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>> No.12606802 [View]
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12606802

Does anybody have a technical reference (physics, chemistry) on those things, I'd like to read much more on it (for reference, I have physics degree)
thank!!

>> No.12289972 [View]
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12289972

>>12289948
found the thread I mentioned

https://math.stackexchange.com/questions/94690/is-anybody-researching-ternary-groups

>>12289963
we're all deciding to live in our own personal hell

>> No.11804918 [View]
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11804918

>>11804876
kek

>>11804863
My general pitch of sanity is that

[math] \dfrac {1} { \log(z)} = - \dfrac {1} {1-z} + \dfrac{1}{2} - \dfrac{1}{12} (z-1) + {\mathcal O}((z-1)^2) [/math]

[math] \implies [/math]

[math] \sum_{n=0}^\infty n \, z^n - \dfrac {1} { \log(z)^2} = - \dfrac{1}{12} + {\mathcal O}((z-1)) [/math]

and a hint for why a relation between [math] \log [/math] and [math] x_n := n [/math] exist is the periodicity of the or related functions w.r.t. that sequence in the imaginary axis direction.

Here's some properties of summation methods that you might want to check your compare your blockwise summation against:
https://en.wikipedia.org/wiki/Divergent_series#Properties_of_summation_methods

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