Logharmonic series: Difference between revisions
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We can call this approximating series the ''matharmonic series''. | We can call this approximating series the ''matharmonic series''. | ||
The difference between pitches of the e-logharmonic series and the matharmonic series approaches the [[wikipedia:Euler–Mascheroni_constant|Euler-Mascheroni constant]], , which represents the difference between the natural logarithm and the mathematical harmonic series. | The difference between pitches of the e-logharmonic series and the matharmonic series approaches the [[wikipedia:Euler–Mascheroni_constant|Euler-Mascheroni constant]], <span><math>≈ 0.5772156649</math></span>, which represents the difference between the natural logarithm and the mathematical harmonic series. | ||
{| class="wikitable" | {| class="wikitable" | ||
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| colspan="5" |'''e-logharmonic series''' | | colspan="5" |'''e-logharmonic series''' | ||
| colspan="5" |'''matharmonic series''' | | colspan="5" |'''matharmonic series''' | ||
| rowspan="2" |difference between frequency multipliers | | rowspan="2" |'''difference between frequency multipliers''' | ||
|- | |- | ||
|'''frequency multiplier (definition)''' | |'''frequency multiplier (definition)''' | ||
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|0.5937897493 ... -> ''γ ='' 0.5772156649 | |0.5937897493 ... -> ''γ ='' 0.5772156649 | ||
|} | |} | ||