Sentence examples for abuse terminology from inspiring English sources

Although this phenotypic variability may be caused my mechanisms other than point mutations, for simplicity we will abuse terminology and refer to the parameter μ as a 'mutation rate' throughout.

This (slightly abused) terminology will be used correspondingly to discriminate the term (frac {m_{mathrm {x}}^{(4)}}{m_{mathrm {x}}^{(2,2)}}-3).

which, by abuse of terminology, will be referred to as " is nonzero on ".

for each fractional partition for any collection of subsets (we call this property also balancedness, with some slight abuse of terminology).

By slight abuse of terminology, we use the same symbol F for the IFS and for the set of functions in the IFS.

In particular, "inductive completion" is abuse of terminology, since (mathsf{Ind},) is not an idempotent operation ([29] uses "indization", we stick to the old term because it sounds better).

The multiplicity of the resonance is the multiplicity of the corresponding zero of F. Of course, the energies are given by (k^2), but since k is the natural parameter, we will abuse the terminology.

We refer to "modified weak φ-contraction" for (2.1) in the particular case α ≥ 0, β ≥ 0, α + β < 1, and φ:R0+ → R0+ being non-decreasing as counterpart to the term φ-contraction (or via an abuse of terminology "modified strong φ-contraction") for the case of φ:R0+ → R0+ in (2.1) being strictly increasing.

It is straightforward to show the expected in-degree ((d_{in})) of an agent with out-degree (d_{out}=d) is equal to ( langle d_{in}mid d_{out}=drangle =frac{d^{alpha }}{langle d^{alpha }rangle _{P}}langle drangle _{P}).6 With some abuse of terminology, throughout the paper, the expected in-degree will simply be referred to as the in-degree.

Some signals contain many such periodic signals, in which case the problem is referred to as multi-pitch estimation, although this is somewhat of an abuse of terminology, albeit a common one, as the word pitch is a perceptual quality, defined more specifically for acoustical signals as "that attribute of auditory sensation in terms of which sounds may be ordered on a musical scale" [1].

We say that A (or, by abuse of terminology, LA) is Δ-closed if, for any formula φ of LA such that Δ ⊢A φ, there is a deduction D of φ from Δ such that D ∈ A. It can be shown that the only countable language which is Δ-closed for arbitrary Δ is the first-order language L, i.e., when A = H.