Sentence examples for convenient notation from inspiring English sources

First, we introduce the convenient notation.

K provides a convenient notation for modularly defining the syntax and the semantics of a programming language, together with a series of tools based on these, including a parser and an interpreter.

For v = ( S I, k ) ∈ V k, we use the convenient notation S v : = S I. Fix any nonempty bounded open set Ω ⊆ X which is invariant under { S i } i = 1 ∞.

The Dirac delta function as such was introduced as a "convenient notation" by Paul Dirac in his influential 1930 book Principles of Quantum Mechanics.

In order to simplify our statements, we introduce some convenient notations.

We will use the following convenient notations: We say that (zeta_{n}=o eta_{n})) if (frac{zeta_{n}}{eta _{n}}to0) as (ntoinfty).

(Leibniz's notation and "differential Method", nowadays recognised as much more convenient notations, were adopted by continental European mathematicians, and after 1820 or so, also by British mathematicians).

Before stating the Main Theorem of the paper, we introduce the convenient shorthand notation.

Besides build-in support for MS /MS)- and H/C-NMR-type measurements by convenient short notations, specification of generic measurements is possible.

In logical languages, on the other hand, it is convenient to abuse notation somewhat by using the same symbol for both the expression and the quantifier, when no confusion results.

It is convenient to recall notations and definitions concerning Meijer G-function (see[21, 23, 28 30]).