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Implementing Math.sqrt.
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@ -39,6 +39,14 @@
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* @{
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*/
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#if defined (CONFIG_ECMA_NUMBER_FLOAT32)
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const ecma_number_t ecma_builtin_math_object_relative_eps = 1.0e-10f;
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#elif defined (CONFIG_ECMA_NUMBER_FLOAT64)
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const ecma_number_t ecma_builtin_math_object_relative_eps = 1.0e-16f;
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#else /* !CONFIG_ECMA_NUMBER_FLOAT32 && !CONFIG_ECMA_NUMBER_FLOAT64 */
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# error "!CONFIG_ECMA_NUMBER_FLOAT32 && !CONFIG_ECMA_NUMBER_FLOAT64"
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#endif /* !CONFIG_ECMA_NUMBER_FLOAT32 && !CONFIG_ECMA_NUMBER_FLOAT64 */
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/**
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* List of the Math object built-in value properties in format 'macro (name, value)'.
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*/
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@ -646,7 +654,64 @@ ecma_builtin_math_object_sin (ecma_value_t arg) /**< routine's argument */
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static ecma_completion_value_t
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ecma_builtin_math_object_sqrt (ecma_value_t arg) /**< routine's argument */
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{
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JERRY_UNIMPLEMENTED_REF_UNUSED_VARS (arg);
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ecma_completion_value_t ret_value;
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ECMA_TRY_CATCH (arg_num_value,
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ecma_op_to_number (arg),
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ret_value);
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const ecma_number_t arg_num = *(ecma_number_t*) ECMA_GET_POINTER (arg_num_value.u.value.value);
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ecma_number_t ret_num;
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if (ecma_number_is_nan (arg_num)
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|| (!ecma_number_is_zero (arg_num)
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&& ecma_number_is_negative (arg_num)))
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{
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ret_num = ecma_number_make_nan ();
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}
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else if (ecma_number_is_zero (arg_num))
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{
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ret_num = arg_num;
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}
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else if (ecma_number_is_infinity (arg_num))
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{
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JERRY_ASSERT (!ecma_number_is_negative (arg_num));
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ret_num = arg_num;
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}
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else
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{
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/* Newton's method */
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ecma_number_t x = ECMA_NUMBER_ONE;
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ecma_number_t diff = ecma_number_make_infinity (false);
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while (ecma_op_number_divide (diff, x) > ecma_builtin_math_object_relative_eps)
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{
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ecma_number_t x_next = ecma_op_number_multiply (ECMA_NUMBER_HALF,
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(ecma_op_number_add (x,
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ecma_op_number_divide (arg_num, x))));
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diff = ecma_op_number_substract (x, x_next);
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if (diff < 0)
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{
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diff = ecma_number_negate (diff);
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}
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x = x_next;
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}
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ret_num = x;
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}
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ecma_number_t *num_p = ecma_alloc_number ();
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*num_p = ret_num;
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ret_value = ecma_make_return_completion_value (ecma_make_number_value (num_p));
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ECMA_FINALIZE (arg_num_value);
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return ret_value;
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} /* ecma_builtin_math_object_sqrt */
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/**
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@ -560,6 +560,11 @@ typedef double ecma_number_t;
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*/
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#define ECMA_NUMBER_ONE ((ecma_number_t) 1)
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/**
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* Value '0.5' of ecma_number_t
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*/
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#define ECMA_NUMBER_HALF ((ecma_number_t) 0.5f)
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/**
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* Null character (zt-string end marker)
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*/
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31
tests/jerry/sqrt.js
Normal file
31
tests/jerry/sqrt.js
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@ -0,0 +1,31 @@
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// Copyright 2014 Samsung Electronics Co., Ltd.
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//
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// Licensed under the Apache License, Version 2.0 (the "License");
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// you may not use this file except in compliance with the License.
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// You may obtain a copy of the License at
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//
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// http://www.apache.org/licenses/LICENSE-2.0
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//
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// Unless required by applicable law or agreed to in writing, software
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// distributed under the License is distributed on an "AS IS" BASIS
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// WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
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// See the License for the specific language governing permissions and
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// limitations under the License.
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assert(isNaN(Math['sqrt'] (NaN)));
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assert(isNaN(Math['sqrt'] (-1.0)));
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assert(isNaN(Math['sqrt'] (-Infinity)));
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assert(Math['sqrt'] (0.0) === 0.0);
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assert(Math['sqrt'] (Infinity) === Infinity);
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assert(Math['sqrt'] (1.0) === 1.0);
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assert(Math['sqrt'] (2.0) === Math['SQRT2']);
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assert(Math['sqrt'] (0.5) === Math['SQRT1_2']);
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var sqrt_1e38 = Math['sqrt'] (1.0e+38);
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assert(sqrt_1e38 > 0.999999 * 1.0e+19);
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assert(sqrt_1e38 < 1.000001 * 1.0e+19);
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var sqrt_1e38 = Math['sqrt'] (1.0e-38);
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assert(sqrt_1e38 > 0.999999 * 1.0e-19);
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assert(sqrt_1e38 < 1.000001 * 1.0e-19);
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