Bead sets are discrete populations, so the peaks of the density are the populations. Peaks are returned in ascending order, which is the order assigned-value tables conventionally use.
Arguments
- x
channel values for the bead file, in linear instrument units
- n_expected
how many populations the bead set has
- bins, smooth
density resolution and smoothing
- min_frac
smallest share of events a population must hold
- min_sep_log10
minimum separation between two populations, in decades. Bead populations are narrow, so histogram noise readily splits one of them into two adjacent maxima; without a separation rule the split pair occupies two of the expected slots and the brightest real population is dropped.
