For
the model of the Hearst Tower, the three main elements of the tower I wanted to
make parametric were the height of each of the 9 Diagrid rows/bays, the width
of each of the column bays, and the angle of each of the isosceles triangles in
each of the 9 Diagrid rows/bays of the Diagrid system. In order to preserve
some of the symmetry in the tower structure, I limited the height, width, and
angles changes to the rows of the Diagrid systems. The tower will be symmetric
about an axis that is parallel to its height. The sides of the tower will have
different overall widths however between the two sides, the heights angles and
widths of the Diagrid elements will be equal. All of other variables (Lobby
Height, angle of the inner large diagonals, etc.) will either be calculated
from the Diagrid defined dimensions or in certain parametric cases, inputted by
the user.
Figure 3:
Hearst Tower Lobby
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Figure 4:
Cross Sectional View of Hearst Tower Lobby
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In
the Revit model, there will be a parametric path that the user chooses that is
defined by which two of the main parametric dimensions the user would like to
change. For example the user can decide to change the parametric height and
parametric width, so from those two choices the angles of the Diagrid system
will be calculated. Given three options to choose from (the height, width, and
angle) the user has 3 different parametric combinations to choose from. Also in
addition to the three previously mentioned combinations, the user can define
the total height and width of the tower and the resulting heights, widths, and
angles of the Diagrid system will be equally spaced. The parametric equations
used are determined from the trigonometric equations of a simple isosceles
triangle.
So
in summary, the user must choose two different parametric dimensions to change
which are the height of the Diagrid rows/bays, the width of the column bays,
and the angles of the isosceles triangles in the Diagrid system. Once the two
parametric equations are chosen, the remaining dimensions are calculated using
trigonometric equations of an isosceles triangle. For the Conceptual Mass
Model, the mass will be defined by the outline of the main tower and lobby.
This conceptual mass will not contain the visual aspect of the Diagrid system
however the tower outline will contain a similar usage of angles. Eventually,
the Diagrid system will be model in the project model and will coincide with
the parametric equations of the conceptual mass model.
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