1. | ### 4.15.2 poly expressions A polynomial expression is (optional parts in square brackets): a monomial (there are NO spaces allowed inside a monomial)
         [coefficient] ring_variable [ exponent] [ring_variable [exponent] ...].
Monomials which contain an indexed ring variable must be built from `ring_variable` and `coefficient` with the operations `*` and `^` an identifier of type poly a function returning poly polynomial expressions combined by the arithmetic operations `+`, `-`, `*`, `/`, or `^` an int expression (see Type conversion and casting) a type cast to poly Example:
    ring S=0,(x,y,z,a(1)),dp;
    2x, x3, 2x2y3, xyz, 2xy2; //  are monomials
    2*x, x^3, 2*x^2*y^3, x*y*z, 2*x*y^2; // are poly expressions
    2*a(1); // is a valid polynomial expression (a(1) is a name of a variable),
            // but not 2a(1) (is a syntax error)
    2*x^3;  // is a valid polynomial expression equal to 2x3 (a valid monomial)
            // but not equal to 2x^3 which will be interpreted as (2x)^3
            // since 2x is a monomial
      ring r=0,(x,y),dp;
      poly f = 10x2y3 +2x2y2-2xy+y -x+2;
      lead(f);
    ==> 10x2y3
      leadmonom(f);
    ==> x2y3
      simplify(f,1);     // normalize leading coefficient
    ==> x2y3+1/5x2y2-1/5xy-1/10x+1/10y+1/5
      poly g = 1/2x2 + 1/3y;
      cleardenom(g);
    ==> 3x2+2y
      int i = 102;
      poly(i);
    ==> 102
      typeof(_);
    ==> poly
See Type conversion and casting; ring.

User manual for Singular version 4-0-2, 2015, generated by texi2html.