quantum-progress-bar 0.1.1

The Ultimate Quantum Progress Bar

Quantum-Progress-Bar

日本語版READMEはこちら

Designed by Schrödinger’s cat and debugged by Heisenberg—the ultimate quantum progress bar
Note: This is a joke library.

Quantum-Progress-Bar is a Python library that embodies the abyssal paradoxes of quantum mechanics. Unlike mundane, classical progress bars, this tool collapses its wavefunction upon observation, spewing forth random progress from the fog of superposition. The time to completion is pure chaos, governed by Heisenberg’s uncertainty principle. Let your code tunnel through quantum barriers and surrender to the embrace of quantum entanglement.

Features

• Observation-Dependent Quantum Collapse: Each call to quantum_progress unshackles the progress bar’s state from the confines of the Schrödinger equation, potentially advancing, retreating, or wandering into multidimensional spacetime.
• Heisenberg Uncertainty: uncertainty_estimate reflects the trade-off between conjugate variables of time and progress, thrusting unpredictable fluctuations upon you.
• Curse of Entanglement: Link two progress bars quantumly, and nonlocal spin correlations will drag one into inexplicable chaos with the manipulation of the other.
• Superposition Visuals: The progress bar’s display is composed of characters (█▓▒░▄▌) mimicking probability amplitude fluctuations, subtly embedding quantum noise into the observer’s mind.
• Customizable: Freely tweak total steps, collapse coefficient (scaled to Planck’s constant), uncertainty level, and Dirac notation-inspired display width.
• Superposition with tqdm: Calling the qqdm function wraps an iterator in a tqdm-like shell while simultaneously dragging it into a quantum superposition state. Cast aside the dull shackles of classical reliability and observe a progress wavefunction dominated by Heisenberg uncertainty.

Installation

No profound understanding of quantum mechanics is required, but basic Python skills are a must. To inject this library into your classical system, follow these steps:

1. Observation of Dependencies:
   Verified with Python 3.10 or higher. External libraries are rendered unnecessary via quantum tunneling effects (i.e., there are no dependencies).

   python --version  # Confirm Python >= 3.10
   

2. Localization of the Wavefunction:
   Use pip to observe (install) the library into your local spacetime.

   pip install quantum-progress-bar
   

Usage

Basic Quantum Experiment

Let’s observe a simple quantum progress bar—though the act of observation itself distorts the outcome.

from quantum_progress_bar import quantum_progress

# Initialize the progress bar in a superposition state
quantum_progress(total=100, width=50, delay=0.2)

Sample output (collapsing with each observation):

[▓▒░█▄▌        ] 42%  # First observation: Steady progress
[█▄▌▓▒         ] 38%  # Second: Time reversal
[▓█▄▌▒░▓█      ] 67%  # Third: Sudden leap via tunneling
...
[█▓▒░█▄▌▓█....█] 100%  # Miraculous convergence

Advanced Manipulation with Dirac Notation

Use the Quantum-Progress-Bar class to (attempt to) precisely control quantum states.

from quantum_progress_bar import QuantumProgressBar
import time

# Initialize the progress bar in the |ψ⟩ state
pb = QuantumProgressBar(total_steps=100, collapse_factor=0.3, uncertainty_level=0.9)

# Conduct 10 observation experiments
for _ in range(10):
    progress = pb.quantum_progress(width=50)
    print(f" Remaining time ⟨t|ψ⟩: {pb.uncertainty_estimate()}")  # ⟨t|ψ⟩ is unpredictable
    time.sleep(0.2)

# Entangle with another progress bar
pb2 = QuantumProgressBar(total_steps=100)
pb.entangle(pb2)
pb.update(steps=10)  # pb2 is nonlocally affected

Quantum Loading Fiction

Display a loading animation brimming with infinite possibilities.

from quantum_progress_bar import quantum_loading

quantum_loading(message="Converging quantum states within a black hole", duration=3, width=50)

Wave-Like Iteration à la tqdm

With the qqdm function, wrap an iterator like tqdm while elevating its existence into a quantum phase space.

from quantum_progress_bar import qqdm
import time

# Quantum field interference pattern generator in tqdm style
for i in qqdm(range(100)):
    # Some operator transitions the state
    time.sleep(0.01)

# Wave packet collapse in list comprehension
process = lambda x: x * (x + 1)  # Projection of angular momentum energy levels
results = [process(i) for i in qqdm(range(100))]

# Entanglement as a context manager
with qqdm(total_steps=100) as qbar:
    for i in range(100):
        # Some interaction evolves the field’s state
        time.sleep(0.01)
        qbar.update(1)

How It Works (Quantum Mechanical Interpretation)

• Wavefunction Collapse: When quantum_progress is called, the progress state |ψ⟩ is projected into an eigenstate by the observation operator, materializing possibilities of advancement, retreat, or drift into imaginary time.
• Manifestation of the Uncertainty Principle: uncertainty_estimate mimics the relation Δt·Δp ≥ ħ/2, with the precision of remaining time estimates collapsing inversely to observation frequency.
• Chaos of Quantum Entanglement: Entangling two progress bars generates a Bell state |Ψ⁻⟩ = (|01⟩ - |10⟩)/√2, where updating one exerts a seemingly superluminal influence on the other.
• Quantum Interpretation of tqdm Compatibility: The qqdm function realizes a superposition of classical tqdm interfaces and quantum uncertainty. Like Schrödinger’s cat, it simultaneously expresses deterministic and indeterminate progress.

Practicality

By viewing progress through a quantum lens and embracing uncertainty, Quantum-Progress-Bar offers a fresh perspective on your projects. It’s a tool to savor the absurdity of quantum mechanics while adding philosophical depth to your code. There’s no guarantee progress will reach 100%, but isn’t that a metaphor for life itself?

Contribution

We welcome brave contributors who can withstand quantum chaos. We await bug reports (blame them on observation-induced state changes), feature suggestions (e.g., spin-polarized progress bars), code optimizations (aiming for quantum supremacy), and documentation additions (like explanations of black hole evaporation).

License

This project is released under the MIT License. See LICENSE for details.

References

• Über das Gesetz der Energieverteilung im Normalspektrum
• Über einen die Erzeugung und Verwandlung des Lichtes betreffenden heuristischen Gesichtspunkt
• Quantisierung als Eigenwertproblem