Manuals/calci/SINCP - Revision history

Devika: /* Examples */

2019-01-31T20:34:11Z

Examples

2018-05-16T18:45:06Z

2018-05-15T20:06:40Z

Description

2018-05-15T20:06:08Z

Description

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 # SINCP(-12) = -3.8981718325193755e-17
 # SINCP(45.3) = -0.0056847264326763776
 ==See Also==

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 ==Description==
-*This function shows the value of the cardinal sin function.
+*This function shows the value of the cardinal normalized sin function.
 *In <math>SINCP(X)</math>, <math>X</math> is any real number.
-*The full name of the function is sine cardinal,but it is commonly referred to by its abbreviation, Sinc.
+*The full name of the function is normalized sine cardinal,but it is commonly referred to by its abbreviation, Sincp.
 *The unnormalized SINC function is defined by :
 <math>SINC(X)=\begin{cases}
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 *The value at x = 0 is defined to be the limiting value Sinc(0) = 1.
 *The only difference between the two definitions is in the scaling of the independent variable (the x-axis) by a factor of π.

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 \frac{Sin x}{x} & Otherwise\\
 \end{cases}</math>
-*The normalized SINC function is called as SINCP and it is defined  by <math>SINCP(X)= SIN(PI()*X)</math> SINC(PI()*SomeX.
+*The normalized SINC function is called as SINCP and it is defined  by <math>SINCP(X)= SINC(PI()*X)</math>.
 *The value at x = 0 is defined to be the limiting value Sinc(0) = 1.
 *The only difference between the two definitions is in the scaling of the independent variable (the x-axis) by a factor of π.

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 \frac{Sin x}{x} & Otherwise\\
 \end{cases}</math>
-*The normalized SINC function is called as SINCP and it is defined  by <math>SINCP(X)= \frac{SIN\pi x}{\pi x}</math> .
+*The normalized SINC function is called as SINCP and it is defined  by <math>SINCP(X)= SIN(PI()*X)</math> SINC(PI()*SomeX.
 *The value at x = 0 is defined to be the limiting value Sinc(0) = 1.
 *The only difference between the two definitions is in the scaling of the independent variable (the x-axis) by a factor of π.