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(* ---------------------------------------------------------- *)
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(* --- Assertion (file oversampling0_4.c, line 163) --- *)
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(* ---------------------------------------------------------- *)
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Require Import ZArith.
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Require Import Reals.
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Require Import BuiltIn.
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Require Import bool.Bool.
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Require Import int.Int.
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Require Import int.Abs.
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Require Import int.ComputerDivision.
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Require Import real.Real.
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Require Import real.RealInfix.
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Require Import real.FromInt.
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Require Import map.Map.
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Require Import Qedlib.
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Require Import Qed.
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Require Import Axiomatic.
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Require Import S_f_mem_pack.
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Require Import Memory.
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Require Import Cint.
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Require Import Compound.
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Goal
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forall (i : Z),
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forall (t : array Z),
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forall (t_1 : farray addr Z),
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forall (t_2 : farray addr addr),
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forall (a_2 a_1 a : addr),
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forall (f_1 f : S_f_mem_pack),
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let a_3 := t_2.[ (shiftfield_F_f_mem_ni_2 a_2) ] in
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let x := (1%Z + i%Z)%Z in
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(P_f_pack0) ->
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(a <> a_1) ->
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((IsS_f_mem_pack f)) ->
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((IsS_f_mem_pack f_1)) ->
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((framed t_2)) ->
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((linked t)) ->
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((is_sint32 i%Z)) ->
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(a <> a_3) ->
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(a_1 <> a_3) ->
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((valid_rw t a 1%Z)) ->
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((valid_rw t a_1 1%Z)) ->
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((P_valid_f t t_2 a_2)) ->
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((((region ((base a))%Z)) <= 0)%Z) ->
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((((region ((base a_1))%Z)) <= 0)%Z) ->
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((((region ((base a_2))%Z)) <= 0)%Z) ->
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((separated a_2 2%Z a 1%Z)) ->
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((separated a_2 2%Z a_1 1%Z)) ->
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((P_f_pack2 t_2 t_1 f_1 a_2)) ->
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((separated a_2 2%Z a_3 1%Z)) ->
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((is_uint32
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((t_1.[ a <- x ]).[ (shiftfield_F__arrow_reg__first
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((shiftfield_F__arrow_mem__reg a_3))) ])%Z)) ->
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(forall (f_2 : S_f_mem_pack), ((IsS_f_mem_pack f_2)) ->
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(forall (f_3 : S_f_mem_pack), (P_f_pack0) -> ((IsS_f_mem_pack f_3)) ->
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((P_f_pack2 t_2 t_1 f_2 a_2)) -> (P_trans_fA))) ->
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((P_trans_fB i%Z x)).
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