[Boards: 3 / a / aco / adv / an / asp / b / bant / biz / c / can / cgl / ck / cm / co / cock / d / diy / e / fa / fap / fit / fitlit / g / gd / gif / h / hc / his / hm / hr / i / ic / int / jp / k / lgbt / lit / m / mlp / mlpol / mo / mtv / mu / n / news / o / out / outsoc / p / po / pol / qa / qst / r / r9k / s / s4s / sci / soc / sp / spa / t / tg / toy / trash / trv / tv / u / v / vg / vint / vip / vp / vr / w / wg / wsg / wsr / x / y ] [Search | Advertisement | Home]

multivariate function composition

This is a blue board which means that it's for everybody (Safe For Work content only). If you see any adult content, please report it.

Thread replies: 5
Thread images: 1

File: 1.png (110KB, 1790x1496px) Image search: [Google]
1.png
110KB, 1790x1496px
So I know how to do basic function composition from R → R ( essentially, f(g(x)) ), but how would you do it with more than one variable and output? Say f: R2 → R2, and g: R2 → R3, then how would you compute f ∘ g?
>>
>Say f: R2 → R2, and g: R2 → R3, then how would you compute f ∘ g?
You wouldn't, because the domains don't match.
>>
>>7776823
>CS major detected
>>
>>7776838
fair enough, then how would you do it if the domains did match?
>>
>>7776843
g: R-> P(R) | x-> {x}
f: P(R)->P(P(R)) | {x}->{{x}}

ex:
f(g(1))={{1}}
Thread posts: 5
Thread images: 1


[Boards: 3 / a / aco / adv / an / asp / b / bant / biz / c / can / cgl / ck / cm / co / cock / d / diy / e / fa / fap / fit / fitlit / g / gd / gif / h / hc / his / hm / hr / i / ic / int / jp / k / lgbt / lit / m / mlp / mlpol / mo / mtv / mu / n / news / o / out / outsoc / p / po / pol / qa / qst / r / r9k / s / s4s / sci / soc / sp / spa / t / tg / toy / trash / trv / tv / u / v / vg / vint / vip / vp / vr / w / wg / wsg / wsr / x / y] [Search | Top | Home]

If you need a post removed click on it's [Report] button and follow the instruction.
If you like this website please support us by donating with Bitcoin at 16mKtbZiwW52BLkibtCr8jUg2KVUMTxVQ5
All trademarks and copyrights on this page are owned by their respective parties. Posts and uploaded images are the responsibility of the Poster. Comments are owned by the Poster.
This is a 4chan archive - all of the content originated from that website. If you need information about a Poster - contact 4chan. This project is not affiliated in any way with 4chan.