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If you have a desire to be set free of any worries that the speed of light may be a limit strictly imposed by Nature, but are intrigued by the speed of light, then this book is a great match for you.Essentially, I go to good lengths to explore how and why the speed of light as an ultimate limit enables far more exotic and wide-ranging travel than any otherwise superluminal warp drives, wormhole shortcuts through space-times, and the like.You, as reader, will hopefully not be off-put by my frequent discussion about GOD and Divine Providence in the context of exploring the perhaps utterly infinite scale of the cosmic order and the bold open-ended eternal opportunities for exploration. After all, if we assume that human civilization will in some way last forever, then such eternal duration may necessarily need to assume divine providence. Otherwise, we would almost certainly destroy our species with technology and non-sustainable practices.For conservative purists who are adverse to invoking the concept of a god in attempts at theoretical discourse, all I ask of you is to give this book a try. You will likely find the open ended speculation a joy in that you hopefully will come to see the glory in light-speed impulse travel in a brand new light.
Herein Volume 3, we continue to explore principally relativistic rocket flight in so-called astral planes.Accordingly, we include formulas for relativistic rocket flight performance, fuel supplies, shielding, and the like. However, in Volume 3, we cover yet more extreme rockets and astral planar analogs than in Volumes 1 and 2. For example, we cover Lorentz factor analogs of Special Relativistic Lorentz factors as great as roughly canonical ensembles and greater as well as analogs of more still more exotic forms of physical realm relativistic rockets.We approach the notions of astral planar flight in formulaic detail in the following manners.First, we consider astral planar variables in associated equations and formulas as derived from axiomatic modifications of equations and formulas for conventional relativistic rocket flight.Second, we assume closely parallel formulaic analogs with known relativistic flight formulas under the assumption that since it appears that the laws of physics in our physical realm are the way they are because that is the way they must be for the physical cosmos to per due.Third, we assume that the fundamental constants in astral planar laws are analogs of those in the physical realm and indeed must be so as to provide stability in astral planes and associated rocket travel. Fourth, we assume that no-go theorems such as the chronological protection conjecture and the certainty of light-speed limits in our physical universe have analogs in astral planes.Fifth, we assume that the operation of fiat such as rockets in astral planes operate in close analogies with the operation of such craft as would occur in our physical realm.Sixth, we assume that except for higher levels of intellectual, emotional, social, and psychological functioning in astral planes compared to that of us in the physical realm, astral planar proverbial landscape is similar looking to that of present day physicality. We base this assumption on the common and repeated content of personal accounts of near death experiences and the like and how such experiences are similar to those in the physical world such as the perception of colors, the existence from lush grassy meadow, flowers, animal playing together in the presence of Jesus, and the like.Astral planes are assumed to come in a plethora of levels. The first level is most closely analogous to the physical realm accept at a higher more refined level. In Volume 1, we concern our formulas, natural constants, topologies, geometries and other kinematic aspects in a first level of astral planes as more closely related to that in the visible physical realm.The book is divided into two main parts. The first part considered conventional relativistic rocket flight in the physical realm while the second part considers analogs in a first level of astral planes.In many cases for the portion of the book on astral planar rocket flight, we do not always specifically replace word for word of, say for instance, relativistic rocket with astral-planar relativistic rocket, nor other words of primary themes. However, the context in which dual wordage is provided is made clear in the astral-planar analogues.
Herein Volume 1, we explore principally relativistic rocket flight in so-called astral planes.Accordingly, we include formulas for relativistic rocket flight performance, fuel supplies, shielding, and the like. In this volume, we cover more or less conventional relativistic rockets and astral planar analogs.We approach the notions of astral planar flight in formulaic detail in the following manners.First, we consider astral planar variables in associated equations and formulas as derived from axiomatic modifications of equations and formulas for conventional relativistic rocket flight.Second, we assume closely parallel formulaic analogs with known relativistic flight formulas under the assumption that since it appears that the laws of physics in our physical realm are the way they are because that is the way they must be for the physical cosmos to per due.Third, we assume that the fundamental constants in astral planar laws are analogs of those in the physical realm and indeed must be so as to provide stability in astral planes and associated rocket travel.Fourth, we assume that no-go theorems such as the chronological protection conjecture and the certainty of light-speed limits in our physical universe have analogs in astral planes.Fifth, we assume that the operation of fiat such as rockets in astral planes operate in close analogies with the operation of such craft as would occur in our physical realm.Sixth, we assume that except for higher levels of intellectual, emotional, social, and psychological functioning in astral planes compared to that of us in the physical realm, astral planar proverbial landscape is similar looking to that of present day physicality. We base this assumption on the common and repeated content of personal accounts of near death experiences and the like and how such experiences are similar to those in the physical world such as the perception of colors, the existence from lush grassy meadow, flowers, animal playing together in the presence of Jesus, and the like.Astral planes are assumed to come in a plethora of levels. The first level is most closely analogous to the physical realm accept at a higher more refined level. In Volume 1, we concern our formulas, natural constants, topologies, geometries and other kinematic aspects in a first level of astral planes as more closely related to that in the visible physical realm.The book is divided into two main parts. The first part considered conventional relativistic rocket flight in the physical realm while the second part considers analogs in a first level of astral planes.In many cases for the portion of the book on astral planar rocket flight, we do not always specifically replace word for word of, say for instance, relativistic rocket with astral-planar relativistic rocket, nor other words of primary themes. However, the context in which dual wordage is provided is made clear in the astral-planar analogues.In Volume 1, we consider astral-planar analogs of relativistic rocket flight in a first level and category of performance, such as for example, conventional relativistic rocket flight in the range of Lorentz factors ranging from just a bit greater than one to values on the order of billions and trillions.
Herein Volume 2, we continue to explore principally relativistic rocket flight in so-called astral planes.Accordingly, we include formulas for relativistic rocket flight performance, fuel supplies, shielding, and the like. However, in Volume 2, we cover more extreme rockets and astral planar analogs than in Volume 1. For example, we cover Lorentz factor analogs of Special Relativistic Lorentz factors as great as roughly 10 EXP 100 and greater as well as analogs of more exotic forms of physical realm relativistic rockets.We approach the notions of astral planar flight in formulaic detail in the following manners.First, we consider astral planar variables in associated equations and formulas as derived from axiomatic modifications of equations and formulas for conventional relativistic rocket flight.Second, we assume closely parallel formulaic analogs with known relativistic flight formulas under the assumption that since it appears that the laws of physics in our physical realm are the way they are because that is the way they must be for the physical cosmos to per due.Third, we assume that the fundamental constants in astral planar laws are analogs of those in the physical realm and indeed must be so as to provide stability in astral planes and associated rocket travel. Fourth, we assume that no-go theorems such as the chronological protection conjecture and the certainty of light-speed limits in our physical universe have analogs in astral planes.Fifth, we assume that the operation of fiat such as rockets in astral planes operate in close analogies with the operation of such craft as would occur in our physical realm.Sixth, we assume that except for higher levels of intellectual, emotional, social, and psychological functioning in astral planes compared to that of us in the physical realm, astral planar proverbial landscape is similar looking to that of present day physicality. We base this assumption on the common and repeated content of personal accounts of near death experiences and the like and how such experiences are similar to those in the physical world such as the perception of colors, the existence from lush grassy meadow, flowers, animal playing together in the presence of Jesus, and the like.Astral planes are assumed to come in a plethora of levels. The first level is most closely analogous to the physical realm accept at a higher more refined level. In Volume 1, we concern our formulas, natural constants, topologies, geometries and other kinematic aspects in a first level of astral planes as more closely related to that in the visible physical realm.The book is divided into two main parts. The first part considered conventional relativistic rocket flight in the physical realm while the second part considers analogs in a first level of astral planes.In many cases for the portion of the book on astral planar rocket flight, we do not always specifically replace word for word of, say for instance, relativistic rocket with astral-planar relativistic rocket, nor other words of primary themes. However, the context in which dual wordage is provided is made clear in the astral-planar analogues.
This book provides numerous essays on prospects for light-speed travel and travel ever so slightly faster than light.These essays provide a mildly to moderately technical treatment of the subject.It is hoped that the reader will come away with a sense of the whimsical and wonderlust regarding the bold prospects of light-speed impulse travel and how any strict light-speed limits imposed by Nature works out for all the better.
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