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Merge pull request #383 from anthofflab/docs-mcs
Edit docs related to MCS
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docs/src/tutorials/tutorial_4.md

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## The API
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The best current documentation on the MCS API is the internals documentation [here](https://github.com/anthofflab/Mimi.jl/blob/tutorials/docs/src/internals/montecarlo.md), which provides a working and informal description of the Monte Carlo Simulation support of Mimi. This file should be used in conjunction with the examples below for details, as it includes more advanced options such as non-stochastic scenarios and running multiple models.
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The best current documentation on the MCS API is the internals documentation [here](https://github.com/anthofflab/Mimi.jl/blob/master/docs/src/internals/montecarlo.md), which provides a working and informal description of the Monte Carlo Simulation support of Mimi. This file should be used in conjunction with the examples below for details, since the documentation covers more advanced options such as non-stochastic scenarios and running multiple models, which are not yet included in this tutorial.
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## Two-Region Model Example
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docs/src/userguide.md

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3) Running the model
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4) Accessing results
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5) Plotting and the Explorer UI
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6) Advanced topics
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6) MCS Functionality
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7) Advanced topics
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## Defining Components
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![Explorer Single Plot Example](figs/explorer_single_plot_example.png)
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## Monte Carlo Simulation (MCS) Support
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Mimi includes a host of routines which support running Monte Carlo Simulation (MCS) on Mimi models. The best current documentation on the MCS API is the internals documentation [here](https://github.com/anthofflab/Mimi.jl/blob/master/docs/src/internals/montecarlo.md), which provides a working, although informal, description of the Monte Carlo Simulation support of Mimi. This file should be used in conjunction with the examples in [Tutorial 4: Monte Carlo Simulation (MCS) Support](@ref), since the documentation covers more advanced options such as non-stochastic scenarios and running multiple models, which are not yet included in this tutorial.
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## Advanced Topics
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### Timesteps and available functions

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