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nonsymmetrical

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Not symmetrical.

Nonsymmetrical might refer to
In mathematics, an Asymmetric relation is a binary relation on a set X where:* For all a and b in X, if a is related to b, then b is not related to a.In mathematical notation, this is: * * * * * ∀ * a * , * b * ∈ * X * ( * a * R * b * ⇒ * ¬ * ( * b * R * a * ) * ) * * * {\displaystyle \forall a,b\in X(aRb\Rightarrow \lnot (bRa))} * An example is the "less than" relation < between real numbers: if x < y, then necessarily y is not less than x.The "less than or equal" relation ≤, on the other hand, is not asymmetric, because reversing e.g. x ≤ x produces x ≤ x and both are true. In general, any relation in which x R x holds for some x (that is, which is not irreflexive) is also not asymmetric. * Asymmetry is not the same thing as "not symmetric": the less-than-or-equal relation is an example of a relation that is neither symmetric nor asymmetric. The empty relation is the only relation that is (vacuously) both symmetric and asymmetric.

Nonsymmetrical might refer to

In mathematics, an Asymmetric relation is a binary relation on a set X where:* For all a and b in X, if a is related to b, then b is not related to a.In mathematical notation, this is:
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* {\displaystyle \forall a,b\in X(aRb\Rightarrow \lnot (bRa))}
* An example is the "less than" relation < between real numbers: if x < y, then necessarily y is not less than x.The "less than or equal" relation ≤, on the other hand, is not asymmetric, because reversing e.g. x ≤ x produces x ≤ x and both are true. In general, any relation in which x R x holds for some x (that is, which is not irreflexive) is also not asymmetric.
* Asymmetry is not the same thing as "not symmetric": the less-than-or-equal relation is an example of a relation that is neither symmetric nor asymmetric. The empty relation is the only relation that is (vacuously) both symmetric and asymmetric.

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