coupler-curves
Five points on one coupler
The same four-bar, with a tracing point rigidly attached to the coupler at five different places. Each curve is a sextic — degree six — and moving the attachment point a little changes it a great deal. That sensitivity is the reason coupler-curve synthesis was done with atlases of printed curves for most of the twentieth century: there is no simple inverse, so the practical method was to look one up.
Where it is used
- What a coupler point draws The paths points trace
- The four lengths do not matter equally As built
- Three linkages, one curve The problem backwards
- A dwell made from a curve Linkages
- The equation a four-bar satisfies How many answers
- A symmetric curve from a lopsided machine The paths points trace
- The area a coupler point encloses The paths points trace
- Where three machines keep one area The paths points trace
- The flattest dwell is not the longest The paths points trace
- The kind is decided before the lengths are The paths points trace
- The dip that buys the dwell The paths points trace
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