I understand that with $H_0$:
$$b_1 = 0,\ b_2 = 0,\ b_3 = 0$$
the number of restrictions ($q$) is 3.
However, with $H_1$:
$$b_1 + b_2 + b_3 = 0$$
is the number of restrictions now 1?
I understand that with $H_0$:
$$b_1 = 0,\ b_2 = 0,\ b_3 = 0$$
the number of restrictions ($q$) is 3.
However, with $H_1$:
$$b_1 + b_2 + b_3 = 0$$
is the number of restrictions now 1?
In the second, we are testing one linear restriction, so q should be one.