More evidence shows that the accumulating count difference on scalar set (spin=-1;Hel=-1) is due to missing counting on LHRS scalar. New evidence: As shown below, bigbite fast clock scalar count diff of (Spin = -1, Hel=-1) - (Spin = -1, Hel=+1) is stable; however same plot on LHRS shows a declining. We known scalar pair (Spin = -1, Hel=+1) is working fine; and missing counts is consistent with climbing rate on bigbite- LHRS plots. Therefore, the missing counts are from LHRS (Spin = -1, Hel=-1) scalar. So far we know: > Among 4x2 gated scalars, only left HRS (spin=-1;Hel=-1) is missing fast clock counting. > The missing rate is on the order of 10^-5 > It's not (effectively) affecting low rate counting (like L1 acceptance) > The rate is correlated to data taking rate or scalar read rate, so it's not likely to be a gate signal problem or clock signal problem Therefore, for data analysis, we can use bigbite scalar as main data source, and crosscheck with LHRS scalar to discover bit flips.
Bigbite scalar is normal
LHRS scalar is missing counts