Exploring cultures and communities – the slow way

The Königsberg problem: start and end at the same place, and walk through the city, crossing all seven bridges once and no more. A mathematical puzzle from the Russian city of Kaliningrad.

article summary —

The River Pregolya is not one of those rivers that make decisively for the sea. On the contrary, the Pregolya, especially in its lower reaches downstream from Gvardeysk, is braided into a lattice of a thousand islands. The water meadows and marshlands that lie around the many arms of the river are inhospitable places. Every now and again a little elevation, barely perceptible to the eye, affords slightly drier conditions - good habitats for thickets of alder interspersed with birch.

The Russian city of Kaliningrad lies at the seaward end of the Pregolya, just as the lazy river eventually reaches the shallow Vistula Lagoon on the Baltic. And like everywhere along the Pregolya, Kaliningrad is watery. Long abandoned secondary channels of the river have left ribbons of ponds and lakes, often fringed by parkland, that run through the very heart of the city.

But it is mathematics rather than fluvial geomorphology that lies at the heart of this essay. For the bridges over the Pregolya in Kaliningrad turn out to have a very august position in the history of mathematics. The average Russian walking to work along Leninsky prospekt probably does not stop to ponder the bridge problem which so excited mathematicians three hundred years ago. In those days, the city that is now Kaliningrad was known as Königsberg, part of the Kingdom of Prussia.


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About the authors

hidden europe

and Susanne Kries manage hidden europe, a Berlin-based editorial bureau that supplies text and images to media across Europe. Together they edit hidden europe magazine. Nicky and Susanne are dedicated slow travellers. They delight in discovering the exotic in the everyday.

This article was published in hidden europe 20.