deletions | additions       diff --git a/bits2.tex b/bits2.tex  index 5ddd55c..b56c693 100644  --- a/bits2.tex  +++ b/bits2.tex 
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In order to complete our study on polynomial operations, we have   to define one more operation: \emph{the division of polynomials}.   \\  Thanks to a theoretical algebraic property A consequence  of polynomial, we know that, if more advanced theory for polynomials with coefficients in a field is the  following. If  we consider two polynomials $f(x), g(x)$, $f(x)$ and $g(x)$ in $\Fb[x]$,  we can find two other polynomials, say $q(x), r(x)$, such that $f(x)=g(x)\cdot q(x) +r(x)$ and $\deg(r(x))< \deg(g(x))$. \\ The polynomial $q(x)$ is called \emph{quotient}, whereas $r(x)$ is the   remainder. \textbf{remainder}.  If $r(x)=0$ then we say that $g(x)$ \emph{divides} $f(x)$, or that we have performed an \emph{exact division} between $f(x)$ and $g(x)$.\\  This is a general property and, in particular, it holds for polynomials in bits.  \begin{Example}\label{QuotRem}