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LibJS: Port Value::to_bigint() to NonnullGCPtr
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parent
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commit
9279b0780d
5 changed files with 19 additions and 19 deletions
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@ -742,7 +742,7 @@ ThrowCompletionOr<Value> Value::to_number(VM& vm) const
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static Optional<BigInt*> string_to_bigint(VM& vm, StringView string);
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// 7.1.13 ToBigInt ( argument ), https://tc39.es/ecma262/#sec-tobigint
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ThrowCompletionOr<BigInt*> Value::to_bigint(VM& vm) const
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ThrowCompletionOr<NonnullGCPtr<BigInt>> Value::to_bigint(VM& vm) const
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{
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// 1. Let prim be ? ToPrimitive(argument, number).
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auto primitive = TRY(to_primitive(vm, PreferredType::Number));
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@ -768,12 +768,12 @@ ThrowCompletionOr<BigInt*> Value::to_bigint(VM& vm) const
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case BOOLEAN_TAG: {
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// Return 1n if prim is true and 0n if prim is false.
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auto value = primitive.as_bool() ? 1 : 0;
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return BigInt::create(vm, Crypto::SignedBigInteger { value }).ptr();
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return BigInt::create(vm, Crypto::SignedBigInteger { value });
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}
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// BigInt
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case BIGINT_TAG:
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// Return prim.
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return &primitive.as_bigint();
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return primitive.as_bigint();
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case STRING_TAG: {
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// 1. Let n be ! StringToBigInt(prim).
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auto bigint = string_to_bigint(vm, TRY(primitive.as_string().deprecated_string()));
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@ -783,7 +783,7 @@ ThrowCompletionOr<BigInt*> Value::to_bigint(VM& vm) const
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return vm.throw_completion<SyntaxError>(ErrorType::BigIntInvalidValue, primitive);
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// 3. Return n.
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return bigint.release_value();
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return *bigint.release_value();
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}
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// Symbol
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case SYMBOL_TAG:
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@ -866,7 +866,7 @@ static Optional<BigInt*> string_to_bigint(VM& vm, StringView string)
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ThrowCompletionOr<i64> Value::to_bigint_int64(VM& vm) const
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{
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// 1. Let n be ? ToBigInt(argument).
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auto* bigint = TRY(to_bigint(vm));
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auto bigint = TRY(to_bigint(vm));
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// 2. Let int64bit be ℝ(n) modulo 2^64.
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// 3. If int64bit ≥ 2^63, return ℤ(int64bit - 2^64); otherwise return ℤ(int64bit).
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@ -877,7 +877,7 @@ ThrowCompletionOr<i64> Value::to_bigint_int64(VM& vm) const
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ThrowCompletionOr<u64> Value::to_bigint_uint64(VM& vm) const
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{
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// 1. Let n be ? ToBigInt(argument).
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auto* bigint = TRY(to_bigint(vm));
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auto bigint = TRY(to_bigint(vm));
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// 2. Let int64bit be ℝ(n) modulo 2^64.
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// 3. Return ℤ(int64bit).
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