Eisler Value

The Eisler value is a natural number which determines how "strict" the laws of a region of space are. It is denoted as $$E_v$$.

The lower the value, the less strict the laws are. The name comes from Jòs Eisler, a Hyperstarian born physicist who wanted to know why each Universe appeared to have different laws of physics.

Eisler Values
Eisler values can be determined using the Eisler function, however, it requires the knowledge of information not yet accessible, so only descriptions for specific values will be described. A quicker description of the Eisler function goes as: by taking many variables and constant specific to the region of space, one can get an infinite sum of changing values that were then cleaned up to converge onto a specific natural number (as to be less of a hassle).

Any region of space of $$E_v=n$$is also a region of space with $$E_v=n-1$$, with the exception of $$E_v=0$$. This means that if a verse has an Eisler value of, say, 3, all conditions of 2 and 1 also apply.

0 - The region of space is governed by no laws

1 - The laws can be broken by anything that wasn't caused (temporaly) by said laws

2 - The laws can be broken by anything that wasn't created (spatialy) by said laws

3 - The laws can be broken by anything that is already violating a law

4 - The laws can be broken by anything that isn't fully contained by the region

5 - The laws can be broken by anything of a different existence rank

6 - The laws can be broken by anything which fully contains the region of space

...

$$\varphi_\alpha$$ - The laws can be broken by anything that can bypass the $$\alpha-$$finality barrier which the region of space can't

$$\Phi$$ - The laws can be broken by anything that belongs to a different realm

Examples
Ungoverned region of space: 0

Our Universe: 5

Omniverse: $$\varphi_1$$

Leftunknown's Axioms of Reality: $$\alpha\leq\Phi$$