# Maximum/Minimum operator precedence

Is there any standard preceding order for the operators $a \wedge b = \min{(a,b)}$ and $a \vee b = \max{(a,b)}$ with respect to the arithmetic operators.

For example $$a \wedge b + c = (a \wedge b) + c$$ or $$a \wedge b + c = a \wedge (b + c)$$

1. In a max-plus algebra the addition plays the role of multiplication, and is denoted as such, while the $\max$ plays the role of addition and is denoted as such thus since multiplication takes precendce over addition this translates to addition taking precedence over $\max$; see Max-plus algebra