Rational

So that the genuine believers who remain rational and who remain humanized can also join hands with others of different religions who remain rational, who insist on being humanized.

Well, there's semi-rational (but mostly rational), then there's these fark it's.

A rational personal might have taken an Uber, but my rational days were about a year in the past.

The thing about that is, if you’re a rational, or more or less rational, human being and you start thinking you’re having a telepathic communication of any kind, you doubt your sanity.

This change is seen as a boon to Democrats, and it seems rational that it would be so, but something visceral, not rational, is making me hesitate in fully accepting that conclusion.

Abhorring dogma and religious mysticism, Rational Dissenters emphasised the rational analysis of the natural world and the Bible.

A formal quotient of polynomials, that is, an algebraic fraction wherein the numerator and denominator are polynomials, is called a " rational expression " or "rational fraction" and is not, in general, a polynomial.

As its name clearly suggests, the goal of the rational model is to make planning as rational and systematic as possible.

Asymptotes for rational functions A rational function has at most one horizontal asymptote or oblique (slant) asymptote, and possibly many vertical asymptotes.

Being rational creatures, they go to sea with it ready calculated; and all rational creatures go out upon the sea of life with their minds made up on the common questions of right and wrong.

Consider the Pythagorean equation ; we would like to study its rational solutions, i.e., its solutions such that x and y are both rational.

Elliptic curves over the rational numbers A curve E defined over the field of rational numbers is also defined over the field of real numbers.

For an account see Nell, E.J. and Errouaki, K (2011) In their 1994 work, Pathologies of Rational Choice Theory, Donald P. Green and Ian Shapiro argue that the empirical outputs of rational choice theory have been limited.

For example, the circle of equation is a rational curve, as it has the parameterization : : which may also be viewed as a rational map from the line to the circle.

For instance, the set of rational numbers is not complete, because e.g. 2 is "missing" from it, even though one can construct a Cauchy sequence of rational numbers that converges to it.

Further, for a quadratic polynomial with rational coefficients, it factors over the rationals if and only if the discriminant – which is necessarily a rational number, being a polynomial in the coefficients – is in fact a square.

Generally, this works for any product wherein each factor is a rational function of the index variable, by factoring the rational function into linear expressions.

Given a Diophantine equation with any number of unknown quantities and with rational integral coefficients: To devise a process according to which it can be determined in a finite number of operations whether the equation is solvable in rational integers.

He also proved that the set of all ordered pairs of natural numbers is denumerable; this implies that the set of all rational numbers is also denumerable, since every rational can be represented by a pair of integers.

He rejected the view that science is especially "rational" on the grounds that there is no single common "rational" ingredient that unites all the sciences but excludes other modes of thought (citation).