Regular homotopies in the plane. No. 1 (TEFC)

United States, 1972

Film
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Episode of Series “Geometry”.
Computer animation records the deformation of regular closed curves and the rotation of tangent vectors and demonstrates the theorem that two regular curves in the plane which are regularly homotopic must have the same rotation number. Concludes with a concrete problem and a challenge to explore the converse of the theorem as discussed in part 2.

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Credits

director

William Hansard

production company

International Film Bureau

Duration

00:13:40:00

Production places
United States
Production dates
1972

Appears in

Geometry

Group of items

Geometry

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Collection metadata

ACMI Identifier

012691

Language

English

Subject categories

Animation

Animation → Computer animation

Crafts & Visual Arts → Computer graphics

Education, Instruction, Teaching & Schools → Geometry - Study and teaching

Education, Instruction, Teaching & Schools → Mathematics - Study and teaching

Educational & Instructional

Educational & Instructional → Educational films

Educational & Instructional → Instructional

Mathematics, Science & Technology → Geometry

Mathematics, Science & Technology → Mathematics - Study and teaching

Short films

Short films → Short films - United States

Sound/audio

Sound

Colour

Colour

Holdings

16mm film; Access Print (Section 1)

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If you would like to cite this item, please use the following template: {{cite web |url=https://acmi.net.au/works/75330--regular-homotopies-in-the-plane-no-1-tefc/ |title=Regular homotopies in the plane. No. 1 (TEFC) |author=Australian Centre for the Moving Image |access-date=1 October 2022 |publisher=Australian Centre for the Moving Image}}