YES Solver Timeout: 4 Global Timeout: 60 No parsing errors! Init Location: 0 Transitions: (1 + e^0), n^0 -> (11 + n^0)}> (~(1) + e^0), n^0 -> (~(10) + n^0)}> 1, n^0 -> undef10}> Fresh variables: undef10, Undef variables: undef10, Abstraction variables: Exit nodes: Accepting locations: Asserts: Preprocessed LLVMGraph Init Location: 0 Transitions: (1 + e^0), n^0 -> (11 + n^0)}> (~(1) + e^0), n^0 -> (~(10) + n^0)}> Fresh variables: undef10, Undef variables: undef10, Abstraction variables: Exit nodes: Accepting locations: Asserts: ************************************************************* ******************************************************************************************* *********************** WORKING TRANSITION SYSTEM (DAG) *********************** ******************************************************************************************* Init Location: 0 Graph 0: Transitions: Variables: Graph 1: Transitions: 1 + e^0, n^0 -> 11 + n^0, rest remain the same}> -1 + e^0, n^0 -> -10 + n^0, rest remain the same}> Variables: e^0, n^0 Precedence: Graph 0 Graph 1 Map Locations to Subgraph: ( 0 , 0 ) ( 1 , 1 ) ******************************************************************************************* ******************************** CHECKING ASSERTIONS ******************************** ******************************************************************************************* Proving termination of subgraph 0 Proving termination of subgraph 1 Checking unfeasibility... Time used: 0.182367 Checking conditional termination of SCC {l1}... LOG: CALL solveLinear LOG: RETURN solveLinear - Elapsed time: 0.001583s Ranking function: 181 + 21*e^0 - 2*n^0 New Graphs: Transitions: -1 + e^0, n^0 -> -10 + n^0, rest remain the same}> Variables: e^0, n^0 Checking conditional termination of SCC {l1}... LOG: CALL solveLinear LOG: RETURN solveLinear - Elapsed time: 0.000632s Ranking function: -1 + e^0 New Graphs: Program Terminates