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critical analysis of the absence of interior - Bilkent University

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out <strong>the</strong> plan view <strong>of</strong> <strong>the</strong> object into a specified height. Nowadays, ‘extrude’ is <strong>the</strong><br />

most common ‘topological transformation’ used in most <strong>of</strong> <strong>the</strong> CAAD s<strong>of</strong>tware.<br />

Moreover, ‘sweep’ is a method that creates a geometrically complex 3D object<br />

through pushing a 2D object through space while revolving it around an axis at <strong>the</strong><br />

same time (3D Animation Glossary, 2008). As a last ‘topological transformation’,<br />

‘l<strong>of</strong>t’ denotes creating a 3D surface by copying a 2D section through an axis<br />

(Wikipedia, 2008). This method is mostly applied by 3D modeling s<strong>of</strong>tware<br />

packages.<br />

‘Boolean operations’ are <strong>the</strong> basic operations in any CAAD s<strong>of</strong>tware. ‘Boolean<br />

operations’ include ‘add’, ‘subtract’ and ‘intersect’ operations (Szalapaj, 2001). The<br />

‘add’ operation unifies two or more objects while creating an object based on <strong>the</strong><br />

total geometry <strong>of</strong> all. The ‘subtract’ operation, as <strong>the</strong> name implies, subtracts <strong>the</strong><br />

selected object from ano<strong>the</strong>r by creating an object from <strong>the</strong> remaining geometry. The<br />

‘intersect’ operation creates an object from <strong>the</strong> overlapping geometry<br />

(MYCADSITE, 2008)<br />

The last operation Szalapaj (2001) defined is ‘logical operations’ that includes<br />

‘grouping’, ‘typing’ and ‘layering’ operations. Initially, ‘grouping’ operation<br />

provides grouping <strong>of</strong> 2D or 3D objects as if <strong>the</strong>y react like one object. Then, ‘typing’<br />

operation is a process <strong>of</strong> grouping objects with similar characteristics to describe a<br />

drawing in terms <strong>of</strong> its parts such as walls, windows, etc. As indicated by Szalapaj<br />

(2001), ‘types’ in CAAD systems are associated with non-graphical information such<br />

as area, cost, value, etc. that allow users to control <strong>the</strong> drawing information for o<strong>the</strong>r<br />

purposes. Moreover, ‘types’ are <strong>the</strong> focus points in object oriented programming<br />

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