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math-slop

Generate satirical "math slop" ragebait formulas that connect famous constants (φ, π, e, i) in trivially true but profound-looking equations. Outputs LaTeX. Use for math memes or when someone asks for "math slop."

0xmugen0 来源安装数☆ 0 仓库 Stars

安装与使用

请根据来源仓库和你的 AI 工具说明安装此技能。先阅读技能文件和依赖要求,再添加到工作流。

SkillHub CLI

skillhub install 0xmugen/maths-rage-bate

打开来源仓库,查看说明和兼容环境后,按来源提供的命令或步骤安装。

将来源链接提供给你的 Agent,让它先读取说明、核对依赖,并向你说明将执行的安装步骤。

查看来源 ↗使用指南

技能说明

Math Slop Generator

Generate single-line "ragebait" formulas connecting famous constants in ways that look profound but are trivially true.

Quick Generate

node scripts/generate-slop.js

# Multiple formulas
node scripts/generate-slop.js --count 5

Example Output

  • \varphi^{\ln e} = \varphi^{i^4} → φ¹ = φ¹
  • e^{i\pi} + 1 + \gamma = 0 + \gamma → Euler + γ both sides
  • \tau - 2\pi = e^{i\pi} + 1 → 0 = 0
  • \sqrt{2}^{\,2} = 2^{\sin^2 x + \cos^2 x} → 2 = 2¹

Rendering

The script outputs LaTeX. To render as an image, use any LaTeX renderer:

  • Online: latex.codecogs.com, quicklatex.com
  • Local: pdflatex, mathjax, katex

Formula Types

  • Add zeros: (φ-φ), ln(1), e^{iπ}+1, sin(0)
  • Multiply by ones: e^0, i⁴, sin²θ+cos²θ
  • Both sides: same constant added/multiplied to both sides
  • Euler mashups: variations on e^{iπ}+1=0
  • Golden ratio: φ² = φ+1 variations

来源信息

Source
github
Repository
openclaw/skills
Path
skills/0xmugen/maths-rage-bate
Version
—
Commit
62e0cb8f821ab56c1e05ce74b62fe00ff2b41a40
分类来源
rules
状态
active
可见性
public

这些信息来自收录时的来源分析,可能滞后;使用前请核对最新来源文件。

README

Math Slop 🧮

Generate satirical "ragebait" math formulas that connect famous constants (φ, π, e, i) in ways that look profound but are trivially true.

Examples

  • φ^(ln e) = φ^(i⁴) — just φ¹ = φ¹
  • e^(iπ) + 1 + γ = 0 + γ — Euler's identity with γ added to both sides
  • τ - 2π = e^(iπ) + 1 — 0 = 0 dressed up
  • √2² = 2^(sin²x + cos²x) — 2 = 2¹

Usage

# Generate a formula (outputs LaTeX)
node scripts/generate-slop.js

# Generate multiple
node scripts/generate-slop.js --count 5

How It Works

The generator creates formulas by:

  • Adding zeros: (φ-φ), ln(1), e^(iπ)+1, sin(0)
  • Multiplying by ones: e^0, i⁴, sin²θ+cos²θ, ln(e)
  • Same operation both sides: a/φ = b/φ
  • Connecting unrelated constants through trivial identities

Rendering

Output is LaTeX. Render with any LaTeX tool:

  • Online: latex.codecogs.com, quicklatex.com
  • Local: pdflatex, mathjax, katex

Installation

clawdhub install maths-rage-bate

License

MIT

来源内容

SKILL.md
# Math Slop Generator

Generate single-line "ragebait" formulas connecting famous constants in ways that look profound but are trivially true.

## Quick Generate

```bash
node scripts/generate-slop.js

# Multiple formulas
node scripts/generate-slop.js --count 5
```

## Example Output

- `\varphi^{\ln e} = \varphi^{i^4}` → φ¹ = φ¹
- `e^{i\pi} + 1 + \gamma = 0 + \gamma` → Euler + γ both sides
- `\tau - 2\pi = e^{i\pi} + 1` → 0 = 0
- `\sqrt{2}^{\,2} = 2^{\sin^2 x + \cos^2 x}` → 2 = 2¹

## Rendering

The script outputs LaTeX. To render as an image, use any LaTeX renderer:
- Online: latex.codecogs.com, quicklatex.com
- Local: pdflatex, mathjax, katex

## Formula Types

- **Add zeros**: `(φ-φ)`, `ln(1)`, `e^{iπ}+1`, `sin(0)`
- **Multiply by ones**: `e^0`, `i⁴`, `sin²θ+cos²θ`
- **Both sides**: same constant added/multiplied to both sides
- **Euler mashups**: variations on e^{iπ}+1=0
- **Golden ratio**: φ² = φ+1 variations
README
# Math Slop 🧮

Generate satirical "ragebait" math formulas that connect famous constants (φ, π, e, i) in ways that look profound but are trivially true.

## Examples

- `φ^(ln e) = φ^(i⁴)` — just φ¹ = φ¹
- `e^(iπ) + 1 + γ = 0 + γ` — Euler's identity with γ added to both sides
- `τ - 2π = e^(iπ) + 1` — 0 = 0 dressed up
- `√2² = 2^(sin²x + cos²x)` — 2 = 2¹

## Usage

```bash
# Generate a formula (outputs LaTeX)
node scripts/generate-slop.js

# Generate multiple
node scripts/generate-slop.js --count 5
```

## How It Works

The generator creates formulas by:
- Adding zeros: `(φ-φ)`, `ln(1)`, `e^(iπ)+1`, `sin(0)`
- Multiplying by ones: `e^0`, `i⁴`, `sin²θ+cos²θ`, `ln(e)`
- Same operation both sides: `a/φ = b/φ`
- Connecting unrelated constants through trivial identities

## Rendering

Output is LaTeX. Render with any LaTeX tool:
- Online: latex.codecogs.com, quicklatex.com
- Local: pdflatex, mathjax, katex

## Installation

```bash
clawdhub install maths-rage-bate
```

## License

MIT

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