Voorbeelden van het gebruik van Invertible in het Engels en hun vertalingen in het Nederlands
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Programming
Four LFO wave forms(each invertible).
If A{\displaystyle A} is invertible, then U{\displaystyle U} is unique.
Invertible DMX channels make it possible to have a device execute the normal sequence backwards.
Is a matrix(or number) invertible over a field?
The 2×2 real invertible matrices form a group under multiplication,
Available in standard(EAD) and invertible versions(EADI).
Did you know that the trigonometric moment problem has infinitely many solutions if the Toeplitz matrix a is invertible?
You will learn when a matrix is invertible and how to find the inverse of a 2x2 matrix.
One can view a group G as a category with a single object in which every morphism is invertible.
consists of all invertible n-by-n matrices with real entries.
First examples===* The 2×2 real invertible matrices form a group under multiplication, denoted by GL(2,
It is a subgroup of the general linear group consisting of all invertible linear transformations of the real 3-space R3.
Because the product of two invertible matrices is again invertible, and the inverse of an invertible matrix is invertible. .
Specifically, a complex number λ is said to be in the spectrum of a bounded linear operator T if λI- T is not invertible, where I is the identity operator.
Here G is a set consisting of invertible matrices of given order n over a field K that is closed under the products and inverses.
which states when a function looks like graphs of invertible functions pasted together.
Since in a group every element must be invertible, the most general matrix groups are the groups of all invertible matrices of a given size, called the general linear groups.
C), the general linear group of invertible matrices over C* Jet group* Elliptic curves.
So, projection onto the first coordinate is a continuous, and invertible, mapping from the upper arc to the open interval(-1,1)::
very much akin to the way fields(integral domains in which every non-zero element is invertible) act on vector spaces.
in which elements of a group are represented by invertible matrices in such a way that the group operation is matrix multiplication.