Multiple Choice

A method for calculating positional bias uses the formula: fψ(ij)ψ(max(mlen,i))f \frac{\psi(i - j)}{\psi(\max(\text{mlen}, i))} where i is the current token's position, j is another token's position, mlen is a fixed length parameter, f is a scaling factor, and ψ is a monotonically increasing function (i.e., its value increases as its input increases). How does the normalization term in the denominator, ψ(max(mlen, i)), affect the calculated bias values as the current position i grows significantly larger than mlen?

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Updated 2025-10-02

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