Sentence examples for an additional operator from inspiring English sources

Once multiple agents have been added to the syntax, the language is augmented with an additional operator c.

We conjecture that a possible solution is to be based on the introduction an additional operator in the language: the relabeling operator of CCS [25]—([b_1/a_1, ldots, b_n/a_n]), which relabels each action (a_i) into (b_i)—to be used only at the top level.

A sub-set of 15 patients had two elastography images obtained by an additional operator.

Importantly, in order to estimate biases due to different sampling sizes between locations, the analyses were also carried out as above but with the location states of the sequences randomized using an additional operator in the MCMC procedure.

Next, the total breast area is automatically identified, since regions outside of the breast tissue area are completely black, i.e. they have a grey-level pixel value of 0. In the mediolateral oblique projections of the breast, the pectoral muscle is excluded in an additional, operator-dependent segmentation.

An interpolation theorem, along with additional operator theoretic results, is given using a family of reproducing kernels naturally associated to the variety.

For a justification analog of \({\textsf{K4}}\) an additional unary operator '!' is added to the term language, see Section 2.5.

The language of modal logic is the same as ordinary, classical logic, but with an additional sentential operator, \ \Box\), thrown in to represent necessity.

Remark 1. Noted that the presented GS-type approach in Algorithm 1 is different from the standard GS approach because there is an additional window operator in step 5.

In either case, in order to refer to, and quantify over, the possible histories passing through the current instant, an additional modal operator \(\diamondsuit\) and its dual \ \Box\) are introduced, with \(\diamondsuit \varphi\) declared true at (\({h},{t}\)) if there is some history \(h'\) through \(t\) such that \(\varphi\) is true at (\({h'},{t}\)).

A vector space equipped with an additional bilinear operator defining the multiplication of two vectors is an algebra over a field.