Three. (25 points) In a square array of 16 rows and 16 columns composed of red and blue dots, adjacent dots of the same color are connected by a line segment of the same color, and adjacent dots of different colors are connected by a yellow line segment. It is known that there are 133 red dots, of which 32 are on the boundary of the array, and 2 are at the corners of the array. If there are 196 yellow line segments, how many blue line segments are there?
Three, each row has 15 line segments, 16 rows have a total of $15 \times 16=240$ horizontal line segments; 16 columns similarly have 240 vertical line segments; in total, there are 480 line segments. It is known that 195 of these line segments are yellow, so the remaining 284 line segments are red and blue.

There are $m$ red line segments. Below, we will count the number of times red points appear as endpoints of line segments using two methods.

Each yellow line segment has one red endpoint, and each red line segment has two red endpoints, so the total number of red endpoints is $195+2 m$. On the other hand, the 32 red points on the edges are each endpoints of 3 line segments, the 2 red points at the corners are each endpoints of 2 line segments, and the 99 red points inside the grid are each endpoints of 4 line segments, so the total number of red endpoints is $32 \times 3+2 \times 2+99 \times 4=496$. Therefore, $195+2 m=496$. Hence, $m=150$. Thus, the number of blue line segments is $284-150=134$.
（Yang Jin, No. 13 Middle School, Wuhu City, Anhui Province, 241002）