In this blog post, we will look into the basics of surface development and gain an understanding of what continuity is. Years ago when I used to teach full time I would tell my students that I called it “continue-ity,” the reason being that you are essentially describing how one surface continues or flows into another surface. Technically, you could describe curves and how they flow with one another as well. So let’s get started.
G0 or Point Continuity is simply when one surface or curve touches another and they share the same boundary. In the examples below, you can see what this could look like on both curves and surfaces.
As we progress up the numbers on continuity, keep in mind that the previous number(s) before must exist in order for it to be true. In other words, you cant have G1 continuity unless you at least have G0 continuity. In a sense, it’s a prerequisite. G1 or Tangent continuity or Angular continuity implies that two faces/surfaces meet along a common edge and that the tangent plane, at each point along the edge, is equal for both faces/surfaces. They share a common angle; the best example of this is a fillet, or a blend with Tangent Continuity or in some cases a Conic. In the examples below, you can see what this could look like on both curves and surfaces. […]