So the best thing to do is to read all of the docs.

On Thu, Nov 22, 2012 at 2:07 PM, Jordan Johnson <j...@fellowhuman.com> wrote:
> Argmin is a standard math term, but if it's one you haven't encountered, I'm 
> not sure how easily you could turn it up in the Racket docs. This is a 
> problem I've thought it might be nice to find somebody in a library program 
> to work on; they study indexing in depth, and choosing terms to index is a 
> very different specialty than programming and language design. (This is to 
> say, I've encountered the same difficulties at times, but it's a problem that 
> I think Racket shares with most other languages...because the audience for 
> the docs contains both subject matter experts who know the terms for what 
> they're looking for, and folks who have an idea of what they want to do but 
> don't know the (perhaps language-specific) name for it. But then, this is a 
> problem that apprentices in all kinds of trades have faced for centuries...)
>
> Best,
> Jordan
>
> On Nov 21, 2012, at 2:09 PM, Grant Rettke <gret...@acm.org> wrote:
>
>> Hi,
>>
>> Today I saw someone use the 'argmin' function.
>>
>> I wondered how I might learn about it from search results. For example
>> you know you want the minimum, and you might broadly get back a result
>> for example if there was a page on "functions that give you minimums
>> generally".
>>
>> I tried 'min' and combinations with asterisks before and after and
>> never got argmin as a result.
>>
>> What might I do to achieve something like this?
>>
>> For example, I used AgentRansack and searched the html for 'minimize'
>> and that was one way to do it after digging around.
>>
>> Best wishes,
>>
>> --
>> Grant Rettke | ACM, AMA, COG, IEEE
>> gret...@acm.org | http://www.wisdomandwonder.com/
>> Wisdom begins in wonder.
>> ((λ (x) (x x)) (λ (x) (x x)))
>>
>> ____________________
>>  Racket Users list:
>>  http://lists.racket-lang.org/users



-- 
Grant Rettke | ACM, AMA, COG, IEEE
gret...@acm.org | http://www.wisdomandwonder.com/
Wisdom begins in wonder.
((λ (x) (x x)) (λ (x) (x x)))

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