I wanted to share the pdf I've written so far but it didn't send and I lost 
what I wrote.  I guess attachments aren't allowed.  I'll post a link 
instead.

pdf file <https://1drv.ms/b/s!AuvNPSOQfN3xjKxgB2QVuLZMOT_W5Q?e=FCRy2b>
On Monday, July 3, 2023 at 11:31:45 PM UTC-4 [email protected] wrote:

> On 7/3/23 15:56, Marshall Stoner wrote:
>
> > have written up everything I considered prior to the definition of the 
> > biconditional and conjugation.
> > . . . will attach and share what I have written so far as soon as I 
> > know that I am approved for the mailing list. . . .
>
> I'll be curious to see what you came up with and how you organize it. We 
> have some ways of organizing material on the website, for example "How 
> to intuitionize classical proofs" at 
> https://us.metamath.org/ileuni/mmil.html#intuitionize , "Real and 
> Complex Numbers" at https://us.metamath.org/mpeuni/mmcomplex.html , or 
> "Algebraic and Topological Structures" at 
> https://us.metamath.org/mpeuni/mmtopstr.html . All of these link to 
> relevant theorems but add explanations or give some structure in terms 
> of how one statement relates to another.
>
> Making pull requests to the web site should now be possible but feel 
> free to ask if it isn't clear where files go, whether website scripts 
> need to be changed, etc.
>
> Semi-relatedly, someone recently asked on Mastodon what a good source 
> for the constructive ordinals is. There have been three suggestions so 
> far. One is a normal math book (the HoTT book). The other two are 
> collections of formalized proofs (iset.mm and TypeToplogy). And neither 
> of the latter two give you an especially good idea of where to find the 
> ordinal stuff and where to start. It got me thinking about how to make 
> the material we have easy to read especially in cases where noone has 
> written a textbook which lays everything out carefully with the purpose 
> of teaching. Anyway, the thread is 
> https://mathstodon.xyz/@boarders/110646213816213644 in case anyone is 
> interested.
>
>
>

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