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Let (n, i) be two fixed positive integers.
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For any integer n with ( n, q ) = 1, the two-term character sums N ( n, r, s, χ ; q ) are defined as N ( n, r, s, χ ; q ) = ∑ a = 1 q χ ( a r + n a s ), where r > s are two fixed positive integers.
Let and be two fixed real numbers.
The following are two fixed point theorems.
Throughout this paper, are two fixed numbers.
Well, before I started writing the script, there were two fixed points for me.
Let T be a fixed positive threshold.
Average fixed cost will never be zero or negative, because the total fixed cost amount will always be a positive number.
where k is a fixed positive integer.
where p is a fixed positive integer.
Some fans were you-go-girl positive.
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