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Bayard proposes the term "inner book" to designate "the set of mythic representations, be they collective or individual, that come between the reader and any new piece of writing, shaping his reading without his realizing it".
By we designate the set of nonnegative integers.
All the way through this paper, by R +, we designate the set of all real nonnegative numbers, while ℕ is the set of all natural numbers.
All the way through this paper, by R + we designate the set of nonnegative real numbers, while ℕ is the set of natural numbers and N 0 = N ∪ { 0 }.
By (F(T)), we will designate the set of fixed points of T in K, the convex hull of K is denoted by (operatorname{co}(K)) and the closed convex hull of K is denoted by (overline{operatorname{co}}(K)).
We designate the set of substitution rate parameters μ to keep the notation from becoming overly confusing.
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A very important distinction with respect to the use of general terms turns on whether their extensional or intensional attributes are in play; extension (also called denotation) designates the set of individuals to which a term applies, while intension (also called connotation) describes the set of attributes which define the term.
In the sequel, we designate ℝ the set of all real numbers, the set of all real nonnegative numbers by R + and the set of all natural numbers by ℕ.
Given a tree, T i = (V i, E i), L(T i) designates the leaf set of T i, and ρ i designates its root.
This method uses the theories of L to obtain matrices on the algebra of formulas and then reduces these matrices in order to get for each one a matrix whose algebra is in K and whose set of designated elements is the set of elements of the algebra that satisfy δ(p) ≈ ε(p).
Whereas the algebraic values that are not designated are already given with the set of designated values D as its set-theoretical complement, the treatment of true and false as values that are independent of each other leads to distinguishing between the set D+ of designated values and the set D− of anti-designated values.
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