Lecture notes, lecture 6.3 The pigeon hole principle (D .PrMEEa. u
Pigeonhole Principle Discrete Math. Suppose that \(n+1\) (or more) objects are put into \(n\) boxes. Suppose that we place n pigeons into m holes.
If n > m, then there must be a hole containing at. Suppose that we place n pigeons into m holes. Suppose that \(n+1\) (or more) objects are put into \(n\) boxes. Web theorem 1 (pigeonhole principle).
Suppose that we place n pigeons into m holes. Suppose that \(n+1\) (or more) objects are put into \(n\) boxes. If n > m, then there must be a hole containing at. Web theorem 1 (pigeonhole principle). Suppose that we place n pigeons into m holes.
