Abstract Syntax.ppt
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1、cs784 (Prasad),L6AST,1,Abstract Syntax,cs784 (Prasad),L6AST,2,Language of l-expressions, := | (lambda ( ) | ( ) E.g., concrete syntax Scheme S-expressions ( lambda (x) ( f ( f x ) ) ),cs784 (Prasad),L6AST,3,Abstract Syntax (vs Concrete Syntax),lambda-exp,app-exp,var-exp,var-exp,var-exp,id,id,id,id,b
2、ody,rand,rand,app-exp,rator,rator,cs784 (Prasad),L6AST,4,Overview,Parse-expression,Unparse-expression,Interpreter,Concrete Syntax,Abstract Syntax,Results,cs784 (Prasad),L6AST,5,Representing Abstract Syntax with Records,(define-datatype expression expression? (var-exp(id symbol?)(lambda-exp(id symbol
3、?)(body expression?)(app-exp(rator expression?)(rand expression?),cs784 (Prasad),L6AST,6,(define parse-expression(lambda (datum)(cond(symbol? datum) (var-exp datum)(pair? datum)(if (eqv? (car datum) lambda)(lambda-exp (caadr datum)(parse-expression (caddr datum)(app-exp(parse-expression (car datum)(
4、parse-expression (cadr datum)(else (eopl:error parse-expression“Invalid concrete syntax s“ datum) ),Parse: Concrete to Abstract Syntax,cs784 (Prasad),L6AST,7, (current-directory “I:tkprasadcs784EOPL-CODEinterps“) (load “chez-init.scm“) (load “2-2-2.scm“) (parse-expression x) (var-exp x) (parse-expre
5、ssion (lambda (x) (f x) (lambda-exp x (app-exp (var-exp f) (var-exp x) (parse-expression 45) Error reported by parse-expression: Invalid concrete syntax 45 debuge (unparse-expression (lambda-exp x (app-exp (var-exp f) (var-exp x) (lambda (x) (f x),Example (Petite Scheme),cs784 (Prasad),L6AST,8,Examp
6、le (PLT Scheme),cs784 (Prasad),L6AST,9,Unparse: Abstract to Concrete Syntax,(define unparse-expression(lambda (exp)(cases expression exp(var-exp (id) id)(lambda-exp (id body) (list lambda (list id)(unparse-expression body) )(app-exp (rator rand)(list (unparse-expression rator)(unparse-expression ran
7、d) ) ),cs784 (Prasad),L6AST,10,Role of Induction and Recursion,Define data structures (infinite values) by induction. Seed elements. Closure operations. Define functions (operations) by recursion. Boundary/Basis case. Composite/Recursive case. Prove properties using structural induction. Basis case.
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- ABSTRACTSYNTAXPPT
