Publication

Teaching Architecture - A dialogue

Inès Lamunière
2019
Books

Abstract

What are the pressing questions in architecture – in teaching, research and practice? Based on their many years of experience, professors Inès Lamunière and Laurent Stalder come together in five meetings to search for answers. They describe an approach to architecture that is based on intellect as well as intuition and is both strict and pragmatic. And they sketch out creative processes that are indispensable in the development of projects with all their constraints in order to master the future challenges faced by the art of building.

Official source

https://infoscience.epfl.ch/entities/publication/304e14bd-7485-435b-8934-13407164847f

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Inès Lamunière
2019
Books

Abstract

Official source

https://infoscience.epfl.ch/entities/publication/304e14bd-7485-435b-8934-13407164847f

About this result

Related concepts (31)

Architecture

Architecture is the art and technique of designing and building, as distinguished from the skills associated with construction. It is both the process and the product of sketching, conceiving, planning, designing, and constructing buildings or other structures. The term comes ; ; . Architectural works, in the material form of buildings, are often perceived as cultural symbols and as works of art. Historical civilizations are often identified with their surviving architectural achievements.

Intellect

In the study of the human mind, intellect is the ability of the human mind to reach correct conclusions about what is true and what is false in reality; and how to solve problems. Translated from the Ancient Greek philosophical concept nous, intellect derived from the Latin intelligere (“to understand”), from which the term intelligence in the French and English languages is also derived. The discussion of intellect can be divided into two areas that concern the relation between intelligence and intellect.

Total order

In mathematics, a total order or linear order is a partial order in which any two elements are comparable. That is, a total order is a binary relation on some set , which satisfies the following for all and in : (reflexive). If and then (transitive). If and then (antisymmetric). or (strongly connected, formerly called total). Reflexivity (1.) already follows from connectedness (4.), but is required explicitly by many authors nevertheless, to indicate the kinship to partial orders.

Related publications (29)

Teaching Architecture - A dialogue

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