Union Proof


Book Description

Today, organized labor is fighting for its very existence. They're using every weapon at their disposal - including every channel of communication, running corporate campaigns, and influencing politics and legislation with large donations. Their foot soldiers are waging an all-out war against corporate America, and the spoils of victory are your employees. In Union Proof: Creating Your Successful Union Free Strategy, Peter Bergeron, a 33-year veteran of labor relations and human resources, shares his experiences, offers advice and gives you the "best practices" that truly make a difference in remaining union-free. Far from a legal text, Peter provides the practical tools and advice that can help you make union representation irrelevant within your organization. Peter J. Bergeron spent most of his 33+ years of service with General Dynamics, managing all areas of Human Resources with particular emphasis on Labor/Employee Relations and Union Avoidance. Most notably, Peter's primary successful union avoidance experience thwarted many large union organizing efforts at one of General Dynamics' largest non-union production facilities. Peter was utilized by numerous General Dynamics business units throughout the country to lead counterorganizing efforts in campaigns ranging from as few as 13 to as many as 6,500 employees. Peter earned BA in Psychology from Villanova University and a MS in Systems Management from the University of Southern California.




Proof Positive


Book Description

In years past, a company’s response to unions was generally defensive, requiring heavy-handed tactics to keep organizers from influencing employees toward a pro-union vote. But in our modern, tech-savvy world, strategies involving labor relations have dramatically changed. Today’s businesses are confronted with everchanging rules, laws, and regulations that require up-to-date and positive solutions for their employees. And these companies can’t do it alone.




Proofs from THE BOOK


Book Description

According to the great mathematician Paul Erdös, God maintains perfect mathematical proofs in The Book. This book presents the authors candidates for such "perfect proofs," those which contain brilliant ideas, clever connections, and wonderful observations, bringing new insight and surprising perspectives to problems from number theory, geometry, analysis, combinatorics, and graph theory. As a result, this book will be fun reading for anyone with an interest in mathematics.













Introduction to Discrete Mathematics via Logic and Proof


Book Description

This textbook introduces discrete mathematics by emphasizing the importance of reading and writing proofs. Because it begins by carefully establishing a familiarity with mathematical logic and proof, this approach suits not only a discrete mathematics course, but can also function as a transition to proof. Its unique, deductive perspective on mathematical logic provides students with the tools to more deeply understand mathematical methodology—an approach that the author has successfully classroom tested for decades. Chapters are helpfully organized so that, as they escalate in complexity, their underlying connections are easily identifiable. Mathematical logic and proofs are first introduced before moving onto more complex topics in discrete mathematics. Some of these topics include: Mathematical and structural induction Set theory Combinatorics Functions, relations, and ordered sets Boolean algebra and Boolean functions Graph theory Introduction to Discrete Mathematics via Logic and Proof will suit intermediate undergraduates majoring in mathematics, computer science, engineering, and related subjects with no formal prerequisites beyond a background in secondary mathematics.










Book of Proof


Book Description

This book is an introduction to the language and standard proof methods of mathematics. It is a bridge from the computational courses (such as calculus or differential equations) that students typically encounter in their first year of college to a more abstract outlook. It lays a foundation for more theoretical courses such as topology, analysis and abstract algebra. Although it may be more meaningful to the student who has had some calculus, there is really no prerequisite other than a measure of mathematical maturity.