In a bargain problem $(N,F,d)$ in which:
$N$ = Number of players.
$F$ = Feasible agreements set.
$d$ = Disagreement point.
We can define discrete Raiffa solution as:
$$DR(N,F,d)=\lim_{k\to\infty} d^k$$
And continous Raiffa solution as:
$$CR(N,F,d)=\lim_{\delta\to0} d(\delta)$$ with $$d(\delta)=\lim_{k\to\infty} d^k(\delta)$$
How can I calculate both solutions for $N=\{1,2\}$, $d=(0,0)$ and $F=\{(x,y)\in \mathbb{R}^2:x \leq 2,y \leq 1, x+3y \leq 3 \}$?