Mathemalchemy
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Mathemalchemy
Mathemalchemy is a traveling art installation dedicated to a celebration of the intersection of art and mathematics. It is a collaborative work led by Duke mathematician Ingrid Daubechies and fiber artist Dominique Ehrmann.Mathemalchemy: a mathematical and artistic adventure
Oxford Mathematical Institute
The cross-disciplinary team of 24 people, who collectively built the installation during the calendar years 2020 and 2021, includes artists, mathematicians and craftspeople who employed a wide variety of materials to illustrate, amuse and educate the public on the wonders, mystery and beauty of mathematics. Including the core team of 24, about 70 people contributed in some way to the realization of Mathemalchemy.
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Ingrid Daubechies
Baroness Ingrid Daubechies ( ; ; born 17 August 1954) is a Belgian physicist and mathematician. She is best known for her work with wavelets in image compression. Daubechies is recognized for her study of the mathematical methods that enhance image-compression technology. She is a member of the National Academy of Engineering, the National Academy of Sciences and the American Academy of Arts and Sciences. She is a 1992 MacArthur Fellow. She also served on the Mathematical Sciences jury for the Infosys Prize from 2011 to 2013. The name Daubechies is widely associated with the orthogonal Daubechies wavelet and the biorthogonal CDF wavelet. A wavelet from this family of wavelets is now used in the JPEG 2000 standard. Her research involves the use of automatic methods from both mathematics, technology, and biology to extract information from samples such as bones and teeth. She also developed sophisticated image processing techniques used to help establish the authenticity and ...
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Susan Goldstine
Susan Goldstine is an American mathematician active in mathematics and fiber arts. She is a professor of mathematics at St. Mary's College of Maryland, and (for 2019–2022) the Steven Muller Distinguished Professor in the Sciences at St. Mary's College. Education and career Goldstine graduated '' summa cum laude'' from Amherst College in 1993. She completed a Ph.D. in mathematics at Harvard University in 1998. Her dissertation, ''Spin Representations and Lattices'', was supervised by Benedict Gross. After postdoctoral and visiting assistant professorships at McMaster University, Ohio State University, and Amherst College, she joined the St. Mary's College faculty in 2004. Contributions Goldstine has made and exhibited many pieces of mathematical art, often involving textiles. A set of bead crochet jewelry pieces by her visualizing the map coloring problem on three different manifolds won the prize for "best textile, sculpture, or other medium" in the art show of the 2015 Joi ...
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Edmund Harriss
Edmund Orme Harriss (born 1976 in Worcester, UK) is a British mathematician,Experiencing Mathematics – Edmund Harriss at Imperial College London
11 December 2018
writer and artist. Since 2010 he has been at the Fulbright College of Arts & Sciences at The in where he is an Assistant Professor of Arts & Sciences (ARSC) and Mathematical Sciences (MASC). He does research in the Geometry of
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Elisabetta Matsumoto
Elisabetta Matsumoto is an American physicist whose scientific interests include the study of knitted fabrics' special mathematical and mechanical properties. After earning her PhD Matsumoto accepted a post-doctoral fellowship at Harvard University's Wyss Institute for Biologically Inspired Engineering. In 2019 Matsumoto received five years of funding to study the mathematics of knitting from the National Science Foundation. In 2019 Matsumoto was recognized with a National Science Foundation CAREER Award, a distinction the Foundation gives to particularly promising scientists relatively early in their careers. ''The New York Times'' profiled Matsumoto following her popular presentations at the 2019 meeting of the American Physical Society. Combining her interests in mathematics and the mechanical properties of knitting she is one of 24 mathematicians and artists who make up the Mathemalchemy Team. Education *Postdoctoral Fellow, Applied Mathematics, Harvard University *Postd ...
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Henry Segerman
Henry Segerman (born 1979 in Manchester, UK) is an Associate Professor of mathematics at Oklahoma State University in Stillwater, Oklahoma who does research in three-dimensional geometry and topology, especially three-manifolds, triangulations and hyperbolic geometry. He was the first person to publish a book on mathematical 3D printing, and is also a recreational mathematician and mathematical artist with expertise in virtual reality.IVRPA Profile: Henry Segerman
International Virtual Reality Professionals Association (IVRPA)
His frequent collaborators include , Elisabetta Matsumoto and Saul Schleimer.
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Jessica Sklar
Jessica Katherine Sklar (born 1973) is a mathematician interested in abstract algebra, recreational mathematics, mathematics and art, and mathematics and popular culture. She is a professor of mathematics at Pacific Lutheran University, and former head of the mathematics department at Pacific Lutheran. Education and career As a high school student, Sklar studied poetry at the Interlochen Arts Academy. She did her undergraduate studies at Swarthmore College, where her mother Elizabeth S. had earned a degree in English (later becoming an English professor at Wayne State University) and her father Lawrence Sklar had taught philosophy. Jessica completed a double major in English and mathematics in 1995. Next, Sklar moved to the University of Oregon for graduate study in mathematics, earning a master's degree in 1997 and completing her Ph.D. there in 2001. Her dissertation, ''Binomial Rings and Algebras'', was supervised by Frank Wylie Anderson. She has been a faculty member in the m ...
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Carolyn Yackel
Carolyn Yackel is an American mathematician who has been Professor of Mathematics at Mercer University in Macon, Georgia since 2001. From 1998 to 2001 she was Max Zorn Visiting Assistant Professor of Mathematics at Indiana University. Yackel's mother, Erna Beth Yackel, was a mathematics educator on the faculty at Purdue University Northwest. Originally trained as a commutative algebraist, her current interests center on mathematics education and mathematics in art, particularly as applied to fiber art.Mathematical Art Galleries: Carolyn Yackel
Bridges Conference, Joint Mathematics Meetings
She specializes in the realization of geometric and topological structures through

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Topology
In mathematics, topology (from the Greek words , and ) is concerned with the properties of a geometric object that are preserved under continuous deformations, such as stretching, twisting, crumpling, and bending; that is, without closing holes, opening holes, tearing, gluing, or passing through itself. A topological space is a set endowed with a structure, called a '' topology'', which allows defining continuous deformation of subspaces, and, more generally, all kinds of continuity. Euclidean spaces, and, more generally, metric spaces are examples of a topological space, as any distance or metric defines a topology. The deformations that are considered in topology are homeomorphisms and homotopies. A property that is invariant under such deformations is a topological property. Basic examples of topological properties are: the dimension, which allows distinguishing between a line and a surface; compactness, which allows distinguishing between a line and a circle; co ...
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Knot Theory
In the mathematical field of topology, knot theory is the study of mathematical knots. While inspired by knots which appear in daily life, such as those in shoelaces and rope, a mathematical knot differs in that the ends are joined so it cannot be undone, the simplest knot being a ring (or "unknot"). In mathematical language, a knot is an embedding of a circle in 3-dimensional Euclidean space, \mathbb^3 (in topology, a circle is not bound to the classical geometric concept, but to all of its homeomorphisms). Two mathematical knots are equivalent if one can be transformed into the other via a deformation of \mathbb^3 upon itself (known as an ambient isotopy); these transformations correspond to manipulations of a knotted string that do not involve cutting it or passing through itself. Knots can be described in various ways. Using different description methods, there may be more than one description of the same knot. For example, a common method of describing a knot is a planar d ...
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Calculus
Calculus, originally called infinitesimal calculus or "the calculus of infinitesimals", is the mathematical study of continuous change, in the same way that geometry is the study of shape, and algebra is the study of generalizations of arithmetic operations. It has two major branches, differential calculus and integral calculus; the former concerns instantaneous rates of change, and the slopes of curves, while the latter concerns accumulation of quantities, and areas under or between curves. These two branches are related to each other by the fundamental theorem of calculus, and they make use of the fundamental notions of convergence of infinite sequences and infinite series to a well-defined limit. Infinitesimal calculus was developed independently in the late 17th century by Isaac Newton and Gottfried Wilhelm Leibniz. Later work, including codifying the idea of limits, put these developments on a more solid conceptual footing. Today, calculus has widespread uses in scienc ...
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Chaos Theory
Chaos theory is an interdisciplinary area of scientific study and branch of mathematics focused on underlying patterns and deterministic laws of dynamical systems that are highly sensitive to initial conditions, and were once thought to have completely random states of disorder and irregularities. Chaos theory states that within the apparent randomness of chaotic complex systems, there are underlying patterns, interconnection, constant feedback loops, repetition, self-similarity, fractals, and self-organization. The butterfly effect, an underlying principle of chaos, describes how a small change in one state of a deterministic nonlinear system can result in large differences in a later state (meaning that there is sensitive dependence on initial conditions). A metaphor for this behavior is that a butterfly flapping its wings in Brazil can cause a tornado in Texas. Small differences in initial conditions, such as those due to errors in measurements or due to roundin ...
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John H
John is a common English name and surname: * John (given name) * John (surname) John may also refer to: New Testament Works * Gospel of John, a title often shortened to John * First Epistle of John, often shortened to 1 John * Second Epistle of John, often shortened to 2 John * Third Epistle of John, often shortened to 3 John People * John the Baptist (died c. AD 30), regarded as a prophet and the forerunner of Jesus Christ * John the Apostle (lived c. AD 30), one of the twelve apostles of Jesus * John the Evangelist, assigned author of the Fourth Gospel, once identified with the Apostle * John of Patmos, also known as John the Divine or John the Revelator, the author of the Book of Revelation, once identified with the Apostle * John the Presbyter, a figure either identified with or distinguished from the Apostle, the Evangelist and John of Patmos Other people with the given name Religious figures * John, father of Andrew the Apostle and Saint Peter * Pope ...
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