ci: Calculate a confidence interval for an attenuated correlation... In JonasMoss/attenuation: Correcting for Attenuation Due to Measurement Error

Description

Calculate a confidence interval for an attenuated correlation coefficient.

Usage

 1 ci(r, N, level = 0.95, method = "corr", k = NULL)

Arguments

 r Numeric vector of three elements in [-1,1]. r[1] is the correlation between the noisy measures X' and Y', r[2] is the correlation between the noisy X' and the true X, while r[3] is the correlation between the noisy Y' and the true Y. N Numeric vector of three positive integers. N[i] is the sample size for r[i]. level Numeric in [0, 1]. Confidence level of the interval. Defaults to 0.95. method The type of confidence curve. Can be "corr", "cronbach", "HS" or "free". See the details of p_value. k Numeric vector of two positive integers. k[i] is the number of testlets for the for r[i+1]. Only needed for method "cronbach".

Value

Numeric in [0, 1]. The p-value under null-hypothesis rho.

Examples

 1 2 3 r = c(0.20, sqrt(0.45), sqrt(0.55)) N = c(100, 100, 100) ci(r, N) # Calculates 95% confidence set for rho.

JonasMoss/attenuation documentation built on Nov. 12, 2019, 4:33 a.m.