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applications
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A way of thinking about topology (albeit a non-rigorous one) is that two shapes are topologically the same, if they can be transformed into one another if one can be turned into the other by stretching it (or parts of it), but there must be no cutting or gluing of the shape. If you imagine the objects are made of clay then you can stretch or compress the clay or pull it around, but you cannot tear it at any point.
 
A way of thinking about topology (albeit a non-rigorous one) is that two shapes are topologically the same, if they can be transformed into one another if one can be turned into the other by stretching it (or parts of it), but there must be no cutting or gluing of the shape. If you imagine the objects are made of clay then you can stretch or compress the clay or pull it around, but you cannot tear it at any point.
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== Applications ==
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Applications of topology include:
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* optimizing networks, such as internet traffic, telephonic communications, gene regulation and robotics
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* managing data, such as surveys, or sensors
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* analyzing dynamics, such as stochastic systems
 
[[Category:Mathematics]][[Category:Topology]]
 
[[Category:Mathematics]][[Category:Topology]]
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