If the 1st argument is adverse zero and the second argument is actually a positive finite odd integer, or the primary argument is damaging infinity and the next argument is often a damaging finite odd integer, then the result is unfavorable zero. If the 1st argument is negative zero and the second argument is a lot less than zero but not a finite odd integer, or the 1st argument is negative infinity and the second argument is greater than zero although not a finite odd integer, then The end result is positive infinity. If the initial argument is detrimental zero and the next argument is usually a unfavorable finite odd integer, or the initial argument is detrimental infinity and the 2nd argument is often a favourable finite odd integer, then The end result is detrimental infinity. If the main argument is finite and fewer than zero if the next argument is often a finite even integer, The end result is equal to the result of elevating the absolute price of the initial argument to the strength of the 2nd argument if the second argument is usually a finite odd integer, The end result is equivalent into the detrimental of the results of elevating the absolute price of the first argument to the strength of the 2nd argument if the next argument is finite and not an integer, then The end result is NaN. If both of those arguments are integers, then the result is precisely equivalent on the mathematical results of increasing the initial argument to the strength of the 2nd argument if that result can in fact be represented accurately being a double value.

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In case the argument is constructive infinity, then The end result is favourable infinity. In case the argument is detrimental 1, then the result is unfavorable infinity. In the event the argument is zero, then The end result can be a zero With all the very same indication as being the argument. The computed end result needs to be her latest blog inside of one ulp of the precise outcome. Benefits must be semi-monotonic.

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