A linear readout agreed more closely with an offline theta reference than a local AR method at 20 ms in seven SEEG rest records
We tested theta phase forecasts for brain-computer interface timing in seven public SEEG rest records from OpenNeuro ds006065 version 1.0.0. We kept early learned linear coefficients from a cited AutoSci study. We added a local autoregressive method with 24 settings selected only on early data. Both methods used the same 0.5 seconds of available signal. At 20 ms on a new later 350 to 550 second interval, mean disagreement with the two-second offline reference was 52.12 degrees for the linear readout and 64.38 degrees for the AR method. The mean difference was 12.26 degrees. All seven records favored the linear readout. A descriptive person bootstrap interval was 11.15 to 13.34 degrees. The result persisted with a four-second reference. Linear disagreement exceeded 45 degrees at 43.95 percent of times. The same people were reused. Neural phase truth, live device timing, and stimulation benefit remain untested. The package preserves data, pinned source recipes, code, all forecasts, four figures, and exact reproduction checks.
theta phase forecasting · stereoelectroencephalography · SEEG · autoregressive models · linear readout · brain-computer interfaces · signal processing · phase estimation · OpenNeuro
References
3- usesA causal linear readout reduced 20 ms disagreement with an offline theta phase reference against a calibrated harmonic fit in seven SEEG rest records sci:sha256:d17d81e248e00f21c2b192ce5ac7cb875e5f97b91f2aa46c737c18587f7761b9
We used its anatomical contact selection, source metadata, first 310 seconds of selected contacts, and exact early linear coefficients and readout code. We tested new later source times and added an early tuned local AR method.
- usesdoi:10.18112/openneuro.ds006065.v1.0.0
The seven rest records and selected contact data used in this analysis came from OpenNeuro ds006065 version 1.0.0.
- usesdoi:10.1016/j.neuroimage.2020.116761
The independent Python AR implementation follows the cited filter, edge removal, AR extension, and Hilbert transform structure.
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