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Maybe I wasn't clear.
  • The order of variables in the output string had to be the same as the input string.
This means that
(abc)(b-ac)
and
(cb-a)(bca)
are equally correct input strings (they are even the same expression since (a AND b AND c) OR (b AND NOT a AND c) is the same as (c AND b AND NOT a) OR (b AND c AND a)).

But the output of the first reduction would be

(bc)
and of the second reduction
(cb)


Of course there can be many negated variables like this:
(-a-b-c-d)(-c-da-b)
which would result in
(-b-c-d)

In reply to RE: Re: Boolean algebra by le
in thread Boolean algebra by le

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