PRIMARY SOLIDS
When the primary shapes (circle, triangle, and
square) are extended or rotated, they become primary solids that have volume and form. Usually we think of the
term “solid” to mean density or substance, however in this context, the term
refers to three-dimensional geometric form.
A circle becomes a cylinder or sphere, a
triangle becomes a cone or a pyramid, and a square becomes a cube.
See below a diagrammatic example of a circle
becoming a cylinder:
Below is an example of this applied to
architecture:
Photo: Holtzman, Philip. The Westhafen Tower. (2009). Frankfurt, Germany.
Overlay: Mine
DIMENSIONAL TRANSFORMATION
Dimensional transformation occurs when a primary
solid is transformed into another form by altering the dimensions of it.
However, it still keeps its identity to its primary solid.
In the diagrammatic example below, the length of
the width in diameter of the sphere lengthens, creating an egg-like shape.
We see this occur in architecture as well:
Photo: Del Sol, Danielle. The James Law Cybertecture Egg. (2011). Mumbai, India.
Overlay: Mine
SUBTRACTIVE FORM:
When a primary form is cut off or hidden from
our view, our eyes still perceive it as a primary form because we are able to
fill in what is missing. We see the form as an incomplete whole. These forms
are called subtractive forms.
See below a diagrammatic example of a
subtractive form:
There is a rectangular prism cut out of the cube
so the eyes perceive it as a partial whole.
We see this occur in architecture and interior
spaces. See below an image of a front porch that is a rectangular prism but is
cut out. However, we still perceive it as a whole rectangular prism.
Photo: Looper, Anna. Craftsman Front Porch. (2008). North Caroline.
Overlay: Mine
ADDITIVE FORMS:
A form that is created by the accumulation of
one or more secondary forms with a central form is called an additive form.
Additive forms can be formed by physically attaching different forms together
or just by relating forms to each other that are clustered together but don’t
actually touch.
There are many different ways that an additive
form can be characterized such as a centralized form, linear form, radial form,
clustered form, or grid form. Below is a diagrammatic example of an additive
form characterized as being a linear form because the forms are added together
linearly.
Below is an example of a building that is an
additive form:
Photo: Dawson & Clinton. Jackson Street. (2014). San Francisco, California.
Overlay: Mine
FORMAL COLLISION OF GEOMETRY:
When two forms that differ in geometry come
together to create a blended form of the two, it is called formal collision of
geometry.
See below a diagrammatic example of a formal
collision of geometry with a triangle and rectangle.
See below an example of this happening with a
condominium building:
Photo: Morimoto, Hiramitsu. New Home. (2014). Poland.
Overlay: Mine
Love, Love, Love, the Diagrams! Not only do you visually show us the described form you also show us the process and describe it perfectly in words. Everything is clear, concise, and very understandable.
ReplyDeleteYou did a great job explaining everything in a way that is easy to understand! I really like the colorful diagrams too, it makes them much more interesting : )
ReplyDeleteTinsley, I love your diagrams. They are so colorful, yet easy to understand. :)
ReplyDelete-Danielle Dean
I really like your images that you choose for each terms. They actually helps a lot for me to visualize each terms. Overall is very well-organized!
ReplyDeleteYour visuals and explanations were all very thorough and easy to understand. I really like the images you chose and thought they helped explain what you were saying nicely! Nice job Cat!
ReplyDeleteAll of your information was extremely clear and to the point. The images you used for your example were creative and different but still very clear. I also really like the layout and theme of your blog!
ReplyDeleteHey Tinsley,
ReplyDeleteGreat post! I really liked all your photos they were great examples for each term. I also really like your blog layout and background!