# Unopened Identity Access

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#### kirving

The top represents how zeta is in ratio against the gamma identity, which is access in.

The bottom represents how access in needs to use the transference medium state of the identity to find identity, and how it finds it.

A more default state of opened identity access is where derivative 0 of theta zeta access is 0.

G represents potential for medium or connectivity (like dark matter/gravity in physics)

It represents what is is without deviating away.

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#### Joppy

It represents what is is without deviating away.
It represents what?.....

#### kirving

It represents what?.....
Like if there were to be an identity x, where x = this equation. What x also equals is the potential to become different then itself by achieving any numeric potential through the properties of set <- medium -> access.

Access is how to set the set, through the medium of exchange. G is the medium of exchange, the integral is the accessed set, the top is the access interval. Like how accessing property is at types of change of change and repeats properties as the rotational intervals deepen.

The equation itself represents the relation of all the properties or numeric potential of what identity is comprised of. What is is (set), where is is at (access), and how to relate the two (medium).

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#### kirving

How to change what is accessed.

#### kirving

Important thing I forgot to mention, what to input into the zeta, eta, delta functions is recursion of the function itself with the exception of eta in re-access. This is because eta representing level of precision must access the face, or the level of recursion.

#### romsek

Math Team
Important thing I forgot to mention, what to input into the zeta, eta, delta functions is recursion of the function itself with the exception of eta in re-access. This is because eta representing level of precision must access the face, or the level of recursion.
Do you realize you are talking gibberish?

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#### kirving

This should explain the zeta/eta/delta recursion meaning in access a little better.

zeta represents real identity, at 1 is is is in access, which means no recursion in access at identity

eta represents composite identity, at 1 at is is at is in re access, which means no recursion in modification at identity

delta state represents nothing but change component, no recursion would mean that no furthering value is being given to identity

It's zero point access math. If you grasp a little bit I can reexplain further at where you're stopped up.

It's criss-crossed in meaning of this equation.

If you tied id access to zeta, id change to beta, set operation to eta, value change to delta, and value to x, you would end up with two changes of x. Delta x and dx. Delta x and dx are the two points at which these equations criss-cross with each other.

How zeta beta and eta are how they are recursing through each other.

If you hook them up to each other like that it's how to represent core existence with math. The functions in this post are how to represent state, the other two in previous posts are how to access state.

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