Sentence examples for arithmetic argument from inspiring English sources

Sovereign defaults have often followed.The arithmetic argument for pessimism is equally compelling.

Table 1 Four calculi obtained by using classical and geometric arithmetic Name of calculus First arithmetics (arguments) Second arithmetics (values) Classical calculus Classical Classical Bigeometric calculus Geometric Geometric Geometric calculus Classical Geometric Anageometric calculus Geometric Classical.

Let J p = ( ω 〈 i ∘ j 〉 p ) p × p, ∀ i, j ∈ Z p : = { 0, 1, …, p − 1 }, be a matrix of order p, where ω = exp ( − 1 ( 2 Π / p ) ) and 〈i∘j〉 p = i × j mod p, i.e., the subscript p implies modulo-p arithmetic for the argument.

In [1], it is shown that each ordered pair of arithmetics gives rise to a calculus by a judicious use of the first arithmetic for function arguments and the second arithmetic for function values.

It was, said one Ulster Unionist legislator, an argument about arithmetic rather than politics.

Both geography and arithmetic support the American argument that the system is meant to counter a handful of missiles that might one day be fired from Iran, rather than the Kremlin's colossal nuclear arsenal, which can be launched from land, sea and air.

But that is a political argument, not arithmetic.

Nice try: but this line of argument ignores both arithmetic and the testimony of voters.

Oddly enough (or not), she based that claim on information provided by Karl Rove.8 41: Chris Matthews on Hillary's argument: "By her arithmetic, which is her right to claim... ...... Seriously?

But whereas it can be shown by a standard diagonal argument that the arithmetic hierarchy does not collapse, the following are also currently unresolved questions of fundamental importance: Open Question 3 Is \ \textbf{PH}\) a proper hierarchy – i.e. is it the case that for all \ k\), \(\Sigma^P_{k} \subsetneq \Sigma^P_{k+1}\) and \(\Sigma^P_{k} \neq \Pi^P_{k}\)?

But whereas it can be shown by a standard diagonal argument that the arithmetic hierarchy does not collapse, the following are also currently unresolved questions of fundamental importance: Is \ \textbf{PH}\) a proper hierarchy – i.e. is it the case that for all \ k\), \(\Sigma^P_{k} \subsetneq \Sigma^P_{k+1}\) and \(\Sigma^P_{k} \neq \Pi^P_{k}\)?