Sentence examples for be interpreted in mathcal from inspiring English sources

(Individual names can be interpreted in (mathcal {I}) arbitrarily).

Classics can be interpreted in different ways.

This move was interpreted in different ways.

The mouse is interpreted in several ways.

An image can be interpreted as a weighted digraph G=〈V,E,w〉 whose nodes V are the image pixels in its image domain (mathcal {I}subset Z^{n}) and whose arcs are the ordered pixel pairs 〈a,b〉∈E.

In other terms, this can be interpreted as a way to build more complex connections between the neural populations compared to the case (mathcal{BC}_{F,G} (mathcal{M}_{0},ldots,mathcal{M}_{F-1} )) studied in Sect.

It follows from Lemma 2.1 in [3] that (v_{k}=c_{kk}) can be interpreted as a sum of weights of all directed spanning subtrees T of (mathcal{G}) that are rooted at vertex k.

In general, a product between two graphs (mathcal{G}), (mathcal{H}) can be interpreted as a system of (N_{mathcal{G}}) neural populations with (N_{mathcal{H}}) neurons each, interconnected in different ways according to the graph product that has been chosen.

As mentioned earlier in Section 3.2, (({mathcal T}^{ast }textbf {I}_{Lambda _{i}})_{j_{1},j_{2}}) can be interpreted as the probability with which the pixel (j 1,j 2)∈Ω i contributes the observation on Λ i.

Now, let (Sigma ^dag = {{ Male},{ hasChild}}), (Phi ^dag = {Q_3}) and let (A_0) be a new concept name interpreted in (mathcal {I}) as (A_0^mathcal {I}= {c,d}).

If (mathcal {X}=L^{p}), then the elements (X in mathcal {X}) are interpreted as discounted terminal cash flow.