Benedict Irwin edited Intro.tex  over 9 years ago

Commit id: 568a0ab2eb6549043c02a4d77be20856f5cece59

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\int_0^1 3-4x \; \mathrm{dx} = 1 = \int_0^{\int_0^1 3-4x \; \mathrm{dx}} 3-4x \; \mathrm{dx}...\\  \end{equation}  Writing facts about an infinite chain is possible. But trivial. For other integrals such as \begin{equation}  \int_0^{\int_0^{\binom{n}{\cdots}^{\int_0^1 e^{-x} \; \mathrm{dx}}} e^{-x} \; \mathrm{dx}} e^{-x} \; \mathrm{dx}=1-e^{e^{\binom{n}{\cdots}^{e^{\frac{1}{e}-1}-1}}-1}  \end{equation}