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sav08:idea_of_quantifier-free_combination [2008/04/23 10:13]
vkuncak created
sav08:idea_of_quantifier-free_combination [2008/04/24 13:50]
vkuncak
Line 14: Line 14:
   * if one of the $C_i$ is unsatisfiable,​ then $C$ is unsatisfiable   * if one of the $C_i$ is unsatisfiable,​ then $C$ is unsatisfiable
  
-The idea is to separate conjuncts into those specific to individual theories, and then solve them using specialized decision ​procedures.+The idea is to separate conjuncts into those specific to individual theories, and then solve each $C_i$ using specialized decision ​procedure $P_i$
  
-An important question is completeness:​ if each $C_i$ is satisfiable,​ is $C_1 \land \ldots C_n$ satisfiable? ​ We will show that, under certain conditions, this holds.+An important question is completeness:​ if each $C_i$ is satisfiable,​ is $C_1 \land \ldots ​\land C_n$ satisfiable? ​ We will show that, under certain conditions, this holds.