131. Which converse of the following statements holds in space?
[(1)] If two lines $d$ and $d'$ are parallel, then every line perpendicular to $d$ is perpendicular to $d'$.
[(2)] If a line is parallel to one of the planes, then the line is parallel to that plane.
[(3)] If two planes $P$ and $Q$ are parallel, then the intersection lines of plane $R$ with them are parallel to each other.
[(4)] If two planes $P$ and $Q$ are parallel, then they create proportional segments on two intersecting lines.
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\textbf{131.} Which converse of the following statements holds in space?
\begin{enumerate}
\item[(1)] If two lines $d$ and $d'$ are parallel, then every line perpendicular to $d$ is perpendicular to $d'$.
\item[(2)] If a line is parallel to one of the planes, then the line is parallel to that plane.
\item[(3)] If two planes $P$ and $Q$ are parallel, then the intersection lines of plane $R$ with them are parallel to each other.
\item[(4)] If two planes $P$ and $Q$ are parallel, then they create proportional segments on two intersecting lines.
\end{enumerate}
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