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Template:Moser spindle visual proof.svg

Template:Moser spindle visual proof.svg is a topic of great relevance today, since it has a direct impact on our lives. Throughout history, Template:Moser spindle visual proof.svg has been the object of study, debate and controversy, and it is no wonder, since its importance is undeniable. In this article, we will explore various facets of Template:Moser spindle visual proof.svg, analyzing its involvement in different aspects of society. From its origin to its projection in the future, including its influence on culture, politics and the economy, we will delve into an in-depth analysis that will allow us to better understand the importance of Template:Moser spindle visual proof.svg in today's world.
Proof without words that the chro­ma­tic number of a plane is at least 4:
• Each edge is of unit length.
• As vertices of each triangle is connected to one another, they must be coloured differently. The top and bottom vertices of each lozenge can be the same colour.
• However, the bottom edge connecting the bottom vertices (purple) connects two vertices of the same colour, proving the impossibilty of a 3-colouring.
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