Metamath - Iowa Type Theory Commute

What this episode covers

In this episode I share my initial impressions -- very positive! -- of the Metamath system. Metamath allows one to develop theorems from axioms which you state. Typing or other syntactic requirements of axioms or theorems are also expressed axiomatically. The system exhibits an elegant coherent vision for how such a tool should work, and was super easy to download and try out.

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Frequently Asked Questions

How long is this episode of Iowa Type Theory Commute?

This episode is 14 minutes long.

When was this Iowa Type Theory Commute episode published?

This episode was published on April 23, 2022.

What is this episode about?

In this episode I share my initial impressions -- very positive! -- of the Metamath system. Metamath allows one to develop theorems from axioms which you state. Typing or other syntactic requirements of axioms or theorems are also expressed...

Can I download this Iowa Type Theory Commute episode?

Yes, you can download this episode by clicking the download button on the episode player, or subscribe to the podcast in your preferred podcast app for automatic downloads.