Sentence examples for order can be defined from inspiring English sources

The key to maintaining database correctness is therefore to ensure that only complete transactions are applied to the data and that multiple concurrent transactions are executed (under a concurrency control mechanism) in such a way that a serial order can be defined that would produce the same results.

Space-time derivatives of fractional order can be defined as the originators of semigroups to calculate the Fourier-Laplace signs.

In an implementation this function can be realized by first sorting the patterns, which is possible if a natural order can be defined on the features.

Then for the p2-order block matrix [ J ] p 2 over Z p 2, the row and column index order can be defined as follows a sj b sk ≺ a si b sh if a sj ≺ a si ; a sj = a si, b sk ≺ b sh.

One suitable ordering can be defined as follows.

The λ-Daehee polynomials of the first kind of order k can be defined by the generating function biggl(frac{lambdalog(1+t)}{(1+t)^{lambda}-1} biggr)^{k} (1+t)^{x} = sum_{n=0}^{infty}D_{n,lambda}^{ k)} (x) frac{ t^{n}}{n!}.

Furthermore, on account of [13], from a quasi-metric space ((X,d)) a partial order (leq_{d}) can be defined on X as follows: (xleq_{d}y Leftrightarrow d x,y)=0).

The fractional integral for a function f with lower limit (t_{0}) and order γ can be defined as I_{t_{0}^^{gamma}f(t)=frac{1}{varGamma (gamma)} int_{t_{0}^^{t} frac{f(s)}{ t-s)^{ t-smma}},ds, quad gamma>0, t>t_{0}, where the right-hand side of the equality is defined pointwise on (mathbb{R}^).

Higher-order contiguity can be defined by including polygons that share boundaries with any first-order polygon.

The notion of ordered pair can be defined in the same way as in classical set theory, that is (A,B) is {{A}, {A,B}}.

However, to first order, transient sounds can be defined practically as sudden ''wideband events" in an otherwise steady-state signal.