Originally Posted by
drbitboy
This is where the wheels come off your point: the deadband limits are set to ignore signal but not noise;
How do you tell the difference?
By whether the [signal + noise]. i.e. the measurements, exceeds the deadband limits.
Both filtering and deadbands are attempting to do the same thing, i.e. identifying signal in measurements. Filters are analog and do it with all measurements; deadbands are discrete and simply say whether the signal is at the setpoint, or, stated another way, whether the process is "in control" (cf.
here for one definition of that term).
I apologize for the ambiguity of the statements in my earlier post; I think I have corrected, in blue, some of them below, which corrections should address the objections.
Originally Posted by
drbitboy
an inherent assumption is that PV
measurements, i.e. PV signal plus noise, maintained within those limits is adequate,
Bad assumption
So the (corrected) assumption statement boils down to one of the normality of the noise (e.g. Anderson-Darling test).
Originally Posted by
drbitboy
so
if PV
measurements i.e. signal
plus noise, stays in that range
then the variation can be ignored
This ignores how the PV is changing within the dead band.
It does not ignore how the PV
signal is changing, but it does ignore how the PV measurement (i.e. signal
plus noise) is changing
when that
signal is
at setpoint. I.e. deadbands around a setpoint, if sized properly, ignore noise and let the signal through; it feels fuzzy, but it works.