By Steven Muchnick
From the Foreword via Susan L. Graham:
This publication takes at the demanding situations of latest languages and
architectures, and prepares the reader for the hot compiling difficulties that
will necessarily come up within the future.
The definitive ebook on complex compiler design
This finished, updated paintings examines complex matters within the layout
and implementation of compilers for contemporary processors. Written for
professionals and graduate scholars, the booklet publications readers in designing
and imposing effective buildings for hugely optimizing compilers for
real-world languages. protecting complex matters in primary components of
compiler layout, this e-book discusses a big selection of attainable code
optimizations, choosing the relative significance of optimizations, and
selecting the simplest equipment of implementation.
* Lays the basis for realizing the main problems with complex
compiler design
* Treats optimization in-depth
* makes use of 4 case reviews of business compiling suites to demonstrate
different techniques to compiler constitution, intermediate-code layout, and
optimization-these comprise solar Microsystems's compiler for SPARC, IBM's for
POWER and PowerPC, DEC's for Alpha, and Intel's for Pentium an comparable
processors
* offers various essentially outlined algorithms according to real cases
* Introduces casual Compiler set of rules Notation (ICAN), a language devised
by the writer to speak algorithms successfully to humans
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Extra resources for Advanced Compiler Design and Implementation
Example text
INTUITIONISTIC SEPARATION LOGIC. For reasoning about languages with explicit deallocation, one wants rules such as {p x}free(p){emp}, and one often thinks of an assertion Q as holding on a heaplet with a precise domain; this is called classical separation logic. For reasoning about languages with automatic garbage collection, there is no rule for free, and one often thinks of Q as holding on any heaplet with at least a certain domain; this is called intuitionistic separation logic. In the intuitionistic style, one has Q ∗ true = Q, which is not true in classical style; and emp is not a useful concept in the intuitionistic style (because it is equivalent to true).
SOUNDNESS OF HOARE LOGIC 31 Lemma floyd-assign: ∀ (P: h-assert) (x: var) (e: expr), (∀ ρ , P ρ → ∃ v, eval e v ρ ) → Hoare P (Cassign x e) (fun ρ ⇒ ∃ v, ∃ v’, eval (Evar x) v ρ ∧ subst x v’ (eval e v) ρ ∧ subst x v’ P ρ ). Compare this lemma to Floyd’s assignment rule shown on page 29. To prove it, we unfold the definition of Hoare and guard to obtain the proof goal, P : h-assert x : var e : expr H : ∀ ρ : stack, P ρ → ∃ v : val, eval e v ρ k : command H0 : guard (fun ρ : stack ⇒ ∃ v : val, ∃ v’ : option val, eval (Evar x) v ρ ∧ subst x v’ (eval e v) ρ ∧ subst x v’ P ρ ) k ρ : stack H1 : P ρ --------------------------------------(1/1) safe (State ρ m0 (Cseq (Cassign x e) k)) Now, we can use H ρ H1 to find v such that ρ ⊢ e ⇓ v.
That is, the chain of list cells x y is the representation in memory of σ. listrep σ (x, y) = (x = y ∧ σ = ε ∧ emp) ∨(x ̸= y ∧ ∃σ′ ∃h ∃t. next t ∗ listrep σ′ (t, y)) σ y. We will notate listrep σ (x, y) as x Now we are ready to prove the list-reversal program. next = w; w = v; v = t; } rev σ assert{w 0} As usual in Hoare logic, we need a loop invariant: ∃σ1 , σ2 . σ = rev(σ1 ) · σ2 ∧ v σ2 0∗w σ1 0 This separation-logic formula describes w v the picture in which the original sequence σ can be viewed as the concatenation of some σ1 (reversed) and some σ2 —we use · to denote se- 3.