Geometric Origami
Geometric origami is a branch of origami that focuses on the mathematical and geometric principles underlying the art of paper folding. Unlike traditional origami, which often emphasizes artistic designs and representational forms, geometric origami emphasizes the construction of shapes, patterns, and structures based on geometric concepts. Key aspects of geometric origami include: 1. **Mathematical Principles**: It often explores concepts from geometry, such as symmetry, tessellation, and topology.
Iris folding
Iris folding is a paper craft technique that involves creating decorative designs by folding strips of paper in a specific pattern to resemble the shape of an iris (the colored part of an eye). The technique typically involves taking various colors and patterns of paper and arranging them in a spiral or layered fashion that creates a swirling effect, resembling the petals of an iris flower. The process usually begins with a template that outlines the desired design.
Kawasaki's theorem
Kawasaki's theorem is a result in the field of differential geometry, particularly concerning Riemannian geometry and the construction of Riemannian manifolds. It specifically deals with the conditions under which a certain type of surface can be isometrically immersed in Euclidean space.
Lamina emergent mechanism
The term "lamina emergent mechanism" does not correspond to any widely recognized concept in established fields like engineering, biology, or physics as of my last knowledge update in October 2023.
Origami
Origami is the traditional Japanese art of paper folding, which involves creating intricate designs and shapes by folding paper in various ways. The word "origami" comes from the Japanese words "oru" (to fold) and "kami" (paper). The practice can range from simple forms like cranes and boats to complex designs that require advanced techniques and skills.
Paper craft
Paper craft refers to a range of artistic activities that involve creating objects or decorations using paper. This can include a variety of techniques and styles, such as: 1. **Origami**: The traditional Japanese art of folding paper into intricate shapes and figures, such as animals, flowers, or geometric forms. 2. **Papercutting**: A technique where designs are cut out of paper to create intricate images and patterns. This can be done by hand with scissors or using a craft knife.
Tim Sumner (physicist)
Tim Sumner is a physicist known for his work in the field of condensed matter physics and materials science. His research often focuses on understanding the properties of materials at the atomic and molecular level, which can have implications for various applications, including electronics, magnetism, and nanotechnology. Sumner is associated with various academic publications and has contributed to the advancement of knowledge in his areas of expertise.
Val Logsdon Fitch
Val Logsdon Fitch (1923-2022) was an American physicist best known for his groundbreaking work in the field of particle physics, particularly in the study of the violation of parity symmetry. In 1956, he and his collaborator, James Cronin, conducted experiments that demonstrated that certain weak interactions do not conserve parity, which was a significant finding in the understanding of fundamental forces in physics.
Double articulation
Double articulation, also known as dual articulation, is a concept primarily used in linguistics to describe the two levels at which language operates. The term refers to the structure of language that allows it to convey meaning through the combination of smaller units. Here’s a brief overview of the two levels: 1. **First Articulation (Phonological Level)**: This level involves the phonemes, or the smallest units of sound in a language that can differentiate meaning.
Extensionalism
Extensionalism is a philosophical concept that is often discussed in the context of semantics, metaphysics, and epistemology. It generally involves the idea that the meaning or reference of a term or concept is determined by its external properties or the objects in the world to which it corresponds, rather than by an internal or intrinsic essence. In different fields, extensionalism can take on specific meanings: 1. **Philosophy of Language**: In this context, extensionalism contrasts with intentionalism.
Felicity (pragmatics)
In pragmatics, "felicity" refers to the appropriateness or effectiveness of a speech act in a given context. It is based on the idea that certain utterances or actions are considered successfully performed only if certain conditions are met. The concept of felicity is often associated with the work of philosopher J.L. Austin, who introduced speech act theory, and further developed by John Searle.
Britten's Purcell Realizations
"Britten's Purcell Realizations" refers to a collection of arrangements and realizations by the British composer Benjamin Britten of selected works by Henry Purcell, one of England's most significant composers from the late 17th century. Britten, a 20th-century composer, was deeply influenced by Purcell's music and sought to bring it to new audiences through his unique interpretations.
Carmen Suites (Bizet/Guiraud)
"Carmen Suites" refers to a series of orchestral arrangements extracted from the famous opera "Carmen," composed by Georges Bizet. The opera, which premiered in 1875, is based on a story by Prosper Mérimée and is well-known for its captivating melodies and dramatic narrative. The term "Carmen Suites" often specifically refers to the orchestration and arrangements made by various composers, with one notable version by French composer Ernest Guiraud.
Ian Hinchliffe
As of my last update in October 2021, Ian Hinchliffe is not a widely recognized public figure or name. It's possible that he could refer to a professional in a specific field, such as academia, sports, or another industry.
Ibtesam Badhrees
Ibtesam Badhrees does not appear to be widely recognized in public databases or significant media up to my last update in October 2023. It is possible that it may refer to a person, a location, or a specific term within a particular context, but without additional information, it’s challenging to provide a precise answer.
Ivica Puljak
Ivica Puljak is a Croatian physicist and academic known for his work in the fields of physics and education. He is a member of the Faculty of Science at the University of Split, where he has contributed to research and teaching in various areas of physics. In addition to his academic pursuits, Puljak has also been involved in public science communication and promoting the importance of science in society.
Jan Terlouw
Jan Terlouw is a Dutch author and politician, born on 15 February 1931. He is well-known for his literary works, particularly children's and young adult literature, and has written several popular books in the Netherlands. His notable works include "Oorlogswinter" (Winter in Wartime), which tells the story of a young boy during World War II, and has become a classic in Dutch literature. In addition to his writing career, Terlouw served as a politician.
Rafael Armenteros
Rafael Armenteros may refer to different individuals, but one prominent figure by that name is a Cuban-American artist known for his work in painting and sculpture.
Richard Dalitz
Richard Dalitz was a prominent physicist known for his contributions to particle physics and the study of mesons, as well as his work on the Dalitz plot, a graphical representation used in the analysis of three-body decay processes. The Dalitz plot helps physicists visualize the energy and momentum distributions of particles resulting from such decays, allowing for a better understanding of the underlying interactions and resonances.
Braids
"Braids" can refer to a few different concepts depending on the context: 1. **Hairstyle**: In fashion and grooming, braids are a method of weaving strands of hair together to create intricate hairstyles. Common types of braids include a traditional three-strand braid, fishtail braid, crown braid, and Dutch braid, among others. Braids can be used for various looks, from casual to formal.