TITLE: Notation for Higher Antiderivatives?
QUESTION [6 upvotes]: Higher derivative are blessed with many notations.
For example $$ f',f'',...$$ or $$ \frac {dy}{dx}, \frac {d^2 y}{dx^2},...$$
I have not seen any notations for higher anti-derivatives.  
For example, the higher anti-derivatives of  $$f(x)=2x+5$$ are $$x^2+5x+c_1, \frac {x^3}{3} +\frac {5}{2}  x^2 + c_1x +c_2,.....$$
Are there notations for higher anti-derivatives?

REPLY [2 votes]: Using Lagrange's notation as detailed in the link, $$\underbrace{\iint\cdots\int}_{n\text{ times}}=f^{(-n)}(x)$$ Using Newton's notation as detailed in the link, $$\underbrace{\iint\cdots\int}_{n\text{ times}}=\overset{n}{\overset{'}{y}}$$ although it "did not become widespread because of printing difficulties."