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Browse Classroom Capsules and Notes

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The authors demonstrate that the intuitive graphical proof of the Brouwer Fixed Point Theorem for single variable functions can be generalized to functions of two variables.

The authors give a "simple, conceptual" proof of the fact that the t-distribution converges to the standard normal. The proof is accessible to undergraduates.
The possible behavior of Newton`s method when there are no real solutions is discussed.

The squares are summed visually.

There is a visual representation of the completion of the square.
Mathematics notation is discussed, focusing on the importance, inconsistencies, eccentricities and abbreviations.
The authors discuss and generalize a problem Hardy posed.
An alternative to the integral test for the convergence of an infinite series is proposed which yield inequalities useful in error analysis.
A bit of Euler history is presented.
Complex arithmetic using a complex base and natural numbers as digits is discussed, with examples.

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