Developing Supersensible Perception by Shelli Renée Joye

Author:Shelli Renée Joye
Language: eng
Format: epub
Tags: Personal Growth/Theosophy
Publisher: Inner Traditions/Bear & Company
Published: 2019-05-29T16:00:00+00:00

Consciousness exists everywhere as an information-encoded energy field.

The universe consists of two distinct regions or domains: the explicate order (that which we know as space-time) and the implicate order (a transcendent domain outside of space-time).

Consciousness in the explicate order manifests as electromagnetic energy, interacting with consciousness in the implicate order that manifests there as holoflux energy.

Both the explicate order (our daily experience) and the implicate order exist as realities. However, the implicate region is located at extremely small dimensions, where space ends, below the size of the Planck length boundary of 10−35 meter. Supersensible experience in the implicate order is transcendent, outside of space-time.

To better understand the topology of the implicate order and the Planck length, a thought experiment is useful here. In your mind's eye, imagine a sphere about the size of a grain of sand or a pixel, and assume that it has even smaller dimensions within, that it has an “inside.”

Now we begin moving radially, inward, geometrically, toward the center. Imagine that as we move inward toward the center, we are also shrinking in scale, becoming smaller and smaller as we continue on our journey. We eventually find ourselves at 10−15 meter, the diameter of a proton of a hydrogen atom. Shrinking another tenfold we arrive at 10−16 meter, the size of an electron. Eventually, we reach a radius of 10−17 meter, the size of a Higgs Boson. We are now as deep as contemporary measurements have been able to go, at the limit of the Large Hadron Collider. But let us continue moving inward, shrinking toward the geometric center until we reach the very bottom limit of space, the Planck length of 10−35 meter. This is the end of the line. We have reached the bottom limit of space . . . or have we? Bohm doesn't think so, and I quote from his book Wholeness and the Implicate Order:

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