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Add various power mean functions to Maths category
Added Double, Cardinal & Integer overloads of PowerMean &
WeightedPowerMean functions.
Added source code files for each function.
Added meta data for each function to maths.ini.
DescEx="<p>Returns the power mean of the elements of <var>Double</var> array <var>Values</var>, with exponent <var>Lambda</var>.</p><p>An <var>EArgumentException</var> is raised if the array is empty, if any array element is negative or if <var>Lambda</var> is zero.</p>"
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Extra="<p>The <em>power mean</em> is also known as the <em>generalised mean</em> and the <em>Holder mean</em>.</p><p>See <a href="https://en.m.wikipedia.org/wiki/Generalized_mean">Wikipedia</a> for further information.</p>"
DescEx="<p>Returns the power mean of the elements of <var>Integer</var> array <var>Values</var>, with exponent <var>Lambda</var>.</p><p>An <var>EArgumentException</var> is raised if the array is empty, if any array element is negative or if <var>Lambda</var> is zero.</p>"
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Extra="<p>The <em>power mean</em> is also known as the <em>generalised mean</em> and the <em>Holder mean</em>.</p><p>See <a href="https://en.m.wikipedia.org/wiki/Generalized_mean">Wikipedia</a> for further information.</p>"
DescEx="<p>Returns the power mean of the elements of <var>Cardinal</var> array <var>Values</var>, with exponent <var>Lambda</var>.</p><p>An <var>EArgumentException</var> is raised if the array is empty or if <var>Lambda</var> is zero.</p>"
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Extra="<p>The <em>power mean</em> is also known as the <em>generalised mean</em> and the <em>Holder mean</em>.</p><p>See <a href="https://en.m.wikipedia.org/wiki/Generalized_mean">Wikipedia</a> for further information.</p>"
DescEx="<p>Returns the weighted power mean of the elements of <var>Double</var> array <var>Values</var>, with exponent <var>Lambda</var>. Each term is weighted by the corresponding element in the array <var>Weights</var>.</p><p>An <var>EArgumentException</var> exception is raised if any of the following pre-conditions are not met: <var>Values</var> must be non-empty; no element of <var>Values</var> may be negative; <var>Values</var> & <var>Weights</var> must have the same number of elements; all elements of <var>Weights</var> must be non-negative, with at least one element being non-zero; <var>Lambda</var> must not be zero.</p>"
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Extra="<p>The <em>power mean</em> is also known as the <em>generalised mean</em> and the <em>Holder mean</em>.</p><p>See <a href="https://www.statisticshowto.com/power-mean-generalized-mean/">Statistics How To</a> for further information.</p>"
DescEx="<p>Returns the weighted power mean of the elements of <var>Integer</var> array <var>Values</var>, with exponent <var>Lambda</var>. Each term is weighted by the corresponding element in the array <var>Weights</var>.</p><p>An <var>EArgumentException</var> exception is raised if any of the following pre-conditions are not met: <var>Values</var> must be non-empty; no element of <var>Values</var> may be negative; <var>Values</var> & <var>Weights</var> must have the same number of elements; all elements of <var>Weights</var> must be non-negative, with at least one element being non-zero; <var>Lambda</var> must not be zero.</p>"
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Extra="<p>The <em>power mean</em> is also known as the <em>generalised mean</em> and the <em>Holder mean</em>.</p><p>See <a href="https://www.statisticshowto.com/power-mean-generalized-mean/">Statistics How To</a> for further information.</p>"
DescEx="<p>Returns the weighted power mean of the elements of <var>Cardinal</var> array <var>Values</var>, with exponent <var>Lambda</var>. Each term is weighted by the corresponding element in the array <var>Weights</var>.</p><p>An <var>EArgumentException</var> exception is raised if any of the following pre-conditions are not met: <var>Values</var> must be non-empty; <var>Values</var> & <var>Weights</var> must have the same number of elements; all elements of <var>Weights</var> must be non-negative, with at least one element being non-zero; <var>Lambda</var> must not be zero.</p>"
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Extra="<p>The <em>power mean</em> is also known as the <em>generalised mean</em> and the <em>Holder mean</em>.</p><p>See <a href="https://www.statisticshowto.com/power-mean-generalized-mean/">Statistics How To</a> for further information.</p>"
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