[: ['[*Sinus Cardinal of index pi (purple) and Hyperbolic Sinus Cardinal of index pi (red) on R]]]
[: [$../graphs/sinc_pi_and_sinhc_pi_on_r.png]]
-[endsect]
+[endsect] [/section:sinc_overview Sinus Cardinal and Hyperbolic Sinus Cardinal Functions Overview]
[section sinc_pi]
[link math_toolkit.sinc.sinc_overview
the Sinus Cardinal] of x:
- sinc_pi(x) = sin(x) / x
+[expression sinc_pi(x) = sin(x) / x]
The second form is for complex numbers,
quaternions, octonions etc. Taylor series are used at the origin
[optional_policy]
-[endsect]
+[endsect] [/section sinc_pi]
+
[section sinhc_pi]
template<class T, template<typename> class U, class ``__Policy``>
U<T> sinhc_pi(const U<T> x, const ``__Policy``&);
-Computes http://mathworld.wolfram.com/SinhcFunction.html
-[link math_toolkit.sinc.sinc_overview
-the Hyperbolic Sinus Cardinal] of x:
+Computes [@http://mathworld.wolfram.com/SinhcFunction.html sinhc function],
+the [link math_toolkit.sinc.sinc_overview Hyperbolic Sinus Cardinal] of x:
- sinhc_pi(x) = sinh(x) / x
+[expression sinhc_pi(x) = sinh(x) / x]
The second form is for
complex numbers, quaternions, octonions etc. Taylor series are used at the origin
[graph sinhc_pi]
-[endsect]
+[endsect] [/section sinhc_pi]
+
+[endsect] [/section:sinc Sinus Cardinal and Hyperbolic Sinus Cardinal Functions]
-[endsect]