Αξιοθέατα και μέρη για επίσκεψη Toft - Top 20

A very impressive campus, you can enjoy it and relax and also learn about the College there. Unfortunately the Chapel wasn't accessible during our visit.

The name “Mathematical Bridge” derives from the fact that this bridge is built with entirely straight timbers, though it maintains an arch shape. This makes for some interesting architectural study while punting down the river below it! The legends surrounding the bridge are just as intriguing as its shape.

Walk or run through Silver St and don´t miss this spot. Definitely try to go Punting!!

Nice play with geometry and one of the highlights when looking into Queens from the road. Also great if you get the chance to cross the bridge itself.

Great long stretch to just peddle with a few stops due to roads or pedestrian crossings. Downside it's not well protected/covered against the wind so it is easy for that to slow you down.

In the winter months guided tours of 45 mins only going every 30 mins (selected times only) and only the ground floor is a accessible.

Undoubtedly the most central and most impressive college in the city. The chapel building is simply impressive. Recently the grass in front has been transformed into a flowery meadow making the view even nicer. Can be visited at certain times.

The arrangement of timbers is a series of tangents that describe the arc of the bridge, with radial members to tie the tangents together and triangulate the structure, making it rigid and self-supporting. This type of structure, technically tangent and radial trussing, is an efficient structural use of timber, and was also used for the timber supporting arches (centring) used for building stone bridges.[6] Analysis of the design shows that the tangent members are almost entirely under compression, while the radial timbers are almost entirely subject to tension with very little bending stress, or to put it another way, the tangent and radial elements elegantly express the forces involved in arched construction. (https://en.wikipedia.org/wiki/Mathematical_Bridge)