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Wednesday, 14 October 2020

How to workout if a network is transferable

Leonhard Euler

Euler was a prolific mathematician whose work spanned the fields of geometry, calculus, trigonometry, algebra, number theory, physics, lunar theory, and even astronomy. Euler's contemporary colleagues, and even mathematicians working today, recognize him as one of the greatest mathematicians to have ever lived.






Konigsberg Bridge

The Königsberg bridge problem was an old puzzle concerning the possibility of finding a path over every one of seven bridges that span a forked river flowing past an island—but without crossing any bridge twice. Euler argued that no such path exists.


network is simply a collection of connected objects. We refer to the objects as nodes or vertices and usually draw them as points. In mathematics, networks are often referred to as graphs, and the area of mathematics concerning the study of graphs is called graph theory.



Rules of a transferable network

Rule 1: All Nodes have to be even 
Rule 2: If there are two odd nodes this can also be considered a transferable network but you have to start and finish on the odd node
Rule 3: If there is more than two odd nodes then the network cannot be a transferable network




4 comments:

  1. Nice blog post. Keep it up!!

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  2. Good Morning Tevita, I think you missed some of the important questions. But nonetheless you did a great job! Keep it up!

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  3. This is a good start. You should add more information of how networks are tranferrable.

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  4. Hi Tevita , you will need to finish your blog post off by explaining how The above information is relevant. Maybe you could show how to work out the order of a node and the 3 statements with an example.

    ReplyDelete

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