Orthogonal projection (TEFC)

United States, 1967

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Episode of Series “Geometry”.
Introduces an elementary transformation involving triangles transformed into a problem involving conics. Uses certain fundamental geometric notions such as division of line segments into given ratios, in variance under transformations, conic sections etc. which are encountered in other parts of geometry.

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In ACMI's collection

Credits

co-producers/directors

Jay Hines

Don Gangloff

Art Landy

Allen Downs

production company

International Film Bureau

Duration

00:12:32:00

Production places

United States

Production dates

1967

Appears in

Geometry

Group of items

Geometry

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Collection metadata

ACMI Identifier

012398

Language

English

Subject categories

Crafts & Visual Arts → Orthographic projection

Crafts & Visual Arts → Size and shape

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

Education, Instruction, Teaching & Schools → Orthographic projection

Education, Instruction, Teaching & Schools → Size and shape

Educational & Instructional

Educational & Instructional → Educational films

Educational & Instructional → Instructional

Mathematics, Science & Technology → Geometry

Mathematics, Science & Technology → Mathematics - Study and teaching

Mathematics, Science & Technology → Orthographic projection

Mathematics, Science & Technology → Size and shape

Short films

Short films → Short films - United States

Sound/audio

Sound

Colour

Holdings

16mm film; Access Print (Section 1)

Please note: this archive is an ongoing body of work. Sometimes the credit information (director, year etc) isn’t available so these fields may be left blank; we are progressively filling these in with further research.

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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/75129--orthogonal-projection-tefc/ |title=Orthogonal projection (TEFC) |author=Australian Centre for the Moving Image |access-date=31 January 2023 |publisher=Australian Centre for the Moving Image}}