regex101: PCRE (Legacy) Substitution Workspace

Regular Expression

\$[^\$]*\$

New

$hello$

$
hello
$

.projection $I_{d,i} \rightarrow M_{d,i} M_{d,0}$, where all the

\begin{itemize}
\item $M$ is atomic and finitely generated;
\item $M$ is cancellative;
\item $(M, \le_L)$ and $(M, \le_R)$ are lattices;
\item there exists an element $\Delta \in M$, called {\it Garside element}, such that the set 
$L(\Delta)= \{ x \in M; x\le_L \Delta\}$ generates $M$ and is equal to $R(\Delta)= \{ x\in M; 
x\le_R \Delta\}$.
\end{itemize}

Using the fact that   is atomic and that $L(\Delta)= 
\{x \in M; x \le_L \Delta\} M \pi_L(a) \neq 1 a \neq 
1 k \partial_L^k(a)=1 k$ be the

Substitution

$hello$

$
hello
$

.projection $I_{d,i} \rightarrow M_{d,i} M_{d,0}$, where all the

\begin{itemize}
\item $M$ is atomic and finitely generated;
\item $M$ is cancellative;
\item $(M, \le_L)$ and $(M, \le_R)$ are lattices;
\item there exists an element $\Delta \in M$, called {\it Garside element}, such that the set 
$L(\Delta)= \{ x \in M; x\le_L \Delta\}$ generates $M$ and is equal to $R(\Delta)= \{ x\in M; 
x\le_R \Delta\}$.
\end{itemize}

Using the fact that   is atomic and that $L(\Delta)= 
\{x \in M; x \le_L \Delta\} M \pi_L(a) \neq 1 a \neq 
1 k \partial_L^k(a)=1 k$ be the