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Implement support for bare vars by math
This change allows you to type `math x + 3` rather than `math $x + 3`. Another step to resolving issue #3157.
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4 changed files with 77 additions and 2 deletions
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@ -115,15 +115,65 @@ static const wchar_t *math_get_arg(int *argidx, wchar_t **argv, wcstring *storag
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return math_get_arg_argv(argidx, argv);
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}
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// The MuParser mechanism for dynamic lookup of variables requires that we return a unique address
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// for each variable. The following limit is arbitrary but anyone writing a math expression in fish
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// that references more than one hundred unique variables is abusing fish.
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#define MAX_RESULTS 100
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static double double_results[MAX_RESULTS];
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static int next_result = 0;
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/// Return a fish var converted to a double. This allows the user to use a bar var name in the
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/// expression. That is `math a + 1` rather than `math $a + 1`.
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static double *retrieve_var(const wchar_t *var_name, void *user_data) {
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UNUSED(user_data);
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static double zero_result = 0.0;
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env_var_t var = env_get(var_name, ENV_DEFAULT);
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if (var.missing()) {
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// We could report an error but we normally don't treat missing vars as a fatal error.
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// throw mu::ParserError(L"Var '%ls' does not exist.");
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return &zero_result;
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}
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if (var.empty()) {
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return &zero_result;
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}
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const wchar_t *first_val = var.as_const_list()[0].c_str();
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wchar_t *endptr;
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errno = 0;
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double result = wcstod(first_val, &endptr);
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if (*endptr != L'\0' || errno) {
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wchar_t errmsg[500];
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swprintf(errmsg, sizeof(errmsg) / sizeof(wchar_t),
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_(L"Var '%ls' not a valid floating point number: '%ls'."), var_name, first_val);
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throw mu::ParserError(errmsg);
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}
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// We need to return a unique address for the var. If we used a `static double` var and returned
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// it's address then multiple vars in the expression would all refer to the same value.
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if (next_result == MAX_RESULTS - 1) {
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wchar_t errmsg[500];
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swprintf(errmsg, sizeof(errmsg) / sizeof(wchar_t),
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_(L"More than %d var names in math expression."), MAX_RESULTS);
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throw mu::ParserError(errmsg);
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}
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double_results[next_result++] = result;
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return double_results + next_result - 1;
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}
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/// Implement integer modulo math operator.
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static double moduloOperator(double v, double w) { return (int)v % std::max(1, (int)w); };
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/// Evaluate math expressions.
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static int evaluate_expression(wchar_t *cmd, parser_t &parser, io_streams_t &streams,
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math_cmd_opts_t &opts, wcstring &expression) {
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UNUSED(parser);
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next_result = 0;
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try {
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mu::Parser p;
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// Setup callback so variables can be retrieved dynamically.
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p.SetVarFactory(retrieve_var, nullptr);
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// MuParser doesn't implement the modulo operator so we add it ourselves since there are
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// likely users of our old math wrapper around bc that expect it to be available.
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p.DefineOprtChars(L"%");
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@ -139,7 +189,6 @@ static int evaluate_expression(wchar_t *cmd, parser_t &parser, io_streams_t &str
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streams.out.append_format(L"%.*lf\n", opts.scale, v[i]);
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}
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}
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return STATUS_CMD_OK;
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} catch (mu::Parser::exception_type &e) {
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streams.err.append_format(_(L"%ls: Invalid expression: %ls\n"), cmd, e.GetMsg().c_str());
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@ -0,0 +1,6 @@
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####################
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# Validate basic expressions
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####################
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# Validate how bare variables in an epxression are handled
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@ -1,3 +1,4 @@
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logmsg Validate basic expressions
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math 3 / 2
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math 10/6
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math -s0 10 / 6
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@ -12,3 +13,12 @@ math '-2 * -2'
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math 5 \* -2
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math -- -4 / 2
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math -- '-4 * 2'
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logmsg Validate how bare variables in an epxression are handled
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math x + 1
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set x 1
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math x + 1
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set x 3
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set y 1.5
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math '-x * y'
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math -s1 '-x * y'
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@ -1,3 +1,6 @@
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####################
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# Validate basic expressions
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1
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1
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1
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@ -12,3 +15,10 @@
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-10
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-2
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-8
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####################
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# Validate how bare variables in an epxression are handled
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1
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2
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-4
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-4.5
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