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The representation in question is built on a single initial value which serves then as the designated value of the resulting valuation system.
The algorithm was run using the admixture model initially, with 20 replicates of each designated value of K (K = 1 to K = 10).
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Concentrations of total actin, including F-actin and G-actin (actin monomer), and total PKMζ mRNA (mRNA in and out of the translational machinery) are both assumed to be constant and designated values of one since neither actin or PKMζ mRNA has been shown to increase or decrease upon LTP induction.
For many-valued logics, validity is accounted for in terms of preservation of designated value, where designated values can be thought of as ways of being true, while non-designated values can be thought of as ways of being false.
Where validity is defined as preservation of designated value and only the maximum value is designated, the conditional sorites admits of a type (2) response, as in Hyde (2008).
The set D of designated values is of central importance for the notion of a valuation system.
Validity may then be defined as the necessary preservation of designated value.
Given a logic L, a logical matrix < A, D > is said to be a model of L if wherever Γ ⊢L φ then every valuation v on A that maps the elements of Γ to some designated value (i.e. an element of D) also maps φ to a designated value.
They also must agree to accept only about 92percentt of their designated value in cash, according to people briefed on the plan.
In the literature on many-valued logic it is sometimes proposed to consider a set of antidesignated values which not obligatorily constitute the complement of the set of designated values (see, e.g., (Rescher 1969), (Gottwald 2001)).
If we define a consequence relation in terms of preservation of these designated values, then we have the paraconsistent logic LP of Priest 1979.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com