Reciprocal Polynomial

$p(z)\; =\; a\_0\; +\; a\_1z\; +\; a\_2z^2\; +\; \backslash ldots\; +\; a\_nz^n$

$p^*(z)\; =\; \backslash overline\{a\_n\}\; +\; \backslash overline\{a\_\{n-1\}\}z\; +\; \backslash ldots\; +\; \backslash overline\{a\_0\}z^n\; =\; z^n\backslash overline\{p(1/\backslash bar\{z\})\}$

$z\_0^n\backslash overline\{p(1/\backslash bar\{z\_0\})\}\; =\; z\_0^n\backslash overline\{p(z\_0)\}\; =\; z\_0^n\backslash bar\{0\}\; =\; 0$.

$p(z)\; =\; z^n\backslash overline\{p(1/\backslash bar\{z\})\}.$

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