See post above.placement of their second datapoint was noncritical
A particularly pointless observation in this context (which is not about T0), but regardless, the Savitzky-Golay profile does not have that sensitivity.femr2's high-order polynomial approximations ignore the boundary conditions, so the acceleration they show at the left endpoint of their training data (which femr2 refers to as T0) is quite sensitive to the positioning of that endpoint.
Incorrect. There has been no suggestion of relative sensitivity levels. Suggestion that the NIST T0 is ~1s early, sure. Note also that my later suggested T0 (which relates to the NW corner of course) is based upon inspection of numerous profiles including the Savitzky-Golay acceleration profile...At least one of femr2's criticisms of NIST's methodology is based upon his mistaken belief that NIST's nonlinear model is as sensitive to sample positioning as femr2's high-order polynomials.
T0 = 11.8785s for my dataset is selected via inspection of:
- Raw displacement data
- Poly(10)displacement model
- Poly(50)displacement model
- Savitzky-Golay smoothed displacement data
- Wide-band symmetric difference smoothed displacement data
- Poly(10)velocity derived model
- Poly(50)velocity derived model
- Savitzky-Golay smoothed velocity data
- Wide-band symmetric difference smoothed velocity data
- Poly(10)acceleration derived model
- Poly(50)acceleration derived model
- Savitzky-Golay smoothed acceleration data
- Wide-band symmetric difference smoothed acceleration data
You didn't read back a few posts then. Your best guess is incorrect.That's my best guess as to why he's been going on about NIST's sample positioning for the last several pages.
Last edited: