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fix: f64 转字符串 ryu 路径负数改追加防破坏非空缓冲前缀
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@@ -367,11 +367,12 @@ pub fn write_number_into(d: f64, out: &mut String) {
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}
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let neg = d.is_sign_negative();
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let abs = d.abs();
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// 有限非零负数先追加负号(追加语义:插到当前数值之前,不扰动 out 已有前缀)。
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if neg {
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out.push('-');
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}
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// 整数 double 快路径:无小数部分且在 2^53 内(精确整数,直写与最短表示一致)。
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if abs.fract() == 0.0 && abs < 9_007_199_254_740_992.0 {
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if neg {
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out.push('-');
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}
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use std::fmt::Write;
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let _ = write!(out, "{}", abs as i64);
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return;
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@@ -428,9 +429,6 @@ pub fn write_number_into(d: f64, out: &mut String) {
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} else {
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out.push_str(s);
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}
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if neg {
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out.insert(0, '-');
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}
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}
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/// ToUint32(ECMA-262 §7.1.6):对数值取模 2^32。NaN/±0/Infinity 归零。
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@@ -1041,6 +1039,28 @@ mod tests {
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}
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}
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#[test]
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fn push_to_string_negative_double_appends_to_nonempty_buffer() {
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// 追加语义回归:非空前缀下负数 double 的负号必须紧跟当前数值,不能插到
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// 整个缓冲最前。覆盖整数快路径、ryu 定点(≥2^53)、ryu 科学计数与边界值。
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let samples: Vec<f64> = vec![
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-42.0, // 整数快路径
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-1.5, // ryu 定点
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-9_007_199_254_740_994.0, // 2^53+2:≥2^53 可精确表示整数,落 ryu 路径
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-2f64.powi(63), // ryu 科学计数(规范最短表示)
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-1e21, // ryu 科学计数
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-1e-7, // ryu 科学计数(小指数)
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-f64::MAX,
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-5e-324,
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];
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for &d in &samples {
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let mut buf = String::from("pre");
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push_to_string(JsValue::float(d), &mut buf);
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let expected = format!("pre{}", js_number_to_string(d));
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assert_eq!(buf, expected, "非空前缀 + double {d} 的追加语义破坏,实际 {buf}");
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}
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}
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#[test]
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fn parse_js_number_rules() {
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assert_eq!(parse_js_number(""), 0.0);
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