Xenharmonic series: Difference between revisions

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Here's a place to gather xenharmonic variations on the harmonic series.

[[~~Powharmonic series|~~Powharmonic series]]: <math>f(n) = n^p</math>

* [[Powharmonic series]]: <math>f(n) = n^p</math>

* [[Edharmonic series]]: <math>f(n) = a^{H(n)}</math>

* [[Logharmonic series]]: <math>f(n) = log_b{n}</math>

* [[Matharmonic series]]: <math>f(n) = H(n)</math>

* [[Metallic harmonic series]]: <math>f(n) = μ_n</math>

* [[Superparticular series]]: <math>f(n) = \frac{n+1}{n}</math>

* [[Subparticular series]]: <math>f(n) = \frac{n}{n+1}</math>

* [[Oddharmonic series]]: <math>f(n) = 2n-1</math>

* [[Prime harmonic series]]: <math>f(n) = p_n</math>

[[~~Edharmonic series|Edharmonic series]]: <math>f(n) = a^{H(n)}</math>~~

[[Category:Overview]]

~~[[Logharmonic series|Logharmonic series]]~~: ~~<math>f(n) = log_b{n}</math>~~

~~[[Matharmonic series|Matharmonic series~~]]~~: <math>f(n) = H(n)</math>~~

~~[[Metallic harmonic series|Metallic harmonic series]]: <math>f(n) = μ_n</math>~~

~~[[Superparticular series|Superparticular series]]: <math>f(n) = \frac{n+1}{n}</math>~~

~~[[Subparticular series|Subparticular series]]: <math>f(n) = \frac{n}{n+1}</math>~~

~~[[Oddharmonic series|Oddharmonic series]]: <math>f(n) = 2n-1</math>~~

~~[[The_Prime_Harmonic_Series|Prime harmonic series]]: <math>f(n) = p_n</math>~~

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 Here's a place to gather xenharmonic variations on the harmonic series.
-[[Powharmonic series|Powharmonic series]]: <span><math>f(n) = n^p</math></span>
+* [[Powharmonic series]]: <span><math>f(n) = n^p</math></span>
+* [[Edharmonic series]]: <span><math>f(n) = a^{H(n)}</math></span>
+* [[Logharmonic series]]: <span><math>f(n) = log_b{n}</math></span>
+* [[Matharmonic series]]: <span><math>f(n) = H(n)</math></span>
+* [[Metallic harmonic series]]: <span><math>f(n) = μ_n</math></span>
+* [[Superparticular series]]: <span><math>f(n) = \frac{n+1}{n}</math></span>
+* [[Subparticular series]]: <span><math>f(n) = \frac{n}{n+1}</math></span>
+* [[Oddharmonic series]]: <span><math>f(n) = 2n-1</math></span>
+* [[Prime harmonic series]]: <span><math>f(n) = p_n</math></span>
-[[Edharmonic series|Edharmonic series]]: <span><math>f(n) = a^{H(n)}</math></span>
+[[Category:Overview]]
-[[Logharmonic series|Logharmonic series]]: <span><math>f(n) = log_b{n}</math></span>
-[[Matharmonic series|Matharmonic series]]: <span><math>f(n) = H(n)</math></span>
-[[Metallic harmonic series|Metallic harmonic series]]: <span><math>f(n) = μ_n</math></span>
-[[Superparticular series|Superparticular series]]: <span><math>f(n) = \frac{n+1}{n}</math></span>
-[[Subparticular series|Subparticular series]]: <span><math>f(n) = \frac{n}{n+1}</math></span>
-[[Oddharmonic series|Oddharmonic series]]: <span><math>f(n) = 2n-1</math></span>
-[[The_Prime_Harmonic_Series|Prime harmonic series]]: <span><math>f(n) = p_n</math></span>