invertible

The scheme is invertible due to the structure of itself.

All knots with crossing number of 7 or less are known to be invertible.

The case of a square invertible matrix also holds interest.

For one thing, the signing process doesn't need to be invertible.

Tornado was also invertible, allowing it to continue running even when flipped.

If a is invertible, Q(a) lies in the structure group.

The matrix on the left is the identity, which shows A is invertible.

From the definition of we observe that it is invertible and hence cannot be zero.

Clearly this map is only invertible in the case of the two-sided shift.

Note also that F and Q need to be invertible.

Some of those definitions may not be invertible and instead give a constraint in phase space (as above).

A matrix that is not invertible has the condition number equal to infinity.

To see that this ring of germs is local, we need to identify its invertible elements.

In these cases elements are either nilpotent or invertible.

An operator may be bounded below but not invertible.

Since the columns of are linearly independent, the matrix is invertible.

The matrix A is assumed to be invertible of size m-by-m.

These steps can be any (invertible) mapping, leading to a more general lifting scheme.

It can be checked that O(1) is in fact an invertible sheaf.

The slow movement is a theme with four variations in invertible counterpoint.

One can view a group G as a category with a single object in which every morphism is invertible.

Note that this is different than saying F is invertible over its entire image.

It was a small invertible box-shaped robot with a wedge on the front.

Furthermore, the following properties hold for an invertible matrix A:

However, there are also models that include invertible infinitesimals.