Do You Know Your Derivative Rules?

That the equation above is true for all c, but the derivative for c=0 yields a complex number

That the equation above is true for all c, but the derivative for c>0 yields a complex number

That the equation above is true for all c, but the derivative for c

That the equation above is true for all c, but the derivative for c yields a complex number.

Lnf= f/f

(lnf)'=f'/f

Lnf'=f/f'

Lnf'=f/1

F'(x,y)

(y,x)

Arctan (y,x).

F(x)'

ψ0(x)

0(x)

ψ(x)

ψ0(x) +1

Fa di Bruno's theorem and the general Leibniz rule.

Faa di Bruno's formula and the general Leibniz rule.

Faa di Bruno's theorem and the general Leibniz theorem.

The Bruno's theorem and the Leibnis rule.

The polymorphic function

The holomorphic function

The morphological rule

The isomorphic rule

It is one that describes how a function is approximated by a fractional-linear map.

It is one that describes how a complex function is approximated by a fractional-linear map.

It is one that describes how a simple function is approximated by a fractional-linear map.

It is one that describes how a compounded function is approximated by a fractional-linear map.

It's a set of differential operators permitting the construction of a differential calculus for complex functions.

It is one that completes a complex function is approximated by a fractional-linear map.

It is one that describes how a simple function is approximated by a fractional-linear map.

It is one that describes how a ordinary function is approximated by a fractional-linear map.

It is one with respect to a function of a functional on a space of formulas.

It is one with respect to a function of a functional on a space of functions.

It is one with respect to a function of a functional on a space of rules.

It is one with respect to a function of a functional on a space of domains.

It allows the extension of the directions derivatives to a general Banach space.

It allows the restrictions of the directions derivatives to a general Banach space.

It allows the construction of the directions derivatives to a general Banach space.

It shrinks the extension of the directions derivatives to a general Banach space.