Josep Lluis Carrasco <jlcarrasco@ub.edu>, Josep Puig Martinez
<j.puig04@gmail.com>
Concordance Correlation Coefficient for repeated measures

Josep Lluis Carrasco <jlcarrasco@ub.edu>, Josep Puig Martinez
<j.puig04@gmail.com>, Lluis Jover <lluis_jover@ub.edu >
Concordance Correlation Coefficient for repeated measures.
This package was developed with the support of the Spanish MEyC
grant project CGL2008-05448-C02-02/BOS.

Concordance Correlation Coefficient for Repeated (and
Non-Repeated) Measures
Estimates the Concordance Correlation Coefficient to assess agreement. The scenarios considered are non-repeated measures, non-longitudinal repeated measures (replicates) and longitudinal repeated measures. The estimation approaches implemented are variance components and U-statistics approaches.

Estimates the Concordance Correlation Coefficient to assess agreement. The scenarios considered are non-repeated measures, non-longitudinal repeated measures (replicates) and longitudinal repeated measures. It also includes the estimation of the one-way intraclass correlation coefficient also known as reliability index. The estimation approaches implemented are variance components and U-statistics approaches.

Estimates the Concordance Correlation Coefficient to assess agreement. The scenarios considered are non-repeated measures, non-longitudinal repeated measures (replicates) and longitudinal repeated measures. It also includes the estimation of the one-way intraclass correlation coefficient also known as reliability index. The estimation approaches implemented are variance components and U-statistics approaches. Description of methods can be found in Fleiss (1986) <doi:10.1002/9781118032923.ch1> and Carrasco et al. (2013) <doi:10.1016/j.cmpb.2012.09.002>.

Estimates the Concordance Correlation Coefficient to assess agreement. The scenarios considered are non-repeated measures, non-longitudinal repeated measures (replicates) and longitudinal repeated measures. It also includes the estimation of the one-way intraclass correlation coefficient also known as reliability index. The estimation approaches implemented are variance components and U-statistics approaches. Description of methods can be found in Fleiss (1986) <doi:10.1002/9781118032923> and Carrasco et al. (2013) <doi:10.1016/j.cmpb.2012.09.002>.