defining and controlling the elements

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This chart defines the formal hierarchies for the different types of spaces.

space_chart_web2.jpg

 

The following charts provide two possible formal approaches for the spaces. The oval elements that define the spaces are cut into segments which work together to create a hierarchy of glamorous entrance, enclosure, and exit. Two different methods were employed to join the corresponding sets of curves.

1. The first set uses parallel tangency to create a connection between the curving elements. This creates a connection through a smooth point (mathematical inflection).

 

curve_charts_parallel.jpg

   

  curve_charts_parallel_web.jpg 

 

 

2. The second set uses a hierarchy of tangential angles to connect the elements. This creates a connection through a smooth or singular point (Cache's inflection).

 

curve_charts_angled.jpg

    

curve_charts_angled_web.jpg

 

1 Comments

Adam Furman Author Profile Page said:

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About this Entry

This page contains a single entry by Erandi de Silva published on January 3, 2008 9:47 PM.

inflection: smooth point vs. singular point was the previous entry in this blog.

flouncing along an inflecting path: maxi axis is the next entry in this blog.

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