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A computer-rendered view of Brizospace.

Brizospace is a pseudofractal infinitesimal b⅔∞⅜+(xn)-space which is defined by the equation Ϟ2πx = (Ϡ+bz)ω-b. It is commonly used in the process known as Brizospace Energy Extraction. The study of Brizospace's characteristics is called Brizology, and the study of Brizospace's natural laws is known as Brizophysics.

Matter Immaterial under Brizospace[]

Due to a subtly altered strong nuclear force (known as the "subtle" force) and a nonexistent weak force, matter as we know it does not exist in Brizospace. The only vestiges of matter are infinitesimal particles known as Brizoparticles. However, Brizonium, the only element Brizoparticles can create, is able to exist in Brizospace under certain conditions, as seen in data from the Time Paradox of 1943. The element can only exist for a short period of time in Brizospace, however, and will disintigrate if not transported into the physical multiverse.

Chaos in Brizospace[]

Chaos is as abundant in Brizospace as it is in our universe. However, in that Brizospace is a uniformly expanding pseudofractal space, chaos does not affect its shape, even though its expansion is the average total of the expansion of every point in the standard universe. In 2063, it was discovered that there was an "anti-Brizospace": a Brizospace where all brizoparticles and energy within was uniform, but the space itself was expanding and reshaping chaotically and constantly. This became known as "Chaotic Brizospace", whereas the term "anti-Brizospace" will go to the Brizospace which has opposite natural laws, if it is ever discovered.

Chaotic Brizospace.

In the IPS[]

Brizospace accelerators were once used in the major ring of the Isaacland Polaron Synchotron. They worked through turning matter into energy through Brizospace Energy Extraction and channeling it through superspace into momentum in a polaron. However, after the first year of operation the IPS switched to using BRB-powered Polaron Acceleration Field Generators.

Its current importance in the GSOT is #4.

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