Java Code Examples for com.google.common.math.LongMath#sqrt()
The following examples show how to use
com.google.common.math.LongMath#sqrt() .
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Example 1
Source File: MathUtil.java From vjtools with Apache License 2.0 | 4 votes |
/** * 开方 */ public static long sqrt(long x, RoundingMode mode) { return LongMath.sqrt(x, mode); }
Example 2
Source File: MathUtil.java From vjtools with Apache License 2.0 | 4 votes |
/** * 开方 */ public static long sqrt(long x, RoundingMode mode) { return LongMath.sqrt(x, mode); }
Example 3
Source File: MathUtil.java From j360-dubbo-app-all with Apache License 2.0 | 4 votes |
/** * 开方 */ public static long sqrt(long x, RoundingMode mode) { return LongMath.sqrt(x, mode); }
Example 4
Source File: GuavaLongMathUnitTest.java From tutorials with MIT License | 4 votes |
@Test public void whenSqrtLongValues_shouldSqrtThemAndReturnTheResultForCeilingRounding() { long result = LongMath.sqrt(30L, RoundingMode.CEILING); assertEquals(6L, result); }
Example 5
Source File: GuavaLongMathUnitTest.java From tutorials with MIT License | 4 votes |
@Test public void whenSqrtLongValues_shouldSqrtThemAndReturnTheResultForFloorRounding() { long result = LongMath.sqrt(30L, RoundingMode.FLOOR); assertEquals(5L, result); }
Example 6
Source File: GuavaLongMathUnitTest.java From tutorials with MIT License | 4 votes |
@Test(expected = ArithmeticException.class) public void whenSqrtLongValues_shouldThrowArithmeticExceptionIfRoundingNotDefinedButNecessary() { LongMath.sqrt(30L, RoundingMode.UNNECESSARY); }
Example 7
Source File: Primality.java From symja_android_library with GNU General Public License v3.0 | 4 votes |
/** * Determine the n-th root from the prime decomposition of the primes[] array. * * @param val a BigInteger value which should be factored by all primes less equal than 1021 * @param root the n-th root which should be determined * @return <code>(result[0] ^ root ) * result[1]</code> */ public static long[] countRoot1021(final long val, int root) { long[] result = new long[2]; result[1] = val; result[0] = 1L; long sqrt = LongMath.sqrt(val, RoundingMode.DOWN); long count = 0; long temp = val; // handle even values while ((temp & 0x00000001) == 0x00000000 && temp != 0L) { temp = temp >> 1L; count++; if (count == root) { count = 0; result[1] = result[1] >> root; result[0] = result[0] << 1L; } } for (int i = 1; i < primes.length; i++) { if (sqrt < primes[i]) { break; } count = 0; // divRem = temp.divideAndRemainder(BIprimes[i]); long[] divRem = new long[2]; divRem[0] = temp / primes[i]; divRem[1] = temp % primes[i]; while (divRem[1] == 0L) { count++; if (count == root) { count = 0; // result[1] = result[1] / (primes[i].pow(root)); result[1] = result[1] / pow(primes[i], root); result[0] = result[0] * primes[i]; } temp = divRem[0];// quotient if (temp < primes[i]) { break; } // divRem = temp.divideAndRemainder(BIprimes[i]); divRem[0] = temp / primes[i]; divRem[1] = temp % primes[i]; } } return result; }