Age, Biography and Wiki

Robert Williams (geometer) was born on 1942 in Cincinnati, Ohio, is an A 20th-century american mathematician. Discover Robert Williams (geometer)'s Biography, Age, Height, Physical Stats, Dating/Affairs, Family and career updates. Learn How rich is he in this year and how he spends money? Also learn how he earned most of networth at the age of 82 years old?

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Age 82 years old
Zodiac Sign
Born 1942, 1942
Birthday 1942
Birthplace Cincinnati, Ohio
Nationality United States

We recommend you to check the complete list of Famous People born on 1942. He is a member of famous mathematician with the age 82 years old group.

Robert Williams (geometer) Height, Weight & Measurements

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Robert Williams (geometer) Net Worth

His net worth has been growing significantly in 2023-2024. So, how much is Robert Williams (geometer) worth at the age of 82 years old? Robert Williams (geometer)’s income source is mostly from being a successful mathematician. He is from United States. We have estimated Robert Williams (geometer)'s net worth, money, salary, income, and assets.

Net Worth in 2024 $1 Million - $5 Million
Salary in 2024 Under Review
Net Worth in 2023 Pending
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Source of Income mathematician

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Timeline

1800

He designed and constructed 18000 sqft of these modular, moveable, expandable-contractible enclosures to raise the endangered desert tortoise (Gopherus agassizii) at the Fort Irwin Military Reservation and Edwards Air Force Base in California, USA.

Of all of Williams' design and architectural work, he considers his association with biologists, David Morafka and Kenneth Nagy to repopulate the Western Mojave Desert with the desert tortoise as his most rewarding environmental design work.

In both his books and lectures, Williams is a keen popularizer of the geometries in natural structures and how they can be used in environmental design.

His current work focuses on two concepts first introduced in Natural Structure: Toward a Form Language.

Following the lead of mathematicians L. Fejes Tóth and C. A. Rogers, Williams formalized the concepts underlying Catenatic Geometry.

In The Kiss Catenatic he expanded the concept of small circles covering a sphere to include interconnected platen circuits that model multi-level linked units of the 3-dimensional matrix chain.

He presented examples of the use of Catenatic Geometry in discussions of dark matter and dark energy, red-shift, fundamental forces, discrete units of space, and the expansion of the universe.

From the beginning of his geometry research, Williams considered polyhedral geometry as the basis of a Form Language comprising three levels: the Formative (geometry), the Purportive (psychology), and the Symbolic.

With respect to the symbolic Level, he followed the lead of symbologist and mythographer Robert Lawlor.

In The Integration of Universal Constants Williams presented relationships among numerous diverse subjects: geometric form, color spectrum, the music octave, the periodic table, astronomy, astrology, psychology, tarot, chakras, gender, seasons of the year, among others.

The relationships are depicted in six integrated cosmology charts.

1930

His father was the oldest member of the Williams Brothers, a quartet of musical entertainers, who appeared on recordings, radio, and television, from the late 1930s to the present.

Williams's work was originally inspired by the design principles in natural structure systems promoted by R. Buckminster Fuller.

1940

On the fortieth anniversary of the initial DARL publication, Eudaemon Press published a commemorative 40th anniversary edition: The Geometry of Natural Structure: A Language of Form Source Book for Scientists and Designers.

As a companion volume, Eudaemon Press also published Williams's recent work: The Kiss Catenatic: The Introduction of Catenatic Geometry and its Environs.

Williams uses the geometry of Natural Structure, Catenatic Geometry principles, and Symbolic analysis as fundamental components of his architectural, environmental design, and cosmology work.

1942

Robert Edward Williams (born 1942) is an American designer, mathematician, and architect.

He is noted for books on the geometry of natural structure, the discovery of a new space-filling polyhedron, the development of theoretical principles of Catenatic Geometry, and the invention of the Ars-Vivant Wild-life Protector System for repopulating the Western Mojave Desert in California, USA with desert tortoises.

Robert Williams was born in Cincinnati, Ohio, the son of Robert Finley Williams and Edna Rita Brotherton.

1963

He was introduced to the work of Fuller by designer Peter Pearce in 1963.

1966

Williams met astronomer, Albert George Wilson at the Rand Corporation in 1966.

Wilson invited him to conduct research at the McDonnell-Douglas Corporation Advanced Research Laboratories (DARL) in Huntington Beach, California, USA.

1967

He finished graduate studies in structural design at Southern Illinois University in 1967, where Fuller was University Professor.

While at SIU, he invented a system of clustering dome structures by using small circle Catenatic Geometry principles rather than great circles, or geodesics, as Fuller had designed into geodesic dome structures.

From his research with naturally packed cell systems (biological cells, soap bubble packings, and metal crystallites) he also discovered a new space-filling polyhedron, the β-tetrakaidecahedron, the faces of which closely approximate the actual distribution of the kinds of faces found in experimental samples of cell geometry in natural systems.

After graduate studies, he joined Dr. Wilson in September 1967 and continued his research into general structure principles in natural systems.

He was the geometry and structure consultant to NASA engineer, Charles A. Willits, on the initiatory work in the development of large scale structure systems for space stations.

In 1967, he became a charter member of Experiments in Art and Technology(E.A.T.) founded by engineers Billy Klüver and Fred Waldhauer and artists Robert Rauschenberg and Robert Whitman.

1968

As an organizer and presenter at the First International Conference on Hierarchical Structures sponsored by DARL in 1968, Williams was an early proponent advocating the discipline of Hierarchical Structure to be a legitimate area of scientific research.

1969

The first of four editions of his structural geometry research was published by DARL in 1969, with the title:Handbook of Structure.

His paper in the journal Science proposed that his discovery of the β-tetrakaidecahedron is the most reasonable alternative to Lord Kelvin's α-tetrakaidecahedron.

1970

In the spring of 1970, Williams became a visiting lecturer in Design at Southern Illinois University.

A year later he returned to California, and started the design company Mandala Design Associates.

1972

In 1972, Eudaemon Press published Natural Structure: Toward a Form Language, an expanded edition of the original Handbook of Structure.

1979

In 1979, Dover Publications published the third edition titled, The Geometrical Foundation of Natural Structure, in its series of classical explanations of science.

These works are cited in many books on geometry, science, and design.

Numerous references to these works are found in geometry articles in Wikipedia and Mathworld.

2003

In addition to theoretical work, Williams was awarded U.S. Patent No. 6,532,701] in 2003 for a shelter system of clustered modular enclosures.