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Define P(abc‾)=a3+b3+c3P(\overline{abc}) = a^3+b^3+c^3P(abc)=a3+b3+c3.
(P(352)=pqr‾P(pqr‾)=klm‾P(klm‾)=xyz‾\begin{array}{c}(P(352) & =& \overline{pqr} \\ P(\overline{pqr}) & = & \overline{klm} \\ P(\overline{klm}) & = & \overline{xyz} \end{array}(P(352)P(pqr)P(klm)===pqrklmxyz
Input xyz‾\overline{xyz}xyz.
Note: p,q,r,k,l,m,x,y,zp,q,r,k,l,m,x,y,zp,q,r,k,l,m,x,y,z need not be distinct.
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