Hi Marnix!

Thanks for sharing. The proof I formalized[0] is very closed but I agree is
also a bit more complicated.

Out of curiosity, where did you find that proof which has a very "formal"
presentation?

Best,

-stan

[0] http://us.metamath.org/mpeuni/imo72b2.html

On Mon, Mar 23, 2020 at 6:38 PM Marnix Klooster <[email protected]>
wrote:

> Hi Stan,
>
> If I were to formalize this in Metamath, I'd use the first proof, but in a
> more calculational format.
>
> I've attached it, unfortunately as a picture.
>
> Yes, this is a longer proof, but it seems somehow easier to me.
>
> Hope this helps someone... :-)
>
> [image: image.png]
>
>
> Groetjes,
>  <><
> Marnix
>
> Op do 27 feb. 2020 om 18:08 schreef 'Stanislas Polu' via Metamath <
> [email protected]>:
>
>> Hi all,
>>
>> I'm quite a beginner with Metamath (I have read a bunch of proofs, most
>> of the metamath book, I have implemented my own verifier, but I haven't
>> constructed any original proof yet) and I am looking to formalize the
>> following proof:
>>
>> IMO B2 1972: http://www.cs.ru.nl/~freek/demos/exercise/exercise.pdf
>> Alternative version:
>> http://www.cs.ru.nl/~freek/demos/exercise/exercise2.pdf
>>
>> (More broadly, I think this would be an interesting formalization to have
>> in set.mm given this old but nonetheless interesting page:
>> http://www.cs.ru.nl/~freek/demos/index.html)
>>
>> I am reaching out to the community to get direction on how should I go
>> about creating an efficient curriculum for myself in order to achieve that
>> goal? Any other advice is obviously welcome!
>>
>> Thank you!
>>
>> -stan
>>
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>> .
>>
>
>
> --
> Marnix Klooster
> [email protected]
>
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