Sentence examples for latter notation from inspiring English sources

For convenience, therefore, we'll use the latter notation throughout the rest of this example.

As a result, the latter notation is a convenient abuse of notation, and not a standard (Riemann or Lebesgue) integral.

The greatest common divisor is often written as gcd a, b) or, more simply, as (a, b), although the latter notation is also used for other mathematical concepts, such as two-dimensional vectors.

The latter notation generalizes to yield the notation f (n) for the nth derivative of f – this notation is most useful when we wish to talk about the derivative as being a function itself, as in this case the Leibniz notation can become cumbersome.

The ranking is done by obtaining GSEA p-values for enrichment of a given pathway P. We denote the highest-ranking l pathways based on p-value as { p1,…, p l } (the latter notation is unrelated to the numerical p values used here), these being the most differentially expressed pathways between the two classes.

When Łukasiewicz met Turing in 1949, the latter remarked that Polish notation was much better for computers, because formulas with function-symbols in front could be better elaborated by mechanical devices.

For a unified notation, the latter will be designated as (bar{p}_{RFR}), (hat{p}_{SVR}), and (bar{p}_{NNR}) depending on the base technique used, where (bar{p}) indicates that the estimate was derived from an ensemble average.

In conventional dot-bracket notation, this latter structure is given as follows, where it should be noted that two kinds of bracket are needed due to the pseudoknot It is computationally intractable to compute the minimum free-energy tertiary structure of RNA; indeed, determining the optimal pseudoknotted structure is nondeterministic polynomial time (NP -complete LyNP -completeersen (2000).

This is so since natural language quantifiers are fully captured by their formal analogues in canonical notation, and the latter make ontological commitments obvious because of their semantics.

The latter will be characterized by the notation (ma, nz) where m and n count the number of benzene rings along each direction and a and z denote armchair and zigzag boundaries, respectively (see Figure 1 c,d).

The latter are shorthands for existing Object-Z notation and so require no redefinition of Object-Z's semantics.