Sentence examples for binomial from inspiring English sources

The word "binomial" is correct and usable in written English
You can use it to describe a mathematical expression or equation which consists of two terms that are separated by an addition or subtraction operator. For example, you can say "The binomial expression x2 + 3x + 2 is equal to 0".

Dictionary

binomial

noun

A polynomial with two terms.

Exact(60)

Another bill has been sent to Congress to scrap Chile's stifling "binomial" electoral system, a legacy of the Pinochet dictatorship.

"The Cartoon Guide to Statistics" promised readers they would chew over binomial distributions and conditional probability with the same ease with which they enjoyed Spider-Man.In this section Winds of change Painting by numbers When the tide turned Shield and defender The crucible of war Blow up ReprintsIt was an evil trick.

But others, such as Mr Rubinstein, one of the creators of binomial pricing, do not.

Anna Pavord believes that Grew's contribution was more significant even than that of the better-known Carl von Linné, called Linnaeus, born two years after Ray's death, who introduced the binomial naming system adopted internationally.

(Hence the name binomial distribution).

Gaspard Bauhin, also called Casper Bauhin (born Jan . 17 , 1560Basel, Switz. died Dec. 5, 1624, Basel), Swiss physician, anatomist, and botanist who introduced a scientific binomial system of classification to both anatomy and botany.

Consider again the binomial distribution given by equation (3).

As in the calculation of the mean value, one can use the definition combined with some algebraic manipulation to show that, if R has the binomial distribution, then Var R) = npq.

For the special case of the binomial distribution, one can again use the inequality σ2 = p(1 − p) ≤ 1/4 and now conclude that about 1,100 balls must be drawn from the urn in order that the empirical proportion of red balls drawn will be within 0.03 of the true proportion of red balls with probability about 0.95.

Using the Swiss mathematician Jakob Bernoulli's binomial distribution, Poisson showed that the probability of obtaining k wins is approximately λk/eλk!, where e is the exponential function and k! = (k − 1)(k − 2)⋯2∙1.

This system, which is called the Linnaean system of binomial nomenclature, was established in the 1750s by Carolus Linnaeus.

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