Origamic architecture

Lecture 6: Architectural Origami

MIT 6.849 Geometric Folding Algorithms: Linkages, Origami, Polyhedra, Fall 2012 View the complete course: http://ocw.mit.edu/6-849F12 Instructor: Tomohiro Tachi This lecture presents Origamizer, freeform origami, and rigid origami applied to architectural and three-dimensional design cont

From playlist MIT 6.849 Geometric Folding Algorithms, Fall 2012

Class 6: Architectural Origami

MIT 6.849 Geometric Folding Algorithms: Linkages, Origami, Polyhedra, Fall 2012 View the complete course: http://ocw.mit.edu/6-849F12 Instructor: Erik Demaine This class begins with a folding exercise and demonstration involving Origamizer. A high-level overview of the mathematical constr

From playlist MIT 6.849 Geometric Folding Algorithms, Fall 2012

Ten years of DNA origami

DNA origami is the art of folding DNA. The idea is to create tiny nanoscale machines that could work inside the human body. In the ten years since the technique was first reported the field has grown massively. Nature Video finds out how DNA origami works and what has been achieved so far.

From playlist Technology

Class 4: Efficient Origami Design

MIT 6.849 Geometric Folding Algorithms: Linkages, Origami, Polyhedra, Fall 2012 View the complete course: http://ocw.mit.edu/6-849F12 Instructor: Erik Demaine This class begins with folded examples produced by TreeMaker and Origamizer. Explanation of the triangulation algorithm, checkerbo

From playlist MIT 6.849 Geometric Folding Algorithms, Fall 2012

Orthogonality and Orthonormality

We know that the word orthogonal is kind of like the word perpendicular. It implies that two vectors have an angle of ninety degrees or half pi radians between them. But this term means much more than this, as we can have orthogonal matrices, or entire subspaces that are orthogonal to one

From playlist Mathematics (All Of It)

Origami robots transform like Optimus Prime

“On-site morphing” allows for versatility in hazardous environments. Learn more: http://scim.ag/2wUE5nf Read the paper: http://scim.ag/2yHy2zO

From playlist Robots, AI, and human-machine interfaces

Class 1: Overview

MIT 6.849 Geometric Folding Algorithms: Linkages, Origami, Polyhedra, Fall 2012 View the complete course: http://ocw.mit.edu/6-849F12 Instructor: Erik Demaine This class begins with a folding exercise of numerical digits. Questions discussed cover strip folding in the context of efficienc

From playlist MIT 6.849 Geometric Folding Algorithms, Fall 2012

Lecture 4: Efficient Origami Design

MIT 6.849 Geometric Folding Algorithms: Linkages, Origami, Polyhedra, Fall 2012 View the complete course: http://ocw.mit.edu/6-849F12 Instructor: Erik Demaine This lecture continues to discuss the tree method and characterizing a uniaxial base. Another algorithm, Origamizer, is presented

From playlist MIT 6.849 Geometric Folding Algorithms, Fall 2012

Math 060 Fall 2017 111317C Orthonormal Bases

Motivation: how to obtain the coordinate vector with respect to a given basis? Definition: orthogonal set. Example. Orthogonal implies linearly independent. Orthonormal sets. Example of an orthonormal set. Definition: orthonormal basis. Properties of orthonormal bases. Example: Fou

From playlist Course 4: Linear Algebra (Fall 2017)

Computer aided curved origami design – Jun Mitani

From playlist G4G11 Videos

Lecture 1: Overview

MIT 6.849 Geometric Folding Algorithms: Linkages, Origami, Polyhedra, Fall 2012 View the complete course: http://ocw.mit.edu/6-849F12 Instructor: Erik Demaine This lecture introduces the topics covered in the course and its motivation. Examples of applications are provided, types and char

From playlist MIT 6.849 Geometric Folding Algorithms, Fall 2012

Origami par Marcel Morales - Construction de polyedres

Construction de polyedres Licence: CC BY NC-ND 4.0

From playlist Autres

Orthogonal and Orthonormal Sets of Vectors

This video defines orthogonal and orthonormal sets of vectors.

From playlist Orthogonal and Orthonormal Sets of Vectors

Class 2: Univeresality & Simple Folds

MIT 6.849 Geometric Folding Algorithms: Linkages, Origami, Polyhedra, Fall 2012 View the complete course: http://ocw.mit.edu/6-849F12 Instructor: Erik Demaine This class begins with a folding exercise of numerical digits. Questions discussed cover strip folding in the context of efficienc

From playlist MIT 6.849 Geometric Folding Algorithms, Fall 2012

Virtual Origami

Origami attracts the minds of people all over the world. Some are interested in its geometric aspects, and others in artistic or recreational elements, so-called traditional origami. Although both origami categories rely on a single notion of paper folding, their methodologies differ due t

From playlist Wolfram Technology Conference 2022

Lecture 7: Origami is Hard

MIT 6.849 Geometric Folding Algorithms: Linkages, Origami, Polyhedra, Fall 2012 View the complete course: http://ocw.mit.edu/6-849F12 Instructor: Erik Demaine This lecture introduces universal hinge patterns with the cube and maze gadget. NP-hardness problems involving partition and satis

From playlist MIT 6.849 Geometric Folding Algorithms, Fall 2012

Linear Algebra: Orthonormal Basis

Learn the basics of Linear Algebra with this series from the Worldwide Center of Mathematics. Find more math tutoring and lecture videos on our channel or at http://centerofmath.org/ More on unit vectors: https://www.youtube.com/watch?v=C6EYJVBYXIo

From playlist Basics: Linear Algebra

2 Construction of a Matrix-YouTube sharing.mov

This video shows you how a matrix is constructed from a set of linear equations. It helps you understand where the various elements in a matrix comes from.

From playlist Linear Algebra

The Origami Revolution Preview | NOVA

Engineers are using origami to design drugs, micro-robots, and future space missions. Airing February 15, 2017 at 9 pm on PBS NOVA on Facebook: https://www.facebook.com/NOVAonline NOVA on Twitter: @novapbs NOVA on Instagram: @nova_pbs

From playlist Previews

12.2 Chris Mattmann (Part 2): Big Data Architecture: Fundamentals

From playlist Big Data Analytics - JPL/Caltech