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Rounding for quadratically converging algorithms for division and square root

机译:四舍五入求平方和平方根的二次收敛算法

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Exactly rounded results are necessary for many architectures such as IEEE 754 standard. For division and square root, rounding is easy to perform if a remainder is available. But for quadratically converging algorithms, the remainder is not typically calculated. Past implementations have required the additional delay to calculate the remainder, or calculate the approximate solution to twice the accuracy, or have resulted in a close but not exact solution. This paper shows how the additional delay of calculating the remainder can be reduced if extra precision is available.
机译:精确舍入的结果对于许多体系结构(例如IEEE 754标准)都是必需的。对于除法和平方根,如果有余数,则四舍五入很容易执行。但是对于二次收敛算法,通常不计算余数。过去的实现需要额外的延迟来计算余数,或计算近似解以使精度提高两倍,或者导致了近似但非精确的解。本文说明了如果可以提供额外的精度,如何可以减少计算余数的额外延迟。

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