Hello there, i am confused with the definition of $P_i$,the formula $Pi = \sum{x \in C_i}P_L(x)$ indicates that it is the sum of the probability of all labeled example which belong to $C_i$.
For examle in (b), the two red point in the bottom right corner are belong to same component $C_3$, so $P_3 = P_L(red_1) + P_L(red_2)$.However it can't guarantee $P_3 \le 1$,so i wonder how to understand the definition of $P_i$.
Hello there, i am confused with the definition of $P_i$,the formula $Pi = \sum{x \in C_i}P_L(x)$ indicates that it is the sum of the probability of all labeled example which belong to $C_i$. For examle in (b), the two red point in the bottom right corner are belong to same component $C_3$, so $P_3 = P_L(red_1) + P_L(red_2)$.However it can't guarantee $P_3 \le 1$,so i wonder how to understand the definition of $P_i$.