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A:

In your case:
str1 = “REGEDIT4\regedit.exe”
str2 = “REGEDIT4\LANG”

str = “REGEDIT4\regedit.exe ” & str1 & str2

If your text has fixed lengths then you could use #10 as a delimiter, e.g.
Set fso = CreateObject(“Scripting.FileSystemObject”)
str1 = “REGEDIT4\regedit.exe”
str2 = “REGEDIT4\LANG”
str = “REGEDIT4\regedit.exe #10 ” & str1 & str2

MsgBox str

Of course this means you have to enter the values for str1 and str2.
If you can’t do that then the best solution is to get rid of #10 and replace with a random newline so you have to do the split in two parts.

Q:

Upper bounds on the order of the monodromy group of a fibre-in-familty of elliptic curves

Let $X$ be a smooth proper scheme over an algebraically closed field of characteristic zero, and let $\pi \colon E \to S$ be a fibred elliptic curve whose geometric fibre over $s \in S$ is an elliptic curve over the residue field $\kappa(s)$. Assume $E$ has no complex multiplication.
Let $M_n$ denote the group of $n$-torsion points in $E[n]$ for $n \geq 1$.
Question: What are the known bounds for $n$ such that the monodromy group of $\pi$ acts transitively on $M_n$?
I am particularly interested in $n$ bounded by a polynomial in $\deg(\pi)$, or at least a constant independent of $\deg(\pi)$.
I have searched around, but have not found a survey.
It is easy to show that for infinitely many values of $n$, there is no transitive action of $M_n$ on any finite set (and in fact for most values of $n$ there are no transitive actions). A famous example of Hirzebruch is that $M_2$ acts on $\mathbb{Z}/2\mathbb{Z} \times \mathbb{

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Using stringstream to extract can be done in several ways such as using:
S. std::istringstream istringstream;
S. istringstream is(line);
S. istringstream is(line.data(), line.size());

Or you can get string and size using:
S. stringstream sstr;
S. sstr Chemiluminescent evaluation of toxicity of cationic antibacterial-nanogels against E. coli.
Chemiluminescence was used to investigate the antibacterial effect of cationic antibacterial-nanogels (CABNG) against Escherichia coli (E. coli) ATCC 25922. In order to construct a proper chemiluminescence assay, Mg(2+) and Ca(2+) ions were added to the assay. While the assay was carried out for two different pH values, the optimum value for Mg(2+) and Ca(2+) ions was determined to be pH 7. As a result of this pH, the bactericidal effect was maximal, with a 97% reduction of the planktonic population (P of hydrodynamic diffusion to become a factor and the flux is affected by the fluid viscosity. In particular, for small fluid viscosities, the larger the initial distance between the particles, the lower is the final concentration. If the particles are still too close during the measurements, a big part of the flux might not be due to Brownian diffusion.

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