  We characterize all (absolute) 1-Lipschitz retracts Q of R^n with the maximum
norm. Omitting two technical details, they coincide with the subsets written as
the solution set of (at most) 2n inequalities like follows. For every
coordinate i=1,...,n, there is a lower and an upper bound L,U : R^{n-1} -> R of
1-Lipschitz maps with L \leq U and the inequalities read
  L(x_1,...,x_{i-1},x_{i+1},...,x_n) \leq x_i \leq
U(x_1,...,x_{i-1},x_{i+1},...,x_n)
  These sets are also exactly the injective subsets; meaning those Q such that
every 1-Lipschitz map A -> Q, defined on a subset A of a metric space B,
possesses a 1-Lipschitz extension B -> Q.
