Evaluate a svyplan result at new parameter combinations. Returns a data frame with the varied parameters and resulting quantities, suitable for sensitivity analysis or plotting.
Arguments
- object
A svyplan object (
svyplan_n,svyplan_cluster,svyplan_power, orsvyplan_prec). Forsvyplan_prec, only types"proportion"and"mean"are supported (not"cluster"or"multi").- newdata
A data frame of parameter combinations to evaluate. Column names must be valid parameters for the object type (see Details). Parameters not in
newdatastay at their original values from the object.- ...
Additional arguments are not supported and produce an error.
Value
A data frame with newdata columns followed by result
columns. The result columns depend on the object type:
svyplan_n:n,se,moe,cv,rmoe, except for atype = "change"result, which reports one size per occasion asn1andn2in place ofnsvyplan_cluster:n_psu,n_per_psu, (opt.n_per_ssu),total_n,cv,costsvyplan_power:n,power,effectsvyplan_prec:se,moe,cv,rmoe
Details
Valid parameters for newdata by object type:
n_prop:p,moe,rmoe,cv,alpha,N,deff,resp_rate,df(method = "beta"only)n_mean:var,mu,moe,rmoe,cv,alpha,N,deff,resp_raten_change:moe,rmoe,cv,alpha,N,deff,resp_rate,ratio,overlap,overlap_cor, andchangeon the mean scale only, since two proportions determine it. The occasion variances are held at the values the result was built from, so vary the design rather than the estimand: sweepingoverlapandoverlap_coris what prices a rotation against a fresh sample each round.n_pooled:moe,rmoe,cv,alpha,N,deff,resp_rate,muon the mean scale, andoccasionsonly where the overlap and correlation are flat across lags, a shaped profile being a statement about a horizon that changing the horizon would contradict. The lag profiles themselves cannot be varied, a grid row having nowhere to hold a vector.n_cluster:cv,budget,unit_relvar,resp_rate,fixed_cost, stage deltas (iccoricc_psu, plusicc_ssufor 3-stage), stage ratios (var_ratioorvar_ratio_psu, plusvar_ratio_ssufor 3-stage), and stage costs (cost_psu,cost_ssu,cost_tsu). For 2-stage designs,cost_tsualiasescost_ssu.power_prop:p1,p2,n,power,alpha,N,deff,alternative,overlap,overlap_cor,resp_rate(excluding the solved-for parameter). Not supported for objects with vectorn.power_mean:effect,var,n,power,alpha,N,deff,alternative,overlap,overlap_cor,resp_rate(excluding the solved-for parameter). Not supported for objects with vectorn.prec_prop:p,n,alpha,N,deff,resp_rate,df(method = "beta"only). A result that solved forpvaries the target it solved from,cvorrmoe, in place ofp.prec_mean:var,n,mu,alpha,N,deff,resp_rate
For svyplan_n objects, moe, rmoe, and cv are mutually exclusive
in newdata. If one appears, that mode is used. If none appears, the
original mode is preserved.
Similarly, for svyplan_cluster objects, cv and budget are
mutually exclusive.
Multi-indicator (n_multi) and multi-indicator cluster results are
not supported. Use the underlying single-indicator functions instead.
A joint constrained allocation (n_alloc() with measures and targets)
is supported only in fixed-budget objective mode, where newdata varies
budget alone and the result is the cost-versus-objective frontier: n,
continuous cost, objective_value and its equivalent cv, the
operational n_int and cost_int, whether the budget binds, and
.feasible. Budgets that cannot fund the hard targets give an all-NA row
with .feasible = FALSE and a warning, so one infeasible point does not
discard the rest of the frontier. In minimum-cost mode there is no scalar to
vary; modify targets and call n_alloc() again.
If evaluation fails for a particular row (e.g. invalid parameter
combinations), that row's result columns are NA and a warning is
issued.
See also
plot.svyplan to draw a one-parameter grid, and confint.svyplan for the interval implied by a single result.
Examples
# Sensitivity of sample size to deff and response rate
x <- n_prop(p = 0.3, moe = 0.05, deff = 1.5)
predict(x, expand.grid(
deff = seq(1, 3, 0.5),
resp_rate = c(0.7, 0.8, 0.9)
))
#> deff resp_rate n se moe cv rmoe
#> 1 1.0 0.7 460.9751 0.02551067 0.05 0.08503558 0.1666667
#> 2 1.5 0.7 691.4626 0.02551067 0.05 0.08503558 0.1666667
#> 3 2.0 0.7 921.9501 0.02551067 0.05 0.08503558 0.1666667
#> 4 2.5 0.7 1152.4376 0.02551067 0.05 0.08503558 0.1666667
#> 5 3.0 0.7 1382.9252 0.02551067 0.05 0.08503558 0.1666667
#> 6 1.0 0.8 403.3532 0.02551067 0.05 0.08503558 0.1666667
#> 7 1.5 0.8 605.0298 0.02551067 0.05 0.08503558 0.1666667
#> 8 2.0 0.8 806.7064 0.02551067 0.05 0.08503558 0.1666667
#> 9 2.5 0.8 1008.3829 0.02551067 0.05 0.08503558 0.1666667
#> 10 3.0 0.8 1210.0595 0.02551067 0.05 0.08503558 0.1666667
#> 11 1.0 0.9 358.5362 0.02551067 0.05 0.08503558 0.1666667
#> 12 1.5 0.9 537.8042 0.02551067 0.05 0.08503558 0.1666667
#> 13 2.0 0.9 717.0723 0.02551067 0.05 0.08503558 0.1666667
#> 14 2.5 0.9 896.3404 0.02551067 0.05 0.08503558 0.1666667
#> 15 3.0 0.9 1075.6085 0.02551067 0.05 0.08503558 0.1666667
# Power curve: how does power vary with sample size?
pw <- power_prop(p1 = 0.30, p2 = 0.35, n = 500, power = NULL)
predict(pw, data.frame(n = seq(100, 1000, 100)))
#> n power effect
#> 1 100 0.1175929 0.05
#> 2 200 0.1877131 0.05
#> 3 300 0.2581732 0.05
#> 4 400 0.3272968 0.05
#> 5 500 0.3938436 0.05
#> 6 600 0.4569385 0.05
#> 7 700 0.5160053 0.05
#> 8 800 0.5707088 0.05
#> 9 900 0.6209032 0.05
#> 10 1000 0.6665884 0.05
# Cluster design: sensitivity to icc (homogeneity)
cl <- n_cluster(stage_cost = c(500, 50), icc = 0.05, budget = 100000)
predict(cl, data.frame(icc = c(0.01, 0.03, 0.05, 0.10, 0.15)))
#> icc n_psu n_per_psu total_n cv cost
#> 1 0.01 48.23430 31.464265 1517.6570 0.02931966 1e+05
#> 2 0.03 71.47587 17.981472 1285.2413 0.03427016 1e+05
#> 3 0.05 84.08997 13.784049 1159.1003 0.03760588 1e+05
#> 4 0.10 102.63340 9.486833 973.6660 0.04357388 1e+05
#> 5 0.15 114.10493 7.527727 858.9507 0.04800166 1e+05
# Allocation: how does the CV change with sample size?
frame <- data.frame(
N = c(4000, 3000, 3000),
sd = c(10, 15, 8),
mean = c(50, 60, 55)
)
alloc <- n_alloc(frame, n = 600)
predict(alloc, data.frame(n = seq(200, 1000, 200)))
#> n se moe cv cost
#> 1 200 0.7624828 1.4944388 0.013990510 200
#> 2 400 0.5332495 1.0451498 0.009784394 400
#> 3 600 0.4305191 0.8438019 0.007899432 600
#> 4 800 0.3685682 0.7223803 0.006762719 800
#> 5 1000 0.3257913 0.6385393 0.005977823 1000