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Real-Life Decision Making

In many ways, mathematicians can argue that the decisions are made by the numbers. Math, after all, is supposed to be based on absolute truths. Two plus two always equals four.

But mathematicians also know that there is plenty of gray area in mathematics, especially in the highly complex theories that are the hallmark of modern mathematics.

You are part of a team of mathematicians and computer scientists. You are working on a new theorem designed to help prove chaos theory. Chaos theory claims that random events can be mapped and predicted.

You have been working on the project for several months and plan to publish the results of your work in a journal. Already there is a buzz about your theory in the mathematics community.

But as you near the end of your work, you realize that there are glitches. Sometimes the theory holds true, but at other times, it falters. You can make the faulty tests work by fudging the numbers ever so slightly.

What do you do?