Thanks Mario!

I will dig in that direction and hopefully will make a PR for gsumwsN
and amgmN for N=3..8 \o/

-stan


On Wed, Sep 9, 2020 at 4:12 AM Mario Carneiro <[email protected]> wrote:
>
>
> On Tue, Sep 8, 2020 at 3:46 PM 'Stanislas Polu' via Metamath 
> <[email protected]> wrote:
>>
>> I was expecting to find something along the very broad lines of:
>>
>> ```
>> ( CCfld gsum { { 1 , A } , { 1 , B } , { 1 , C } } ) = ( ( CCfld gsum
>> { { 1 , A } , { 1 , B } } ) + ( CCfld gsum { { 1 , C } } ) )
>> ```
>
>
> Well, in the first place the statement is false, and a bit not well typed. 
> The right argument of gsum is a finitely supported function, which is a set 
> of ordered pairs, which means (1) you should use <. 1 , A >. for the points, 
> and (2) the domain values should be distinct or it's not a function; that is, 
> instead of { <. 1 , A >. , <. 1 , B >. , <. 1 , C >. } you should have { <. 1 
> , A >. , <. 2 , B >. , <. 3 , C >. }.The easiest way to construct finite 
> functions on integers like this is using df-word, as in <" A B C ">, and the 
> relevant lemmas for manipulating such expressions are gsumws1 and gsumccat, 
> also specialized to gsumccatsn and gsumws2 (it might be good to fill out the 
> matrix here and prove gsumwsN for n = 3..8).
>
>  Mario
>
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