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    Stan Math Library
    5.1.0
    
   Automatic Differentiation 
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Return the correlation matrix of the specified dimensionality derived from the specified vector of unconstrained values.
The input vector must be of length \({k \choose 2} = \frac{k(k-1)}{2}\). The values in the input vector represent unconstrained (partial) correlations among the dimensions.
The transform is as specified for corr_matrix_constrain(Matrix, size_t); the paper it cites also defines the Jacobians for correlation inputs, which are composed with the correlation constrained Jacobians defined in corr_constrain(T, double) for this function.
| T | type of input vector (must be a var_value<S> where S inherits from EigenBase)  | 
| x | Vector of unconstrained partial correlations. | 
| k | Dimensionality of returned correlation matrix. | 
| lp | Log probability reference to increment. | 
Definition at line 70 of file corr_matrix_constrain.hpp.