Unions to Die For

The Copper County Strike of 1913 was heroic, tragic, and large in meaning, both for those who lived in it and for those haunted by it in the years that followed. Carl Ross was born in Hancock only hours before the strike erupted. His father was a printer for Työmies. I had the good fortune to meet Carl and work with him for some twenty years. Carl spoke often of the strike—of what it meant for him, his family, and the radical Finnish community in Superior, Wisconsin, where he grew up. I had never heard of the Copper Country strike before I met Carl, but what I heard about that strike resonated with some of my own experiences. I grew up in New Castle, Indiana, a town that left-wing journalist I.F. Stone called a “labor citadel” in the midst of hostile territory. I want to use these two recollections, Carl’s 1913 Strike reminiscences and my memories of New Castle, to talk about how some strikes carry a moral vision of enormous importance. The presentation will have three parts. In the first part I will relate a little of what Carl had to say about the Copper Country Strike. In the second part I will talk about strikes of my own experience. In the final part, I will talk about the differences in the structures of labor movements and the ethical implications of those differences.

Edge coloring BIBDS and constructing MOELRs

Chapter 1 is used to introduce the basic tools and mechanics used within this thesis. Some historical uses and background are touched upon as well. The majority of the definitions are contained within this chapter as well. In Chapter 2 we consider the question whether one can decompose λ copies of monochromatic Kv into copies of Kk such that each copy of the Kk contains at most one edge from each Kv. This is called a proper edge coloring (Hurd, Sarvate, [29]). The majority of the content in this section is a wide variety of examples to explain the constructions used in Chapters 3 and 4. In Chapters 3 and 4 we investigate how to properly color BIBD(v, k, λ) for k = 4, and 5. Not only will there be direct constructions of relatively small BIBDs, we also prove some generalized constructions used within. In Chapter 5 we talk about an alternate solution to Chapters 3 and 4. A purely graph theoretical solution using matchings, augmenting paths, and theorems about the edgechromatic number is used to develop a theorem that than covers all possible cases. We also discuss how this method performed compared to the methods in Chapters 3 and 4. In Chapter 6, we switch topics to Latin rectangles that have the same number of symbols and an equivalent sized matrix to Latin squares. Suppose ab = n2. We define an equitable Latin rectangle as an a × b matrix on a set of n symbols where each symbol appears either [b/n] or [b/n] times in each row of the matrix and either [a/n] or [a/n] times in each column of the matrix. Two equitable Latin rectangles are orthogonal in the usual way. Denote a set of ka × b mutually orthogonal equitable Latin rectangles as a k–MOELR(a, b; n). We show that there exists a k–MOELR(a, b; n) for all a, b, n where k is at least 3 with some exceptions.