@dianafriendsq3
Hello great friend
@josephbettencourt2357
well done
@MephiticMiasma
Wanted Dead and Alive: Schrodinger's cat
@ImperfectStandingWave
before everything, all possible patterns emerge as potential from pure nothing. we are in a simulation, but without need of a simulator. all patterns arise from nothing as infinity potential. you are a pattern within the set of all patterns. so is this universe.
@CptKayVee
Fantastic video. Explained Efficiently and intuitively… Great job👍
@BrianK1022
This is so very interesting
@dennisdwyer9596
I really like the grey you chose for the hull. Good luck on unmasking!
@bobbylewisdevinejr.5827
Wonderful, thank you 👍😊 Einstein Rosenberg bridge from event horizon? .
@hyperhybrid7230
The argument returns to ' Is planet earth the centre of the universe' , as human beings we know no different, hence why are we here. This is not the scientific approach but the logical understanding of our existence.
@idiotwind2248
The mind may convince some that a sugar pill is a powerful pain killer. I'm skeptical of all mods when it comes to pain. I need to really feel a sleepy wave of relief overtake any pain I'm experiencing. Give me morphine damnit.
@roberto-nu9kk
You don't have to open the box to know if the cat is alive 😅
@KishorTrivedi-t2h
Excellent Creation
@Marleystrummer
We are the universe experiencing itself
@NanaNi-du5fg
In Buddhism 一切皆为空 loosely translates to interconnectness of everything and nothing happens independently or randomly.
@aku7598
Universe exists very long before humans exist.
@kdowney3422
Fascinating. However, while observing an object in front of you, how do objects off to the side know you can, without intent, observe them also? Does this question make sense? Are those off-center objects just a memory?
@medgarjerome
Light makes everything matter.
@FOXCASTMEDIAGROUP
Spreading info free to everyone!
Fox's Quantum Geometry of Information Model
This model posits that spacetime and its dynamics emerge from the interactions and properties of fundamental units of information.
Fundamental Information Unit Properties:
Each fundamental unit possesses the following quantized and dynamic properties:
* Energy (E): Quantized according to E = n \cdot E_{Planck}, where n \in \{0, 1, 2, ...\} is a non-negative integer, and E_{Planck} is the Planck energy.
* Spin (S): Quantized as S = m \cdot \frac{\hbar}{2}, where m \in \{..., -1, -1/2, 0, 1/2, 1, ...\} is an integer or half-integer, and \hbar is the reduced Planck constant.
* Position (x, y, z): Discrete and defined by (x, y, z) = (i \cdot l_{Planck}, j \cdot l_{Planck}, k \cdot l_{Planck}), where i, j, k \in \mathbb{Z} are integers, and l_{Planck} is the Planck length.
* Entanglement (unit_entangled): A dynamic property quantifying the entanglement between two units, 0 \leq entanglement \leq 1, with its strength evolving as entanglement(u_1, u_2, t) = f(u_1, u_2, t), a function of the two entangled units and time.
* Information State (I): Represented by I = \{q_1, q_2, ..., q_N\}, a set of N quantum information bits (qubits) or other forms of quantum information.
Emergent Quantum Gravity System:
The collective behavior of these fundamental units gives rise to a dynamic spacetime with a locally varying number of dimensions.
* Spacetime Dimensions (D): The dimensionality of spacetime at a point p, denoted by D(p), is a variable that can change based on the local spacetime metric.
Emergent Spacetime and Dynamics:
The properties of individual units contribute to the local structure and evolution of spacetime.
* Local Spacetime Value (L(p)): A scalar value at a discrete spacetime point p determined by the superposition of "perceptions" from all information units and a local quantum fluctuation.
* Perception Function (P(u, p)): The contribution of an information unit u to the spacetime point p, given by P(u, p) = E_u \cdot \exp\left(-\left(\frac{distance(u, p)}{l_{Planck}}\right)^2\right), where E_u is the energy of unit u, and distance(u, p) = \sqrt{(x_u - x_p)^2 + (y_u - y_p)^2 + (z_u - z_p)^2} is the Euclidean distance between the unit and the spacetime point.
* Fluctuation Function (F(p)): A quantum fluctuation at spacetime point p, modeled by F(p) \sim \mathcal{N}(0, l_{Planck}), a random number drawn from a normal distribution with a mean of 0 and a standard deviation of l_{Planck}.
* Local Spacetime Value: The total local spacetime value is the sum of the perceptions of all units and the local fluctuation: L(p) = \sum_{u} P(u, p) + F(p).
* Conceptual Entropy (H): A measure of the intrinsic disorder related to the energy and spin of the information units: H = \sum_{u} |E_u \cdot S_u|.
* Information Entropy (Ih): The Shannon entropy of the information states of the units: Ih = -\sum_{I} P(I) \log_2(P(I)), where P(I) is the probability distribution of the different information states.
* Total Entropy (T): The sum of the conceptual and information entropy: T = H + Ih.
* Time Evolution (u'): The state of an information unit u evolves over a discrete time step dt based on the local spacetime value L(p) at its position.
* Movement: The unit's position changes according to the gradient of the local spacetime value: u'.(x, y, z) = u.(x, y, z) + \nabla L(p) \cdot dt.
* Interaction: Energy and spin can be exchanged between interacting units: u_1'.E = u_1.E + \Delta E, u_2'.E = u_2.E - \Delta E, and similarly for spin. The entanglement between units is updated: u_1'.entanglement = f(u_1, u_2, t + dt).
* Information State Update: The quantum information state of the unit evolves according to a quantum evolution operator influenced by the local spacetime value: u'.I = quantum\_evolution(u.I, t, L(p)).
* Spacetime Metric (M): The local geometry of spacetime at point p is determined by the local spacetime value through a metric tensor M(p) = g(L(p)), where g is a function mapping the scalar value to a metric tensor.
* Example Metric Function: A simplified example is g(L(p)) = diag(1, -1, -1, -1) \cdot (1 + \alpha \cdot L(p)), where \alpha is a coupling constant. More complex functions are anticipated for a realistic model.
* Metric Singularity: If the absolute value of the local spacetime value exceeds a threshold |L(p)| > L_{threshold}, the metric becomes undefined: M(p) = null.
* Local Dimensionality: The number of spacetime dimensions at point p is extracted from the metric tensor: D(p) = dimensionality(M(p)).
* Connections: Interactions and relationships between information units are mediated by entanglement and spatial proximity.
* Connection Strength: The connection strength between two units u_1 and u_2 is given by connection(u_1, u_2) = entanglement(u_1, u_2) \cdot \exp\left(-\frac{distance(u_1, u_2)}{l_{Planck}}\right).
* Network: The ensemble of these connections forms a dynamic network representing the underlying structure of spacetime.
@JuanMundaca-ng1op
5.12 good boy😊
@droner5423