File: recursion2.res.oracle

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[kernel] Parsing share/libc/__fc_builtin_for_normalization.i (no preprocessing)
[kernel] Parsing tests/value/recursion2.i (no preprocessing)
[value] Analyzing a complete application starting at main
[value] Computing initial state
[value] Initial state computed
[value:initial-state] Values of globals at initialization
  x ∈ {0}
  y ∈ {0}
[value] computing for function h2 <- main.
        Called from tests/value/recursion2.i:21.
[value] computing for function h1 <- h2 <- main.
        Called from tests/value/recursion2.i:17.
[value] Recording results for h1
[value] Done for function h1
[value] Recording results for h2
[value] Done for function h2
[value] computing for function h1 <- main.
        Called from tests/value/recursion2.i:22.
[value] computing for function h2 <- h1 <- main.
        Called from tests/value/recursion2.i:12.
[value] Recording results for h2
[value] Done for function h2
[value] Recording results for h1
[value] Done for function h1
[value] Recording results for main
[value] done for function main
[value] ====== VALUES COMPUTED ======
[value:final-states] Values at end of function h1:
  r ∈ {0}
  q ∈ {0}
[value:final-states] Values at end of function h2:
  r ∈ {0}
  q ∈ {0}
[value:final-states] Values at end of function main:
  
[inout] Out (internal) for function h1:
          r; q
[inout] Inputs for function h1:
          x; y; i; j
[inout] InOut (internal) for function h1:
        Operational inputs:
          x; i
        Operational inputs on termination:
          x; i
        Sure outputs:
          r
[inout] Out (internal) for function h2:
          r; q
[inout] Inputs for function h2:
          x; y; i; j
[inout] InOut (internal) for function h2:
        Operational inputs:
          x; y; i; j
        Operational inputs on termination:
          x; y; i; j
        Sure outputs:
          q
[inout] Out (internal) for function main:
          \nothing
[inout] Inputs for function main:
          x; y
[inout] InOut (internal) for function main:
        Operational inputs:
          x; y; i; j
        Operational inputs on termination:
          x; y; i; j
        Sure outputs:
          r; q