Definition, Betydelse & Anagram | Engelska ordet INVERSES

Definition av INVERSES

1. böjningsform av inverse

Exempel på hur man kan använda INVERSES i en mening

• The negations or additive inverses of the positive natural numbers are referred to as negative integers.
• A manifold is a space that locally resembles Euclidean space, whereas groups define the abstract concept of a binary operation along with the additional properties it must have to be thought of as a "transformation" in the abstract sense, for instance multiplication and the taking of inverses (division), or equivalently, the concept of addition and the taking of inverses (subtraction).
• The class of fields is not an equational class because there is no type (or "signature") in which all field laws can be written as equations (inverses of elements are defined for all non-zero elements in a field, so inversion cannot be added to the type).
• In mathematics, rings are algebraic structures that generalize fields: multiplication need not be commutative and multiplicative inverses need not exist.
• rig (mathematics) or semiring, a structure similar to rings without the requirement that elements should have additive inverses.
• If both numbers are positive, then the inequality relation between the multiplicative inverses is opposite of that between the original numbers.
• In less formal terms, the group consists of words in the generators and their inverses, subject only to canceling a generator with an adjacent occurrence of its inverse.
• It is generated by the inverses of all the integers, but any finite number of these generators can be removed from the generating set without it ceasing to be a generating set.
• In non-associative cases, the left and right inverses may disagree, and in these cases, the inverse is not considered to exist.
• Given a triangle OAB in which O is the center of a circle k, and points A' and B' inverses of A and B with respect to k, then.
• Any field is also a semifield, which in turn is a semiring in which also multiplicative inverses exist.
• In the case that A or D is singular, substituting a generalized inverse for the inverses on M/A and M/D yields the generalized Schur complement.
• Specifically, they are the inverses of the sine, cosine, tangent, cotangent, secant, and cosecant functions, and are used to obtain an angle from any of the angle's trigonometric ratios.
• Decryption is done by simply reversing the process (using the inverses of the S-boxes and P-boxes and applying the round keys in reversed order).
• While these operators may not be compact, their inverses (when they exist) may be, as in the case of the wave equation, and these inverses have the same eigenfunctions and eigenvalues as the original operator (with the possible exception of zero).
• CSAs over a field K are a non-commutative analog to extension fields over K – in both cases, they have no non-trivial 2-sided ideals, and have a distinguished field in their center, though a CSA can be non-commutative and need not have inverses (need not be a division algebra).
• In the common practice period, thirds were considered interesting and dynamic consonances along with their inverses the sixths, but in medieval times they were considered dissonances unusable in a stable final sonority.
• In the common practice period, sixths were considered interesting and dynamic consonances along with their inverses the thirds.
• In the common practice period, sixths were considered interesting and dynamic consonances along with their inverses the thirds, but in medieval times they were considered dissonances unusable in a stable final sonority.
• Both of these functors are, in fact, right inverses to U (meaning that UD and UI are equal to the identity functor on Set).

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