Optimal. Leaf size=12 \[ \text{Int}\left (e^{e^{e^{e^x}}},x\right ) \]
[Out]
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Rubi [A] time = 0.0711793, antiderivative size = 0, normalized size of antiderivative = 0., number of steps used = 0, number of rules used = 0, integrand size = 0, \(\frac{\text{number of rules}}{\text{integrand size}}\) = 0. \[ \text{Int}\left (e^{e^{e^{e^x}}},x\right ) \]
Verification is Not applicable to the result.
[In] Int[E^E^E^E^x,x]
[Out]
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Rubi in Sympy [A] time = 0., size = 0, normalized size = 0. \[ \int ^{e^{x}} \frac{e^{e^{e^{x}}}}{x}\, dx \]
Verification of antiderivative is not currently implemented for this CAS.
[In] rubi_integrate(exp(exp(exp(exp(x)))),x)
[Out]
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Mathematica [A] time = 0.0115539, size = 0, normalized size = 0. \[ \int e^{e^{e^{e^x}}} \, dx \]
Verification is Not applicable to the result.
[In] Integrate[E^E^E^E^x,x]
[Out]
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Maple [A] time = 0.015, size = 0, normalized size = 0. \[ \int{{\rm e}^{{{\rm e}^{{{\rm e}^{{{\rm e}^{x}}}}}}}}\, dx \]
Verification of antiderivative is not currently implemented for this CAS.
[In] int(exp(exp(exp(exp(x)))),x)
[Out]
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Maxima [A] time = 0., size = 0, normalized size = 0. \[ \int e^{\left (e^{\left (e^{\left (e^{x}\right )}\right )}\right )}\,{d x} \]
Verification of antiderivative is not currently implemented for this CAS.
[In] integrate(e^(e^(e^(e^x))),x, algorithm="maxima")
[Out]
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Fricas [A] time = 0., size = 0, normalized size = 0. \[{\rm integral}\left (e^{\left (e^{\left (e^{\left (e^{x}\right )}\right )}\right )}, x\right ) \]
Verification of antiderivative is not currently implemented for this CAS.
[In] integrate(e^(e^(e^(e^x))),x, algorithm="fricas")
[Out]
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Sympy [A] time = 0., size = 0, normalized size = 0. \[ \int e^{e^{e^{e^{x}}}}\, dx \]
Verification of antiderivative is not currently implemented for this CAS.
[In] integrate(exp(exp(exp(exp(x)))),x)
[Out]
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GIAC/XCAS [A] time = 0., size = 0, normalized size = 0. \[ \int e^{\left (e^{\left (e^{\left (e^{x}\right )}\right )}\right )}\,{d x} \]
Verification of antiderivative is not currently implemented for this CAS.
[In] integrate(e^(e^(e^(e^x))),x, algorithm="giac")
[Out]