For over a century, theoretical physics has grappled with paradoxes that stem not from mathematical errors but from its accepted ontology—the paradigm that reality is composed of substantial matter, continuous space-time, and fundamental fields. These assumptions led to situations in which correct equations generated physically impossible or ontologically counterintuitive conclusions.

The Code Reality Theory (Māyā) resolves these paradoxes not by changing the mathematics, but by changing the level of description. Reality is not a set of entities, but a process of local information processing in a discrete network of planxels.

Below are presented the key paradoxes of modern physics, their origin in classical ontology, and their resolution within the framework of Māyā.

1. The Weakness of Gravity and the Problem of Its Quantization

A Problem in Classical Ontology
Gravity is the weakest of the interactions, yet it resists all attempts at quantization. Attempts to describe it as an exchange of particles (gravitons) lead to irrenormalizable infinities. The question arises: why would nature create such a weak, yet fundamental, force?

Source
The assumption that gravity is a fundamental interaction, analogous to electromagnetism, operating in continuous space-time and carried by particles.

The Māyā Solution
Gravity is not an interaction. It is an emergent effect of the gradient of the synchronization rhythm in the planxel network.

• Mass is a local information overload – a stable defect requiring more computational cycles.
• Gravity is the statistical tendency of defects to move towards areas of slower local clock speed, which minimizes the cost of global synchronization.

Newton's law written in Planck units reveals scale:

$$F \propto \frac{E_P \, \ell_P}{m_P^2}\,\frac{m_1 m_2}{r^2}$$

​​
Ogromna wartość $m_P^2$ w mianowniku wyjaśnia, dlaczego efekt jest tak słaby na skalach mikroskopowych.

Conclusion

There is no object that needs to be "quantized." Gravity is a macroscopic effect. The paradox disappears.

2. Singularities in black holes

A Problem in Classical Ontology
The equations of general relativity lead to points of infinite density where the laws of physics cease to apply.

Source
Assumption of continuous, smooth spacetime that can be arbitrarily compressed.

Solution in Māyā

There are no infinities because the planxel network has:

• minimum spatial scale,
• maximum computing throughput.

When the mass (i.e., information density) is too concentrated, the planxels in the center reach a critical overload state. Their local computational cycle cannot be closed.

In the Schwarzschild notation rewritten in Planck units:

$$\frac{d\tau}{dt} = \sqrt{1 – 2\left(\frac{M}{m_P}\right)\left(\frac{\ell_P}{r}\right)}$$

For $r \to r_s$

$$\frac{d\tau}{dt} \to 0$$

Which means equivalently:

$$\frac{dt}{d\tau} \to \infty$$

dτ​→∞

One local planxel cycle requires an infinitely long external time and is never closed.

It's not infinite density - it's deadlock obliczeniowy.

Conclusion

The "singularity" is the limit of the network's processing capabilities, not a physical point. The paradox disappears.

3. The Information Paradox in Black Holes

A problem in classical ontology
Black holes evaporate through Hawking radiation, which is thermal and carries no information. Upon complete evaporation, information is lost, violating the unitary nature of quantum mechanics.

Source
Treating the event horizon as a barrier beyond which information disappears into a singularity.

Solution in Māyā
Informacja nigdy nie zostaje zniszczona. Pod horyzontem zdarzeń planxele nie tracą informacji — tracą zdolność zakończenia cyklu i synchronizacji z zewnętrzną siecią.

Hawking radiation is a statistical leakage of phase information at the boundary of a region where the computational clock is infinitely prolonged.

Conclusion
The information is preserved. The paradox disappears.

4. The Unruh Effect (particles from an "empty" vacuum)

Problem
The accelerating observer sees the temperature and particles in the vacuum.

Source
Treating the vacuum as a passive background.

Solution in Māyā
The vacuum is a network of planxels in a state of basic timing. Acceleration disrupts the observer's synchronization with the network's rhythm.

Classic:

$$T = \frac{\hbar a}{2\pi c k_B}$$

​After substituting Planck units:

$$T = \frac{a\, t_P^2\, T_P}{2\pi \ell_P}$$​​

Temperature is a measure of desynchronization, not particle creation.

Conclusion
The Unruh effect is a relational illusion. The paradox disappears.

5. Dark Matter and Dark Energy

Problem
95% of the universe is invisible.

Source
An attempt to explain observations within the framework of a continuous substance ontology.

Solution in Māyā

• Dark matter: long-range network rhythm correlations.
• Dark energy: global sync pressure of the empty grid.

Conclusion
These are not “things”, but properties of network dynamics.

6. The Arrow of Time

Problem
Why does time flow in one direction?

Source
Treating time as a background parameter.

Solution in Māyā
Czas to licznik domkniętych cykli. Proces jest nieodwracalny.

Euler's identity:

$$e^{i\pi }+1=0$$

and the golden angle rotation $\varphi$ maximize ergodicity and complexity growth.

Conclusion
The arrow of time is built into the architecture. The paradox disappears.

7. The Horizon Observer Paradox

The external observer sees a “freeze”, the internal observer sees the normal flow of time.

Both descriptions are correct:

$$\frac{d\tau}{dt} = \sqrt{1 – 2\left(\frac{M}{m_P}\right)\left(\frac{\ell_P}{r}\right)}$$

​Różnica wynika z relacyjnego tempa przetwarzania.

8. Wave function collapse

There is no "magic collapse". There is phase synchronization between planxel systems.

9. Quantum Randomness

Randomness is a deterministic but unpredictable consequence of maximum phase mixing in a network governed by the golden angle.

Summary

The paradoxes of physics do not result from wrong equations, but from wrong level of ontology.

Māyā shows that:

• there is no empty space - there is an active network,
• there is no matter - there are phase defects,
• there are no forces - there are synchronization gradients,
• there is no infinity - there are computational limits.

Physics has always been mathematically correct.
Māyā reveals what these formulas really do.

Originality and scope of interpretation clause

The solutions to the paradoxes of physics presented above do not constitute modifications of the existing equations or alternative empirical theory. They are a consequence of the author's computational ontology, in which the known formalisms of physics (quantum mechanics, general relativity, thermodynamics) are given a unique mechanical interpretation based on local, discrete information processing in a network of planxels.

In particular:
– gravity is interpreted as the effect of the gradient of the local processing rate,
– singularities as the boundaries of the closure of a computational cycle,
– time as the counter of completed cycles,
– and physical constants as parameters of the execution architecture, not as ad hoc empirical data.

While the individual elements (information, discreteness, emergence) have appeared previously in various contexts, their coherent connection in the form of a complete, mechanistic interpretive model constitutes an original conceptual contribution referred to in this paper as Māyā theory.