section_path: Specific kinds of variables
section_name: Specific kinds of variables
paragraph_text: Specific kinds of variables
  
  It is common for variables to play different roles in the same mathematical formula, and names or qualifiers have been introduced to distinguish them. For example, the general cubic equation
  
  is interpreted as having five variables: four, a, b, c, d, which are taken to be given numbers and the fifth variable, x, is understood to be an unknown number. To distinguish them, the variable x is called an unknown, and the other variables are called parameters or coefficients, or sometimes constants, although this last terminology is incorrect for an equation, and should be reserved for the function defined by the left-hand side of this equation.
  
  In the context of functions, the term variable refers commonly to the arguments of the functions. This is typically the case in sentences like " function of a real variable ", " x is the variable of the function f: x ↦ f (x) ", " f is a function of the variable x " (meaning that the argument of the function is referred to by the variable x).
  
  In the same context, variables that are independent of x define constant functions and are therefore called constant. For example, a constant of integration is an arbitrary constant function that is added to a particular antiderivative to obtain the other antiderivatives. Because of the strong relationship between polynomials and polynomial functions, the term "constant" is often used to denote the coefficients of a polynomial, which are constant functions of the indeterminates.
  
  Other specific names for variables are:
  
  All these denominations of variables are of semantic nature, and the way of computing with them (syntax) is the same for all.