Example. Measured iso-quality cost ratio [ftip-00L0]

Let \(c_K(q)\) and \(c_T(q)\) be measured inference costs for Kimi Linear and the Transformer reference at the same finite real score \(q\) and context length, under one accounting rule. If \(0\leq c_K(q)<+\infty \) and \(0<c_T(q)<+\infty \), the measured ratio \(\widehat \rho _{K/T}(q)=c_K(q)/c_T(q)\) is reported together with the full cost vectors. These measured costs need not be the inverse frontier infima of Definition [ftip-00JP]. If either threshold is unmeasured or the denominator is zero, the ratio is left undefined rather than inferred from the paper's speedup plot.