; Automatically generated by map2smt

(set-logic HORN)




(declare-fun new8 (Int Bool) Bool)
(declare-fun new6 (Int Bool Int Int Bool) Bool)
(declare-fun new4 (Int Bool Int Int Bool) Bool)
(declare-fun new3 (Int Bool Int Int Bool) Bool)
(declare-fun new28 (Int Bool) Bool)
(declare-fun new2 (Int Bool Int Int Bool) Bool)
(declare-fun new15 (Int Bool) Bool)
(declare-fun new13 (Int Bool Int Int Bool) Bool)
(declare-fun new12 (Int Bool) Bool)
(declare-fun new1 (Int Bool Int Int Bool) Bool)
(declare-fun ff () Bool)

(assert
  (forall ( (A Int) (B Bool) )
    (=>
      (= B false)
      (new28 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) )
    (=>
      (= B true)
      (new28 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) (D Int) )
    (=>
      (and
        (= C true)
        (>= (- A D) 1)
        (<= D (- A 1))
        (new28 A B)
      )
      (new28 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) (D Int) )
    (=>
      (and
        (= C false)
        (>= D A)
        (<= (- A D) (- 1))
        (new28 A B)
      )
      (new28 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) )
    (=>
      (= B false)
      (new15 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) )
    (=>
      (= B true)
      (new15 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) (D Int) )
    (=>
      (and
        (= C true)
        (>= (- A D) 1)
        (<= D (- A 1))
        (new15 A B)
      )
      (new15 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) (D Int) )
    (=>
      (and
        (= C false)
        (>= D A)
        (<= (- A D) (- 1))
        (new15 A B)
      )
      (new15 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) )
    (=>
      (and
        (= C true)
        (= B false)
      )
      (new13 A B A A C)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) )
    (=>
      (and
        (= E true)
        (= D false)
        (= B false)
        (>= (- A C) 1)
        (<= C (- A 1))
      )
      (new13 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) )
    (=>
      (and
        (= E false)
        (= D false)
        (= B false)
        (>= C A)
        (<= (- A C) (- 1))
      )
      (new13 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) )
    (=>
      (and
        (= D true)
        (= B true)
        (<= A (- C 1))
      )
      (new13 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) )
    (=>
      (and
        (= D true)
        (= B true)
        (>= A C)
      )
      (new13 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Bool) (G Int) )
    (=>
      (and
        (= E true)
        (= F true)
        (>= (- A G) 1)
        (>= (- A G) 1)
        (<= G (- A 1))
        (<= G (- A 1))
        (<= G (- C 1))
        (new13 A B C A D)
      )
      (new13 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Int) )
    (=>
      (and
        (= D true)
        (= E true)
        (>= (- A F) 1)
        (>= (- A F) 1)
        (>= F C)
        (<= F (- A 1))
        (<= F (- A 1))
        (new12 A B)
      )
      (new13 A B C A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Int) )
    (=>
      (and
        (= D false)
        (= E false)
        (>= F A)
        (>= F A)
        (<= (- A F) (- 1))
        (<= (- A F) (- 1))
        (<= F (- C 1))
        (new12 A B)
      )
      (new13 A B C A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Bool) (G Int) )
    (=>
      (and
        (= E false)
        (= F false)
        (>= G A)
        (>= G A)
        (>= G C)
        (<= (- A G) (- 1))
        (<= (- A G) (- 1))
        (new13 A B G A D)
      )
      (new13 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) )
    (=>
      (= B false)
      (new12 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) )
    (=>
      (= B true)
      (new12 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) (D Int) )
    (=>
      (and
        (= C true)
        (>= (- A D) 1)
        (<= D (- A 1))
        (new12 A B)
      )
      (new12 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) (D Int) )
    (=>
      (and
        (= C false)
        (>= D A)
        (<= (- A D) (- 1))
        (new12 A B)
      )
      (new12 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) )
    (=>
      (= B false)
      (new8 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) )
    (=>
      (= B true)
      (new8 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) (D Int) )
    (=>
      (and
        (= C true)
        (>= (- A D) 1)
        (<= D (- A 1))
        (new8 A B)
      )
      (new8 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) (D Int) )
    (=>
      (and
        (= C false)
        (>= D A)
        (<= (- A D) (- 1))
        (new8 A B)
      )
      (new8 A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) )
    (=>
      (and
        (= C true)
        (= B false)
        (<= (- A A) 0)
      )
      (new6 A B A A C)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) )
    (=>
      (and
        (= E false)
        (= D false)
        (= B false)
        (>= C A)
        (<= (- A C) (- 1))
        (<= (- A C) 0)
      )
      (new6 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) )
    (=>
      (and
        (= D true)
        (= B true)
        (<= (- A C) 0)
        (<= A (- C 1))
      )
      (new6 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) )
    (=>
      (and
        (= D true)
        (= B true)
        (>= A C)
        (<= (- A C) 0)
      )
      (new6 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Bool) (G Int) )
    (=>
      (and
        (= E true)
        (= F true)
        (>= (- A G) 1)
        (>= (- A G) 1)
        (<= (- A C) 0)
        (<= G (- A 1))
        (<= G (- A 1))
        (<= G (- C 1))
        (new6 A B C A D)
      )
      (new6 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Int) )
    (=>
      (and
        (= D false)
        (= E false)
        (>= F A)
        (>= F A)
        (<= (- A F) (- 1))
        (<= (- A C) 0)
        (<= (- A F) (- 1))
        (<= F (- C 1))
        (new28 A B)
      )
      (new6 A B C A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Bool) (G Int) )
    (=>
      (and
        (= E false)
        (= F false)
        (>= G A)
        (>= G A)
        (>= G C)
        (<= (- A G) (- 1))
        (<= (- A C) 0)
        (<= (- A G) (- 1))
        (new6 A B G A D)
      )
      (new6 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) )
    (=>
      (and
        (= C true)
        (= B false)
      )
      (new4 A B A A C)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) )
    (=>
      (and
        (= C true)
        (= B true)
        (>= A A)
      )
      (new4 A B A A C)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) (D Bool) (E Bool) (F Int) )
    (=>
      (and
        (= D true)
        (= E true)
        (>= (- A F) 1)
        (>= (- A F) 1)
        (<= F (- A 1))
        (<= F (- A 1))
        (<= F (- A 1))
        (new4 A B A A C)
      )
      (new4 A B A A C)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) (D Bool) (E Bool) (F Int) )
    (=>
      (and
        (= D false)
        (= E false)
        (>= F A)
        (>= F A)
        (>= F A)
        (<= (- A F) (- 1))
        (<= (- A F) (- 1))
        (new6 A B F A C)
      )
      (new4 A B A A C)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Bool) )
    (=>
      (and
        (= C true)
        (= B false)
      )
      (new3 A B A A C)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) )
    (=>
      (and
        (= E true)
        (= D false)
        (= B false)
        (>= (- A C) 1)
        (<= C (- A 1))
      )
      (new3 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) )
    (=>
      (and
        (= E false)
        (= D false)
        (= B false)
        (>= C A)
        (<= (- A C) (- 1))
      )
      (new3 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) )
    (=>
      (and
        (= D true)
        (= B true)
        (<= A (- C 1))
      )
      (new3 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) )
    (=>
      (and
        (= D true)
        (= B true)
        (>= A C)
      )
      (new3 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Bool) (G Int) )
    (=>
      (and
        (= E true)
        (= F true)
        (>= (- A G) 1)
        (>= (- A G) 1)
        (<= G (- A 1))
        (<= G (- A 1))
        (<= G (- C 1))
        (new3 A B C A D)
      )
      (new3 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Int) )
    (=>
      (and
        (= D true)
        (= E true)
        (>= (- A F) 1)
        (>= (- A F) 1)
        (>= F C)
        (<= F (- A 1))
        (<= F (- A 1))
        (new8 A B)
      )
      (new3 A B C A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Int) )
    (=>
      (and
        (= D false)
        (= E false)
        (>= F A)
        (>= F A)
        (<= (- A F) (- 1))
        (<= (- A F) (- 1))
        (<= F (- C 1))
        (new8 A B)
      )
      (new3 A B C A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Bool) (G Int) )
    (=>
      (and
        (= E false)
        (= F false)
        (>= G A)
        (>= G A)
        (>= G C)
        (<= (- A G) (- 1))
        (<= (- A G) (- 1))
        (new3 A B G A D)
      )
      (new3 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) )
    (=>
      (and
        (= E true)
        (= D false)
        (= B false)
        (>= (- A C) 1)
        (>= (- A C) 1)
        (<= C (- A 1))
      )
      (new2 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) )
    (=>
      (and
        (= D true)
        (= B true)
        (>= (- A C) 1)
        (>= A C)
      )
      (new2 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Bool) (G Int) )
    (=>
      (and
        (= E true)
        (= F true)
        (>= (- A G) 1)
        (>= (- A G) 1)
        (>= (- A C) 1)
        (<= G (- A 1))
        (<= G (- A 1))
        (<= G (- C 1))
        (new2 A B C A D)
      )
      (new2 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Int) )
    (=>
      (and
        (= D true)
        (= E true)
        (>= (- A F) 1)
        (>= (- A F) 1)
        (>= (- A C) 1)
        (>= F C)
        (<= F (- A 1))
        (<= F (- A 1))
        (new12 A B)
      )
      (new2 A B C A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Bool) (G Int) )
    (=>
      (and
        (= E false)
        (= F false)
        (>= (- A C) 1)
        (>= G A)
        (>= G A)
        (>= G C)
        (<= (- A G) (- 1))
        (<= (- A G) (- 1))
        (new13 A B G A D)
      )
      (new2 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) )
    (=>
      (and
        (= E false)
        (= D false)
        (= B false)
        (>= C A)
        (<= (- A C) (- 1))
        (<= (- A C) (- 1))
      )
      (new1 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) )
    (=>
      (and
        (= D true)
        (= B true)
        (<= (- A C) (- 1))
        (<= A (- C 1))
      )
      (new1 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Bool) (G Int) )
    (=>
      (and
        (= E true)
        (= F true)
        (>= (- A G) 1)
        (>= (- A G) 1)
        (<= (- A C) (- 1))
        (<= G (- A 1))
        (<= G (- A 1))
        (<= G (- C 1))
        (new1 A B C A D)
      )
      (new1 A B C A D)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Int) )
    (=>
      (and
        (= D false)
        (= E false)
        (>= F A)
        (>= F A)
        (<= (- A F) (- 1))
        (<= (- A F) (- 1))
        (<= (- A C) (- 1))
        (<= F (- C 1))
        (new15 A B)
      )
      (new1 A B C A B)
    )
  )
)
(assert
  (forall ( (A Int) (B Bool) (C Int) (D Bool) (E Bool) (F Bool) (G Int) )
    (=>
      (and
        (= E false)
        (= F false)
        (>= G A)
        (>= G A)
        (>= G C)
        (<= (- A G) (- 1))
        (<= (- A G) (- 1))
        (<= (- A C) (- 1))
        (new1 A B G A D)
      )
      (new1 A B C A D)
    )
  )
)
(assert
  (forall ( (A Bool) (B Bool) (C Int) (D Int) )
    (=>
      (and
        (= A true)
        (= B false)
        (>= (- C D) 1)
        (new1 D B C D A)
      )
      ff
    )
  )
)
(assert
  (forall ( (A Bool) (B Bool) (C Int) (D Int) )
    (=>
      (and
        (= A true)
        (= B false)
        (<= (- C D) (- 1))
        (new2 D B C D A)
      )
      ff
    )
  )
)
(assert
  (forall ( (A Bool) (B Bool) (C Int) (D Int) )
    (=>
      (and
        (= A false)
        (= B true)
        (new3 C B D C A)
      )
      ff
    )
  )
)
(assert
  (forall ( (A Bool) (B Int) (C Bool) )
    (=>
      (and
        (= A false)
        (new4 B C B B A)
      )
      ff
    )
  )
)

(assert (not ff))
(check-sat)