Metaverse Loop-String Cosmology

نویسنده

  • Richard Ruquist
چکیده

Most theories of everything (TOEs) like string theory are based on physics. But there are as well TOEs based on "mathematics" being fundamental to a reality based on science. In particular, one math-TOE is based on the discrete natural numbers famously used by Godel to derive his Incompleteness Theorems. Such math computational theories (math-comp) assume that the comp-machine has an infinite computation space. Our approach proposes that string cosmology limits comp-space as measured by the Bekenstein Bound/Lloyd Limit of available bits of information in a finite holographic universe. We conjecture that the cubic lattice of Calabi-Yau (CY) compact-manifolds, which pervade the space of each universe, is an arithmetic comp-machine (due to the compact manifolds being enumerable) and furthermore, that its comp-power is limited by the effective holographic size of the universe. Moreover, we conjecture that our universe's comp-machine is insufficiently precise, because of its limited size, to compute physical particles; and for that, a collection of all universes in an effectively infinite metaphysical space called the Metaverse, is necessary. A Metaverse comp-machine in such a large space is effectively complete and consistent. We further argue that all CY computations are instantaneous from a human perspective. These conjectures make possible Mind and Body consciousnesses in a Single-World Universe and a cosmic rebirth loop based on Smolin's Fecund Cosmology with Super-Massive Black Holes (SMBHs) giving birth to Metaverses.

برای دانلود رایگان متن کامل این مقاله و بیش از 32 میلیون مقاله دیگر ابتدا ثبت نام کنید

ثبت نام

اگر عضو سایت هستید لطفا وارد حساب کاربری خود شوید

منابع مشابه

/ 9607126 Singularity and Exit Problems in Two - Dimensional String Cosmology

A broad class of two-dimensional loop-corrected dilaton gravity models exhibit cosmological solutions that interpolate between the string perturbative vacuum and a background with asymptotically flat metric and linearly growing dilaton. The curvature singularities of the corresponding tree-level solutions are smoothed out, but no branch-change occurs. Thus, even in the presence of a non-perturb...

متن کامل

The Graceful Exit in Pre-Big Bang String Cosmology

We re-examine the graceful exit problem in the pre-Big Bang scenario of string cosmology, by considering the most general time-dependent classical correction to the Lagrangian with up to four derivatives. By including possible forms for quantum loop corrections we examine the allowed region of parameter space for the coupling constants which enable our solutions to link smoothly the two asympto...

متن کامل

String Theory and Cosmology

We discuss the main cosmological implications of considering string-loop eeects and a potential for the dilaton in the lowest order string eeective action. Our framework is based on the eeective model arising from regarding homogeneous and isotropic dilaton, metric and Yang-Mills eld conngurations. The issues of innation, entropy crisis and the Polonyi problem as well as the problem of the cosm...

متن کامل

Towards a Non - Singular Pre - Big Bang Cosmology

We discuss general features of the β-function equations for spatially flat, (d + 1)-dimensional cosmological backgrounds at lowest order in the string-loop expansion, but to all orders in α ′. In the special case of constant curvature and a linear dilaton these equations reduce to (d + 1) algebraic equations in (d + 1) unknowns, whose solutions can act as late-time regularizing attractors for t...

متن کامل

Quantum Cosmology

We give an introduction into quantum cosmology with emphasis on its conceptual parts. After a general motivation we review the formalism of canonical quantum gravity on which discussions of quantum cosmology are usually based. We then present the minisuperspace Wheeler–DeWitt equation and elaborate on the problem of time, the imposition of boundary conditions, the semiclassical approximation, t...

متن کامل

ذخیره در منابع من


  با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید

عنوان ژورنال:

دوره   شماره 

صفحات  -

تاریخ انتشار 2013