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lglglgx=1 equation

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Numerical solution:

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The solution

You have entered [src] 
log(log(log(x))) = 1
$$\log{\left(\log{\left(\log{\left(x \right)} \right)} \right)} = 1$$
Simplify
The graph
Plot the graph f1(x)
Plot the graph f2(x)
Rapid solution [src] 
      / E\
      \e /
x1 = e
$$x_{1} = e^{e^{e}}$$ 
x1 = exp(exp(E))
Sum and product of roots [src] 
sum
 / E\
 \e /
e
$$e^{e^{e}}$$ 
=
 / E\
 \e /
e
$$e^{e^{e}}$$ 
product
 / E\
 \e /
e
$$e^{e^{e}}$$ 
=
 / E\
 \e /
e
$$e^{e^{e}}$$ 
exp(exp(E))
Numerical answer [src] 
x1 = 3814279.10476022
x2 = 3814279.10476022 - 4.82299056285794e-19*i
x2 = 3814279.10476022 - 4.82299056285794e-19*i
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