* we rescale the quadrature formula so that it is defined on the interval
* $[0,1]$ instead of $[-1,1]$. So the quadrature formulas integrate exactly
* the integral $\int_0^1 f(x) w(x) dx$ with the weight: $w(x) =
- * 1/sqrt{x(1-x)}$. For details see: M. Abramowitz & I.A. Stegun: Handbook of
+ * 1/\sqrt{x(1-x)}$. For details see: M. Abramowitz & I.A. Stegun: Handbook of
* Mathematical Functions, par. 25.4.38
*
* @author Giuseppe Pitton, Luca Heltai 2015
* of quadrature points. Here we rescale the quadrature formula so that it is
* defined on the interval $[0,1]$ instead of $[-1,1]$. So the quadrature
* formulas integrate exactly the integral $\int_0^1 f(x) w(x) dx$ with the
- * weight: $w(x) = 1/sqrt{x(1-x)}$. By default the quadrature is constructed
+ * weight: $w(x) = 1/\sqrt{x(1-x)}$. By default the quadrature is constructed
* with the left endpoint as quadrature node, but the quadrature node can be
* imposed at the right endpoint through the variable ep that can assume the
* values left or right.
* where $n$ is the number of quadrature points. Here we rescale the
* quadrature formula so that it is defined on the interval $[0,1]$ instead of
* $[-1,1]$. So the quadrature formulas integrate exactly the integral
- * $\int_0^1 f(x) w(x) dx$ with the weight: $w(x) = 1/sqrt{x(1-x)}$. For
+ * $\int_0^1 f(x) w(x) dx$ with the weight: $w(x) = 1/\sqrt{x(1-x)}$. For
* details see: M. Abramowitz & I.A. Stegun: Handbook of Mathematical
* Functions, par. 25.4.40
*