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Editor: 127.0.0.1
Time: 2007/11/15 20:24:10 GMT-8 |
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Note: transferred from axiom-developer |
changed: - Carl McTague asked axiom to evaluate \begin{axiom} limit(sum(n**(-2), n=1..k), k=%plusInfinity) \end{axiom} while he was hoping for '%pi^2/6', i.e. $\frac{\pi^2}{6}$. Any ideas? From wurmli Sat Sep 11 00:47:12 -0500 2004 From: wurmli Date: Sat, 11 Sep 2004 00:47:12 -0500 Subject: Don't know either Message-ID: <20040911004712-0500@page.axiom-developer.org> I have no ideas how to move axiom to spit out the answer, but considering it should be $\zeta(2)$ I have another question: does the zeta function exist in axiom? It looks like in 1997, it had not been implemented. See "A Critique of the Mathematical Abilities of CA Systems":http://www.math.unm.edu/~wester/cas_review.html onto which "AxiomDocumentationAndCommunity":AxiomDocumentationAndCommunity#WesterCritique refers.
Carl McTague? asked axiom to evaluate
limit(sum(n**(-2),n=1..k), k=%plusInfinity)
There are no library operations named ** Use HyperDoc Browse or issue )what op ** to learn if there is any operation containing " ** " in its name.
Cannot find a definition or applicable library operation named ** with argument type(s) Variable(n) Integer
Perhaps you should use "@" to indicate the required return type,or "$" to specify which version of the function you need.
while he was hoping for %pi^2/6
, i.e. .
Any ideas?
does the zeta function exist in axiom? It looks like in 1997, it had not been implemented. See A Critique of the Mathematical Abilities of CA Systems onto which AxiomDocumentationAndCommunity? refers.