feat: initial paper update remarks

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2026-03-23 21:47:45 +01:00
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@@ -110,19 +110,6 @@ v4 & 64 & 275 & $64 \times 275 = 17{,}600$ \\
Converting to petaFLOPS: $160{,}320\;\text{TFLOPS} = 160.32\;\text{PFLOPS} \approx 160\;\text{PFLOPS}$. This is the theoretical peak under sustained BF16 arithmetic; realized throughput depends on memory bandwidth utilization and inter-chip communication overhead, but the figure serves as a useful upper bound for provisioning decisions.
\section{Slope-Test Verification: Revenue vs. Contamination}
\label{app:alpha_revenue_slope}
This appendix provides a compact verification of the slope result reported in the main results section. Using the same run-level pairs $x_i=\texttt{study/alpha}_i$ and $y_i=\texttt{eval/revenue\_mean}_i$ ($n=95$), we re-checked the ordinary least squares slope test in Python with standard test routines (SciPy two-sided $t$ test for the slope).
\[
\widehat{y}=326{,}878.57-60{,}631.95\,x,
\]
\[
t(93)=-8.2148,\qquad p=1.2038\times 10^{-12},\qquad R^2=0.4205,\qquad 95\%\,\text{CI}_{\beta_1}=[-75{,}288.76,\,-45{,}975.13].
\]
The Python verification reproduces the reported coefficients and inference values, confirming that the slope-test results are correct under standard methods.
\section{whoclickedit Dataset Card}
\label{app:whoclicked_card}