Pythagore

Magic Hour Profile Picture
by Catimini

animation

1 clip
2 videos

Any aspect ratio

Intricate Abstract Lines Portrait Art Style

Dramatic Zoom In Camera Effect

Prompt

Un morphing qui commence par un portrait de Pythagore avec une ambiance mystique, des symboles, des triangles rectangles, des chiffres avec des couleurs bleues qui se transforme progressivement en image qui fait penser à la musique des sphères, avec des symboles et des planètes qui gravitent autour d'un nombre d'or

Tags

album artimage to video

Pythagore: Stop-Motion Pythagorean Theorem Animation Template

Overview

Pythagore is a stop-motion style animation template that visually proves the Pythagorean theorem using simple paper shapes. It’s built for creators who want fast, clear, and memorable math explanations – ideal for YouTube Shorts, TikTok, online courses, internal training, or interactive lesson content.

This template runs on Magic Hour’s Animation workflow, so you can remix it directly, adapt it to your own brand, or use it as a pattern for other math and STEM explainers.

What the Animation Shows

The Pythagorean theorem states that for any right triangle with legs a and b and hypotenuse c:

a² + b² = c²

“Pythagore” turns this equation into a concrete, visual proof:

  • A right triangle appears on a clean, paper-like background.
  • Three white paper squares assemble on each side of the triangle (areas a², b², and c²).
  • The small square pieces rearrange, first into three distinct squares, then into two equal squares that match a² + b².
  • The final frame emphasizes that the total area of the two smaller squares equals the area of the largest square on the hypotenuse.

This kind of visual proof is often called a dissection proof of the Pythagorean theorem and is closely related to classic geometric demonstrations discussed in many textbooks and open references such as Khan Academy and open-access math resources.

Use Cases for Creators, Educators, and Teams

  • YouTube & TikTok explainers: Turn the template into short, shareable math explainers with your voiceover or on-screen text.
  • Course content: Drop the animation into your LMS (Moodle, Canvas, Teachable, etc.) as a visual proof students can replay.
  • Internal training: Quickly illustrate right-triangle geometry for engineering, architecture, or product teams.
  • Marketing & product education: Use a clean, abstract animation style to illustrate concepts like distance, optimization, or spatial reasoning in product demos.

How to Remix This Template in Magic Hour

You can build your own version of “Pythagore” – or use it as a blueprint for other concepts – directly inside Magic Hour. A typical remix flow:

  1. Start from Animation
    Open the Animation tool. Use it as the base to generate frame-by-frame or smooth paper-style motion with AI.
  2. Describe your scene in detail
    In your prompt, specify:
    • “Stop-motion paper cutout style”
    • “White squares moving along the sides of a right triangle”
    • “Clean, high-contrast background, minimal distractions”
    • Any color scheme, level of realism, or camera motion you want.
  3. Add math context
    Mention that you’re visualizing the Pythagorean theorem (a² + b² = c²) and want pieces to clearly recombine to show equal areas.
  4. Iterate
    Generate multiple variants, keep the most readable version (clear triangle, clearly separated squares, smooth transitions), and refine from there.

Because the backbone is the Animation pipeline, you can reuse the same approach for other proofs and diagrams: similar triangles, trigonometric identities, area formulas, or vector visualizations.

Suggested Workflow With Other Magic Hour Tools

To turn “Pythagore” into a polished, multi-channel asset, pair Animation with other Magic Hour products:

Adapting the Concept for Other STEM Topics

Once you understand how “Pythagore” works, you can reuse the same pattern for dozens of STEM concepts:

  • Geometry: Area of a circle, similarity, tessellations, coordinate geometry.
  • Physics: Vector addition, force diagrams, energy transformations.
  • Data & algorithms: Sorting visualizations, binary search, graph traversal as moving pieces.
  • Architecture & design: How right triangles help in determining distances, loads, and layouts.

You can generate new sets of shapes, characters, or environments with the AI Character Generator, AI Art Generator, or AI Illustration Generator, then animate them via Animation or Text to Video.

Why Visual Proofs Like This Work

Cognitive science research on multimedia learning (e.g., work by Richard Mayer and colleagues) shows that learners retain abstract concepts better when they’re paired with simple, well-structured visual explanations. For the Pythagorean theorem in particular, dissection-based proofs are widely used in math education because they:

  • Connect algebraic formulas to geometric intuition.
  • Help students internalize “area” as a quantity, not just a number.
  • Support learners who struggle with symbolic manipulation alone.

By turning the proof into an animation, you can pause, replay, and reuse it across multiple lessons and platforms.

Who This Template Is For

  • Educators & instructional designers: Build consistent visuals across lessons, in any language, with minimal design overhead.
  • Creators & YouTubers: Stand out with clean, high-signal math visuals instead of screen recordings or whiteboards.
  • Developers & startup teams: Quickly prototype education-focused product demos, in-product tutorials, or onboarding flows that involve geometry or spatial concepts.
  • Edtech platforms: Standardize short-form micro-lessons that can be localized and automatically narrated.

Extending Beyond Pythagore

Because the core of this template is the Animation engine, you can:

Getting Started

To create your own version of “Pythagore” in Magic Hour:

  1. Open the Animation tool.
  2. Describe the right triangle, squares, paper stop-motion style, and any brand or color preferences.
  3. Generate, review, and refine until the motion clearly shows that a² + b² equals c².
  4. Optionally, add narration, captions, thumbnails, and supporting images using the tools linked above.

Within a single session, you can go from a plain statement of the theorem to a reusable, polished animation that makes the proof intuitive for your audience.

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