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Investigating Initial Conditions of the WdW Equation in Flat Space in a Transition from the Pre-Planckian Physics Era to the Electroweak Regime of Space-Time

机译:从前普朗克物理学时代到时空电弱体系的转变,研究平面空间中WdW方程的初始条件

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This document is due to reviewing an article by Maydanyuk and Olkhovsky, of a Nova Science conpendium as of “The big bang, theory assumptions and Problems”, as of 2012, which uses the Wheeler De Witt equation as an evolution equation assuming a closed universe. Having the value of k, not as the closed universe, but nearly zero of a nearly flat universe, which leads to serious problems of interpretation of what initial conditions are. These problems of interpretations of initial conditions tie in with difficulties in using QM as an initial driver of inflation. And argue in favor of using a different procedure as far as forming a wave function of the universe initially. The author wishes to thank Abhay Ashtekar for his well thought out criticism but asserts that limitations in space-time geometry largely due to when is formed from semi classical reasoning, i.e. Maxwell’s equation involving a close boundary value regime between Octonionic geometry and flat space non Octonionic geometry is a datum which Abhay Ashekhar may wish to consider in his quantum bounce model and in loop quantum gravity in the future.
机译:该文档的撰写者是Maydanyuk和Olkhovsky的一篇文章,作者是Nova科学馆的“大爆炸,理论假设和问题”(截至2012年),该文章使用Wheeler De Witt方程作为假设封闭宇宙的演化方程。 。具有k的值,而不是闭合的宇宙,而是接近平坦的宇宙的几乎零,这导致了解释初始条件的严重问题。这些关于初始条件的解释问题与使用质量管理作为通货膨胀的初始驱动因素有关。并主张使用不同的过程,以便最初形成宇宙的波动函数。作者希望感谢Abhay Ashtekar的深思熟虑的批评,但他断言时空几何学的局限性主要是由于半经典推理何时形成的,即麦克斯韦方程式包含了一个在八面体几何学和非八面体几何学之间的紧密边界值制度。几何形状是Abhay Ashekhar可能希望在他的量子反弹模型中以及将来在循环量子引力中考虑的基准。

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