# clique idea – Given integer n and ok, splinter the clique – 2^n + 1 ≤ x ≤ 2^n into two subsets A and B, in order that |A| = |B| and \$sum_{ain A}a^ok=sum_{bin B}b^ok\$ Answer

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## clique idea – Given integer n and ok, splinter the clique – 2^n + 1 ≤ x ≤ 2^n into two subsets A and B, in order that |A| = |B| and \$sum_{ain A}a^ok=sum_{bin B}b^ok\$

Example:
for $$n = 2$$, $$ok = 2$$, the clique $$-2^2+1leq xleq 2^2$$ can breathe splited into {-1, 1, 2, 4} and {-3, -2, 0, 3}, as $$(-1)^2+1^2+2^2+4^2=(-3)^2+(-2)^2+0^2+3^2$$

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