This chapter guides the reader through three related enigmas of modern physics. The first is a mystery of quantum mechanics. Important aspects of quantum mechanics are still not truly understood, although competing theories have been proposed, including the Many-Worlds approach. The second enigma is the emergence of spacetime, and especially the way it interacts with gravity. Rather than following the traditional methodology of ‘quantising’ classical theories, the author proposes an alternative approach and instead seeks gravity within quantum mechanics. The chapter concludes with a discussion of the mystery of the arrow of time: what distinguishes the past from the future. Together, these three mysteries of modern physics serve as an important reminder of the endurance of enigmas in the very foundations of scholarly fields. Re-examining founding principles can provide a constructive alternative means of investigating mysteries, not only in modern science but also across other disciplines.
This chapter guides the reader through three related enigmas of modern physics. The first is a mystery of quantum mechanics. Important aspects of quantum mechanics are still not truly understood, although competing theories have been proposed, including the Many-Worlds approach. The second enigma is the emergence of spacetime, and especially the way it interacts with gravity. Rather than following the traditional methodology of ‘quantising’ classical theories, the author proposes an alternative approach and instead seeks gravity within quantum mechanics. The chapter concludes with a discussion of the mystery of the arrow of time: what distinguishes the past from the future. Together, these three mysteries of modern physics serve as an important reminder of the endurance of enigmas in the very foundations of scholarly fields. Re-examining founding principles can provide a constructive alternative means of investigating mysteries, not only in modern science but also across other disciplines.
For over nine decades, quantum mechanics has profoundly shaped our understanding of nature, offering explanations for the stability of atoms, the formation of mole cules, the properties of materials, and phenomena such as light or radioactivity. It is essential to modern technologies—from microchips to lasers—and underpins the physics of elementary particles. Yet, despite its successes, it remains a deeply mysterious theory, confronting a central enigma: why does the quantum world behave so differently from everyday reality? Elements such as superposition and quantum entanglement—which allow particles to exist simultaneously in multiple states or remain interconnected regardless of distance—contradict classical world intuitions. This gap between microscopic and macroscopic behavior has given rise to what is known as the “measurement problem,” raising fundamental questions about the nature of reality. Diverging interpretations have led to two major schools of thought: anti-realism, promoted by Niels Bohr, which holds that reality depends on the observer and their interaction with measurement instruments; and realism, supported by Albert Einstein, which argues that quantum mechanics is incomplete and that eality exists independently of observation. Bohr’s complementary philosophy and Heisenberg’s uncertainty principle were central to the formulation of the “Copenhagen interpretation,” which became dominant in the 20th century. However, the persistent opposition of scientists like Einstein and Schrödinger inspired generations of physicists to seek a unification between quantum mechanics and relativity, culminating in new theories such as loop quantum gravity and string theory. Thus, the debate between realism and anti-realism remains alive, and philosophy continues to play a crucial role in exploring the new foundations of physics.
Introduction Chapter 1 dealt with one of the deepest mysteries in modern science: how to explain consciousness. This Part deals with another mystery: how to make sense of quantum mechanics. Both involve a problem of reconciliation with the classical worldview, which is one hint that the two mysteries might be related. A second is that, unlike classical physics, which makes no reference to or allowance for consciousness, quantum theory raises the issue of consciousness and its relationship to the physical world in a very direct way. These hints do not necessarily mean there is a connection between the two mysteries, but by the end of this Part I hope to have shown why it would be natural to look for one. My more immediate aim here is to give the social scientific reader an introductory understanding of the experimental findings of quantum theory, its key concepts, and the debates about its interpretation. The discussion assumes no prior knowledge of quantum physics and makes no use of mathematics. Quantum theory without equations might seem like an oxymoron, and certainly reading this Part will not enable anyone to use quantum theory. But to a perhaps surprising degree it is possible to understand quantum theory without being able to use it. Its findings can be communicated in ordinary language, and the same goes for its main concepts and interpretive debates. One consequence of this has been the emergence of a virtual cottage industry of books on quantum theory for a lay audience. Most are written by physicists, and many are quite good. However, it is not just popular treatments that do without equations: much of the professional philosophical literature does as well. (I draw on both kinds of literature below.) Philosophers of physics are trained to understand the math, of course, which is necessary for a full appreciation of the issues.
The first decades of the twentieth century were marked by two revolutionary scientific accomplishments, the theory of relativity and quantum mechanics, with repercussions still felt today. Relativity theory and quantum mechanics became the two most important branches of “Modern Physics” that emerged as an alternative to “Classical Physics” (a term often used interchangeably with that of “Newtonian” or “Galilean” physics). No field of science (from astronomy to the life sciences), no field of knowledge (from philosophy to sociology), and no artistic practice (from architecture to the fine arts) was left untouched by these investigations into the nature of our physical universe.
This book provides a unified overview of “modern physics” - combining its foundational pillars: relativity, quantum physics and gravity - and takes the reader on a tour of fundamental physics, through structural, historical and biographical perspectives. The book presents a “big picture” of physics, as well as its completion in terms of a new vision of the quantum theory of space, time, matter and energy. Chapters explore the overarching and unfinished structure of fundamental physics, defined via the three fundamental constants of physics (the velocity of light, the gravitational constant and the Planck constant). The book also celebrates the centenary of quantum mechanics, and the apparent conceptual conflict between quantum theory and the deepest theory of spacetime physics, Einstein’s general theory of relativity, and the resolution of that conflict in a new (“gravitized quantum”) view of the problem of quantum gravity. This book will be of interest to undergraduate and graduate students of physics, professional physicists and scientists from other disciplines, as well as a general audience of non-professionals interested in the topic. Key features: Presents a cohesive and accessible overview of fundamental physics and its worldview Intertwines historical and biographical perspectives with scientific aspects Discusses a timely and cutting-edge topic at the forefront of research and discussion
Quantum physics, emerging from the intellectual crisis of classical mechanics at the dawn of the twentieth century, has over the course of twelve decades established itself as the most foundationally disruptive, experimentally verified, and technologically generative scientific framework in the history of human inquiry. This article presents a synthetic, balanced account of quantum physics across three temporal dimensions — its historical origins and theoretical maturation, its present theoretical frontiers and technological applications, and its future prospects across computing, communication, sensing, and the search for a unified theory of physical reality. Drawing upon foundational primary literature, historiographical scholarship, experimental physics, and contemporary quantum technology research, the article traces the discipline's evolution from Planck's quantum hypothesis of 1900 through the quantum mechanical revolution of the 1920s, the development of quantum field theory and the Standard Model, and the emergence of a second quantum revolution deliberately harnessing entanglement and superposition as technological resources. The analysis identifies three domains of outstanding significance for quantum physics in the present century: the unresolved interpretational and foundational questions surrounding the measurement problem and the nature of quantum reality; the technological race toward fault-tolerant quantum computing and global quantum communication networks; and the deep theoretical challenge of reconciling quantum mechanics with general relativity in a unified framework capable of describing physical reality at all scales. The article concludes that quantum physics remains an unfinished revolution whose most consequential theoretical discoveries and technological applications may lie not behind but ahead of us, and that understanding its past, present, and future is essential for any serious engagement with the scientific and technological landscape of the twenty-first century.
This chapter shows the math used in modern physics. It examines first relativity and then quantum mechanics. The discussion of special relativity opens with the Michelson-Morley experiment that disproved the existence of the ether. There is then a discussion of space-time and the idea of non-positive-definite metrics. Hyperbolic functions are examined and employed. Discussion of the space-time point of view leads to the twin paradox and its resolution. Examination of energy leads to E = mc 2 which rounds out special relativity. General relativity begins with examination of gravity which led Einstein to learn differential geometry and use it to describe motion in space-time with gravity. We then shift to quantum mechanics. We begin with particle-wave duality and from them follow Schrodinger's approach to generate his quantum wave equation. We then explore the meaning of solutions to Schrodinger's equation in terms of the probability distributions that they give rise to. We move on to Heisenberg's algebraic approach to quantum mechanics, including his uncertainty principle. We end with a discussion of quantum field theory and the question of what math will be needed to help unify modern physics.