Booth multiplier
A multiplier and multiplier technology, applied in the direction of instruments, electrical digital data processing, digital data processing components, etc., to achieve the effect of occupying less transistors, reducing power consumption, and simple circuits
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Embodiment 1
[0031] According to the IEEE 754-1985 / 2008 standard, a binary floating-point number v can be represented by three parameters, namely the symbol S, the mantissa F and the exponent (also known as the exponent) E, and its representation is:
[0032] v=(-1) S ·2 E-bias ·1.F (1)
[0033] Among them, the sign bit S∈{0,1}, when S is 0, it means that the floating point number is non-negative, and when it is 1, it corresponds to a negative number, and its binary representation is as follows figure 1 shown. For a binary single-precision floating-point number x 1 and x 2 , their binary floating-point format is as figure 2 Shown, where bias=2 8 -1=127, v=(-1) s ·2 E-127 ×1.F; their product is shown in formula (2).
[0034] x 1 · x 2 = ( - 1 ) s 1 ...
Embodiment 2
[0059] The Booth multiplier of the present embodiment, except that the Booth decoding circuit adopts Figure 9 Except for the Booth decoding circuit shown, other features are the same as those in Embodiment 1. In this example, the decoding circuit ( Figure 9 shown) is implemented according to formula (6), and the difference from Example 1 is that formula (6) is not transformed during the code implementation process.
Embodiment 3
[0061] The Booth multiplier of this embodiment has the same characteristics as that of Embodiment 1 except that the multiplier and multiplicand judging modules are added. Described multiplier and multiplicand judging module are used for judging whether multiplier, multiplicand are zero; If at least one is zero in multiplier, multiplicand, then close Booth coding circuit, Booth decoding circuit, compressor and Carry save adder.
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