This year’s Architectural Dessert Masterpiece was inspired by a trip to Vermont where I explored 14 covered bridges within an hour’s drive of Rutland. I was surprised by the amount of variety in these bridges. Most were only wide enough for one car lane, but one was definitely made for two-way traffic and a couple had sidewalks incorporated. The colors and shapes varied from bridge to bridge. Some appeared to be based on a truss-type structure while at least one looked like it had an arch infrastructure. Ages also ranged from the 1830s (Taftsville Bridge) to 1970s (Quechee Bridge). You can view all 14 bridges in the slideshow below.
Sadly, shortly after construction, my covered bridge experienced a collapse. While the incident is still under investigation, an anonymous authority stated that the collapse is believed to have been trigged by a motorist exceeding the posted 5 mph speed limit.
I’m surprised that this is my first total collapse over the eight Architectural Dessert Masterpieces that I’ve created. My first, the Parthenon, experienced a partial collapse that actually made it look even more like the original. The next closest to disaster was the Marina Tower that merged into the Leaning Tower of Pisa.
The collapse highlighted several tips for future constructions. First, I confirmed that pretzels really do make excellent piers as I originally demonstrated in my Pittsburgh suspension bridge. Second, I learned that wheatless gingerbread still has the same (or similar) strength as traditional gingerbread as the roadbed remained secure throughout the disaster. Third, I found that wheatless gingerbread is more pliable than traditional gingerbread, which resulted in more warping when transferring the pieces to the baking sheet and during baking. However, the other side of the pliability is that it is easier to trim after baking than traditional gingerbread. If I use this recipe again, I will plan to make adjustments to the dimensions of the pieces post baking. I believe that will resolve the structural issues by creating straight edges that can support each other.