This study delves into the concept of velocity within the context of the physical interpretation of acceleration and deceleration for objects in motion through space. A thought experiment involving a marble and a photon is utilized to propose the hypothesis that all objects in space, inherently, do not take time to move from a specific source to a destination. Through a series of methodically structured thought experiments, this hypothesis and the accompanying conclusions are explored and validated. Newton’s first law of motion serves as the basis for these scenarios, enabling logical conclusions to be drawn. Based on the arguments presented, this hypothesis is used to provide a novel interpretation of quantum mechanics. The methodology emphasizes logical reasoning over detailed mathematical formulations, offering a more accessible presentation.
This study delves into the concept of velocity within the context of the physical interpretation of acceleration and deceleration for objects in motion through space. A thought experiment involving a marble and a photon is utilized to propose the hypothesis that all objects in space, inherently, do not take time to move from a specific source to a destination. Through a series of methodically structured thought experiments, this hypothesis and the accompanying conclusions are explored and validated. Newton’s first law of motion serves as the basis for these scenarios, enabling logical conclusions to be drawn. Based on the arguments presented, this hypothesis is used to provide a novel interpretation of quantum mechanics. The methodology emphasizes logical reasoning over detailed mathematical formulations, offering a more accessible presentation.
This study delves into the concept of velocity within the context of the physical interpretation of acceleration and deceleration for objects in motion through space. A thought experiment involving a marble and a photon is utilized to propose the hypothesis that all objects in space, inherently, do not take time to move from a specific source to a destination. Through a series of methodically structured thought experiments, this hypothesis and the accompanying conclusions are explored and validated. Newton’s first law of motion serves as the basis for these scenarios, enabling logical conclusions to be drawn. Based on the arguments presented, this hypothesis is used to provide a novel interpretation of quantum mechanics. The methodology emphasizes logical reasoning over detailed mathematical formulations, offering a more accessible presentation.
This study delves into the concept of velocity within the context of the physical interpretation of acceleration and deceleration for objects in motion through space.A thought experiment involving a marble and a photon is utilized to propose the hypothesis that all objects in space, inherently, do not take time to move from a specific source to a destination.Through a series of methodically structured thought experiments, this hypothesis and the accompanying conclusions are explored and validated.Newton's first law of motion serves as the basis for these scenarios, enabling logical conclusions to be drawn.Based on the arguments presented, this hypothesis is used to provide a novel interpretation of quantum mechanics.The methodology emphasizes logical reasoning over detailed mathematical formulations, offering a more accessible presentation.Consider two entities: a photon and a marble.Both the photon and the marble are set to travel 100 meters in a straight line within the same dimension and in a vacuum.Since a photon travels at the speed of light, it takes approximately 0.0000003336 seconds for the photon to cover the distance.In contrast, assuming the marble is initially traveling at a speed of 40 meters per second in this thought experiment, it takes 2.5 seconds for the marble to complete the 100 meters.This raises a question: The photon covered the distance in 0.0000003336 seconds, while the marble took 2.5 seconds.In other words, the marble took approximately 2.4999996664 additional seconds to complete the distance compared to the photon.What accounts for this extra time taken by the marble?Consider the following analogy: Mrs. Bob has two sons, Eric and Smith, with Eric being the elder child in the household.Mrs. Bob typically sends Eric to buy groceries from a supermarket located a few blocks away from her house.Eric always takes about 20 minutes to purchase the groceries and return.One day, when Eric was unavailable, Mrs. Bob sent her younger son, Smith, instead.Smith left the house with a list of groceries, just as Eric would.However, unlike Eric, Smith returned after 45 minutes.Mrs. Bob noticed this significant difference in timing between the two and asked Smith the question: "Why did you take so long?Eric would return in 20 minutes."If Smith were to respond, he might say: "I couldn't find some of the items, so I had to go to another supermarket, which is farther away," "There was a long line at the checkout," "It took me a while to locate some items in the supermarket," "The supermarket was closed, so I had to wait for 15 minutes until it opened," "I ran into a friend on the way and we chatted for a while," and so forth.Smith could provide multiple reasons to account for his delay.However, all
An operational approach to quantum mechanics has been developed in the past decades in our group in Brussels. A similar approach is taken in this work, making use of the extra operational depth offered by this approach, to show that the construction of spacetime is specific to each observer. What is usually referred to as the block universe then emerges by noting that parts of the past and future are also contained in the present, but without the limitations that a four-dimensional block universe usually implies, of a reality in which change would be impossible. In our operational approach, reality remains dynamic, with free choice playing a central role in its conceptualization. We also show that, when operationally analyzed, the theory implies that objects move not only in space, but also and especially in time, and more generally in spacetime, with their rest mass being a measure of their kinetic time energy. We therefore claim that Einstein’s relativity revolution has not been fully realized, since most physicists are not ready to accept these consequences of the theory although the formula’s showing them, when operationally analyzed, are in every relativity textbook. In particular, when relativistic motion is revisited as a genuine four-dimensional motion, it becomes possible to reinterpret the parameter c associated with the coordinate speed of light, which becomes the magnitude of the four-velocity of all material entities. We observe that this four-dimensional motion in Minkowski space can also be better understood if placed in the broader perspective of quantum mechanics, provided that non-locality is interpreted as non-spatiality, thus indicating the existence of an underlying non-spatial reality, the nature of which could be conceptual, consistent with the conceptuality interpretation of quantum mechanics. This hypothesis is reinforced by noting that when observers, or experiencers, as they will be referred to in this article, are described by acknowledging their cognitive nature of entities moving in a semantic space, Minkowski metric emerges in a natural way.
In the last two decades, the scientific community has witnessed a surge in activity, interesting results, and notable progress in our conceptual understanding of computing and information based on the laws of quantum theory. One of the significant aspects of these developments has been an integration of several fields of inquiry that not long ago appeared to be evolving, more or less, along narrow disciplinary paths without any major overlap with each other. In the resulting body of work, investigators have revealed a deeper connection among the ideas and techniques of (apparently) disparate fields. As is evident from the title of this volume, logic, mathematics, physics, computer science and information theory are intricately involved in this fascinating story. The inquisitive reader might focus, perhaps, on the marriage of the most unlikely and intriguing fields of quantum theory and logic and ask: Why quantum logic? By many, “logic” is deemed to be panacea for faulty intuition. It is often associated with the rules of correct thinking and decision-making, but not necessarily in its most sublime role as a deep intellectual subject underlying the validity of mathematical structures and worthy of investigation and discovery in its own right. Indeed, within the realm of the classical theories of nature, one may encounter situations that defy comprehension, should one hold to the intuition developed through experiencing familiar macroscopic scenarios in our routine impressions of natural phenomena. One such example is a statement within the special theory of relativity that the speed of light is the same in all inertial frames. It certainly defies the common intuition regarding the observation of velocities of familiar objects in relative motion. One might be tempted to dismiss it as contrary to observation. However, while analyzing natural phenomena for objects moving close to the speed of light and, therefore, unfamiliar in the range of velocities we are normally accustomed to, logical deductions based on the postulates of the special relativity theory lead to the correct predictions of experimental observations. There exists an undeniable interconnection between the deepest theories of nature and mathematical reasoning, famously stated by Eugene Wigner as the unreasonable efficacy of mathematics in physical theories.
In this chapter we are going to address the famous ‘problem of time’ which has become the headline for all the physical interpretational problems of the mathematical formalism. Roughly speaking the problem of time is that there is none in GR: at least in the spatially compact case without boundaries the Hamiltonian vanishes on the physical, constraint surface. This is physically relevant because we seem to live in a universe with precisely that spatial topology. Since the Hamiltonian generates time translations in any canonical theory we arrive at the conclusion that ‘nothing moves’ in GR, which is in obvious contradiction to experiment. Since there is no time also the usual interpretation of quantum mechanical measurements at given moments of time breaks down. One can fill books about this issue and we will not even try to cover a substantial amount of the existing literature. A superb source of information on these conceptual problems is Carlo Rovelli's book [3]. Rather, what we will do in what follows is to collect various proposals for solutions to the problem of time taken from other authors, especially Rovelli's relational approach to classical and quantum physics and Hartle et al. 's consistent history interpretation, and combine them into a consistent picture. We do not want to suggest that the resulting picture is to be accepted, rather we want to draw attention to the problems involved and to develop a working hypothesis. The discussion on the interpretation of quantum mechanics is very alive and some authors such as Penrose [243] not only propose to alter the interpretational aspect of quantum mechanics but also the mathematical framework.
Let me begin by briefly explaining the concept of ‘interpretation’ relevant to this discussion. Certain physical theories postulate abstract structural constraints which events are held to satisfy. Such theories are termed ‘principle theories’. Interpretations of principle theories aim to explain their relation to the theories they replace. Interpretations are therefore concerned with the nature of the transitions between theories. Theories of space-time structure provide the most accessible illustration of principle theories. For example, Newtonian mechanics in the absence of gravitation represents the 4-dimensional geometry of space-time by the inhomogeneous Galilean group, which acts transitively in the class of free motions, i.e. the inhomogeneous Galilean group is the symmetry group of the free motions: it is a subgroup of the symmetry group of every mechanical system, and the largest such subgroup. Einstein’s special principle of relativity is the hypothesis that the symmetry group of the free motions is the Poincaré group.