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  1. The propositional skeleton of $\varphi$ is given to a SAT
  2. solver. If a satisfying assignment is found, it is checked by a theory
  3. solver. If the assignment is consistent with the theory, $\varphi$ is $\mathcal{T}$-satisfiable.
  4. Otherwise, a blocking clause is generated and the SAT solver searches for
  5. a new assignment. This is repeated until either a $\mathcal{T}$-consistent assignment
  6. is found, or the SAT solver cannot find any more assignments.
  7. See figure in lecture notes on page 11.