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About LinkBacksIf we want to represent the nth derivative of, then out of many we can write:
(Lagrange's notation).
(Leibniz's notation).
But what notation do we use for representing the reverse — that is, for the nth integral of the RHS?
If we want to represent the nth derivative of
But what notation do we use for representing the reverse — that is, for the nth integral of the RHS?
You will also sometimes seefor the nth derivative and
for the nth anti-derivative. Of course,
. If you use
for the nth derivative, you could use
for the nth anti-derivative.
TheCoffeeMachine, wouldn't the form you give be likely to be confused with the integral with respect to the nth coordinate variable?
Yes, because what you have written refers to integrating a vector function with respect to the nth component.Originally Posted by TheCoffeeMachine
Is there in anything wrong/ambiguous about usingfor the nth integral of
?
[Got that idea from wikipedia article that says the multiple integration of a function invariables,
, over a domain D is represented by
]
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