know of any more sources to find harmonic divergent induction equations
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Please help - very few people even know what Induction is (as we saw at my first attempt to ask this) - I am talking about Mathematical Induction and NOT electrical Induction - I am working on a math project through a Math Institute and it pertains to the Riemann Hypothesis which is considered the most important math question in all of math. Mathematical Induction is considered one of the most important and complex tools in all of math and 1st discussed by people like Plato and Sorites. I have charted 3 Induction equations on a graph. My 3 Induction equations are the Riemann Zeta function, "n(n+1)/2", and "(n2+n)/2". The last 2 equations are literally equal/related but when I charted them I then discovered that all 3 equations are related. I came up with the 2nd equation on my own and then found it at the Summation wiki article and then one day Wikipedia changed the equation on the Summation page to the 3rd equation. My question is ... do you know of any related similar equations? The 2nd and 3rd equations are the same (equal) equation actually but I would like to find at least 1 more please. I read that the Burnoulli numbers are related but I don't think I can break that down like my 3 I have right now. I also found that the Faulhaber's formula may be related and I even saw something called Nicomachus Theorem that may also be related. I am looking for "harmonic" "divergent" infinite series equations. Can you confirm any other of these type of Induction equations I can use? I am basically asking for all the sources of harmonic divergent induction equations so I can at least find one more to add to a chart and basically very few people even know what a harmonic divergent induction equation is and only Wikipedia had a few but I need an expert who may know of a math textbook with more examples.
Answers (1)
glenn farnan
on 6 Dec 2015
Edited: glenn farnan
on 6 Dec 2015
0 votes
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