Sentence examples for random if it from inspiring English sources

But it follows from our observations about von Mises randomness (which is still a necessary condition on randomness) that no effectively computable sequence is random (if it were, there would be a place selection definable from the algorithm that selected all the 1s in the sequence).

Don't be afraid to talk to her about something that you think may be a little random if it's funny or interesting.

Whereas the origin of a new genetic variant occurs at random in terms of its effects on the organism, the probability of it being passed on to the next generation is absolutely non-random if it impacts the survival and reproductive capabilities of that organism.

Because mutation is random, if unchecked it will cause DNA sequence to tend toward (random) equilibrium.

Investigators were also trying to figure out whether the intruders chose the house at random or if it was their target, and seemed unsure if the intruders meant to burglarize the house, because nothing was stolen.

x is called a simple random variable if it is finitely valued and μ { ω : ∥ x ∥ > 0 } < ∞.

A mapping x is called a simple random variable if it is finitely valued and mu bigl(bigl{ omega:biglVert x omega bigrVert >0bigr} bigr)< infty.

We say that φ is a random operator if it is product-measurable (measurable in the whole), i.e. measurable w.r.t.

In its simplest form, this process assumes that temporal noise in the time-series is random (white); if it is not, then an error in the estimation of p will occur.

A mapping (x:Omegato E) is said to be a finitely valued random variable if it is constant on each finite number of disjoint sets (A_{i}inSigma ) and is equal to 0 on (Omega- bigcup_{i=1}^{n} A_{i})).

Definition 2.1 A mapping x : Ω → X is said to be an X-valued random variable if the inverse image under the mapping x of every Borel set B of X belongs to β, that is, x − 1 ( B ) ∈ β for all B ∈ β X. Definition 2.2 A mapping x : Ω → X is said to be a finitely-valued random variable if it is constant on each finite number of disjoint sets A i ∈ β and is equal to 0 on Ω − ( ⋃ i = 1 n A i ).