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small tweak for hyp2f1 doc
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doc/commands/gretl_functions_en.xml

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</fnargs>
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<description>
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<para context="notex">
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Returns the Gauss hypergeometric function for the real
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Returns the Gaussian hypergeometric function for the real
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argument <argname>x</argname>. Valid values for
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<argname>x</argname> are between &minus;1 and 1
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(inclusive). This function is very general, and reduces to a
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simpler function is some special cases, such as for example
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<argname>x</argname> are in the closed interval [&minus;1, 1].
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This function is very general, and reduces to a
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simpler function in some special cases, such as for example
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<math>-</math>log(<math>1-x</math>)/<math>x</math> for
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<math>a=b=1</math> and <math>c=2</math>. See
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<url>https://en.wikipedia.org/wiki/Hypergeometric_function</url>
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for more details.
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</para>
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<para context="tex">
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Returns the Gauss hypergeometric function
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Returns the Gaussian hypergeometric function
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<math>{}_2F_1(a,b;c;z) = \sum_{n=0}^\infty \frac{(a)_n
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(b)_n}{(c)_n} \frac{z^n}{n!}.</math> for real argument
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(b)_n}{(c)_n} \frac{z^n}{n!}</math> for real argument
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<argname>x</argname>. Valid values for <argname>x</argname>
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are between <math>-1</math> and 1 (inclusive). This function
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is very general, and reduces to a simpler function is some
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are in the closed interval [&minus;1, 1]. This function
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is very general, and reduces to a simpler function in some
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special cases, such as for example
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<math>-\frac{\log(1-x)}{x}</math> for <math>a=b=1</math> and
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<math>c=2</math>. See

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