Store tree nodes in congruent, compact arena array. Define handle types to refer to tree nodes rather than pointers to structure instances. Free tree with context.
93 lines
3.2 KiB
D
93 lines
3.2 KiB
D
import testparser;
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import testutils;
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/* Grammar: see test_parse_inner_nested_tree.c. */
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size_t mylexfn(p_context_t * context, p_token_info_t * out_token_info)
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{
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size_t result = p_lex(context, out_token_info);
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if (result != P_SUCCESS)
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{
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return result;
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}
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if (out_token_info.token == TOKEN_lparen)
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{
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p_position_t start_position = out_token_info.position;
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/* Reentrant nested parse of the parenthesized sub-expression. */
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p_token_t[] follow_tokens = [TOKEN_rparen];
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size_t inner_result = p_parse_inner_Start(context, follow_tokens);
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if (inner_result != P_SUCCESS)
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{
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return inner_result;
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}
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Start inner = p_result_Start(context);
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assert(inner.valid);
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/* p_parse_inner rewound the input so that ')' was not consumed; consume
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* it now. */
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p_token_info_t rparen_info;
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size_t rparen_result = p_lex(context, &rparen_info);
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assert(rparen_result == P_SUCCESS);
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assert(rparen_info.token == TOKEN_rparen);
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/* The subtree covers the region strictly between the parentheses. */
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assert_eq(start_position.col + 1u, inner.position.col);
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assert_eq(rparen_info.position.col - 1u, inner.end_position.col);
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/* The inner subtree is discarded (the lexer synthesizes a num token in
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* its place), but its nodes remain in the shared context arena and are
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* freed with the context. */
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/* Synthesize a num token spanning the entire "( ... )" group. */
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out_token_info.token = TOKEN_num;
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out_token_info.position = start_position;
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out_token_info.end_position = rparen_info.end_position;
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}
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return P_SUCCESS;
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}
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int main()
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{
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return 0;
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}
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unittest
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{
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/* "(3 + 4) + (5 + 6)": two parenthesized groups, each collapsed by the
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* lexer into a single num token spanning its group. */
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string input = "(3 + 4) + (5 + 6)";
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p_context_t * context = p_context_new(input);
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assert(p_parse(context) == P_SUCCESS);
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Start tree = p_result(context);
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assert(tree.valid);
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/* Start -> Expr, where the top Expr is "Expr plus num". */
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Expr top = tree.pExpr;
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assert(top.valid);
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assert(top.pExpr.valid);
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assert(top.pToken2.valid);
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assert(top.pToken3.valid);
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/* The '+' joining the two groups is at column 9. */
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assert_eq(1u, top.pToken2.position.row);
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assert_eq(9u, top.pToken2.position.col);
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/* Right operand: synthesized num for "(5 + 6)", spanning columns 11..17. */
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assert_eq(1u, top.pToken3.position.row);
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assert_eq(11u, top.pToken3.position.col);
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assert_eq(1u, top.pToken3.end_position.row);
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assert_eq(17u, top.pToken3.end_position.col);
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/* Left operand: Expr -> num, the synthesized num for "(3 + 4)", spanning
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* columns 1..7. */
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Expr left = top.pExpr;
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assert(left.pToken1.valid);
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assert_eq(1u, left.pToken1.position.row);
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assert_eq(1u, left.pToken1.position.col);
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assert_eq(1u, left.pToken1.end_position.row);
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assert_eq(7u, left.pToken1.end_position.col);
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/* The whole tree spans columns 1..17. */
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assert_eq(1u, tree.position.col);
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assert_eq(17u, tree.end_position.col);
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p_context_delete(context);
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}
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