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Mathematics 6 Online
OpenStudy (walters):

hi .Can someone state Riemann 's Hypothesis.pls

OpenStudy (anonymous):

all of the 0's of the riemann zeta function line on the line Re(z) = 1/2.

OpenStudy (walters):

is that all ?

OpenStudy (anonymous):

simple statement... difficult to prove

OpenStudy (anonymous):

do you know whatthe riemann zeta function is?

OpenStudy (walters):

i can say is sort of a series not sure

OpenStudy (anonymous):

\[\zeta \left( s \right)= \sum_{n=1}^{\infty}\frac{ 1 }{ n ^{s} }\]

OpenStudy (anonymous):

s is a complex number... the function is an analytic continuation into the complex plane. i'm not exactly sure how that works and the implications but i'm very interested and taking steps to further understand.

OpenStudy (walters):

meaning it has the differentiation at all points

OpenStudy (anonymous):

except at the poles..., right?

OpenStudy (walters):

yes

OpenStudy (anonymous):

are you studting complex analysis?

OpenStudy (walters):

actually wat makes it to be difficult to be proved

OpenStudy (anonymous):

that all of the 0's are on that line only

OpenStudy (walters):

yes i am studying it stil new to it

OpenStudy (anonymous):

i took it a long time ago but didn't learn it well. i'm now carefully going back and attempting to really understand

OpenStudy (walters):

it is an interesting module

OpenStudy (walters):

so u nean u r no longer doing analysis or u are specializing with something

OpenStudy (anonymous):

good luck to you... there are many places to learn about this topic. on the web, in books and papers. I've really only read one book on the topic. it is by derbyshire

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