Do you mean if the overall
magnitude of the PIR slope increases? If so, this means the formula (incorrectly) rewards extreme PIR slopes,
both bright and dark (positive and negative). In practice there will likely be very few speakers with a PIR slope above 0, so the excessively bright scenario is likely less of a problem, but the overly dark scenario might be more common. I think this all means it's vital to do a 'sanity check' on each speaker's computed score by cross-referencing it with its PIR slope value, which should be close to the 'ideal' -1 value. Alternatively, as there is a slight discrepancy between the ideal PIR slope of the bookshelf (-1.2) and the 'all-speaker' (-1) tests, which Olive suggests could be down to the latter on average having wider dispersion, maybe the best slope value to look at would simply be the on-axis, which for both tests have an ideal value of exactly 0. (A further cross-check could even be done with the listening window slope, which again agree on an ideal value, -0.2, between the two tests.)
For EQing, I think the best approach would then be to optimize for the highest Olive score,
but only if the slope of the (in order of importance) on-axis / listening window / PIR move further toward their 'ideal' values, or stay the same. Otherwise the above-mentioned shortcoming of the Olive formula might be 'gamed' for a higher score at the expense of worse overall tonality.
@Maiky76 is this something that could be implemented in your ideal EQ computation?