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Make whitespace changes
Status lines for Emacs and Vim have been added to Python sources so they'll be easier to edit using Python's preferred coding style. Some DNS helper functions have been broken up into multiple files. It's nice to have one function per file whenever possible, since that way we don't need -ffunction-sections. Another reason it's good to have small source files, is because the build will be enforcing resource limits on compilation and testing soon.
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293 changed files with 1975 additions and 609 deletions
108
third_party/python/Parser/parser.c
vendored
108
third_party/python/Parser/parser.c
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@ -1,3 +1,9 @@
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/*-*- mode:c;indent-tabs-mode:nil;c-basic-offset:4;tab-width:8;coding:utf-8 -*-│
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│vi: set net ft=c ts=4 sts=4 sw=4 fenc=utf-8 :vi│
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╞══════════════════════════════════════════════════════════════════════════════╡
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│ Python 3 │
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│ https://docs.python.org/3/license.html │
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╚─────────────────────────────────────────────────────────────────────────────*/
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#include "libc/assert.h"
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#include "third_party/python/Include/errcode.h"
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#include "third_party/python/Include/grammar.h"
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@ -8,9 +14,53 @@
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#include "third_party/python/Parser/parser.h"
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/* clang-format off */
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/* Parser implementation */
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/* For a description, see the comments at end of this file */
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/* XXX To do: error recovery */
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/*
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Description
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-----------
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The parser's interface is different than usual: the function addtoken()
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must be called for each token in the input. This makes it possible to
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turn it into an incremental parsing system later. The parsing system
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constructs a parse tree as it goes.
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A parsing rule is represented as a Deterministic Finite-state Automaton
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(DFA). A node in a DFA represents a state of the parser; an arc represents
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a transition. Transitions are either labeled with terminal symbols or
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with non-terminals. When the parser decides to follow an arc labeled
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with a non-terminal, it is invoked recursively with the DFA representing
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the parsing rule for that as its initial state; when that DFA accepts,
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the parser that invoked it continues. The parse tree constructed by the
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recursively called parser is inserted as a child in the current parse tree.
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The DFA's can be constructed automatically from a more conventional
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language description. An extended LL(1) grammar (ELL(1)) is suitable.
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Certain restrictions make the parser's life easier: rules that can produce
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the empty string should be outlawed (there are other ways to put loops
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or optional parts in the language). To avoid the need to construct
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FIRST sets, we can require that all but the last alternative of a rule
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(really: arc going out of a DFA's state) must begin with a terminal
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symbol.
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As an example, consider this grammar:
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expr: term (OP term)*
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term: CONSTANT | '(' expr ')'
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The DFA corresponding to the rule for expr is:
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------->.---term-->.------->
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^ |
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\----OP----/
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The parse tree generated for the input a+b is:
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(expr: (term: (NAME: a)), (OP: +), (term: (NAME: b)))
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TODO(XXX): error recovery
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*/
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#ifdef Py_DEBUG
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extern int Py_DebugFlag;
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@ -19,7 +69,6 @@ extern int Py_DebugFlag;
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#define D(x)
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#endif
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/* STACK DATA TYPE */
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static void s_reset(stack *);
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@ -48,7 +97,6 @@ s_push(stack *s, dfa *d, node *parent)
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}
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#ifdef Py_DEBUG
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static void
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s_pop(stack *s)
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{
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@ -56,14 +104,10 @@ s_pop(stack *s)
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Py_FatalError("s_pop: parser stack underflow -- FATAL");
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s->s_top++;
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}
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#else /* !Py_DEBUG */
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#define s_pop(s) (s)->s_top++
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#endif
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/* PARSER CREATION */
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parser_state *
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@ -397,49 +441,3 @@ printtree(parser_state *ps)
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}
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#endif /* Py_DEBUG */
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/*
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Description
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-----------
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The parser's interface is different than usual: the function addtoken()
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must be called for each token in the input. This makes it possible to
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turn it into an incremental parsing system later. The parsing system
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constructs a parse tree as it goes.
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A parsing rule is represented as a Deterministic Finite-state Automaton
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(DFA). A node in a DFA represents a state of the parser; an arc represents
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a transition. Transitions are either labeled with terminal symbols or
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with non-terminals. When the parser decides to follow an arc labeled
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with a non-terminal, it is invoked recursively with the DFA representing
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the parsing rule for that as its initial state; when that DFA accepts,
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the parser that invoked it continues. The parse tree constructed by the
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recursively called parser is inserted as a child in the current parse tree.
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The DFA's can be constructed automatically from a more conventional
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language description. An extended LL(1) grammar (ELL(1)) is suitable.
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Certain restrictions make the parser's life easier: rules that can produce
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the empty string should be outlawed (there are other ways to put loops
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or optional parts in the language). To avoid the need to construct
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FIRST sets, we can require that all but the last alternative of a rule
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(really: arc going out of a DFA's state) must begin with a terminal
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symbol.
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As an example, consider this grammar:
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expr: term (OP term)*
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term: CONSTANT | '(' expr ')'
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The DFA corresponding to the rule for expr is:
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------->.---term-->.------->
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^ |
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\----OP----/
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The parse tree generated for the input a+b is:
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(expr: (term: (NAME: a)), (OP: +), (term: (NAME: b)))
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*/
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