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How to scrape text from thousands of tables on the same page

I am currently trying to scrape some information from the page:
What I need to extract are the names of the tables

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Is it safe to assume that if $n+n^2+\cdots+n^k =\theta(n^k)$, then $k\leq\log_2(n)$?

It seems that the nth partial sum of a geometric series will grow roughly $\theta(2^n)$ so I’m wondering if it’s safe to assume that the following is true:
If $\sum_{k=0}^n 2^k = \theta(2^n)$, then $n\leq\log_2(2)$.

A:

The sum of a geometric series is finite if and only if its radicand is $1$ or less. The sum is zero if the radicand is $>1$. Hence, an infinite geometric series can only have finitely many terms. Similarly, an infinite harmonic series can only have finitely many terms. Since the sum of a harmonic series is infinite, the harmonic series can only have finitely many terms. As such, your proposed assertion does not hold.
Here are some excerpts from the Wikipedia article Geometric series:

The radicand of a geometric series is always less than or equal to $1$. An equivalent statement is that if $0$ is not in the sequence $0,1,2,3,\ldots$, then the radius of convergence of the series is infinite (and also that the series diverges).

Q:

Assign sections in list of sections from another list of section

I’m trying to enumerate pages in two different sections.
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