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on a few sister sites, so I use an alternate name there, but once the multi-login came about, My alternate obtained similarly-named accounts here and elsewhere. As a result, I now contribute using both users, as whim strikes me, but mostly my new one, since it does not have any name clashes. So look not
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If
Wikimedia had invented its "multi-login" setup before I had created this account, I would not be in this predicament, but alas, it was not to be. I am known under two (2) usernames. At the risk of being accused as a sock-puppeteer, I make this known here. The reason is that this username is taken
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983:{\displaystyle \operatorname {max} \ f_{n}(x)=f_{n}\left({\frac {\pi }{2}}\right)={\frac {q^{n}\left({\frac {\pi }{2}}\right)^{2n}}{n!}}}
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850:{\displaystyle f_{n}^{(m)}(0)=-f_{n}^{(m)}(\pi )=0{\mbox{ for }}m<=n{\mbox{ or for }}m>2n}
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533:{\displaystyle f_{n}(x)={\frac {q^{n}x^{n}(\pi -x)^{n}}{n!}}={\frac {x^{n}(p-qx)^{n}}{n!}}}
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for all sufficiently large n. Thus for a large value of n, the definite integral of
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This user will get around to being a member of the
Wikipedian Procrastination Club
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This user tries to do the right thing. If he makes a mistake, please
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is some value strictly between 0 and 1, a contradiction.
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are strictly positive, except for the two points 0 and
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Este usuário/utilizador pode contribuir com um nível
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321:are integers. Consider the functions
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274:{\displaystyle \pi ={\frac {p}{q}}}
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1124:{\displaystyle {\frac {1}{\pi }}}
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