/x C(x) = | cos(t^2) dt /0 and /x S(x) = | sin(t^2) dt /0
/x C(x) = | cos(t^2) dt /0
and
/x S(x) = | sin(t^2) dt /0
Since C(infinity) = S(infinity) = sqrt(π/8), it is natural to define the complementary functions:
/inf c(x) = sqrt(π/8) - C(x) = | cos(t^2) dt /x and /inf s(x) = sqrt(π/8) - S(x) = | sin(t^2) dt /x
/inf c(x) = sqrt(π/8) - C(x) = | cos(t^2) dt /x
/inf s(x) = sqrt(π/8) - S(x) = | sin(t^2) dt /x
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