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From the earliest days, it has been a favourite in computer labs,
each for its theoretical interest and as a sensible exercise in programming
and knowledge display. In practice, most algebraic equations of interest
have integer or rational coefficients, and
one might need a factorization with components of
the same form. 11, one has completed. Continue with 11, and 7 as a
first divisor candidate. 77. Continue with 77, and three as a primary divisor candidate.
Also, if there are integer coefficients, one might factor out
the greatest common divisor of these coefficients.
If E and F are actual expressions, and one needs actual factors, one
has to substitute every pair of advanced conjugate components
by its product. Finally, if needed, one adjustments the indicators of p and
all coefficients of the primitive half. The computation of
this factorization could also be completed as follows: firstly, reduce all coefficients to a typical denominator, for
getting the quotient by an integer q of a polynomial with integer
coefficients. Moreover, this factorization is exclusive up to the
order of the elements and the signs of the elements.
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