Two inventions current in EWT are the 'Binomial', a mono-material balance-and-spring wheel combination mechanism using isochronically stable materials, and the "Différentiel d'Egalité", a constant force device based in a spherical differential.

The binomial test found this result to be very significant.

It was given its current binomial name in 2001 as a result.

The two words are often used as the second word of a binomial name.

Such a term is likely not to be a binomial at first.

We have here an example of the well known binomial distribution with.

In this work the binomial system was finally settled on.

The shape is the same as a binomial distribution when and are high.

The full binomial name must be unique within a kingdom.

However, as the example below shows, the binomial test is not restricted to this case.

In a binomial expansion, this second number is equal to the power.

The second part of a binomial may be an adjective.

When a species is named it receives a binomial name.

This is a rare case in which the common name has been more stable than the binomial.

There are more species with as yet no assigned binomial names.

As of 2012, the species lacks a proper binomial name.

The other binomial stands by outside, ready to help the reconnaissance team.

The species was first given its binomial name by Linnaeus in 1766.

A polynomial with exactly two terms is called a "binomial".

The binomial name of this species has seen multiple updates in early 2000.

He did not add a specific epithet to create a binomial.

The engine chief makes a reconnaissance with an attack binomial.

Even though the work does not use the binomial system both are considered the authors of the new species figured.

It is also widely accepted as the world's longest binomial name.

Who has anything new to say about the binomial theorem at this late date?

For the one-dimensional case this number was given by a binomial distribution.

Who has anything new to say about the binomial theorem at this late date?

The power set is closely related to the binomial theorem.

Applying the binomial theorem which states we can reduce to:

Several theorems related to the triangle were known, including the binomial theorem.

It is the generalization of the binomial theorem to polynomials.

Using the Binomial theorem to second order it follows:

Briggs discovered, in a somewhat concealed form and without proof, the binomial theorem.

A less laborious way of achieving the same result is by using the generalized binomial theorem.

He wrote on the binomial theorem and Pascal's triangle.

The binomial theorem can be generalised to include powers of sums with more than two terms.

For larger positive integer values of n, the correct result is given by the binomial theorem.

This approximation can be obtained by using the binomial theorem and ignoring the terms beyond the first two.

At the age of twenty-one he wrote a treatise upon the binomial theorem, which has had a European vogue.

It is not difficult to turn this argument into a proof (by mathematical induction) of the binomial theorem.

The binomial theorem can be applied to the powers of any binomial.

Induction yields another proof of the binomial theorem (1).

He also created the binomial theorem, worked extensively on optics, and created a law of cooling.

Algebraic manipulations (in particular the binomial theorem) are avoided.

The binomial theorem also holds for two commuting elements of a Banach algebra.

See also binomial coefficient and the formally quite similar binomial theorem.

An interesting consequence of the binomial theorem is obtained by setting both variables x and y equal to one.

The binomial series is therefore sometimes referred to as Newton's binomial theorem.

- it's binomial theorem on the line.

He used it to prove the binomial theorem, Pascal's triangle, and the sum of integral cubes.

Newton is generally credited with the generalised binomial theorem, valid for any exponent.