I'll recall that vvs mentioned this on Feb. 10:  
https://groups.google.com/d/msg/metamath/Fgn0qZEzCko/h9PRflr9FgAJ

https://xenaproject.wordpress.com/2020/02/09/where-is-the-fashionable-mathematics/:
  
"What if an undergraduate wants to try formalising the Hilbert basis 
theorem?  What do they do?"  Well, possibly they might look to 
http://us.metamath.org/mpeuni/hbt.html for some hints.  :)  BTW one purpose 
of the "Quantum Logic Explorer" (ql.mm) was to verify some proofs for a 
couple of papers, because the logic can be somewhat non-intuitive, and I 
don't think I'd have peace of mind not knowing if there was a flaw in one 
of my published claims.  On several occasions I wrote the short, informal 
published proof using the formal proof as a guide.  The formal proof, in 
turn, was based on scribbles on paper that sometimes I'd discover were 
wrong.

https://xenaproject.wordpress.com/2018/10/07/what-is-the-xena-project/:  
"It will probably cost hundreds of millions of pounds worth of person-hours 
to digitise any one of the known proofs of Fermat’s Last Theorem, and once 
digitised, these proofs will need maintaining, like any software, which 
will cost more money."
A curious estimate - I wonder why he thinks it would be that much.  
Although if the formalization language is stable, it shouldn't need 
"maintaining", unlike ordinary software in which there are almost always 
unknown bugs remaining.  The point of a formal proof (verified with a small 
trusted kernel) is to eliminate the possibility of a mistake or bug; once a 
formal proof is completed, it is finished for all posterity, aside from any 
optional tweaks such as proof shortening that people may wish to make.

On https://xenaproject.wordpress.com/2019/12/07/rigorous-mathematics/ he 
has a link to Mario's Metamath proof of the prime number theorem.

Norm

On Saturday, February 22, 2020 at 4:01:48 PM UTC-5, David A. Wheeler wrote:
>
> Fyi, There is an interesting essay about math formulas ation here: 
>
> https://xenaproject.wordpress.com/2020/02/09/where-is-the-fashionable-mathematics/
>
> There is a discussion about it here:
> https://news.ycombinator.com/item?id=22390486
> --- David A.Wheeler

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