Domain theory, a subject that arose as a response to natural concerns in the semantics of computation, studies ordered sets which possess an unusual amount of mathematical structure. This book explores its connection with quantum information science and the concept that relates them: disorder. This is not a literary work. It can be argued that its subject, domain theory and quantum information science, does not even really exist, which makes the scope of this alleged 'work' irrelevant. BUT, it does have a purpose and to some extent, it can also be said to have a method. I leave the determination of both of those largely to you, the reader. Except to say, I am hoping to convince the uninitiated to take a look. A look at what? Twenty years ago, I failed to satisfactorily prove a claim that I still believe: that there is substantial domain theoretic structure in quantum mechanics and that we can learn a lot from it. One day it will be proven to the point that people will be comfortable dismissing it as a 'well-known' idea that many (possibly including themselves) had long suspected but simply never bothered to write down. They may even call it "obvious!" I will not bore you with a brief history lesson on why it is not obvious, except to say that we have never been interested in the difficulty of proving the claim only in establishing its validity. This book then documents various attempts on my part to do just that.

The book contains a detailed account of numerical solutions of differential equations of elementary problems of Physics using Euler and 2nd order Runge-Kutta methods and Mathematica 6.0. The problems are motion under constant force (free fall), motion under Hooke's law force (simple harmonic motion), motion under combination of Hooke's law force and a velocity dependent damping force (damped harmonic motion) and radioactive decay law. Also included are uses of Mathematica in dealing with complex numbers, in solving system of linear equations, in carrying out differentiation and integration, and in dealing with matrices.

Jean-Henri Fabre was a famous French entomologist whose observations of insects were praised - this examination of various beetles is characteristic of his meticulous yet engrossing descriptions. Fabre's greatest talent was rooted in his genuine passion for entomology; a natural ability to observe the quirks and habits of small creatures, and describe them to others in a plain but lively way. As demonstrated in this book, he wrote about insects as if they were his friends - seeing their lives play out, it is thus that qualities of biography are found alongside the scientific value of this work. In life, Fabre met with backlash for his unique style - formal schools, whom he in turn criticized for dryness of tutoring - considered his books long-winded, or even frivolous. Nevertheless he managed to connect atmospheric pressure to the behavior of certain insects, while contemporaries such as Charles Darwin held Fabre in high esteem, to the point of finding his studies inspirational.

A new wave of thinkers from across different disciplines within the analytical tradition in philosophy has recently focused on critical, societal challenges, such as the silencing and questioning of the credibility of oppressed groups, the political polarization that threatens the good functioning of democratic societies across the globe, or the moral and political significance of gender, race, or sexual orientation. Appealing to both well-established and younger international scholars, this volume delves into some of the most relevant problems and discussions within the area, bringing together for the first time different essays within what we deem to be a "political turn in analytic philosophy." This political turn consists of putting different conceptual and theoretical tools from epistemology, philosophy of language, philosophy of mind, and metaphysics at the service of social and political change. The aim is to ensure a better understanding of some of the key features of our social environments in an attempt to achieve a more just and equal society.

Electromagnetic homogenization is the process of estimating the effective electromagnetic properties of composite materials in the long-wavelength regime, wherein the length scales of nonhomogeneities are much smaller than the wavelengths involved. This is a bird's-eye view of currently available homogenization formalisms for particulate composite materials. It presents analytical methods only, with focus on the general settings of anisotropy and bianisotropy. The authors largely concentrate on 'effective' materials as opposed to 'equivalent' materials, and emphasize the fundamental (but sometimes overlooked) differences between these two categories of homogenized composite materials. The properties of an 'effective' material represents those of its composite material, regardless of the geometry and dimensions of the bulk materials and regardless of the orientations and polarization states of the illuminating electromagnetic fields. In contrast, the properties of 'equivalent' materials only represent those of their corresponding composite materials under certain restrictive circumstances.