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1068 the polynomial basis representation of $z$ if $f(\beta) = z$ for a given radix $\beta$.  
1400 where $R = \beta^n$, $n$ is the n number of digits in $m$ and $\beta$ is radix used (default is $2^{28}$).
1497 form $\beta^k - p$ for some $k \ge 0$ and $0 < p < \beta$ where $\beta$ is the radix (default to $2^{28}$).
1529 form $2^k - p$ for $0 < p < \beta$. In this sense the unrestricted reductions are more flexible as they