How can I find a chain of length $2^{aleph_0}$ in $ (P(mathbb{N}), subseteq )$.
The only chain I have in mind is
$${{0 },{0,1 },{0,1,2 },{ 0,1,2,3},…,{mathbb{N} } }$$
But the chain is of length $aleph_0$, right?
How can I find a chain of length $2^{aleph_0}$ in $ (P(mathbb{N}), subseteq )$.
The only chain I have in mind is
$${{0 },{0,1 },{0,1,2 },{ 0,1,2,3},…,{mathbb{N} } }$$
But the chain is of length $aleph_0$, right?