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ANTLR in SSP

ANTLR in SSP. Xingzhong Xu Hong Man Aug. 11. Outline. ANTLR Abstract Syntax Tree Code Equivalence (Code Re-hosting) Future Work. What is ANTLR?.

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ANTLR in SSP

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  1. ANTLR in SSP Xingzhong Xu Hong Man Aug. 11

  2. Outline • ANTLR • Abstract Syntax Tree • Code Equivalence (Code Re-hosting) • Future Work

  3. What is ANTLR? • ANTLR, ANother Tool for Language Recognition, is a language tool that provides a framework for constructing recognizers, interpreters, compilers, and translators from grammatical description containing actions in variety of target languages. -- antlr.org

  4. Why use ANTLR? • SSP • Looking for a framework to understanding the signal processing source code semantically. • Classical analysis method in CS • Code Recognizer: Lexer & Parser • Interpreter: Cognitive Linguistic Modeling & other syntax tree • Translator: code re-hosting, different target

  5. How ANTLR Work? - I • Lexer • Converting a sequence of characters into a sequence of tokens. • Parser • Converting a sequence of tokens which generated from the Lexer to determine its grammatical structure. • Abstract Syntax Tree • Tree representation of the abstract syntactic structure of source code. • The syntax is ‘abstract’ which means it does not represent every detail of the real syntax.

  6. Example

  7. How ANTLR Work? - II • In order to generate the Lexer, Parser and AST. We need analyze the structure of the target code and write related ANTLR grammar. • Example: Matrix Declaration in Matlab M1 = [1 2 3; 4 5 6]; M2 = [1,2,3;4,5,6]; M3 = [M1;M2]; M4 = 1;

  8. ANTLR Grammar - I M1 = [1 2 3; 4 5 6]; • Statement • [Variable] [Equal] [Expression] [Semicolon] (optional) • Expression • [Left Square Bracket] [Matrix] [Right Square Bracket] or [one digit] • Matrix • [Line] [Semicolon] [Line][Semicolon] …. • Line • [digit] [comma] (optional) [digit] [comma] (optional) …

  9. ANTLR Grammar - II

  10. Abstract Syntax Tree • M1 = [1 2 3; 4 5 6];

  11. Abstract Syntax Tree • M2 = [1,2,3;4,5,6]; 11

  12. Abstract Syntax Tree • M3 = [M1;M2];

  13. Abstract Syntax Tree • M4 = 1;

  14. AST Example from GNU-Radio Using ANTLR, some example from GNU-Radio code has been tested. http://sites.google.com/site/stevensxingzhong/

  15. Code Equivalence • In order to re-hosting the code • The proper rule to abstract the code. • The functionality of the code segment. • Methodology • Abstraction • Code Segmentation • Functionality Analysis • Replace the segment by equivalence code.

  16. Current Method in CS • Syntax Tree based Comparison • Generate AST or other related abstract tree, perform tree-matching algorithm. • Use hash function to mapping the tree structure and simplify the algorithm. • Radom Test Comparison • Code Chopper, segment the code. • Randomly test the Input/Output behavior. • Schwartz-Zippel lemma, enough time of the test can derive the functionality.

  17. Simplest Filter Example • Take the simplest filter as an example, following code segments have exactly same functionality. for (i = 0; i < n; i++)   acc0 += d_taps[i] *  input[i]; for (i = 0; i < n ; )   acc0 += d_taps[i] *  input[i++]; i = 0; while ( i < n )   acc0 += d_taps[i] *  input[i++]; i = 0; for ( ; i < n ; )   acc0 += d_taps[i] *  input[i++];

  18. Ordinary AST for (i = 0; i < n; i++)   acc0 += d_taps[i] *  input[i];

  19. Modified AST • The ordinary AST is derived from the programming grammar level. • Following the idea of the semantic signal processing. For example, in signal processing domain abstraction: • ‘For’, ‘While’, ‘do … while’ -> ‘LOOP’ • ‘+=’, ‘VAR = VAR + whatever’ -> ‘ACCUMLATE’

  20. Simplest Filter Example for (i = 0; i < n; i++)   acc0 += d_taps[i] *  input[i];

  21. Simplest Filter Example for (i = 0; i < n; )   acc0 += d_taps[i] *  input[i++];

  22. Simplest Filter Example i = 0; while ( i < n )   acc0 += d_taps[i] *  input[i++]; i = 0; for ( ; i < n ; )   acc0 += d_taps[i] *  input[i++];

  23. Code Equivalence • Objection: From the syntax tree to determine the code segments are equivalence. • Abstraction • Tree matching. • Perform code re-hosting.

  24. Simplest Filter Example for (int i = 0; i < noutput_items; i++) { gr_complex sum(0.0, 0.0); for (k = 0; k < l; k++) sum += d_taps[l-k-1]*in[j+k]; out[i] = sum; } From gr_adaptive_fir_ccf.cc

  25. Abstraction • The basic element for the simplest filter include: • LOOP • ACCUMLATION • MULTIPLY • ARRAY • MOVING INDEX

  26. Similarity Tree Pattern • No abstraction can guarantee the same functional code have precisely same abstraction form. Therefore, we need perform a similarity tree pattern recognition. Similar enough to determine the equivalence

  27. Future Work • Using ANTLR generate other language Lexer and Parser for language recognition. • Abstract the language into Cognitive Linguistic Modeling. • Find proper method to perform a similarity tree pattern recognition.

  28. Reference Terence Parr, The Definitive Antlr Reference: Building Domain-Specific Language (Pragmatic Programmers), 2007 http://www.antlr.org http://www.stringtemplate.org Jiang L. and Su, Z. 2009. Automatic Mining of functionally equivalent code fragments via random testing. In Proceedings of the Eighteenth international Symposium on Software Testing and Analysis Gabel, M., Jiang, L., and Su, Z. 2008. Scalable detection of semantic clones. In Proceedings of the 30th international Conference on Software Engineering C.K. Roy, J.R. Cordy and R. Koschke B. 2009. Comparison and Evaluation of code Clone Detection Techniques and Tools: A Qualitative Approach. Science of Computer Programming Bertran, M., Babot, F., and Climent, A. 2005. An Input/Output Semantics for Distributed Program Equivalence Reasoning. Electron. Notes Theor. Comput. Sci. 137, 1 (Jul. 2005)

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