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Algorithm Design & Discrete Mathematics Context: CSCI1570 (Brown University) - Lorenzo De Stefani 1. Problem Definition

A common "Stefani Problem" involves proving identities of Fibonacci numbers, such as:

In the De Stefani curriculum, problems are designed to test five fundamental proof techniques:

Directly building an example that satisfies the property.

of real numbers is defined as a if, for all indices , the following inequality holds:

This property is closely related to the , which is often used to optimize dynamic programming algorithms from 2. Fundamental Proof Techniques

You can find similar problems archived on CliffsNotes under Lorenzo De Stefani’s course materials.

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