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Jeffrey Fine: Topic 7: Are There Limits to Science? In Tuesday's class, group seven made a presentation concerning the end of science. Certainly, there are topics in science that have a limit. For example, scientists believe there is a temperature -- absolute zero -- which is the minimum temperature which is theoretically possible. It is a *theoretical* temperature; scientists can achieve temperatures which are close to absolute zero, but they conjecture that it is not possible to reach that temperature. In mathematical terms, there is a limit (absolute zero), we are almost certain it exists (is there any way of really knowing ?), but we have not been able to reach that limit. Chaos theory was the science studied in the eighties. Many of the images of chaos theory deal with the topic of limits in science: The butterfly effect, the Mandelbrot set, and the Koch Curve. (Given an equilateral triangle, divide each segment into thirds. Use the middle third of each segment as the base and create a new equilateral triangle. Repeat this process an infinite number of times and the Koch curve is created). The Koch curve has a limit (finite area) but is also limitless (the length of the perimeter is infinite). The Koch curve is an example where science is both limitless and bounded. Science has some clearly defined limits such as the Koch curve and absolute zero. Other parts of science do not have limits, such as pi or the maximum temperature. However, no one has been able to prove that either these limits or infinite properties exist. Several hundred years ago, everyone thought the world was flat. This was the belief until someone tried sailing to the edge of the world. Today, we are asking the same question: does the world (of science) have a boundary (limit). Until someone tries sailing to the edge, we must believe that science is bounded and unbounded simultaneous. In reality, we may never know the answer to this question (if an answer even exists) -- certainly not in our lifetime. |
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