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posts/how-to-write-a-simproc.md renamed to posts/simp-made-simple.md

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description: 'An exploration of the simp tactic'
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has_math: true
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link: ''
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slug: how-simp-works
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slug: simp-made-simple
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tags: 'simp, simproc, meta'
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title: Simp, made simple.
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type: text
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---
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This is the second blog post in a series of three.
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In [the first blog post](https://leanprover-community.github.io/blog/posts/fantastic-simprocs/), we introduced the notion of a *simproc*, which can be thought of as a form of "modular" simp lemma.
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In [the first blog post](https://leanprover-community.github.io/blog/posts/simprocs-for-the-working-mathematician/), we introduced the notion of a *simproc*, which can be thought of as a form of "modular" simp lemma.
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In this sequel, we give a more detailed exposition of the inner workings of the simp tactic in preparation of our third post, where we will see how one can go about creating new simprocs.
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> Throughout this post, we will assume that the reader has at least a little exposure to some of the core concepts that underpin metaprogramming in Lean, e.g. `Expr` and the `MetaM` monad (for those that don't, the book [Metaprogramming in Lean 4](https://leanprover-community.github.io/lean4-metaprogramming-book/) is a great introduction to the topic)
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posts/simprocs-for-the-working-mathematician.md

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Lean v4.6.0 (back in February 2024!) added support for custom simplification procedures, aka *simprocs*.
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This blog post is the first in a series of three aimed at explaining what a simproc is, what kind of problems can be solved with simprocs, and what tools we have to write them.
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Here is [the second blog post](https://leanprover-community.github.io/blog/posts/simp-made-simple/).
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<!-- TEASER_END -->
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