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Peter Lynds

Publications and source records attributed to Peter Lynds.

3 recordsLinked to original sources

Why there is something rather than nothing: The finite, infinite and eternal

Many believe that the deep question of "why is there something rather than nothing?" is unanswerable. The universe just is and no further explanation for its existence is possible. In this paper I explain why this question must have an answer, and why that answer must establish that physical existence is inescapable and necessary. Based on the conclusion that if the universe is eternal rather than having a beginning some finite time in the past, the universe has to exist rather than not because its possible non-existence is never an option, such an explanation is put forward. As a logical extension of only an eternal universe being capable of providing an answer to the question of why there is something rather than nothing, the argument necessitates that the universe must be eternal. The consequences of this conclusion for cosmology are then briefly discussed.

physics.gen-ph

On a finite universe with no beginning or end

Based on the conjecture that rather than the second law of thermodynamics inevitably be breached as matter approaches a big crunch or a black hole singularity, the order of events should reverse, a model of the universe that resolves a number of longstanding problems and paradoxes in cosmology is presented. A universe that has no beginning (and no need for one), no ending, but yet is finite, is without singularities, precludes time travel, in which events are neither determined by initial or final conditions, and problems such as why the universe has a low entropy past, or conditions at the big bang appear to be so "special," require no causal explanation, is the result. This model also has some profound philosophical implications.

physics.gen-ph

Time and classical and quantum mechanics: Indeterminacy vs. discontinuity

It is postulated there is not a precise static instant in time underlying a dynamical physical process at which the relative position of a body in relative motion or a specific physical magnitude would theoretically be precisely determined. It is concluded it is exactly because of this that time (relative interval as indicated by a clock) and the continuity of a physical process is possible, with there being a necessary trade off of all precisely determined physical values at a time, for their continuity through time. This explanation is also shown to be the correct solution to the motion and infinity paradoxes, excluding the Stadium, originally conceived by the ancient Greek mathematician Zeno of Elea. Quantum Cosmology, Imaginary Time and Chronons are also then discussed, with the latter two appearing to be superseded on a theoretical basis.

physics.gen-ph