InternetCitizen2@lemmy.world to Lemmy Shitpost@lemmy.world · 1 month agoVirgin Physicistslemmy.worldimagemessage-square86fedilinkarrow-up11arrow-down10 cross-posted to: [email protected]
arrow-up11arrow-down1imageVirgin Physicistslemmy.worldInternetCitizen2@lemmy.world to Lemmy Shitpost@lemmy.world · 1 month agomessage-square86fedilink cross-posted to: [email protected]
minus-squareRadicalEagle@lemmy.worldlinkfedilinkarrow-up0·1 month agoBarely passed your English classes as well I assume. /s
minus-squareJuxtaposedJaguar@lemmy.mllinkfedilinkarrow-up0·edit-21 month agoMy high school English teacher still has night terrors about me starting sentences with conjunctions. And that was the least of their problems. Edit: kind of unrelated, but that song about conjunctions is now stuck in my head. 🎶Conjunction junction, what’s your function? 🎶
minus-squareInternetCitizen2@lemmy.worldOPlinkfedilinkarrow-up0·1 month agoIn case anyone wondering factorial is n! = n * n-1 * n-2 * … * 3 * 2 * 1
minus-squareweker01@sh.itjust.workslinkfedilinkarrow-up0·1 month agoErm. In what world do you live that the precedent in your expression is right? In all languages and countries I know multiplication binds more strongly than addition. So what you wrote would be n^2 - n - 2n - 3n…
minus-squareInternetCitizen2@lemmy.worldOPlinkfedilinkarrow-up0·1 month agoI wrote it correctly. It is the definition of a factorial.
minus-squareweker01@sh.itjust.workslinkfedilinkarrow-up0·1 month agoNo, correctly it would be n * (n-1) * (n-2) * … * 3 * 2* 1 Or the actual recursive definition 1! = 1 n! = (n-1)! * n
Barely passed your English classes as well I assume. /s
They barely passed me.
My high school English teacher still has night terrors about me starting sentences with conjunctions. And that was the least of their problems.
Edit: kind of unrelated, but that song about conjunctions is now stuck in my head. 🎶Conjunction junction, what’s your function? 🎶
In case anyone wondering factorial is
n! = n * n-1 * n-2 * … * 3 * 2 * 1
Erm. In what world do you live that the precedent in your expression is right?
In all languages and countries I know multiplication binds more strongly than addition. So what you wrote would be
n^2 - n - 2n - 3n…
I wrote it correctly. It is the definition of a factorial.
No, correctly it would be n * (n-1) * (n-2) * … * 3 * 2* 1
Or the actual recursive definition
1! = 1
n! = (n-1)! * n