Title text: It's true, I think about this all the time.
This comic centers around the consideration what shortest path is available to a person travelling by foot. Cueball has to travel a rectangular distance, which allows only to walk over pavement. But the other paths over some other material not really meant to tread on (grass, sand or granite) are just shorter. When Cueball goes to follow the pavement, he has to walk for 60 seconds. But when he traverses using the restricted areas he can cut up to 26% of his time. So, every time he has to travel this rectangle he thinks about to shorten his way. Who would rather walk the straight path when an illegal way (to some standards) will save time?
- [Blueprint of a campus. Two buildings in the upper and lower left corners, respectively, and a rectangular lawn. A road encloses the lawn, another road traverses horizontally through the center of the lawn. The character is in the lower left and the upper right corner, where it says "my apartment".]
- [Dashed line 1, from the lower-left along the road to the top-left corner, then to the top-right corner.] 60 seconds
- [Dashed line 2, from the lower-left along the road up to the center crossroads, then diagonally over the lawn to the top-right corner.] 48 seconds (80%)
- [Dashed line 3, diagonally from the lower-left to the top-right corner.] 44.7 seconds (74%)
- My apartment
- When I'm walking, I worry a lot about the efficiency of my path.