3.6 Real-valued arithmetic operators
The arithmetic operators are presented using C++ notation. For
instance operator+(x,y) refers to the binary addition operator and
operator-(x) to the unary negation operator. In Stan programs,
these are written using the usual infix and prefix notations as x + y and -x, respectively.
3.6.1 Binary infix operators
real operator+(real x, real y)
Return the sum of x and y. \[ (x + y) = \text{operator+}(x,y) = x+y \]
Available since 2.0
real operator-(real x, real y)
Return the difference between x and y. \[ (x - y) =
\text{operator-}(x,y) = x - y \]
Available since 2.0
real operator*(real x, real y)
Return the product of x and y. \[ (x * y) = \text{operator*}(x,y) = xy
\]
Available since 2.0
real operator/(real x, real y)
Return the quotient of x and y. \[ (x / y) = \text{operator/}(x,y) =
\frac{x}{y} \]
Available since 2.0
real operator^(real x, real y)
Return x raised to the power of y. \[ (x^\mathrm{\wedge}y) =
\text{operator}^\mathrm{\wedge}(x,y) = x^y \]
Available since 2.5
3.6.2 Unary prefix operators
real operator-(real x)
Return the negation of the subtrahend x. \[ \text{operator-}(x) = (-x)
\]
Available since 2.0
T operator-(T x)
Vectorized version of operator-. If T x is a (possibly nested) array of
reals, -x is the same shape array where each individual number is negated.
Available since 2.31
real operator+(real x)
Return the value of x. \[ \text{operator+}(x) = x \]
Available since 2.0