QUANTUM COMPUTING – Synchronicity is the Source of Consciousness

November 19, 2025

Time Innovation: Researchers Have Achieved Sustained Long-Distance Quantum Teleportation-Freebie

Lisa’s Comment on This

The link is below.

Notice the highlighted portions. This new information shores up the section in my research on CROSSOVER POLARITY in our DNA. It is also an illustration of how the theme and analog relate to one another in the oracle. They are entangled.

It goes against nature, which is in our DNA. Our DNA is not just 4D, it’s multi-density frequency. We must program our minds, so our cells REMEMBER. DNA creates gravity and gravity creates space-time. (4D). What creates DNA, the beginning piece? Our mothers and fathers; our ancestors. We are quantum co-creators with Source…naturally. We are Real Intelligence from a Real Source.

The thing is that humans have never been any different. Our evolution and genetic ancestry have set us up to be entangled with one another psychically, telepathically, physically, emotionally, on every level. We’ve just been brainwashed by the elite money-mongers to be divisive, and we keep focusing on them instead of ourselves.

Here is the link;https://www-vice-com.cdn.ampproject.org/c/s/www.vice.com/amp/en/article/93wqep/researchers-have-achieved-sustained-long-distance-quantum-teleportation

The breakthrough, made by researchers at Caltech, Fermilab and NASA, among others, is a step towards a practical quantum of the internet. By Becky Ferreira and Jason KoeblerDec 17 2020,

2:00pmShareTweetSnap from VICE.COM

In a breakthrough for the quest toward quantum internet, a technology that would revolutionize computing in myriad ways, a consortium of well-regarded institutions have announced the first demonstration of sustained, high-fidelity quantum teleportation over long distances.

Led by Caltech, a collaboration between Fermilab, AT&T, Harvard University, NASA’s Jet Propulsion Laboratory, and the University of Calgary reports the successful teleportation of qubits, basic units of quantum information, across 22 kilometers of fiber in two testbeds: the Caltech Quantum Network and the Fermilab Quantum Network.

“The team has been working persistently and keeping our heads down in the past few years,” said Maria Spiropulu, a particle physicist at Caltech who directs the INQNET research program and co-authored the new paper, in an email.

Though the collaboration knew it had “achieved significant results” by the spring of 2020, Spiropulu added, they refrained from sharing the news, even informally on social media, until the publication of the full study this week.

“We wanted to push the envelope for this type of research and take important steps on a path to realize both real-life applications for quantum communications and networks and test fundamental physics ideas,” said Panagiotis Spentzouris, head of the Quantum Science Program at Fermilab, in an email.

“So, when we finally did it, the team was elated, very proud for achieving these high-quality, record-breaking results,” he continued. “And we are very excited that we can move to the next phase, utilizing the know-how and the technologies from this work towards the deployment of quantum networks.”

The researchers say their experiment used “off-the-shelf” equipment that is compatible with both existing telecommunications infrastructure and emerging quantum technologies. The results “provide a realistic foundation for a high-fidelity quantum Internet with practical devices,” according to a study released on Tuesday in the journal PRX Quantum report.

Quantum teleportation does not involve the actual transfer of matter. (But 4D is not separate from density frequencies. The fields are unified. They don’t want us to remember our power for their profit) Rather, quantum particles are entangled (dependent on each other, even over long distances) and somehow know the property of their other half. From our explainer earlier this year:

In a way, entangled particles behave as if they are aware of how the other particle behaves. Quantum particles, at any point, are in a quantum state of probability, where properties like position, momentum, and spin of the particle are not precisely determined until there is some measurement. For entangled particles, the quantum state of each depends on the quantum state of the other; if one particle is measured and changes state, for example, the other particle’s state will change accordingly. -The Explainer

The study aimed to teleport the state of quantum qubits, or “quantum bits,” which are the basic units of quantum computing. According to the study, the researchers set up what is basically a compact network with three nodes: Alice, Charlie, and Bob. In this experiment, Alice sends a qubit to Charlie. Bob has an entangled pair of qubits, and sends one qubit to Charlie, where it interferes with Alice’s qubit. Charlie projects Alice’s qubit onto an entangled quantum Bell State that transfers the state of Alice’s original qubit to Bob’s remaining qubit.

The breakthrough is notable for a few reasons. Many previous demonstrations of quantum teleportation have proven to be unstable over long distances. For example, in 2016, researchers at the University of Calgary were able to perform quantum teleportation at a distance of six kilometers. This was the world record at the time and was seen as a major achievement.

The goal is to create quantum networks that would use entanglement and superposition to vastly increase computing speed, power, and security, relative to classical computers. For example, the U.S. Department of Energy has an ambitious plan to build a quantum network between its National Laboratories.

Any field that relies on computers would be affected by the realization of this technology, though much of the focus of the future potential of quantum networks revolves around cryptography, search algorithms, financial services, and quantum simulations that could model complex phenomena.

Quantum computing has been on the horizon for years, and this study takes us one step closer to realizing it on a practical scale. But don’t expect to surf a quantum internet anytime soon.

“People on social media are asking if they should sign up for a quantum internet provider (jokingly of course),” Spiropulu said. “We need (a lot) more R&D work.”

Now that Fermilab, Caltech, and its partners have demonstrated this key step toward these networks, the team plans to further develop quantum information technology by building a metropolitan-scale network, called the Illinois Express Quantum Network, around Chicago.

I think it’s A.I. and don’t trust it. – Lisa T. November 2022

November 19, 2025

Time Innovation: Qutrits-Base 3 FREEBIE

From GROK4

Qutrits are the 3-level version of qubits in quantum computing — think ternary (base-3) instead of binary (base-2).

1. Qubit vs Qutrit: The Basics

Feature	Qubit (2-level)	Qutrit (3-level)
States	\|0⟩, \|1⟩	\|0⟩, \|1⟩, \|2⟩
General State	α\|0⟩ + β\|1⟩	α\|0⟩ + β\|1⟩ + γ\|2⟩
Normalization	\|α\|² + \|β\|² = 1	\|α\|² + \|β\|² + \|γ\|² = 1
Information	1 qubit = 2 classical bits	1 qutrit ≈ 1.58 classical bits

A qutrit holds more information than a qubit because it has 3 basis states instead of 2.

2. Mathematical Representation

A qutrit state in Dirac notation:

|ψ⟩ = α|0⟩ + β|1⟩ + γ|2⟩

Where:

α, β, γ are complex numbers (amplitudes)
|α|² + |β|² + |γ|² = 1

Example:

|ψ⟩ = (1/√2)|0⟩ + (1/2)|1⟩ + (1/2)|2⟩
→ Probabilities:

P(|0⟩) = 50%
P(|1⟩) = 25%
P(|2⟩) = 25%

3. Superposition & Measurement

Like qubits, qutrits can be in superposition of all 3 states.
When measured, they collapse to one of |0⟩, |1⟩, or |2⟩ with probabilities |α|², |β|², |γ|².

4. Quantum Gates for Qutrits

Instead of 2×2 matrices (for qubits), qutrit gates are 3×3 unitary matrices.

Example: Qutrit X-Gate (cycles states)

$$
X = \begin{pmatrix}
0 & 0 & 1 \
1 & 0 & 0 \
0 & 1 & 0
\end{pmatrix}
\qquad
\begin{aligned}
X|0⟩ &= |1⟩ \
X|1⟩ &= |2⟩ \
X|2⟩ &= |0⟩
\end{aligned}
$$

Other gates:

Hadamard-like (creates uniform superposition):
|0⟩ → (1/√3)(|0⟩ + |1⟩ + |2⟩)
Toffoli-like (3-qutrit controlled gates)

5. Advantages of Qutrits

Benefit	Explanation
Higher information density	1 qutrit > 1 qubit
Fewer particles needed	Solve some problems with fewer units
Better for some algorithms	E.g., quantum search, error correction, simulation
Improved quantum key distribution (QKD)	More secure with 3 states

6. Real-World Implementation

Qutrits have been built using:

Photons (frequency, time-bin, or path encoding)
Superconducting circuits (3 energy levels)
Trapped ions
Nuclear spins

IBM, Google, IonQ, and others have demonstrated qutrit operations.

7. Qudits: The General Case

Name	Levels	Basis States
Qubit	2	\|0⟩, \|1⟩
Qutrit	3	\|0⟩, \|1⟩, \|2⟩
Qudits	d	\|0⟩ to \|d−1⟩

Qutrits are qudits with d = 3.

Summary Table

Concept	Qubit	Qutrit
Basis states	2	3
Coefficients	α, β	α, β, γ
Gate size	2×2	3×3
Info per unit	1 bit	~1.58 bits
Used in practice	Yes (widely)	Yes (emerging)

Final Answer:

Qutrits are 3-state quantum systems in quantum computing.
They extend qubits by using three basis states (|0⟩, |1⟩, |2⟩) with coefficients α, β, γ.
They store more information, enable new algorithms, and are actively researched — but qubits remain dominant for now.

Think:

Qubit = quantum coin (heads/tails)
Qutrit = quantum die (1/2/3)

The last Greek symbol in a qutrit state:

|ψ⟩ = α|0⟩ + β|1⟩ + γ|2⟩

is γ (lowercase Greek letter gamma).

Meaning of γ:

γ is the complex amplitude (coefficient) for the |2⟩ basis state.
Just like:
α → coefficient of |0⟩
β → coefficient of |1⟩
γ → coefficient of |2⟩

Normalization Rule:

|α|² + |β|² + |γ|² = 1

This ensures the total probability is 100%.

Summary Table:

Symbol	Name	Stands For in Qutrit
α	alpha	Coefficient of \|0⟩
β	beta	Coefficient of \|1⟩
γ	gamma	Coefficient of \|2⟩

Answer: γ = gamma — the coefficient for the third state |2⟩ in a qutrit.

November 19, 2025

Time Innovation: Quantum Computing also uses Binary Code-Freebie

From GROK

Quantum computing does use binary code at its core, but with a crucial twist that makes it fundamentally different from classical computing.

1. Binary in Classical Computing

All data and instructions are ultimately represented in binary code.
Classical computers store and process information in bits.
Each bit is either 0 or 1 (binary).

2. Binary in Quantum Computing

Quantum computers use qubits (quantum bits) instead of classical bits.
A qubit can be in state |0⟩, |1⟩, or a superposition of both (e.g., α|0⟩ + β|1⟩, where |α|² + |β|² = 1).
Yes — the basis states are still labeled 0 and 1, just like binary.
So quantum computing is built on a binary framework (two basis states), but extends it with quantum properties.

3. Key Differences

Feature	Classical Bit	Qubit
States	0 or 1	0, 1, or superposition
Measurement	Always 0 or 1	Collapses to 0 or 1 probabilistically
Parallelism	None	Superposition enables massive parallelism
Entanglement	N/A	Qubits can be entangled

4. Programming Quantum Computers

You still write algorithms using binary logic gates (like NOT, AND, etc.), but they are replaced with quantum gates (e.g., Hadamard, CNOT).
Input and output are binary strings (e.g., 10110), but during computation, the system explores all possible binary combinations simultaneously via superposition.

Summary

Yes, quantum computing uses binary code — qubits have two basis states (0 and 1), and all data is ultimately binary.
But it transcends binary logic through superposition, entanglement, and interference, enabling exponential computational power for certain problems.

Think of it like this:

Classical = black or white
Quantum = all shades of gray at once (until measured)

The symbol β (lowercase Greek letter beta) in the expression:

α|0⟩ + β|1⟩

represents beta — not omega.

Quick Clarification:

Symbol	Name	Used For
α	alpha	Coefficient of
β	beta	**Coefficient of
ω	omega	Not used here (often for angular frequency or other variables)

So yes — β is beta.

**No — quantum computing does *not* use the Greek letter ω (omega) in the standard description of a qubit’s state. **

Standard Qubit State (Dirac Notation):

A single qubit is written as:

|ψ⟩ = α|0⟩ + β|1⟩

α (alpha) → complex coefficient for |0⟩
β (beta) → complex coefficient for |1⟩
Must satisfy: |α|² + |β|² = 1 (normalization)

Only α and β are used.
ω is not part of this.

Where ω Might Appear (Rarely & Not Standard):

Context	Use of ω?	Meaning
Multi-qubit systems	Sometimes	Rarely used as a third coefficient in non-standard or pedagogical examples (e.g., for 3-level qutrits), but not for qubits
Quantum optics / harmonic oscillators	Yes	ω = angular frequency of light or oscillator
Phase estimation algorithms	Yes	ω may represent a phase or eigenvalue
General quantum states	Possible	In arbitrary notation, someone could use ω, but it’s non-standard and confusing

Official Standard (Textbooks, IBM, Google, etc.):

Single qubit: α|0⟩ + β|1⟩
Two qubits: α|00⟩ + β|01⟩ + γ|10⟩ + δ|11⟩ (now using γ, δ — still no ω)
Never ω for basis state coefficients in qubits

Summary Table:

Symbol	Used in Standard Qubit State?	Purpose
α	Yes	Coeff of
β	Yes	Coeff of
ω	No	Not used

Bottom line:
Quantum computing uses α and β for qubits — never ω.
ω appears elsewhere in physics, but not in the binary-like state of a qubit.