How to measure distance

In Euclidean geometry, the distance between two points is the length of the straight-line segment connecting them. In taxicab (or Manhattan) geometry, the distance between any two points equals instead the length of their shortest grid path.

During the workshop, we will explore the best way to measure distance when visiting a friend in a city with a grid of streets. We will investigate the Manhattan (Taxicab) metric, and in the Taxicab race, you will have the chance to demonstrate your ability to plan the fastest route for a taxi. We will also examine how a circle appears in the Taxicab world and discuss the staircase paradox.

 

Why participate?

• You will learn about
  • Euclidean vs. Manhattan (Taxicab) distance
  • The history of these measures and their practical applications today
  • How a circle appears in the Taxicab world
  • The staircase paradox
• The workshop develops, teaches
  • Logical and algorithmic thinking 
  • Critical thinking
  • Problem-solving and abstract reasoning
• Gain confidence in mathematics
• Overcoming math anxiety
• Connect with people who share similar interests
• Have fun

 

When?
5 April 2025, 10:00 - 13:00 

 

To whom?

Childred aged between 11 and 15.
No previous mathematical knowledge is required.

 

Where?

Familienzentrum Flüügepilz
Schulhausstrasse 40
8703 Erlenbach ZH

 

Costs

90 CHF/workshop/person
80 CHF for members of Familienclub Erlenbach

 

Hope to see you soon!

With any questions do not hesitate to contact us!

 

Registration is required and can be done via Email, WhatsApp, or here: