A priori counting ability is the basis of art
1) The ability to see a
shape by omitting complex details is practical.
2) Drawn shapes, like
musical scales, are simplified digitally, not analogically.
3) Drawn shapes can be
seen in parts,
and their size differences
are clearly distinguishable.
4) This clarity of difference
between the parts is pleasurable.
5) Once you realize the
integer nature of shapes, you can logically imagine and create more complex
shapes.
6) This Cartesian ability
to count natural numbers and logical thinking are fundamental to visual
grammar.
There
are several areas where the shapes appear to overlap,
when you run your eyes along the lines,
twisted
rings become visible.
Two
twisted rings overlap.
The
red ring has two twists: two straight lines overlap at the intersection,
It
can also be seen as three rings connected together.
The
blue ring has three twists. It can also be seen as four rings connected
together.
There
are 13 intersections.
It
can be seen as two lines passing through the intersection, or as four lines
coming out of the intersection.
The
more a work can be transformed into this model, the more harmony and balance it
possesses.
If
the picture plane is transformed into a grid, the diagonal lines become the
diagonals of the rectangle, which can be expressed as integers.
When
various properties of shapes are expressed as integers, it becomes easier to
create various structures.
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