I've seen such a notation.
The sequence $\left\{\lambda_1,\lambda_2,\lambda_3,\cdots \lambda_n\right\}$ is given, where $\lambda_i\in\mathbb{R}$ and $i=1,2,3\cdots$
This sequence is given by the law of $\varphi$ of the sequence of $\lambda$ numbers.
There is such a notation:
$$ _\lambda\varphi(z):= \lambda_z$$ where $z\in\mathbb{Z_+}$ or $z=1,2,3\cdots$
The author says: The meaning of $_\lambda\varphi$ the sequence of $\lambda$ numbers is given by law of $\varphi$.
I have not seen this notation used before, and would like to understand:
is this notation commonplace, or is it peculiar to just this author? By way of elaboration, I'm curious as to whether I would be expected to recognise this notation by people working the field if they showed it without explanation.
how common is it for an author to define new notation? Am I always going to be finding new notation for things I thought I understood?