such that $a+0=0+a=a$, for all $a\in A$, and for every $a\in A$ there is an element of $A$, denoted by $-a$, such that $a+ -a a+ -a+a= -a
Mereological summation is a binary function of individuals, so that the sum s of two individuals a and b is such that both a and b, and all their parts, are parts of s and also all sums of parts of a and b and are parts of s.
The structure function of S, denoted f, is a binary function that indicates whether the system is working under a given state according to the following equation: fleft(boldsymbol{pi} right)=left{begin{array}{c}1,kern1.75em boldsymbol{S} mathrm{is} mathrm{functional} 0,kern3.5em boldsymbol{S} mathrm{has} mathrm{failed}end{array}right.
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