invariance

Nature's laws are defined by their invariance in space and time.

The invariance of the above term is described by matrix theory.

In this second example a teacher observes the child's confusion over the invariance of number.

So, these theories share the scale invariance at the classical level.

Invariance means, in the case of real numbers for example:

It is actually the same as invariance: the property that something does not change under a set of transformations.

The most fundamental example of invariance is expressed in our ability to count.

In order to have this invariance, there should exist at least one relation between and only (without any involved).

Thus we have achieved invariance with respect to volume and length.

As a result one gets the proof of the Snell's law along with this invariance.

Invariance is now in its fifth series and appears sporadically.

This (and any) kind of invariance under a transformation is called a symmetry.

The main attribute of power laws that makes them interesting is their scale invariance.

The approach does require prior knowledge of an appropriate invariance principle or data.

Therefore, in order to come to conclusions about the past, we must assume the invariance of nature's laws.

Temporary breaking of class invariance between private method calls is possible, although not encouraged.

Moreover, there is evidence for a slight deviation from scale invariance.

Consequently, this invariance is a necessary property for any point being considered as a triangle center.

However, it also seemed at this stage that science depended on uniformity and invariance.

The fourth rule is an invariance of the inner product under the bracket.

A similar definition is made for right translation invariance.

This is actually the origin of the gauge invariance.

This is known as the 'invariance of the odds ratio'.

These are characterised by invariance following a continuous change in the geometry of the system.

One of the side effects of derived rows is invariance.