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Copy file name to clipboardExpand all lines: docs/src/model_simulation/finite_state_projection_simulation.md
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@@ -85,7 +85,7 @@ bar(u0, label = "t = 0.0")
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We also plot the full distribution using the `bar` function. Finally, the initial condition vector defines the finite space onto which we project the CME. I.e. we will assume that, throughout the entire simulation, the probability of $X$ reaching values outside this initial vector is negligible.
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!!! warning
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This last bit is important. Even if the probability seems to be very small on the boundary provided by the initial condition, there is still a risk that probability will "leak". Here, it can be good to make simulations using different projections, ensuring that the results are consistent (especially for longer simulations).
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This last bit is important. Even if the probability seems to be very small on the boundary provided by the initial condition, there is still a risk that probability will "leak". Here, it can be good to make simulations using different projections, ensuring that the results are consistent (especially for longer simulations).
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Now, we can finally create an `ODEProblem` using our `FSPSystem`, initial conditions, and the parameters declared previously. We can simulate this `ODEProblem` like any other ODE.
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