use std::sync::Arc; use oxide_compiler::compiler::Compiler; use oxide_types::value::JsValue; use oxide_vm::vm::Vm; fn eval(vm: &mut Vm, source: &str) -> Result { let allocator = oxide_parser::Allocator::default(); let program = oxide_parser::parse(&allocator, source).map_err(|e| format!("Parse error: {:?}", e))?; let module = Compiler::new().compile(&program).map_err(|e| format!("Compile error: {}", e))?; vm.run(&Arc::new(module)) } #[test] fn math_abs_negative() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.abs(-42)").unwrap(); assert!((result.as_double() - 42.0).abs() < 0.0001); } #[test] fn math_sqrt() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.sqrt(16)").unwrap(); assert!((result.as_double() - 4.0).abs() < 0.0001); } #[test] fn math_pow() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.pow(2, 10)").unwrap(); assert!((result.as_double() - 1024.0).abs() < 0.0001); } #[test] fn math_ceil() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.ceil(3.14)").unwrap(); assert!((result.as_double() - 4.0).abs() < 0.0001); } #[test] fn math_floor() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.floor(3.14)").unwrap(); assert!((result.as_double() - 3.0).abs() < 0.0001); } #[test] fn math_round() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.round(3.6)").unwrap(); assert!((result.as_double() - 4.0).abs() < 0.0001); } #[test] fn math_max() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.max(1, 5)").unwrap(); assert!((result.as_double() - 5.0).abs() < 0.0001); } #[test] fn math_min() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.min(10, 5)").unwrap(); assert!((result.as_double() - 5.0).abs() < 0.0001); } #[test] fn math_sin() { let mut vm = Vm::new(); eval(&mut vm, "Math.sin(0)").unwrap(); } #[test] fn math_cos() { let mut vm = Vm::new(); eval(&mut vm, "Math.cos(0)").unwrap(); } #[test] fn math_random_in_range() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.random()").unwrap(); assert!(result.as_double() >= 0.0); assert!(result.as_double() < 1.0); } #[test] fn math_pi() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.PI").unwrap(); assert!((result.as_double() - std::f64::consts::PI).abs() < 0.0001); } #[test] fn math_sign_positive() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.sign(42)").unwrap(); assert_eq!(result.as_int(), 1); } #[test] fn math_sign_negative() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.sign(-42)").unwrap(); assert_eq!(result.as_int(), -1); } #[test] fn math_trunc() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.trunc(3.9)").unwrap(); assert!((result.as_double() - 3.0).abs() < 0.0001); } #[test] fn math_acosh() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.acosh(1)").unwrap(); assert!((result.as_double() - 0.0).abs() < 0.0001); } #[test] fn math_asinh() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.asinh(0)").unwrap(); assert!((result.as_double() - 0.0).abs() < 0.0001); } #[test] fn math_atanh() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.atanh(0)").unwrap(); assert!((result.as_double() - 0.0).abs() < 0.0001); } #[test] fn math_clz32() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.clz32(0)").unwrap(); assert_eq!(result.as_int(), 32); } #[test] fn math_expm1() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.expm1(0)").unwrap(); assert!((result.as_double() - 0.0).abs() < 0.0001); } #[test] fn math_fround() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.fround(1.5)").unwrap(); assert!((result.as_double() - 1.5).abs() < 0.0001); } #[test] fn math_log1p() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.log1p(0)").unwrap(); assert!((result.as_double() - 0.0).abs() < 0.0001); } #[test] fn math_constant_e() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.E").unwrap(); assert!((result.as_double() - std::f64::consts::E).abs() < 0.0001); } #[test] fn math_constant_ln10() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.LN10").unwrap(); assert!((result.as_double() - std::f64::consts::LN_10).abs() < 0.0001); } #[test] fn math_constant_ln2() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.LN2").unwrap(); assert!((result.as_double() - std::f64::consts::LN_2).abs() < 0.0001); } #[test] fn math_constant_log10e() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.LOG10E").unwrap(); assert!((result.as_double() - std::f64::consts::LOG10_E).abs() < 0.0001); } #[test] fn math_constant_log2e() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.LOG2E").unwrap(); assert!((result.as_double() - std::f64::consts::LOG2_E).abs() < 0.0001); } #[test] fn math_constant_sqrt1_2() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.SQRT1_2").unwrap(); assert!((result.as_double() - std::f64::consts::FRAC_1_SQRT_2).abs() < 0.0001); } #[test] fn math_constant_sqrt2() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.SQRT2").unwrap(); assert!((result.as_double() - std::f64::consts::SQRT_2).abs() < 0.0001); } #[test] fn math_sum_precise_basic() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.sumPrecise([1, 2, 3])").unwrap(); assert!((result.as_double() - 6.0).abs() < 1e-9); // 精确和:f64 逐次累加 0.1+0.1 恰好得 0.2,此例钉位宽边界外的尾差路径。 let result = eval(&mut vm, "Math.sumPrecise([0.1, 0.1])").unwrap(); assert_eq!(result.as_double(), 0.2); // 大指数对精确抵消。 let result = eval(&mut vm, "Math.sumPrecise([1e308, -1e308])").unwrap(); assert_eq!(result.as_double(), 0.0); } #[test] fn math_sum_precise_zero_sign() { let mut vm = Vm::new(); let result = eval(&mut vm, "Object.is(Math.sumPrecise([]), -0)").unwrap(); assert_eq!(result, JsValue::bool(true)); let result = eval(&mut vm, "Object.is(Math.sumPrecise([-0]), -0)").unwrap(); assert_eq!(result, JsValue::bool(true)); // -0 后跟 +0:终态 finite,精确和 0 → +0。 let result = eval(&mut vm, "Object.is(Math.sumPrecise([-0, 0]), 0)").unwrap(); assert_eq!(result, JsValue::bool(true)); } #[test] fn math_sum_precise_nan_and_infinity() { let mut vm = Vm::new(); let result = eval(&mut vm, "Number.isNaN(Math.sumPrecise([NaN]))").unwrap(); assert_eq!(result, JsValue::bool(true)); // 异号无穷互抵 → NaN。 let result = eval(&mut vm, "Number.isNaN(Math.sumPrecise([Infinity, -Infinity]))").unwrap(); assert_eq!(result, JsValue::bool(true)); let result = eval(&mut vm, "Math.sumPrecise([Infinity, Infinity])").unwrap(); assert_eq!(result.as_double(), f64::INFINITY); } #[test] fn math_sum_precise_type_errors() { let mut vm = Vm::new(); // RequireObjectCoercible 与不可迭代两种 TypeError 形态。 let result = eval(&mut vm, "try { Math.sumPrecise() } catch (e) { e.name }").unwrap(); assert_eq!(vm.lookup_str(result).unwrap(), "TypeError"); let result = eval(&mut vm, "try { Math.sumPrecise({}) } catch (e) { e.name }").unwrap(); assert_eq!(vm.lookup_str(result).unwrap(), "TypeError"); // 非 Number 元素:抛 TypeError 且不触发任何强转(coercions 保持 0)。 let result = eval( &mut vm, "(function () { var c = 0; var r = ''; var o = { valueOf: function () { c++ } }; try { Math.sumPrecise([o]) } catch (e) { r = e.name + ':' + c; } return r; })()", ) .unwrap(); assert_eq!(vm.lookup_str(result).unwrap(), "TypeError:0"); } #[test] fn math_sum_precise_closes_iterator_once() { let mut vm = Vm::new(); // 元素非 Number:next 恰一次、return 恰一次(IteratorClose 序位)。 let result = eval( &mut vm, "(function () { var next = 0, ret = 0; var iterable = { [Symbol.iterator]: function () { return { next: function () { next++; return { done: false, value: {} }; }, return: function () { ret++; return {}; } }; } }; try { Math.sumPrecise(iterable) } catch (e) {} return next + ':' + ret; })()", ) .unwrap(); assert_eq!(vm.lookup_str(result).unwrap(), "1:1"); } #[test] fn math_sum_precise_descriptor() { let mut vm = Vm::new(); let result = eval(&mut vm, "Math.sumPrecise.length + '|' + Math.sumPrecise.name").unwrap(); assert_eq!(vm.lookup_str(result).unwrap(), "1|sumPrecise"); }