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Ackermann Function
{\rm Ack}(m,n)=\begin{cases}
n+1, & \mbox{if}~m=0\\
{\rm Ack}(m-1,1), & \mbox{if}~n=0\\
{\rm Ack}(m-1,{\rm Ack}(m, n-1)), & \mbox{otherwise}\\
\end{cases}
The rendering equation
L(\vec{x},\vec{\omega}) = L_e + \int_\Omega f_r(\vec{\omega}, \vec{\omega}') \>
L_i(\vec{x},\vec{\omega}') \> (\vec{N}\cdot \vec{\omega'}) \; d \vec{\omega}' \ .
S
P=v^n \cdot S
S=P(1+i)^n