Publication

N° 2 Lighthouse Project 2e éd.

2011
Teaching Resources

Abstract

The Lighthouse Project proposes a house. Named a House it had to address inhabitation: for whom was defined by each student. Additionally the Lighthouse had to include a public function. Light was considered as an attractor and conductor of flows in the urban context and in relation with the activity of living. The public program acted as a pivotal part of the project, being the connecting part between city and habitation. The focus was set on the transitional aspects and spatial conditions between public and private and their changing appearances during different light conditions in time…

Official source

https://infoscience.epfl.ch/entities/publication/010a9bd9-4b09-4278-bca9-3348294a41f0

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2011
Teaching Resources

Abstract

Official source

https://infoscience.epfl.ch/entities/publication/010a9bd9-4b09-4278-bca9-3348294a41f0

About this result

Related concepts (32)

Binary relation

In mathematics, a binary relation associates elements of one set, called the domain, with elements of another set, called the codomain. A binary relation over sets X and Y is a new set of ordered pairs (x, y) consisting of elements x in X and y in Y. It is a generalization of the more widely understood idea of a unary function. It encodes the common concept of relation: an element x is related to an element y, if and only if the pair (x, y) belongs to the set of ordered pairs that defines the binary relation.

Set theory

Set theory is the branch of mathematical logic that studies sets, which can be informally described as collections of objects. Although objects of any kind can be collected into a set, set theory, as a branch of mathematics, is mostly concerned with those that are relevant to mathematics as a whole. The modern study of set theory was initiated by the German mathematicians Richard Dedekind and Georg Cantor in the 1870s. In particular, Georg Cantor is commonly considered the founder of set theory.

Finitary relation

In mathematics, a finitary relation over sets X1, ..., Xn is a subset of the Cartesian product X1 × ⋯ × Xn; that is, it is a set of n-tuples (x1, ..., xn) consisting of elements xi in Xi. Typically, the relation describes a possible connection between the elements of an n-tuple. For example, the relation "x is divisible by y and z" consists of the set of 3-tuples such that when substituted to x, y and z, respectively, make the sentence true. The non-negative integer n giving the number of "places" in the relation is called the arity, adicity or degree of the relation.

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N° 2 Lighthouse Project 2e éd.

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