Cantor–Zassenhaus algorithm: Difference between revisions

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Background: Changed direct sum of rings to direct product.
Line 28:
: <math>a(x) \neq 0, \pm 1 </math>
 
: <math>a_i(x) \in \{0,-1,1\}</math>\text{ for <math>}i=1,2,\ldots, n,</math>
 
where <math>a_i(x)</math> is the reduction of <math>a(x)</math> modulo <math>p_i(x)</math> as before, and if any two of the following three sets is non-empty:
and if any two of the following three sets is non-empty:
 
: <math>A = \{ i | a_i(x) = 0 \}, </math>