Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely:   present a fast radix-4 division algorithm for floating point numbers. This method is based on Svoboda's division algorithm and the radix-4 redundant number system. The algorithm involves a simple recurrence with carry-free addition and employs prescaling of the operands. In the proposed divider implementation, each radix-4 digit (belonging to set {-3,...,+3}) of the quotient and partial remainder is encoded using two radix-2 digits (belonging to the set {-1,0,+1}) and this leads to hardware simplicity. The quotient digits are determined by observing three most-significant radix-2 digits of the partial remainder and independent of the divisor. The architecture presented for the proposed algorithm is faster than previously proposed radix-4 dividers, which require at least four digits of the partial remainder to be observed to determine quotient digits. >
['Hosahalli R. Srinivas', 'Keshab K. Parhi']
I am writing a research paper on a idea A fast radix-4 division algorithm and its architecture
[{"from": "human", "value": "I am writing a research paper on a idea A fast radix-4 division algorithm and its architecture"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely:   present a fast radix-4 division algorithm for floating point numbers. This method is based on Svoboda's division algorithm and the radix-4 redundant number system. The algorithm involves a simple recurrence with carry-free addition and employs prescaling of the operands. In the proposed divider implementation, each radix-4 digit (belonging to set {-3,...,+3}) of the quotient and partial remainder is encoded using two radix-2 digits (belonging to the set {-1,0,+1}) and this leads to hardware simplicity. The quotient digits are determined by observing three most-significant radix-2 digits of the partial remainder and independent of the divisor. The architecture presented for the proposed algorithm is faster than previously proposed radix-4 dividers, which require at least four digits of the partial remainder to be observed to determine quotient digits. >"}]