Formal Verification and Lineartime Model Checking


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1 Formal Verification and Lineartime Model Checking Paul Jackson University of Edinburgh Automated Reasoning 21st and 24th October 2013
2 Why Automated Reasoning? Intellectually stimulating and challenging area AI Building autonomous agents that can reason and interact with each other Formal mathematics & assisting with mathematical reasoning Formal verification
3 Formal Verification Create a formal model of some system of interest Hardware Communication protocol Software, esp. concurrent software Describe formally a specification which we desire the model to satisfy Check the model satisfies the specification Interactive theorem proving Model checking
4 Formal Verification Examples Floating Point Hardware Verification FDIV bug. Cost Intel $500M. Now cost would be several $B. Concurrent Software Verification Microsoft s Static Driver Verifier
5 Model Checking Introduction  Models A model of some system has A set of states A subset of states consider the initial states A transition relation which, given a current state, describes which next states a system Good for Software, both sequential and concurrent Digital hardware Communication protocols Refinements handle state with continuous components and continuous rather than stepwise state evolution. Good for hybrid and control systems
6 Model Checking Introduction  Specifications Interested in specifying behaviours of systems over time Elementary parts of specifications refer to properties of individual states Temporal specifications then relate properties at different times At all times, the read and write signals are never simultaneously asserted If a request signal is asserted at some time, a corresponding grant signal will be asserted within 10 time units. Two common treatments of time Linear Branching Differ in how they incorporate reasoning about nondeterminism
7 Nondeterminism In general system descriptions are nondeterministic A system is nondeterministic when, from some state there are multiple alternative next states the system could transition to. Nondeterminism good for Modelling alternate inputs to the system from its environment (External nondeterminism) Allowing model to be underspecified, allowing it to capture many possible system implementations. (Internal nondeterminism)
8 Linear vs. Branching Time Linear Time Considers paths (sequences of states) If system nondeterministic, many paths for each initial state Questions of form For all paths, does some path property hold? Does there exist a path such that some path property holds? Branching Time Considers tree of possible future states from each initial state If system nondeterministic at some state, tree forks Questions more complex. E.g. For all states reachable from an initial state, does there exist an onwards path to a state satisfying some property? Mostbasic branchingtime logic (CTL) is complementary to mostbasic lineartime logic (LTL) Richer branchingtime logic (CTL*) incorporates both CTL and LTL.
9 LTL Syntax LTL = Linear Temporal Logic Assume some set Atom of atomic propositions Syntax of LTL formulas φ: φ ::= p φ φ φ φ φ φ φ X φ F φ G φ φ U φ where p Atom Temporal operators are X NeXt G Globally F Future U Until Other common temporal operators are W (Weak until) and R (Release) Precedence hightolow: (X, F, G, ), ( U, R ), (, ),
10 LTL Semantics 1: Transition Systems and Paths Definition (Transition System) A transition system M = S,, L consists of S S S L : S P(Atom) such that s. t. s t. Definition (Path) set of states transition relation labelling function A path in a model M = S,, L is an infinite sequence of states s 0, s 1,... such that i 0. s i s i+1. We write the path as s 0 s 1....
11 LTL Semantics 2: Satisfaction by Path Satisfaction relation π = i φ read as path π at position i satisfies LTL formula φ. π = i π = i π = i p iff p L(s i ) π = i φ iff π = i φ π = i φ 1 φ 2 iff π = i φ 1 and π = i φ 2 π = i φ 1 φ 2 iff π = i φ 1 or π = i φ 2 π = i φ 1 φ 2 iff π = i φ 1 implies π = i φ 2 π = i X φ iff π = i+1 φ π = i F φ iff j i. π = j φ π = i G φ iff j i. π = j φ π = i φ 1 U φ 2 iff j i. π = j φ 2 and k {i..j 1}. π = k φ 1 π = i φ 1 R φ 2 iff ( j i. π = j φ 2 ) or k i. π = k φ 1 and j {i..k}. π = k φ 2
12 LTL Semantics 3: Alternative Satisfaction by Path Alternatively, we can define π = φ using the notion of ith suffix π i = s i s i+1... of a path π = s 0 s E.g. write instead of π = G φ iff j 0. π j = φ π = i G φ iff j i. π = j φ π = i φ better for understanding and needed for past time operators. π = φ needed for semantics of CTL branchingtime temporal logic.
13 LTL Semantics 4: Satisfaction by Model We write M, s = φ if, for every execution path π of model M starting at state s, we have π = 0 φ.
14 LTL Formula Examples 1. G invar 2. G (read write) 3. G (request F grant) 4. G (request (request U grant)) 5. G F enabled 6. F G stable Understand formulas by using semantics: e.g. π = 0 F G stable i 0. j i. stable L(s j )
15 LTL Equivalences 1 φ ψ. = M. π M. π = 0 φ π = 0 ψ Dualities in Propositional Logic (φ ψ) φ ψ (φ ψ) φ ψ Dualities in LTL X φ X φ G φ F φ F φ G φ (φ U ψ) φ R ψ (φ R ψ) φ U ψ Distributive laws G (φ ψ) G φ G ψ F (φ ψ) F φ F ψ
16 LTL Equivalences 2 Interdefinitions F φ G φ G φ F φ F φ U φ Idempotency F F φ F φ Weak and strong Until φ U ψ φ W ψ F ψ G φ R φ G G φ G φ φ W ψ φ U ψ G φ Some more suprising equivalences G F G φ F G φ F G F φ G F φ G (F φ F ψ) G F φ G F ψ
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