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268 lines
13 KiB
Org Mode
268 lines
13 KiB
Org Mode
* Overview
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The high level goal is to write and/or generate architecture-specific backends
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for /macaw/ based on the semantics discovered by /semmc/. In particular, we
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are interested in making /macaw-ppc/ and /macaw-arm/. We will hand-write some
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of the code, but we will generate as much as possible automatically. We will
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read in the semantics files generated by /semmc/ and use Template
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Haskell [fn:template-haskell] to generate a function that transforms machine
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states according to the learned semantics.
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We will implement a base package (/macaw-semmc/) that provides shared
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infrastructure for all of our backends; this will include the Template Haskell
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function to create a state transformer function from learned semantics files.
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* Code dependencies and related packages
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- macaw (binary code discovery)
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- macaw-x86 (x86_64 backend for macaw)
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- semmc (semantics learning and code synthesis)
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- semmc-ppc (PowerPC backend for synthesis)
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- dismantle-tablegen (disassembler infrastructure)
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- dismantle-ppc (PowerPC disassembler)
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- crucible (interface to SMT solvers)
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- parameterized-utils (utilities for working with parameterized types)
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** Semantics background
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The /semmc/ library is designed to learn semantics for machine code
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instructions. Its output, for each Instruction Set Architecture (ISA), is a
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directory of files where each file contains a formula corresponding to the
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semantics for an opcode in the ISA. For example, the ~ADDI.sem~ file
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contains the semantics for the add immediate instruction in PowerPC.
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There are functions in /semmc/ for dealing with this representation.
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Formulas are loaded into a data type called ~ParameterizedFormula~, which
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contains formula fragments based on the ~SimpleBuilder~ representation of /crucible/. This can be thought of as a convenient representation of SMT
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formulas.
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* Modules of note
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- macaw: ~Data.Macaw.Architecture.Info~
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This contains the machine-specific interface that must be implemented for
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each backend to /macaw/: ~ArchitectureInfo~. There are many details, but
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the main workhorse is ~disassembleFn~, which disassembles bytes into blocks
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(sequences of statements with no branches).
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- macaw: ~Data.Macaw.CFG.Core~
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This defines some key types for the translation we will have to do:
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- ~Stmt~: statements that comprise basic blocks (a three-address code style
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representation).
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- ~Value~: Values that can live in registers or memory, represented using an
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expression language defined in /macaw/ (see ~App~ and ~Expr~). Most
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values are bitvectors of various lengths.
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- ~ArchFn~, ~ArchReg~, ~ArchStmt~, which are for representing
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architecture-specific behavior that can't be represented with the ~Stmt~
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type. These are type families that are instantiated for each backend.
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- ~RegState~, which is a map from registers to ~Value~. The register type
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is a parameter and is architecture-specific (e.g., ~X86Reg~). While this
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is basically a map (parameterized map from /parameterized-utils/), it has
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an additional invariant where it is always full (i.e., it has an entry for
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every register).
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Note that our goal is to translate machine instructions into one or more /macaw/ statements (the ~Stmt~ type). We will arrange these statements into
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basic blocks (linear sequences of blocks with no branches). The bridge
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between statements and the expression language is through the ~AssignStmt~
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constructor of ~Stmt~, which establishes an assignment (similarly the ~WriteMem~ statement). An assignment defines a new virtual register in /macaw/ IR (via the ~Assignment~ type). The ~Assignment~ names the virtual
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register it defines through the ~assignId~ field. The ~assignRhs~ contains
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expressions through the ~EvalApp~ constructor (~App~ being the expression
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language). The ~ReadMem~ constructor corresponds to reads from memory.
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- macaw: ~Data.Macaw.CFG.App~
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This module defines the expression language that is referenced by the ~Value~ type.
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- macaw-x86: ~Data.Macaw.X86~
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This module contains the /macaw/ backend for x86_64: ~x86_64_linux_info~.
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The most important function in this definition is probably ~disassembleBlockFromAbsState~, which disassembles instructions into basic
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blocks.
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This module also contains implementations of the two important interfaces in /macaw-x86/: ~Semantics~ and ~IsValue~. We won't need the classes, but the
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underlying ~X86Generator~ Monad is instructive, as is the representation of
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expressions.
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- macaw-x86: ~Data.Macaw.X86.X86Reg~
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This module defines a representation of all of the parts of the machine
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state for X86. Each backend will have something analogous. Note that the
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definition of ~X86Reg~ is a GADT [fn:GADTs] (despite the unusual definition
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style). This is important, as 1) /macaw/ expects the register type to have
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a type parameter, and 2) the extra size guarantees are somewhat useful.
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Note that the strange form of the declaration is most likely historical.
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Before GHC 8.2, haddock could not parse documentation comments on GADT
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constructors.
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- semmc: ~SemMC.Formula.Load~
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Load learned formulas from disk into a map from opcodes to formulas.
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- crucible: ~Lang.Crucible.Solver.SimpleBuilder~
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This module defines a different ~App~ type that is the expression language
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for our parameterized formulas (i.e., instruction semantics). This is the
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AST we'll be walking in the Template Haskell code. By and large, we only
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use the bitvector operations. We also use a few uninterpreted functions to
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represent floating point operations.
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* Detailed approach
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We will implement a /macaw/ ~ArchitectureInfo~ for each backend, starting with
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PowerPC. There is a lot in this structure, so we will start by just
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implementing a ~DisassembleFn~, which has the type:
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#+BEGIN_SRC haskell
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type DisassembleFn arch
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= forall ids
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. Memory (ArchAddrWidth arch)
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-> NonceGenerator (ST ids) ids
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-> ArchSegmentOff arch
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-- ^ The offset to start reading from.
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-> ArchAddrWord arch
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-- ^ Maximum offset for this to read from.
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-> AbsBlockState (ArchReg arch)
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-- ^ Abstract state associated with address that we are disassembling
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-- from.
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--
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-- This is used for things like the height of the x87 stack.
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-> ST ids ([Block arch ids], MemWord (ArchAddrWidth arch), Maybe String)
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#+END_SRC
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Take the implementation of ~disassembleBlockFromAbsState~ in ~Data.Macaw.X86~.
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Note that we can ignore the ~AbsBlockState~ parameter, which is only used for
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x86. We also don't need to implement the entire function. We can start by
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focusing on the equivalent of the ~execInstruction~ function. The surrounding
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code we can most likely adapt without many changes.
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The ~execInstruction~ function is defined in ~Data.Macaw.X86.Semantics~. The
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signature of this function is more interesting than its implementation:
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#+BEGIN_SRC haskell
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execInstruction :: FullSemantics m
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=> Value m (BVType 64)
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-- ^ Next ip address
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-> F.InstructionInstance
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-> Maybe (m ())
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#+END_SRC
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This signature is more general than necessary: we can concretize the typeclass
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constraint to a concrete ~Monad~ in the style of the ~X86Generator~ Monad. We
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should create a simple Monad based on the ~State~ Monad from /mtl/ and provide
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some functions on it that mirror those of the ~Semantics~ typeclass from /macaw-x86/. An example Monad declaration might be:
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#+BEGIN_SRC haskell
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{-# LANGUAGE GeneralizedNewtypeDeriving #-}
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import Control.Monad.ST ( ST )
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import qualified Control.Monad.State.Strict as St
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data PreBlock ids = PreBlock { pBlockIndex :: !Word64
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, pBlockAddr :: !(MemSegmentOff 64)
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-- ^ Starting address of function in preblock.
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, pBlockStmts :: !(Seq (Stmt X86_64 ids))
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, pBlockState :: !(RegState X86Reg (Value X86_64 ids))
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, pBlockApps :: !(MapF (App (Value X86_64 ids)) (Assignment X86_64 ids))
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}
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data GenState w s ids = GenState { assignIdGen :: !(NonceGenerator (ST s) ids)
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, blockSeq :: !(BlockSeq ids)
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, blockState :: !(PreBlock ids)
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, genAddr :: !(MemSegmentOff w)
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}
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newtype MCGenerator w s ids a = MCGenerator { runGen :: St.StateT (GenState w s ids) (ST s) a }
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deriving (Monad,
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Functor,
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Applicative,
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St.MonadState (GenState w s ids))
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#+END_SRC
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The ~PreBlock~ type is the key: it is the block *currently* being constructed
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(at any given time). It has a ~RegState~, which is one of the key things we
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will be modifying. Many of the combinators relating to the ~X86Generator~ in /macaw-x86/ are defined in service of updating this state as machine code
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instructions are encountered. It is a ~PreBlock~ because it isn't yet a
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block. It becomes a block once we encounter a terminator instruction (e.g., a
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jump of some kind). At that point, we add it to the underlying collection of
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blocks.
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We will need many of the helpers in the ~Data.Macaw.X86~ module that operate
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on the ~X86Generator~ Monad. It may also be helpful to have an additional
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component to the Monad to signal errors (e.g, ~Control.Monad.Except.ExceptT~).
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We need the base of the Monad transformer stack to be ~ST~ so that we can
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allocate nonces.
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Since we are specializing our ~execInstruction~ to this Monad, its type will
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look something like:
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#+BEGIN_SRC haskell
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execInstruction :: Value PPC.PPC ids (BVType w)
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-- ^ Next ip address
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-> PPC.Instruction
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-- ^ An instruction from Dismantle
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-> Maybe (MCGenerator w s ids ())
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#+END_SRC
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Think of this as the action that we take given an instruction and the value of
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the instruction pointer (IP) when that instruction is executed. We pass in
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the instruction pointer to accommodate IP-relative addressing (i.e., addresses
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that are computed relative to the address of the instruction computing the
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address). ~execInstruction~ returns a ~Maybe~ in case the instruction is
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invalid. That is not especially likely given our encoding, but it is possible.
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As an example of what an implementation of this function might look like is:
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#+BEGIN_SRC haskell
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execInstruction :: Value PPC.PPC ids (BVType w)
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-- ^ Next ip address
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-> PPC.Instruction
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-- ^ An instruction from Dismantle
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-> Maybe (MCGenerator w s ids ())
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execInstruction ip (PPC.Instruction opcode operands) =
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case opcode of
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PPC.ADD4 ->
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case operands of
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(r1 :> r2 :> r3 :> Nil) -> Just $ do
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v2 <- get r2
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v3 <- get r3
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define r1 (BVAdd v2 v3)
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#+END_SRC
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For appropriate definitions of ~get~ and ~define~, which read from and write
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to (respectively) the ~RegState~ in the ~PreBlock~ of the ~GenState~ in the ~MCGenerator~ Monad.
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** Possible task breakdown
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1. Define a suitable ~MCGenerator~ state Monad and accompanying state
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2. Work out some suitable helper functions (taking inspiration from /macaw-x86/, but not copying out all of the complexity) for managing the
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state and accumulating basic blocks
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3. Try to define a few simple cases for ~execInstruction~ to ensure that the
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Monad and API is suitable and can actually be used to implement the main ~DisassembleFn~
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4. Sketch out a function with the signature implied by ~DisassembleFn~,
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ensuring that it is actually capable of calling the functions defined in
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earlier steps
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5. Start replacing the hand-written ~execInstruction~ with a Template Haskell
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version
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Note: we don't want to define ~execInstruction~ by hand - we just want to
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learn enough to generate it from the formulas we obtain from /semmc/, and
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figure out what primitives we need to support that.
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* References
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[fn:template-haskell] https://hackage.haskell.org/package/template-haskell
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[fn:GADTs] https://downloads.haskell.org/~ghc/8.2.1/docs/html/users_guide/glasgow_exts.html#generalised-algebraic-data-types-gadts
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