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list the ten axioms and check. this just fixes z at 3, so it might as well be
\[V=\mathbb R^2\]

yea im in the third axiom.. u+(v+w)

for example you can check that
\[v_1+v_2=v_2+v_1\]

and i dont know how to add them

ok
\[u+(v+w)=(+)+\]

addition is given by
\[(+)=\]

and then
\[(+)+\]
\[=+\]
\[=\]

ohh,,, i was adding lol
=+
=

stupid me... cool cool i get it