Sarah Carr has informed me of the missing relation, "Hoffman's relation", which is used for calculating non-convergent ζ values:

For any convergent sequence of positive integers,

**k**= (k

_{1}, ... ,k

_{d}) and its

corresponding sequence of 0's and 1's,

**ε**= (0

^{k1-1}1,...,0

^{kd-1}1), then Σ

_{σ}ζ(σ) = 0 where σ runs over all the terms in (1)*

**k**- (1) Ш

**ε**

I'm not particularly interested in finding it anymore (I have bigger fish to fry at the moment), but in the interests of completeness I wanted to make sure I had this right.

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