Although the 2006 T de M was very successful (my take - PJs take), I felt that the route could definitely stand some improvements. All in all, it was a solid route, but there were a few areas that merited a second look. As always, feel free to familiarize yourself with the ground rules.
And I am pleased to report that I have (at last) finalized a route for the 2007 edition. So let's take a brief look at the changes / updates:
- After my Tour de Fairport Harbor planning, I had a breakthrough involving Eulerian paths and cycles and such, and so of course I began applying this knowledge to improve the Madeira route. There are 44 "bad" nodes in Madeira, not including the start and end nodes of Kenwood and Camargo. While I did not exhaustively prove this to be the case, I did quite a bit of study on the matter, and I believe that the shortest way to turn these bad nodes good is to apply the following 23 artificial edges
- Kenwood / Dawson Kenwood / Shawnee Run
- Dawson / Eleck Dawson / Rosecrest
- Strifler / Springcrest Euclid / Pineneedle
- Euclid / Wallace Euclid / Maple
- Longfield / Camargo Euclid / Sanoma
- Euclid / Hosbrook Euclid / Summit
- Southside / Summit Southside / Fowler
- Southside / Wallace Laurel / Miami
- Osceola / Maxfield Longfield / Maxfield
- Sanoma / Osceola Sanoma / Iuka
- Sanoma / Sanoma Rita / Sanoma
- Miami / Greenbriar Thomas / Greenbriar
- Thomas / Mapleleaf Thomas / Tances
- Thomas / Locust Dee / Thomas
- Berwood / Jethve Dee / Britten
- Juler / Wesley Juler / Dee
- S Timberlane / Fowler Miami / Juler Ct
- Fowler / S Mingo Fowler / N Timberlane
- Hosbrook / Miami Hills Hosbrook / Shewango
- Miami / Locust Miami / Shewango
- Berwood / Homart Homart / Thomas
- Rathon / Thomas Homart / Thomas
- Thomas / Sanoma Homart / Thomas
23 edges for 44 nodes instead of only 22? That is to handle the bad node at Thomas / Homart, and its neighboring bad nodes of Homart / Berwood, Thomas / Rathon and Thomas / Sanoma (the last 3 entries in the above list). You can think of it as 2 edges going from Homart / Berwood to Thomas / Homart and Thomas / Rathon to Thomas / Sanoma (going through Thomas / Rathon). I chose to break it out as 3 edges as shown above - distance-wise it's the same
So, in comparison to the duplicate edges of the 2006 route, only duplicating these edges is approximately 0.4 miles shorter than last year's route. By my calculations it was 2441 feet, but it is a bit silly to give numbers that precise when my mode of measuring is an online mapping tool that can't hardly get that accurate I'm sure. Seems like a lot of work for less than 1/2 mile savings. But hey, 1/2 mile is 1/2 mile. And actually, given that there's at least one new street since last year. I think this will be the optimal route until and unless Madeira adds any more bad edges (most new streets are just going to be out and backs and therefore no changes to this route are necessary) - Kenwood / Dawson Kenwood / Shawnee Run
- In addition to shortening the distance, there were a couple of other tweaks that I tried to put in. First off, I tried to eliminate as many out and backs as possible. Obviously, all the culdesacs (and lo, there are many) are going to require going out and stopping / slowing to turn around and come back. But last year's route had (by my count) 9 additional out and backs. Every time you do this you slow down - it's much more efficient to design a route that takes them out. This year's route only has 1 non-necessary out and back, and that was left in to avoid the next point
- Avoiding left turns and traffic lights. I left an out and back on Miami Hills from the Timberlanes to Miami because without it, there was no way to avoid having to make a left turn onto Miami, and so I figured this was a good trade-off. The 2007 route tries to avoid having to turn left on to or off of major routes, and to have any intersection with a traffic light consist of 2 right turns at different sections of the route (to avoid potentially being stopped at a red light)
- Where possible, avoiding uphills. This is probably on par with the 2006 route - there's only so much you can do.
I hope to try this out within the next few weeks, probably ear-lie on a Saturday morning. The current record is 5:43:33, and I think that it's not out of the question that I can get it done in under 4 hours.