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Lecture

Change Now: Transforming Solidarity

In courses (2)

AR-365: Theory and architectural culture

Le cours offre un résumé de la théorie et la culture architecturales depuis 1789 dans le monde occidentale. Le but est de comprendre des textes dans lesquels l'architecture est définie comme une discipline synthétisant une variété de thèmes (sociales, arti ...

AR-366: Theory and architectural culture: exercises

Le cours offre une méthode pour discerner et comprendre les idées, les théories et les valeurs culturelles dans des bâtiments et des projets d'architecture. ...

Description

This lecture discusses the importance of change and transformation in fostering solidarity, emphasizing the need to move away from immobilism towards a more dynamic and inclusive approach. The instructor explores the impact of critical dialogue and group work in driving positive change and fostering a sense of community among students.

Instructor

Christophe van Gerrewey

Christophe Van Gerrewey (1982) is an architecture critic and theorist, writing about contemporary buildings, their recent histories and intellectual dimensions, and their connections to society, philosophy, art and literature. In particular, he is an expert on the work of OMA/Rem Koolhaas as well as on Belgian architecture. He is one of the editors of architecture journal OASE, and of art and culture journal De Witte Raaf. In his writings, architecture is considered as a source of comprehensive and integrated knowledge that pertains to diverse disciplines – a way of looking at, and of understanding, many aspects of the world we live in. This gives his activities an unusually broad and comprehensive aspect, transcending divisions of knowledge. Since 2015, he is Assistant Professor Tenure Track of architecture theory at EPFL Lausanne. He was trained as an architect-engineer at Ghent University and as a literary theorist at KU Leuven. In Dutch, his mother tongue, he has published three novels and a collection of essays between 2013 and 2017.

Official source

Related concepts (3)

Transformation matrix

In linear algebra, linear transformations can be represented by matrices. If is a linear transformation mapping to and is a column vector with entries, then for some matrix , called the transformation matrix of . Note that has rows and columns, whereas the transformation is from to . There are alternative expressions of transformation matrices involving row vectors that are preferred by some authors. Matrices allow arbitrary linear transformations to be displayed in a consistent format, suitable for computation.

Geometric transformation

In mathematics, a geometric transformation is any bijection of a set to itself (or to another such set) with some salient geometrical underpinning. More specifically, it is a function whose domain and range are sets of points — most often both or both — such that the function is bijective so that its inverse exists. The study of geometry may be approached by the study of these transformations. Geometric transformations can be classified by the dimension of their operand sets (thus distinguishing between, say, planar transformations and spatial transformations).

Transformation (function)

In mathematics, a transformation is a function f, usually with some geometrical underpinning, that maps a set X to itself, i.e. f: X → X. Examples include linear transformations of vector spaces and geometric transformations, which include projective transformations, affine transformations, and specific affine transformations, such as rotations, reflections and translations.