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Read a crease pattern

About 31 minutes · 6 reading + 25 practice and checks
Time includes reading, practice, and questions. Extra videos or further study are optional.
See this course’s project requirements

An original accordion fold study with three SVG variants, checked geometry, target-angle comparisons and an honest simulation or paper-model record.

Keep your working files in your own notebook or software. Save a private description, checklist, and work link in My Proof.

What to include

  • An original four-panel pattern with M/V assignments and checked dimensions.
  • A three-state partial-fold log or labeled paper-state sketches.
  • A comparison of 90-degree and 45-degree targets.
  • A width revision from 120 to 160 coordinate units.
  • Original input files, comparison notes and simulation exports or paper-model descriptions.

Review and revise

Use these criteria to check your work and choose what to improve.

  • Crease assignments and panel geometry match the specifications.
  • Target-angle calculations are correct.
  • Controlled comparisons identify what changed.
  • The method and limits are stated accurately.
Open the full course project
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Before you begin

The idea in everyday life

Original pattern A is a 120×60 unit rectangle with vertical creases at x 30, 60, 90. Creases 1 and 3 are mountains; crease 2 is a valley. All target changes from flat are 90 degrees. No cut, glue, blade or load test is needed.

The idea

A crease pattern records where a sheet bends and in which direction; it is different from a sequence of hand-folding steps.

Follow along

Read a crease pattern — guided practice

Interpret a flat drawing as panels and fold instructions.

Original pattern A is a 120×60 unit rectangle with vertical creases at x 30, 60, 90. Creases 1 and 3 are mountains; crease 2 is a valley. All target changes from flat are 90 degrees. No cut, glue, blade or load test is needed.

  1. 1. Preview the supplied fixture

    Open accordion-fixture.html in a browser. Keep Pattern A selected. Read the black rectangle and three colored lines. If local HTML is blocked, draw the same rectangle and three equally spaced lines on scrap paper.

    You should see: The flat design contains four equal rectangular panels.

    A preview lets you inspect the pattern before a simulation moves it.

  2. 2. Label direction without relying on color

    In fold-notes.txt record x 30: M, x60: V, x90: M. Define a mountain as a ridge and valley as a trough when viewed from the chosen front of the sheet.

    You should see: The pattern has two mountains and one valley.

    Letter labels preserve the assignments when color is unavailable.

  3. 3. Check the panel geometry

    Calculate 120/4=30 units per panel and 120×60=7200 square units of sheet area. Record that the units are a design coordinate system, not a promise of physical millimeters.

    You should see: Panel widths are 30 and the flat area is 7200 square units.

    Geometry can be checked without manufacturing anything.

  4. 4. State the experiment

    Write: compare fold targets and panel widths while keeping three creases. If using paper, fold a rectangular sheet into quarters across its width and alternate crease directions; use any available sheet without cutting it. Record its proportions as approximate.

    You should see: The study has a digital route and an equipment-free paper route.

    A physical approximation can illustrate folding without pretending to be a precise simulation.

Now change one thing

A160-unit strip is divided into four equal panels. How wide is each panel?

Your work

What to finish

A labeled pattern and checked panel geometry.

Common mistake

Watch for this

Treating display units as established physical dimensions.

How can I tell I understand it?

Explain the result, reproduce the procedure, and complete the changed-input check.

Try 3 questions

Quick knowledge check

Answer all 3 questions. Get at least 2 right and the lesson completes automatically.

Not yet passed

You’ll get an explanation for each answer. Signed in? Your results save to your account.

1A strip has five internal full-height parallel creases. How many panels does it form?
2A pattern uses color to distinguish folds but will be printed in grayscale. Which addition preserves meaning?
3A simulation rectangle is 120 by 60 coordinate units. What can be calculated without an assigned physical scale?
0 of 3 answeredApply the lesson to a short question, then review the explanation.
1
Finish this lesson

Pass the check. We’ll save the progress.

Answer all 3 questions above and get at least 2 right. You can review the explanations and try again.

Go to the knowledge check
Optional course overview video
MIT OpenCourseWareClass 1: Overview for MIT 6.849 Geometric Folding Algorithms: Linkages, Origami, PolyhedraYouTube
Optional course overview

Class 1: Overview for MIT 6.849 Geometric Folding Algorithms: Linkages, Origami, Polyhedra

From MIT OpenCourseWare. Watch here or open it on YouTube .

Optional course overview. Follow the written steps below at your own pace.
Tools, templates, and lesson sources

Tools and templates

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Sources and further reading

Explore the references behind this lesson.

Origami Simulator: instructions and SVG design tips
Source & access notes · checked 2026-09-12

Read Fold Percent, SVG stroke/opacity rules, import, pattern view, strain explanation and export controls. WebGL simulation was not operated.

Access: Public reading without a paid account; reviewed September 12, 2026.

Reuse: Link only. Lessons and practice assets are original; free access does not grant permission to copy the provider's material.

Amanda Ghassaei: Origami Simulator project
Source & access notes · checked 2026-09-12

Read original project description, simultaneous-fold solver, constraints, SVG/FOLD input and GPU method.

Access: Public reading without a paid account; reviewed September 12, 2026.

Reuse: Link only. Lessons and practice assets are original; free access does not grant permission to copy the provider's material.

Ghassaei, Demaine and Gershenfeld: Fast interactive origami simulation
Source & access notes · checked 2026-09-12

Read authors, research abstract and publication metadata. No claim of validating the numerical solver.

Access: Public reading without a paid account; reviewed September 12, 2026.

Reuse: Link only. Lessons and practice assets are original; free access does not grant permission to copy the provider's material.

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