Perspective Methods: Difference between revisions
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## Draw a segment of a circle with a radius from the '''Right Vanishing Point''' to the '''Station Point'''. | ## Draw a segment of a circle with a radius from the '''Right Vanishing Point''' to the '''Station Point'''. | ||
## Have the cirlce segment intersect the '''Horizon Line'''. This intersection is the '''Left Measuring Point'''. <ref>[https://youtu.be/OB3UEpxFlj8 How to draw a perfect cube in 2 point perspective] - YouTube</ref> | ## Have the cirlce segment intersect the '''Horizon Line'''. This intersection is the '''Left Measuring Point'''. <ref>[https://youtu.be/OB3UEpxFlj8 How to draw a perfect cube in 2 point perspective] - YouTube</ref> | ||
== Notes == | == Notes == | ||
<references /> | <references /> | ||
Revision as of 17:42, 7 June 2016
Placing right angles to vanishing points
- Place two Vanishing Points on the Horizon line.
- Draw semicircle between vanishing points either above or (typically) below the horizon line.
- Pick a point anywhere on the circle to use as the Station Point.
- Two lines drawn from the two vanishing points to the Station Point will always be perpedicular to each other. [1]
Placing measuring points
Measuring Points translate distances that are parrallel to the picture plane to distances that recede in perspective.
- Place the Station Point as described in Placing right angles to vanishing points
- Draw a segment of a circle with a radius from the Left Vanishing Point to the Station Point.
- Draw the segment of the circle so that it intersects the Horizon Line. This intersection is the Right Measuring Point.
(Basically this is placing a point on the horizon the same distance from the left vanishing point as the station point is from the left vanishing point. ) - Repeat the process for the Left Measuring Point.
- Draw a segment of a circle with a radius from the Right Vanishing Point to the Station Point.
- Have the cirlce segment intersect the Horizon Line. This intersection is the Left Measuring Point. [2]