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- W1784245587 abstract "As shown in Chapter 5, the problem of solving a polynomial congruence $$ fleft( x right) equiv 0left( {bmod m} right) $$can be reduced to polynomial congruences with prime moduli plus a set of linear congruences. This chapter is concerned with quadratic congruences of the form $$ {x^2} equiv n;(,bmod ,;p) $$(1)where p is an odd prime and n ≢ 0 (mod p). Since the modulus is prime we know that (1) has at most two solutions. Moreover, if x is a solution so is - x, hence the number of solutions is either 0 or 2." @default.
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- W1784245587 date "1976-01-01" @default.
- W1784245587 modified "2023-10-18" @default.
- W1784245587 title "Quadratic Residues and the Quadratic Reciprocity Law" @default.
- W1784245587 doi "https://doi.org/10.1007/978-3-662-28579-4_10" @default.
- W1784245587 hasPublicationYear "1976" @default.
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