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where:
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\begin{itemize}
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\item
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- the $\mullo(\tcode{a}, \tcode{b}, \tcode{w})$ function returns
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- the low half of the modular multiplication of \tcode{a} and \tcode{b}: $(\tcode{a} \cdot \tcode{b}) \mod 2^w$,
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+ $\mullo(\tcode{a}, \tcode{b}, \tcode{w})$ is
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+ the low half of the modular multiplication of \tcode{a} and \tcode{b}:
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+ $(\tcode{a} \cdot \tcode{b}) \mod 2^w$,
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\item
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- the $\mulhi(\tcode{a}, \tcode{b}, \tcode{w})$ function returns
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- the high half of the multiplication of \tcode{a} and \tcode{b}: $(\left\lfloor (\tcode{a} \cdot \tcode{b}) / 2^w \right\rfloor)$,
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+ $\mulhi(\tcode{a}, \tcode{b}, \tcode{w})$ is
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+ the high half of the modular multiplication of \tcode{a} and \tcode{b}:
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+ $(\left\lfloor (\tcode{a} \cdot \tcode{b}) / 2^w \right\rfloor)$,
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\item
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$k = 0, \dotsc, n/2 - 1$ is the index in the sequences,
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