Duration of the theta-repeated spike cross-correlograms (as in d), calculated for each session, significantly increased during MS cooling ... whereas the spike phase-lag correlations remained unaffected (n.s., P = 0.32).
Figure 5D, 5E and 5F
What the paper reports
- period of the time cross-correlograms, cooling against control: two-sided signed rank test, p = 0.002
- period of the phase cross-correlograms, cooling against control: p = 0.32
Over 9 sessions the period lengthens from 109.2 to 114.0 ms (8 of 9, P = 0.0195) and the phase period does not change (1.740 and 1.760 pi rad, P = 0.59); the control period is not 85 +- 8.5 ms. The criterion's estimator takes the largest neighbouring peak 60 to 200 ms from the main peak, and in 47.7% of pre pairs that peak is more than 1.25 times as far as the nearest one, so it often picks the second neighbour and the 109.2 ms is biased upward. With the nearest neighbouring peak (a variant) the control period is 91.0 ms, within tolerance, and it lengthens to 95.5 ms (7 of 9, P = 0.031); pairs with |Ltr| below 10 cm give 91.0 ms. Under that variant the phase period, also from the nearest peak, does not change (1.285 pi rad in both, P = 0.367), so all three parts of the criterion hold; but that estimator is biased downward, as 211 of 3499 pre pairs give 60 to 70 ms, at the floor of the search window and below any plausible theta period, so its 91.0 ms is not a clean test of 85 ms either. The outcome follows the criterion's estimator. Both control periods are shorter than the LFP theta period (115.7 ms).
How the test differed from the paper’s method
- The period is measured per pair and summarised per session; the paper reads it from the sum over pairs. The criterion was changed to this before the analysis across sessions, after a pilot session showed that the summed correlogram's spectrum follows its envelope; the summed correlogram is shown as a variant (99 to 200 ms).
- 9 sessions in 4 rats, against 18 in 5.
- The criterion's period estimator often takes the second neighbouring peak; the nearest-peak estimator is shown as a variant.