The set of roots of a polynomial . An algebraic surface is said to be of degree , where n is the maximum sum of powers of all terms
. The following table lists the names of algebraic surfaces of a given degree.
<P> <DIV ALIGN="CENTER"> <TABLE CELLPADDING=3 BORDER="1"> <TR><TD ALIGN="RIGHT">Order</TD> <TD ALIGN="LEFT">Surface</TD> </TR> <TR><TD ALIGN="RIGHT">3</TD> <TD ALIGN="LEFT"><a href="CubicSurface.html">cubic surface</a></TD> </TR> <TR><TD ALIGN="RIGHT">4</TD> <TD ALIGN="LEFT"><a href="QuarticSurface.html">quartic surface</a></TD> </TR> <TR><TD ALIGN="RIGHT">5</TD> <TD ALIGN="LEFT"><a href="QuinticSurface.html">quintic surface</a></TD> </TR> <TR><TD ALIGN="RIGHT">6</TD> <TD ALIGN="LEFT"><a href="SexticSurface.html">sextic surface</a></TD> </TR> <TR><TD ALIGN="RIGHT">7</TD> <TD ALIGN="LEFT"><a href="HepticSurface.html">heptic surface</a></TD> </TR> <TR><TD ALIGN="RIGHT">8</TD> <TD ALIGN="LEFT"><a href="OcticSurface.html">octic surface</a></TD> </TR> <TR><TD ALIGN="RIGHT">9</TD> <TD ALIGN="LEFT"><a href="NonicSurface.html">nonic surface</a></TD> </TR> <TR><TD ALIGN="RIGHT">10</TD> <TD ALIGN="LEFT"><a href="DecicSurface.html">decic surface</a></TD> </TR> <TR><TD ALIGN="RIGHT">12</TD> <TD ALIGN="LEFT"><a href="DodecicSurface.html">dodecic surface</a></TD> </TR> </TABLE> </DIV>
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