'Odd nodes' diaporamas de présentation

NETWORKS

NETWORKS Maths Club February 2007 Su Doku Previous Maths Club talk The type of Su Doku that we do today is thought to have evolved from a simpler version This simpler version is Latin Squares LEONHARD EULER Portrait by Johann Georg Brucker LEONHARD EULER

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Collective Communication Implementations

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Comenius Math and Science Studio

Comenius Math and Science Studio. Funny math. How is it possible?. Resolution. Resolution. Magic number. Think of three number digit. The first digit must be two digits different from the third one. write the number in inverted form. Now you get two numbers.

352 views • 29 slides

Comenius Math and Science Studio

Comenius Math and Science Studio. Funny math. How is it possible?. Resolution. Resolution. Magic number. Think of three number digit. The first digit must be two digits different from the third one. write the number in inverted form. Now you get two numbers.

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Graphs and Euler cycles

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Traversability

Traversability. What is Traversability ?. A network is said to be traversable if each edge can be traced, once only, without lifting a pen from the paper. For networks that you can start and finish at the same point, we call Euler Circuits (there are no odd nodes in the network).

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Discrete Maths

Discrete Maths. Chapter 5: Route Inspection Lesson 1: Chinese Postman. A. F. B. D. E. C. Can you remember what Traversability means?. Traverasbility.

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Points in Networks

Points in Networks. http://math.youngzones.org/Konigsberg.html. Graph Theory: Description of a Point: A point is a NODE of a network Description of a Line: A line is an arc connecting either two nodes or a node to itself. Even or Odd Node. Even Node: has an even number of arcs from a node

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