By Michael Leyton
How do constructions shop info and event of their form and shape? Michael Leyton has attracted massive consciousness together with his interpretation of geometrical shape as a medium for the garage of data and reminiscence. suit as reminiscence he attracts particular conclusions for the sector of structure and development, attaching basic value to the advanced dating among symmetry and asymmetry. This richly illustrated quantity includes concise details from the leading edge of IT-supported architectural layout.
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Additional info for Shape as Memory (The Information Technology Revolution in Architecture)
Example text
24: Four Deepened bays in the Fourth Administration Building. 43 Next, there is a breaking-through of the central downward plunging arrow, in Fig. 22c. This splits the previous upward arrow into two copies that go left and right. , breaking through of an indentation. The resulting shape shown in Fig. 22c is called the deepened bay. The three-stage sequence in Fig. 22, which I call the Deepened-Bay Scenario, is used prolifically throughout my Fourth Administration Building. For instance, the lower curve in Fig.
The class of groups satisfying the above three properties were invented by me in my mathematical research, and I call them ISO-REGULAR GROUPS. Let me give some illustrations: Observe first that a straight cylinder is given by an iso-regular group: ROTATIONS T O TRANSLATIONS. That is, it satisfies the above three properties: (1) It is an n-fold hierarchy of transfer; (2) each level is specified by one parameter 63 (ROTATIONs specified by angle, and TRANSLATIONS by distance along a line); and (3) each level preserves shape and size.
Angle around a circle, distance along a line. This parameter represents the parameter of time. Thus, the transfer hierarchy represents the transfer of time by time. (3) Each level consists of a group of actions that preserve shape and size. Mathematically, there are only three kinds of actions that preserve shape and size: translations, rotations, and reflections (together with their combinations). The mathematical term for such transformations is isometries. O O O It should be noted that, with respect to condition (2) above, a group given by one parameter can be specified by repeating a single generator.