Sentence examples for defining the argument from inspiring English sources

Exact(1)

The danger is that defining the argument, and presenting it in populist terms, is an exercise dominated by the anti-Euro camp.

Similar(57)

The module, abcsysbio, can be imported into an interactive Python session, and by defining the arguments to the functions in the interactive namespace, they can be used through the Python shell.

Mr. Obama allowed his opponents to define the argument and so define him.

No one knows how to settle, or even define, the argument over public art and political correctness.

But it will define the argument, she said, so that "anybody who demurs is clearly perfectly comfortable with 8-year-olds' risking gun violence in school cafeterias".

But it is imperative that the unprecedented economic situation is not used to define the argument between the political parties as a choice solely between Labour's economic activism – important though that is – and Tory fiscal conservatism.

Keegan defines the argument about whether or not to attack Iraq as a split between idealists, who believe in a world free of warfare, and realists, who regard warfare as a normal and indeed inevitable part of international affairs.

But the dismal performance of most CEOs and their stunning pay packages define the argument for pay-for-performance.

The (probabilistic) distance in-between the subsets A and B of X defines the argument interval length of zero probability distance in-between points of two subsets A and B of X and it is defined as D = d ( A,B ) = inf Bigl( z in mathbf{R}_{0 +}: sup _{x in A, y in B}F_{x,y} ( t ) = 0; forall t in [ 0,z ] Bigr).

Letting ((p_{xi}, p_{yi} )) be the position of the ith limb point ((1 le i le M)), we define the argument of this point, (theta_{i}), as follows: theta_{i} = tan^{ - 1} frac{{p_{yi} - y_{text{c}} }}{{p_{xi} - x_{text{c}} }}.

The (probabilistic) distance in-between the subsets (A) and (B) of (X) defines the argument interval length of zero probability distance in-between points of two subsets (A) and (B) of (X) and it is defined as: D = dleft( {A,B} right) = inf ;left( {z in {mathbf{R}}_{0 + } :;mathop {sup }limits_{x in A,;y in B} F_{x,y} left( z right) = 0{mkern 1mu} } right) (1.5).

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