Examples of 'not invertible' in a sentence
Meaning of "not invertible"
not invertible: This phrase is used in mathematics to describe a function or operation that cannot be reversed or undone, meaning that unique inputs may map to the same output
How to use "not invertible" in a sentence
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not invertible
There are plenty of matrices that are not invertible.
But it is not invertible as it is not surjective.
A collapsing or an embedding mapping is not invertible.
A matrix that is not invertible is singular.
The algebra is not a division algebra or field since the null elements are not invertible.
A square matrix that is not invertible is called singular or degenerate.
Consider the case that T is not invertible.
A matrix that is not invertible is called Singular or Degenerative.
The pedal controls are not invertible.
If n is not invertible in the base, then this scheme is not smooth.
The system of equations is generally not invertible in order to obtain Rf.
When n is not prime, there are elements other than zero that are not invertible.
Which is not invertible.
In odd dimensions, antisymmetric matrices are not invertible.
Else if Polynomial f is not invertible modulo q, select anew f ′ and Repeat ;.
See also
When the cometric is degenerate, then it is not invertible.
I claim that X is therefore, is not invertible modular N. Well, why is that true?
Moreover, these composite electrodes are virtually not invertible.
Zero, however, is not invertible.
If the algorithm is unable to reduce the left block to I, then A is not invertible.
Or, duplicate rows are not invertible.
An operator may be injective, even bounded below, but not invertible.
Indeed, if, then is certainly not invertible.
Apparently, H has an eigenvalue 0 and is therefore not invertible.
So, we definitely know that S is not invertible.
If det ( A ) is not a unit, then A is not invertible.
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I am not really sure what that thing was
Use where walls are not perpendicular to base
I am not saying that you do not care
Examples of using Invertible
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An invertible matrix can be regarded as a change of basis
A matrix has a logarithm if and only if it is invertible
We will study invertible matrices in detail later
