Final
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25
Project2.fst
25
Project2.fst
@ -93,8 +93,8 @@ let rec wellformed (cs: callstack) =
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(* Type for the outcome of a single execution step: either the execution terminated (Stop) as a final state is reached or further execution steps are possible *)
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noeq type step_outcome =
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| Stop : (cs: callstack) -> step_outcome
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| Next : (cs: callstack) -> step_outcome
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| Stop : (cs: callstack{wellformed cs}) -> step_outcome
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| Next : (cs: callstack{wellformed cs}) -> step_outcome
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(* Auxiliary function for applying the effects of terminated states to the underneath execution states *)
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val apply_returneffects: (ts: terstate) -> (rs: regstate{isCallState rs}) -> Tot regstate
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@ -118,22 +118,22 @@ let step te cs =
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if gas < 1 then Next (Ter ExcState ps)
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else
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match (getOpcode code pc, stack) with
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| (ADD, a::b::stack') -> Next (Exec(((gas-1, pc+1, mem, (a+b):: stack'), (actor, input, code), gs)::ps))
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| (ADD, a::b::stack') -> Next (Exec(((gas-1, pc+1, mem, (a+b):: stack'), (actor, input, code), gs) :: ps))
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| (AND, a::b::stack') -> let c = (if a > 0 && b > 0 then 1 else 0) in
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Next (Exec(((gas-1, pc+1, mem, c::stack'), (actor, input, code), gs)::ps))
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Next (Exec(((gas-1, pc+1, mem, c::stack'), (actor, input, code), gs) :: ps))
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| (LE, a::b::stack') -> let c = (if a <= b then 1 else 0) in
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Next (Exec(((gas-1, pc+1, mem, c::stack'), (actor, input, code), gs)::ps))
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Next (Exec(((gas-1, pc+1, mem, c::stack'), (actor, input, code), gs) :: ps))
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| (PUSH x, stack') -> Next (Exec(((gas-1, pc+1, mem, x::stack'), (actor, input, code), gs)::ps))
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| (POP, x::stack') -> Next (Exec(((gas-1, pc+1, mem, stack') (actor, input, code), gs)::ps))
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| (POP, x::stack') -> Next (Exec(((gas-1, pc+1, mem, stack'), (actor, input, code), gs) :: ps))
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| (MSTORE, p::v::stack') -> Next (Exec(((gas-1, pc+1, update mem p v, stack'), (actor, input, code), gs)::ps))
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| (MLOAD, p::stack') -> let v = (mem p) in
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Next (Exec(((gas-1, pc+1, mem, v::stack'), (actor, input, code), gs')::ps))
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Next (Exec(((gas-1, pc+1, mem, v::stack'), (actor, input, code), gs)::ps))
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| (SSTORE, p::v::stack') -> let acc = (let (bal, stor, code) = gs actor in (bal, update stor p v, code)) in
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let gs' = update gs actor acc in
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Next (Exec(((gas-1, pc+1, mem, stack'), (actor, input, code), gs')::ps))
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| (SLOAD, v::stack') -> Next (Exec(((gas-1, pc+1, mem, (let (bal, stor, code) = gs actor in stor v)::stack'), (actor, input, code), gs)::ps))
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| (BALANCE, a::stack') -> let (bal, _, _) = (gs a) in
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Next (Exec(((gas-1, pc+1, mem, bal::stack'), (actor, input, code), gs')::ps))
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Next (Exec(((gas-1, pc+1, mem, bal::stack'), (actor, input, code), gs)::ps))
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| (ADDRESS, stack') -> Next (Exec(((gas-1, pc+1, mem, actor::stack'), (actor, input, code), gs)::ps))
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| (INPUT, stack') -> Next (Exec(((gas-1, pc+1, mem, input::stack'), (actor, input, code), gs)::ps))
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| (GAS, stack') -> Next (Exec(((gas-1, pc+1, mem, gas::stack'), (actor, input, code), gs)::ps))
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@ -226,7 +226,11 @@ let rec nsteps_stop n te cs =
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if n = 0 then () else nsteps_stop (n-1) te (step_simp te cs)
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(* Prove that if a call stack does not change within one step then it must be final. Formulate first the Lemma and then prove it *)
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(* val progress: *)
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val progress: (te:tenv) -> (cs: callstack{wellformed cs}) ->
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Lemma (requires (cs == step_simp te cs))
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(ensures (isFinal cs))
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let rec progress te cs =
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()
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(* 3.4: Uniqueness of callstack *)
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@ -256,8 +260,7 @@ let rec callstacks_unique n te cs cs' =
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val exception_prop: (te:tenv) -> (ps:plaincallstack) ->
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Lemma (requires (wellformed (Ter ExcState ps)))
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(ensures (nsteps (op_Multiply 2 (length ps)) te (Ter ExcState ps) == (Ter ExcState [])))
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let rec exception_prop te ps =
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match ps with
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let rec exception_prop te ps = match ps with
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| [] -> ()
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| _ :: ps' -> exception_prop te ps'
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