The **significand** (also *coefficient* or *mantissa*) is part of a number in scientific notation or a floating-point number, consisting of its significant digits. Depending on the interpretation of the exponent, the significand may represent an integer or a fraction.

Read more about Significand: Examples, Significands and The Hidden Bit, Use of "mantissa"

### Other articles related to "significand":

Decimal Floating Point - IEEE 754-2008 Encoding - Densely Packed Decimal

... In this version, the

**Significand**Field... In this version, the

**significand**is stored as a series of decimal digits ... digit is between 0 and 9 (3 or 4 binary bits), and the rest of the**significand**uses the densely packed decimal encoding ... Unlike the binary integer**significand**version, where the exponent changed position and came before the**significand**, this encoding combines the leading 2 bits of the exponent and the leading digit (3 or 4 bits) of the ...**Significand**- Use of "mantissa"

... point numbers, one adds the exponent (which is logarithmic) and multiplies the

**significand**(which is linear) ...

Binary Integer Decimal - Range

... The proposed IEEE 754r standard limits the range of numbers to a

... The proposed IEEE 754r standard limits the range of numbers to a

**significand**of the form 10n−1, where n is the number of whole decimal digits that can be ...Binary Integer Decimal

... format for decimal floating point numbers in which the

... format for decimal floating point numbers in which the

**significand**and the exponent (and the payloads of NaNs) can be encoded in two ways, referred to in the draft as binary encoding and decimal ... break a number down into a sign bit s, an exponent q (between qmin and qmax), and a p-digit**significand**c (between 0 and 10p−1) ... In both formats the range of possible values is identical, but they differ in how the**significand**c is represented ...Single-precision Floating-point Format - IEEE 754 Single-precision Binary Floating-point Format: Binary32 - Converting From Single-precision Binary To Decimal

0000 00002 then we break it down into three parts sign bit, exponent and

0000 00002 then we break it down into three parts sign bit, exponent and

**significand**... Sign bit 0 Exponent 00112 ... = 8316 = 131**Significand**00002 ... = 48000016 We then add the implicit 24th bit to the**significand**Significand ... bit 0 = 0.00000011920928955078125 The**significand**in this example has three bits set, bit 23, bit 22 and bit 19 ...Main Site Subjects

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