Age, Biography and Wiki
Allen Hatcher was born on 23 October, 1944 in Indianapolis, Indiana, United States, is an American mathematician. Discover Allen Hatcher'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 79 years old?
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| Age |
79 years old |
| Zodiac Sign |
Libra |
| Born |
23 October, 1944 |
| Birthday |
23 October |
| Birthplace |
Indianapolis, Indiana, United States |
| Nationality |
United States
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We recommend you to check the complete list of Famous People born on 23 October.
He is a member of famous mathematician with the age 79 years old group.
Allen Hatcher Height, Weight & Measurements
At 79 years old, Allen Hatcher height not available right now. We will update Allen Hatcher's Height, weight, Body Measurements, Eye Color, Hair Color, Shoe & Dress size soon as possible.
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Not Available |
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Not Available |
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Not Available |
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Not Available |
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Not Available |
Dating & Relationship status
He is currently single. He is not dating anyone. We don't have much information about He's past relationship and any previous engaged. According to our Database, He has no children.
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Not Available |
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Not Available |
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Not Available |
Allen Hatcher Net Worth
His net worth has been growing significantly in 2023-2024. So, how much is Allen Hatcher worth at the age of 79 years old? Allen Hatcher’s income source is mostly from being a successful mathematician. He is from United States. We have estimated Allen Hatcher'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 |
| Salary in 2023 |
Under Review |
| House |
Not Available |
| Cars |
Not Available |
| Source of Income |
mathematician |
Allen Hatcher Social Network
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Timeline
Allen Edward Hatcher (born October 23, 1944) is an American topologist.
Hatcher was born in Indianapolis, Indiana.
After obtaining his B.S from Oberlin College in 1966, he went for his graduate studies to Stanford University, where he received his Ph.D. in 1971.
His thesis, A K2 Obstruction for Pseudo-Isotopies, was written under the supervision of Hans Samelson.
Afterwards, Hatcher went to Princeton University, where he was an NSF postdoc for a year, then a lecturer for another year, and then Assistant Professor from 1973 to 1979.
He was also a member of the Institute for Advanced Study in 1975–76 and 1979–80.
Hatcher went on to become a professor at the University of California, Los Angeles in 1977.
In 1978 Hatcher was an invited speaker at the International Congresses of Mathematicians in Helsinki.
He has worked in geometric topology, both in high dimensions, relating pseudoisotopy to algebraic K-theory, and in low dimensions: surfaces and 3-manifolds, such as proving the Smale conjecture for the 3-sphere.
Perhaps among his most recognized results in 3-manifolds concern the classification of incompressible surfaces in certain 3-manifolds and their boundary slopes.
William Floyd and Hatcher classified all the incompressible surfaces in punctured-torus bundles over the circle.
William Thurston and Hatcher classified the incompressible surfaces in 2-bridge knot complements.
As corollaries, this gave more examples of non-Haken, non-Seifert fibered, irreducible 3-manifolds and extended the techniques and line of investigation started in Thurston's Princeton lecture notes.
Hatcher also showed that irreducible, boundary-irreducible 3-manifolds with toral boundary have at most "half" of all possible boundary slopes resulting from essential surfaces.
In the case of one torus boundary, one can conclude that the number of slopes given by essential surfaces is finite.
Hatcher has made contributions to the so-called theory of essential laminations in 3-manifolds.
He invented the notion of "end-incompressibility" and several of his students, such as Mark Brittenham, Charles Delman, and Rachel Roberts, have made important contributions to the theory.
Hatcher and Thurston exhibited an algorithm to produce a presentation of the mapping class group of a closed, orientable surface.
Their work relied on the notion of a cut system and moves that relate any two systems.
From 1983 he has been a professor at Cornell University; he is now a professor emeritus.
