| CppAD: A C++ Algorithmic Differentiation Package
    20171217
    | 
| 
 | inline | 
Reverse mode Jacobian sparsity pattern for CSumOp operator.
This operation is
     z = q + x(1) + ... + x(m) - y(1) - ... - y(n).
     H(y, x, w, ...) = G[ z(x, y), y, x, w, ... ]
| Vector_set | is the type used for vectors of sets. It can be either sparse_pack or sparse_list. | 
| i_z | variable index corresponding to the result for this operation; i.e. the index in sparsity corresponding to z. | 
| arg | arg[0] is the number of addition variables in this cummulative summation; i.e., m + n.arg[1] is the number of subtraction variables in this cummulative summation; i.e., m.parameter[ arg[2] ]is the parameter valueqin this cummunative summation.arg[2+i]fori = 1 , ... , mis the valuex(i).arg[2+arg[1]+i]fori = 1 , ... , nis the valuey(i). | 
| sparsity | For i = 1 , ... , m, the set with index arg[2+i] in sparsity is the sparsity bit pattern forx(i). This identifies which of the dependent variables depend onx(i). On input, the sparsity patter corresponds toG, and on ouput it corresponds toH.For i = 1 , ... , m, the set with index arg[2+arg[0]+i] in sparsity is the sparsity bit pattern fory(i). This identifies which of the dependent variables depend ony(i). On input, the sparsity patter corresponds toG, and on ouput it corresponds toH.Input: The set with index i_z in sparsity is the sparsity bit pattern for z. On input it corresponds to Gand on output it is undefined. | 
Definition at line 502 of file csum_op.hpp.
Referenced by rev_jac_sweep().