280 research outputs found
Chapter 19--Private Party Appeals from Government Rulings: A Dispute Settlement Procedure in Operation, How Effective Is It in the Resolution of Disputes--Are Changes Needed or Possible
Chapter 19 dispute settmentment, NAFT
From Instructionism to Constructionism: the role of tinkering in educational technology
https://www.ester.ee/record=b5258038*es
Minding the aesthetic: The place of the literary in education and research.
The article discusses the significance of aesthetic as a mode of cognition and means of social cohesion. It notes the relation of aesthetic knowledge with the perception or intuition, the emergence of such awareness into something durable and the response to the embodiment. It describes the evolution of aesthetic delight in the human species, the sense of sense of beauty arising on one's realization of the formal qualities of something, through the poem presented by the author on achievement
Branding Project
Developing ways to present myself has always been a difficult task. Although my skillset is broad and tool kit is sharp, I’m often told that it’s difficult to pin down exactly what I do. It was the goal of my CE to figure out how to talk about who I am as an artist. I spent the first half of the year researching “personal branding” and experiment by writing different biographies about myself. I noticed that there were two very distinct styles, one extremely dry and professional, the other more experimental and abstract. I developed these two identities into the AH! brand to represent the mad scientist, and Odd Object Studios to represent my more professional work. In addition I decided to release music under a new musical moniker “Oddman.” For each of these projects I developed a visual style that will be used in my websites, business cards, and letterhead.https://remix.berklee.edu/graduate-studies-production-technology/1037/thumbnail.jp
A formally verified proof of the prime number theorem
The prime number theorem, established by Hadamard and de la Vall'ee Poussin
independently in 1896, asserts that the density of primes in the positive
integers is asymptotic to 1 / ln x. Whereas their proofs made serious use of
the methods of complex analysis, elementary proofs were provided by Selberg and
Erd"os in 1948. We describe a formally verified version of Selberg's proof,
obtained using the Isabelle proof assistant.Comment: 23 page
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