object CommonBits
Determines the maximum number of common most-significant bits in the mantissa of one or numbers. Can be used to compute the double-precision number which is represented by the common bits. If there are no common bits, the number computed is 0.0.
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1.7
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- CommonBits
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- def getBit(bits: Long, i: Int): Int
Extracts the i'th bit of a bitstring.
Extracts the i'th bit of a bitstring.
- bits
the bitstring to extract from
- i
the bit to extract return the value of the extracted bit
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- def numCommonMostSigMantissaBits(num1: Long, num2: Long): Int
This computes the number of common most-significant bits in the mantissas of two double-precision numbers.
This computes the number of common most-significant bits in the mantissas of two double-precision numbers. It does not count the hidden bit, which is always 1. It does not determine whether the numbers have the same exponent - if they do not, the value computed by this function is meaningless.
- num1
the first number
- num2
the second number return the number of common most-significant mantissa bits
- def signExpBits(num: Long): Long
Computes the bit pattern for the sign and exponent of a double-precision number.
Computes the bit pattern for the sign and exponent of a double-precision number.
- num
return the bit pattern for the sign and exponent
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- def zeroLowerBits(bits: Long, nBits: Int): Long
Zeroes the lower n bits of a bitstring.
Zeroes the lower n bits of a bitstring.
- bits
the bitstring to alter return the zeroed bitstring