P = 1 - (1-P_1)^{N_f} \approx N_fP_1 \;, \label{eq:sawsim:prob-n}
\end{equation}
where the approximation is valid when $N_fP_1 \ll 1$.
-
+%
\nomenclature{$k$}{Rate constant for general state transitions
(inverse seconds)}
\nomenclature{$k_u$}{Unfolding rate constant}
\nomenclature{$k_{u0}$}{Unforced unfolding rate constant}
\nomenclature{$\Delta x_u$}{Distance between a domain's native state
- and the transition state along the pulling direction }
+ and the transition state along the pulling direction.}
+\nomenclature{$P$}{Probability for at least one domain unfolding in a
+ given time step (\cref{eq:sawsim:prob-n}).}
\begin{figure}
\asyinclude{figures/schematic/monte-carlo}