terms |
antiholomorphic |
As a noun terms
is .
As an adjective antiholomorphic is
(mathematics) describing any function in the complex plane whose derivative with respect to the complex conjugate exists at all points of an open set.
derivative |
antiholomorphic |
As adjectives the difference between derivative and antiholomorphic
is that
derivative is while
antiholomorphic is (mathematics) describing any function in the complex plane whose derivative with respect to the complex conjugate exists at all points of an open set.
function |
antiholomorphic |
In mathematics|lang=en terms the difference between function and antiholomorphic
is that
function is (mathematics) a relation in which each element of the domain is associated with exactly one element of the codomain while
antiholomorphic is (mathematics) describing any function in the complex plane whose derivative with respect to the complex conjugate exists at all points of an open set.
As a noun function
is what something does or is used for.
As a verb function
is to have a function.
As an adjective antiholomorphic is
(mathematics) describing any function in the complex plane whose derivative with respect to the complex conjugate exists at all points of an open set.