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Description
Hello all - I am looking for guidance on how we should standardize the parameter bounds for: a) parameters that are initialized at zero, b) negative parameters, c) all other parameters.
In the last study I used a lower bound of 0.5% and an upper bound of 500% or 1000% for most parameters and a range of -20 to 20 for log catchability. Using the double normal for the selectivity curves instead of logistic has added some new complications. Below are some of the parameters in the cod model (Low, High, INIT). Some of the selectivity parameters are not estimated, but if we were to attempt to estimate dome-shaped selectivity it will become an issue. Is there a way we can specify a distribution (truncated normal or normal) for each parameter and provide a sd to obtain values from the percentiles as bounds? That way it would not matter if a parameter was negative, had an INIT of zero, or was bound at zero.
.001 1 .2 # NatM_p_1_Fem_GP_1
.1 200 20 # L_at_Amin_Fem_GP_1
.66 1320 132 # L_at_Amax_Fem_GP_1
.001 1 0.2 # VonBert_K_Fem_GP_1
5e-04 .5 .1 # CV_young_Fem_GP_1
5e-04 .5 .1 # CV_old_Fem_GP_1
.0935 93.5 18.6996 # SR_LN(R0)
0 13.5 2.7 # SizeSel_1P_1_Fishery Fishery PEAK value
-5 3 -1.0 # SizeSel_1P_2_Fishery Fishery TOP logistic
-4 12 0 # SizeSel_1P_3_Fishery Fishery WIDTH exp
-2 75 15.0 # SizeSel_1P_4_Fishery Fishery WIDTH exp
-15 5 -999 # SizeSel_1P_5_Fishery Fishery INIT logistic
-5 5 -999 # SizeSel_1P_6_Fishery Fishery FINAL logistic