From Einstein's Geometry to the Processing Engine

For over a century, gravity has been described by the general theory of relativity as a geometric phenomenon. In this view, mass and energy curve space-time, and the motion of bodies and light is nothing more than following the geodesics of this curved structure. This description is remarkably precise and empirically confirmed across every available range of observations.

At the same time, it is a description that stops exactly where the conceptual language of Einstein's era ends.

Einstein didn't make a mistake. On the contrary, he created a perfect, minimal, and internally consistent formalism that described observed phenomena with unprecedented accuracy. However, the interpretation of this formalism was inevitably shaped by the conceptual tools available at the beginning of the 20th century. At that time, geometry was the most fundamental language for describing the structure of reality.

Einstein himself repeatedly emphasized that his theory perfectly describes how phenomena occur, but does not answer the question why they occur. General relativity does not provide a mechanism for gravity—it provides a geometric description of it.

Consequently, what was the result of a deeper physical process was interpreted as a primordial entity: curved spacetime. Geometry became not only a language of description but also the supposed source of phenomena.

Only the modern language of information, local processing, synchronization, and computational architecture allows us to ask a different question: isn't geometry merely an efficient, macroscopic representation of a more fundamental mechanism? In this view, gravity is not the cause of curvature, but an emergent effect of the dynamics of local processes, in which time is not a global coordinate but a local updating rhythm.

In this sense, the new paradigm does not improve general relativity or undermine its validity. It merely changes the level of explanation—moving from a geometric description to the mechanism that generates it.

In Māyā the same formalism is retained – but its meaning is reversed.

Time dilation: geometric effect or overload effect?

One of the foundations of general relativity is time dilation in a gravitational field.
For a point mass, it is described by the Schwarzschild metric:

$$d\tau =\sqrt{1-\frac{2GM}{c^{2}r}}dt$$

In the standard interpretation of general relativity, the sub-root factor is a result of the curvature of spacetime. Time "flows slower" because the geometry has been deformed in the presence of mass–energy.

This description is correct, precise and fully confirmed experimentally.
However, it is not a description of the mechanism.

In the geometric interpretation, this relationship remains essentially abstract: mass and energy "slow down time" because space-time is curved—but the curvature itself is no longer explained. General relativity perfectly describes how time slows down, but it does not answer the question of why the presence of mass should affect its rate of passage. This relationship is accepted as a geometric fact, not derived from a physical process.

Māyā starting point

In the Māyā approach the starting point is fundamentally different from that in the geometric interpretation of general relativity.

Time is not a geometric entity or a coordinate of spacetime. It does not "flow" as an abstract background quantity. Time is the number of completed local processing cycles performed by the elementary units of reality—planxels. Each planxel updates its state in discrete steps, with a maximum frequency determined by an elementary clock, which is the Planck time tP​. It is this clock that constitutes the physical basis of the concept of time.

In vacuum conditions, where there is no information density, planxels operate at the maximum possible frequency. The local Planck time is then minimal, and processing occurs without delay. However, the presence of mass implies a local density of information that must be processed. A planxel cannot omit any information or allow it to be lost, as this would break the coherence of evolution and locally violate the observed constancy of the speed of light.

Planxels form a locally coupled information processing network. In each computational cycle, a planxel processes not only its own state but must also consider information from all its neighbors to maintain consistency in the local evolution of reality. Synchronization therefore means jointly updating the state of the entire local area of ​​the network.

The key point is that in a region of dense information, the information flow to a single planxel increases with the total local density, not just with its own load. The more planxels in a given region are in a state of high information content, the more information flows to each of them in a single computational cycle, because each planxel must take into account the state of the entire local system.

This means that with a high information density, it is impossible to distribute the load onto many independent elements. On the contrary, synchronization causes each planxel in the region loaded with information to process information corresponding to the entire local density, and not just its "part". In one computational cycle, it must handle a larger portion of data, which leads to an increase in the cycle time.

The extension of local Planck time is therefore not an indirect effect or an adaptation of the rhythm, but a direct consequence of the increased amount of information processed in one clock cycle. The greater the local information density, the larger the portion of data that must be synchronized and processed simultaneously, and thus the longer the elementary processing cycle.

This is why gravity increases with the mass and scale of the system: not because "more planxels are loaded", but because each planxel in an information-dense region processes the information of the entire region in each cycle.

What changes is not abstract "time," but the local elementary tact tP​. When the update cycle lasts longer, the local proper time slows down compared to areas unencumbered by information density, i.e., the vacuum.

This slowing down is observed in general relativity as time dilation in a gravitational field. For a point mass, it takes the form of the Schwarzschild metric:

$$d\tau = \sqrt{1 – \frac{2GM}{c^2 r}} \, dt$$

In the geometric interpretation, the sub-root factor is attributed to the curvature of space-time. In Māyā, the same factor describes a physical change in the local processing rate.

To make this explicit, while maintaining exactly the same mathematical formalism, let us rewrite the physical constants in terms of Planck units, which in this approach are not unit definitions, but parameters of the processing architecture:

$$c = \frac{\ell_P}{t_P}, \qquad \hbar = E_P t_P, \qquad G = \frac{\hbar c}{m_P^2} = \frac{E_P \ell_P}{m_P^2}$$

​​After substituting these relations into the expression for time dilation, we get:

$$d\tau = \sqrt{ 1 – \frac{2 E_P t_P^2}{m_P^2 \ell_P} \frac{M}{r} } \, dt$$

This notation does not introduce new mathematics.
It does, however, directly reveal what is physically changing.

The dilation factor depends directly on $t_P^2$​. This means that the observed slowing down of time is a mathematical notation of a local lengthening of the elementary processing clock. It is not "time" or "spacetime" that is being curved—it is the local Planck time that is being lengthened.

The key point is that no observable anomaly occurs locally. The speed of light remains constant because it is given by the relation:

$$c=\frac{{\mathrm{\ell }}_P}{t_{\mathrm{P<span\; class="vlist"\; style="font-family:\; Georgia,\; \text{'}Times\; New\; Roman\text{'},\; \text{'}Bitstream\; Charter\text{'},\; Times,\; serif;font-size:\; 16px"></span>}}}$$If local tP​ is getting longer, then the local ℓP​ scales proportionally. For an observer inside such a region, everything proceeds normally: clocks tick regularly, physical processes proceed at an unchanged rate, and the speed of light remains the same as always. Time dilation manifests itself only relationally, when comparing regions with different local processing rates.

In this sense, general relativity is neither incorrect nor incomplete. It correctly describes the macroscopic effect—the differences in the rate of passage of time. However, it does not indicate what is physically changing.

Einstein described the result.
Māyā shows the mechanism that generates this result.

Einstein described the result.
Māyā shows the mechanism that generates this result.

If the local proper time slows down near a mass, this means that the elementary processing rate of the planxels is not spatially uniform. In other words, the rhythm of updating the elementary units of reality depends on location. Where there is information density corresponding to the presence of mass, the local Planck time lengthens and the processing rate slows. In more distal, less information-laden areas, the rate remains faster. This creates an information processing rate gradient.

Planxels are not isolated entities. They form a distributed system in which local updates must remain mutually consistent. The fundamental property of such an architecture is not the action of forces, but rather the striving for synchronization with neighbors. This is not an interaction in the sense of classical physics, but a necessity resulting from maintaining computational consistency across the entire network.

If there is a region in space where the processing rhythm is slower, synchronizing with it requires a smaller adaptation cost than forcing that region to accelerate. Therefore, the information and dynamics of the planxels reorganize toward regions with a slower rhythm. The direction of "flow" is therefore determined not by force, but by the structure of the rhythm gradient.

Macroscopically we observe this process as the phenomenon of gravity.

In the language of classical physics it is described by the gravitational potential:

$$\Phi = -\frac{GM}{r}$$

​After writing the same expression in the language of Planck units, we get:

$$\Phi = -\frac{E_P \ell_P}{m_P^2} \frac{M}{r}$$

This potential no longer describes energy in a field of force". It is a measure of the "local reduction in the processing rate relative to a vacuum, i.e. the degree of extension of the elementary planxel clock rate as a function of distance from the mass.

The gradient of this potential leads to the acceleration of gravity:

$$\mathbf{g} = -\nabla \Phi$$

which directly gives:

$$g = \frac{E_P \ell_P}{m_P^2} \frac{M}{r^2}$$

Formally, this is exactly the same acceleration known from classical mechanics and general relativity. Neither the form of the equations nor their consistency with observations changes. Only their physical meaning changes.

Gravitational acceleration is not the result of a force or the "attraction" of masses. It is a macroscopic manifestation of the fact that the planxel network responds to uneven computational load by reorganizing the synchronization of local clocks. Body movement in a gravitational field is therefore a movement toward regions where the processing rhythm is longer.

In this view, the geometry of spacetime does not cause motion. It registers it. Curvature, geodesics, and accelerations are the language of effect description, not the carrier of cause. The cause lies deeper: in the gradients of local Planck time, that is, in the uneven rhythm of elementary processing.

Gravity ceases to be a fundamental interaction.
It becomes a necessary consequence of the computational architecture of reality.

Gravity is not a force in the classical sense, but an effect of time synchronization

In this view, it also becomes clear why gravity is such an exceptionally weak phenomenon compared to quantum interactions. Gravity is not an effect of local quantum exchange, but a macroscopic effect of the collective dynamics of the network. It only becomes apparent when the computational load on the planxels becomes spatially non-uniform on a scale large enough to produce a measurable gradient in the local processing rhythm.

At the level of individual particles or microscopic processes, the processing overload is too small to cause a significant extension of the local Planck time. Therefore, gravity does not manifest itself as a strong elementary interaction and does not compete with electromagnetism, the weak interaction, or the strong interaction. Its effect adds only collectively, along with the mass and scale of the system.

Gravity is therefore an emergent and macroscopic phenomenon—visible only where the planxel network is actually globally loaded. Its apparent "weakness" is not an imperfection of nature or a mystery requiring explanation by new particles or fields. It is a natural consequence of the fact that gravity is not a local interaction, but an effect of the time synchronization of the entire network.

This is why gravity dominates cosmology and astrophysics, yet almost disappears in particle physics. Not because it is fundamentally weak, but because it is fundamentally different.

“Movement” to Slowdown: The Law of Least Effort for Information

So why does an apple fall to Earth? Think of it this way:
Imagine you are a simple pattern (particle) moving through this network. Your "goal" is to travel so that the global network synchronization is as efficient as possible. As you approach a region where the network is congested and slows down (e.g., near Earth), the simplest way to adjust is to slow down your own internal "clock" as well.
But how do you do this? In the networked world, getting closer to the source of the slowdown is a natural way to "tune" your rhythm to your surroundings. This isn't a pull from some mysterious force, but an optimization effect. The object follows the path that maximizes the overall network coherence—and this path leads to areas with slower processing speeds. We observe this as acceleration towards mass.
Analogy: How two outlets in a water vortex move closer together because this optimizes the flow in the entire system.

Originality Clause (Gravity Mechanism)

It is worth emphasizing that the approach presented here represents the first consistent reversal of the causal relationship present in the classical interpretation of general relativity. In the standard picture, the geometry of spacetime—and in particular its curvature—is treated as the cause of gravitational phenomena, while time dilation appears as one of their effects.

In Māyā theory, this relationship is reversed: the primary phenomenon is a local lengthening of the elementary processing rate (time dilation), and gravity reveals itself as the macroscopic gradient of this slowing down. The curvature of space-time does not play the role of cause here, but is a geometric record of the effects of the uneven processing rhythm in the planxel network.

This reversal does not change the formalism of general relativity or its empirical predictions, but for the first time provides a mechanical explanation of why time dilation and gravitational acceleration are inextricably linked. Gravity, in this view, ceases to be a fundamental interaction and becomes a necessary consequence of the synchronization of local clocks in the computational architecture of reality.