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<p>that is,</p>

<p>everywhere on . This is usually written as</p>

<p>or</p>

<p><big> Etymology of the term "harmonic" </big></p>
<p>The descriptor "harmonic" in the name "harmonic function" originates from a point on a taut string which is undergoing <a href="page.php?w=simple_harmonic_motion">harmonic motion</a>. The solution to the differential equation for this type of motion can be written in terms of sines and cosines, functions which are thus referred to as "harmonics." <a href="page.php?w=Fourier_analysis">Fourier analysis</a> involves expanding</p><p>
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