Digital root extraction circuit

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G06F 7552

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active

047485817

ABSTRACT:
A circuit for extracting the square root of a 2n-bit input binary number. The circuit comprises n successive subcircuits, the m.sup.th such subcircuit consisting of (m+1) add/subtract cells, where 1.gtoreq.m.ltoreq.n. The successive subcircuits process successively less significant pairs of bits of the input number, such bits respectively being received on a data input of two respective add/subtract cells in each subcircuit. Such cells receive a logic bit "1" on a second data input and a logic "0" on a control input thereof, and so always operate in the addition mode. The remaining add/subtract cells of any m.sup.th subcircuit are controlled by the carry signal which constitutes the output of the (m-1).sup.th subcircuit. The root extraction circuit thereby effects subtraction by 2's complement addition, avoiding the need for inversion of any data input signals. That achieves a completely regular circuit pattern permitting more efficient use of chip area when the circuit is realized in integrated form.

REFERENCES:
patent: 3906210 (1975-09-01), Mignot
Majithia, "Nonrestoring Binary Division Using a Cellular Array", Electronics Letters, 14th May 1970, vol. 6, No. 10, pp. 303-304.
Majithia et al, "A Cellular Array for the Nonrestoring Extraction of Square Roots", IEEE Trans. on Computer, Dec. 1971, pp. 1617-1618.
Majithia, "Cellular Array for Extraction of Squares and Square Roots of Binary Numbers", IEEE Trans. on Computer, Sep. 1972, pp. 1023-1024.
Guild, "Cellular Logical Array for Nonrestoring Square-Root Extraction", Electronics Letters, 5th Feb. 1970, vol. 6, No. 3, pp. 66-67.
Devries et al, "Fully Iterative Array for Extracting Square Roots", Electronics Letters, 16th Apr. 1970, vol. 6, No. 8, pp. 255-256.
Agrawal, "High-Speed Arithmetic Arrays", IEEE Trans. on Computers, vol. C-28, No. 3, Mar. 1979, pp. 215-224.
Kwange, "Computer Arithmetic: Principles, Architecture, and Design", published by John Wiley & Sons, 1979, pp. 360-362 and 42-43.

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