This does look interesting, for example as a tool for comparing set.mm and 
iset.mm.

One nitpick: the voiceover in Exploring the Metamath dataset  in place refers 
to _V as the universal set, but universal class is more correct, because it is 
a proper class.

On July 13, 2020 10:35:24 AM PDT, Abhishek Chugh <[email protected]> wrote:
>*TL;DR: Sophize is a modern online knowledge platform. We have
>incorporated 
>the Metamath dataset. Watch this 3 min video 
><https://youtu.be/RgvSk8wO6GY> if in a hurry.*
>
>Hello,
>
>I would like to introduce the Metamath community to *Sophize 
><https://sophize.org/docs/tour/intro>* - a non-profit platform sharing
>and 
>developing and sharing knowledge. The long-term goal of Sophize is to
>let 
>people know of the rational truth that is derived from their chosen 
>beliefs. You can pick your beliefs from places like Principia
>Mathematica, 
>Einstein's book on relativity, the European constitution, or even the 
>Talmud. Sophize will let you know what is true but also point out any 
>inconsistencies in your understanding of the World. To do this it is
>going 
>to utilize sound arguments (machine verifiable in the best case) that
>can 
>be reused in as many belief systems as possible. 
>
>Currently, we are focused on incorporating Mathematical knowledge from 
>various sources. Thanks to the elegant simplicity of the Metamath
>language 
>it is the first formal system that we incorporated into the platform.
>
>There is a lot I would like to share and discuss with you. But let me
>begin 
>with a brief overview of the major features of the platform. The
>following 
>videos will help you understand what we offer specifically to the
>Metamath 
>community.
>
>  - *Data Organization Model <https://youtu.be/1oS5K-qak68>* -The data 
>  organization model that brings to life Sophize's vision of revealing 
>rational truth to its users - tailored to their beliefs. For
>mathematics, 
>this model helps you look at rigorous proofs from different
>foundations.
>
>
> - Proof Generating Machines <https://youtu.be/5J_b8VnnL4k> - Helps to 
>provide proof for the infinite possible propositions. Metamath has
>proofs 
>   of "2+2=4" but what if I needed proof of '343+789=1132'.
>
>
>  - *Smart Articles <https://youtu.be/MODMQj67pPo>* - Informal texts - 
>like books and research papers - are easier to read and understand (for
>
>their intended audiences). Formal databases - like Mizar, Metamath,
>Lean - 
>are fully detailed and their proofs are beyond reproach. Smart articles
>are 
>intended to bring the best of these two worlds together - to help users
>
>easily understand the content and also scrutinize every last detail
>when 
>   they need to.
>
>
>- Exploring the Metamath dataset <https://youtu.be/j0ZE-K3REcI> - This 
>video will help in getting familiarized with the user interface we are 
>   developing.
>
>Please make sure to turn on the captions (subtitles) to make it easier
>to 
>follow the videos. Also, check the description to see live links of the
>
>pages in the videos.
>
>The platform is in the early stages of development. We are looking for
>your 
>help and feedback to create an open and inclusive state-of-the-art 
>Mathematical library.
>
>Thanks,
>Abhishek Chugh
>
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