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Quantum Recursive Pizza Consumption Predictor (QRPCP)

Version: 1.0.0

Status: Extremely Overengineered

Accuracy: ±37 Pizzas


Table of Contents


Overview

The Quantum Recursive Pizza Consumption Predictor (QRPCP) is a revolutionary computational framework designed to determine the optimal number of pizza slices an individual should consume.

Unlike primitive systems that rely on hunger alone, QRPCP incorporates:

  • Quantum pizza theory
  • Lunar synchronization
  • Feline observation statistics
  • Recursive friendship economics
  • Bro momentum mechanics

Purpose

The goal of QRPCP is to answer one question:

"How much pizza should I eat?"

while using as much mathematics as possible.


Inputs

Variable Description Range
H Hunger Level 0-100
P Number of Pizzas Available 0-∞
F Nearby Friends 0-∞
M Moon Phase 0.0-1.0
C Visible Cats 0-∞
T Room Temperature (Kelvin) >0
W Times "Bro" Was Said Today 0-∞

Algorithm

1. Existential Hunger Constant (EHC)

Measures both physical hunger and existential dissatisfaction.

Formula

$$EHC = \sum_{i=1}^{H} \frac{\sin(i)+\cos(i^2)} {\sqrt{i+1}}$$

Notes

  • Increases with hunger.
  • May trigger philosophical thoughts at high values.

2. Pizza Entropy Matrix (PEM)

Construct a matrix:

$$PEM(x,y) = (x^2 + y^3 + C) \bmod 17$$

Where:

$$1 \le x,y \le P+F$$

Purpose

Creates a matrix solely so eigenvalues can be used.


3. Dominant Pizza Eigenvalue

Calculate all eigenvalues:

$$\lambda_{pizza} = \max(|\lambda_i|)$$

Notes

The algorithm becomes 73% more scientific once eigenvalues are involved.


4. Lunar Pizza Correction (LPC)

Adjusts pizza demand according to lunar alignment.

Formula

$$LPC = \lambda_{pizza} \times (1+\sin(2\pi M))$$

Moon Effects

Phase Effect
New Moon Neutral
Half Moon Mild Increase
Full Moon Maximum Pizza Power

5. Bro Momentum (BM)

Measures accumulated social energy.

Formula

$$BM = \int_0^W (x^2+\ln(x+1)) dx$$

Interpretation

Every use of the word "bro" contributes to the Bro Field.


6. Cat Influence Field (CIF)

Models the effect of visible cats.

Formula

$$CIF = \sum_{n=1}^{C+1} \frac{(-1)^nT}{n!}$$

Scientific Justification

None has been found.


7. Recursive Friendship Debt

Accounts for pizza loss due to sharing.

Pseudocode

function FriendshipDebt(F)
    if F <= 0
        return 1

    return FriendshipDebt(F - 1) + F²

Effects

  • More friends = less pizza.
  • Introverts benefit significantly.

8. Final Pizza Decision Score

Formula

$$PDS = \frac{ (EHC \times LPC)+BM } { FriendshipDebt(F) } +CIF$$

9. Slice Conversion

Convert score into actual slices.

Formula

$$Slices = \left| \left\lfloor \frac{ PDS \bmod 8192 }{ \pi } \right\rfloor \right|$$

Safety Mechanisms

Maximum Slice Protection

if Slices > P × 8:
    Slices = P × 8

Prevents consumption of pizzas that do not exist.


Negative Pizza Prevention

if Slices < 0:
    Slices = 0

Negative pizza remains unsupported by current physics.


Performance

Time Complexity

O(P³ + F! + H²log(H) + Cat-Induced Chaos)

Space Complexity

≈ 1 Medium Galaxy

Known Limitations

  • Cannot account for garlic bread.
  • Becomes unstable near black holes.
  • Assumes all pizzas are circular.
  • Accuracy decreases during solar eclipses.
  • Does not support pineapple preference detection.

Example Calculation

Input:

H = 87
P = 3
F = 2
M = 0.75
C = 4
T = 295
W = 143

Output:

Recommended Pizza Slices:
17

Confidence:

17.3%

Performance Benchmarks

Computer Runtime
Laptop 2.4 seconds
Gaming PC 0.8 seconds
NASA Supercomputer 0.0001 seconds
Potato Crash

License

Copyright © 2026

Permission is hereby granted to use, modify, distribute, and laugh at this algorithm for any purpose.

THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, INCLUDING BUT NOT LIMITED TO:

  • Mathematical correctness
  • Nutritional advice
  • Reality
  • Common sense

Use at your own risk.


"Because simply counting pizza slices would be too easy."

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How many pizzas shall I eat?

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