I fit the dominant peak in each spectrum with a Lorentzian plus a linear baseline, then fit power laws of the form \(y=aP^b\) to its fitted height and center. The intensity exponent is \(b=0.9126\pm0.0140\); the peak-position exponent is \(0.00457\pm0.00010\).

- [Peak intensity vs power plot](<<BENCH>/raw/commercial/luna/bench/t-pl/run-27/peak_intensity_vs_power.png>)
- [Peak position vs power plot](<<BENCH>/raw/commercial/luna/bench/t-pl/run-27/peak_position_vs_power.png>)
- [Fitted peak values by power](<<BENCH>/raw/commercial/luna/bench/t-pl/run-27/lorentzian_peak_fits.csv>)

RESULT: b = 0.9126 ± 0.0140