Integrand size = 9, antiderivative size = 9 \[ \int -\sin (x-\sin (x)) \, dx=-\text {Int}(\sin (x-\sin (x)),x) \]
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Not integrable
Time = 0.01 (sec) , antiderivative size = 9, normalized size of antiderivative = 1.00, number of steps used = 0, number of rules used = 0, \(\frac {\text {number of rules}}{\text {integrand size}}\) = 0.000, Rules used = {} \[ \int -\sin (x-\sin (x)) \, dx=\int -\sin (x-\sin (x)) \, dx \]
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Rubi steps \begin{align*} \text {integral}& = -\int \sin (x-\sin (x)) \, dx \\ \end{align*}
Not integrable
Time = 1.89 (sec) , antiderivative size = 11, normalized size of antiderivative = 1.22 \[ \int -\sin (x-\sin (x)) \, dx=\int -\sin (x-\sin (x)) \, dx \]
[In]
[Out]
Not integrable
Time = 0.04 (sec) , antiderivative size = 9, normalized size of antiderivative = 1.00
\[\int -\sin \left (x -\sin \left (x \right )\right )d x\]
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Not integrable
Time = 0.25 (sec) , antiderivative size = 9, normalized size of antiderivative = 1.00 \[ \int -\sin (x-\sin (x)) \, dx=\int { -\sin \left (x - \sin \left (x\right )\right ) \,d x } \]
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Not integrable
Time = 0.49 (sec) , antiderivative size = 8, normalized size of antiderivative = 0.89 \[ \int -\sin (x-\sin (x)) \, dx=- \int \sin {\left (x - \sin {\left (x \right )} \right )}\, dx \]
[In]
[Out]
Not integrable
Time = 0.40 (sec) , antiderivative size = 9, normalized size of antiderivative = 1.00 \[ \int -\sin (x-\sin (x)) \, dx=\int { -\sin \left (x - \sin \left (x\right )\right ) \,d x } \]
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Not integrable
Time = 0.27 (sec) , antiderivative size = 11, normalized size of antiderivative = 1.22 \[ \int -\sin (x-\sin (x)) \, dx=\int { -\sin \left (x - \sin \left (x\right )\right ) \,d x } \]
[In]
[Out]
Not integrable
Time = 15.40 (sec) , antiderivative size = 11, normalized size of antiderivative = 1.22 \[ \int -\sin (x-\sin (x)) \, dx=\int -\sin \left (x-\sin \left (x\right )\right ) \,d x \]
[In]
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