Sentence examples for because it is straightforward from inspiring English sources

We chose a truncated Normal as prior distribution because it is straightforward to specify and interpret its hyperparameters and to potentially include prior knowledge.

Historically, some of the most important animals in studying colour polymorphism have been the land snails Cepaea nemoralis and the sister taxon, C. hortensis, because it is straightforward to collect them and record the frequencies of the different morphs in different locations and habitats (Cain and Sheppard 1950; Cain and Sheppard 1952; Cain and Sheppard 1954; Jones et al. 1977).

On the other hand, fuzzy logic is attractive because it is straightforward to understand and implement.

Small unilamellar vesicles (SUVs) are commonly used for such measurements because it is straightforward to control their lipid composition (Hope et al., 1985).

ANC is commonly used as a pharmacodynamic marker because it is straightforward to measure and represents the target cell for eliciting clinical benefit in neutropenic patients.

Among the different CRP methods that can be adopted to graft polymer brushes on surface, atom transfer radical polymerization (ATRP) is the most popular, partly because it is straightforward to immobilize ATRP initiator on many different surfaces.

They can therefore be used as natural cosmological plumb-lines.Because it is straightforward (at least for a physicist) to compute the wavelengths of the "sound" in the primeval fireball, astronomers believe they know the actual widths of the ripples in the CMB.

That's an interesting idea, not least because it's straightforward to test.

Guidance counselors share all kinds of hypotheses: Girls do better on the SAT because it's more of a reasoning test or brain tease; boys do better on the ACT because it's straightforward and based on the curriculum -- and so on.

Because it's straightforward, jurors can easily understand it," says Carol Lam, U.S. Attorney in California's Southern District.

But since Morita equivalent rings have isomorphic K 0 groups, and because (it's straightforward to show that) det ( I - A E ) = det ( I - A E ′ ) and det ( I - A F ) = det ( I - A F ′ ), we have that the hypotheses of Theorem 21 are satisfied for E ′ and F ′. Thus F ′ can be gotten from E ′ by a sequence of appropriate graph moves.