Graphics Programs Reference
In-Depth Information
y
( A , B ,0)
A
a
( a , b ,0)
B
θ
b
s
φ
x
(a)
P
(0,0,1)
y
Q
(0,0, z )
z
θ
s
φ
x
(b)
z
Figure 2.14: Oblique Projections.
3. A cabinet projection. It is defined as the case where the projection angle is
63 . 43 , which implies s = cot(63 . 43 )=1 / 2. All edges and segments perpendicular to
the projection plane have shrink factors of 1 / 2.
Figure 2.14b shows how φ and θ are independent. For a given projection angle θ ,
it is possible to assign φ any value by rotating the triangle in the figure. In practice,
this means that an object can be projected several times, with different values of φ but
with the same projection angle θ . Such projections may give all the necessary visual
information about the object while having the same shrink factors.
Shrink: To become constricted from heat, moisture, or cold.
(A typical dictionary definition)
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