Re: Locator points not working in Manipulate calling RegionPlot, etc.

*To*: mathgroup at smc.vnet.net*Subject*: [mg124329] Re: Locator points not working in Manipulate calling RegionPlot, etc.*From*: John Fultz <jfultz at wolfram.com>*Date*: Tue, 17 Jan 2012 03:23:05 -0500 (EST)*Delivered-to*: l-mathgroup@mail-archive0.wolfram.com*Reply-to*: jfultz at wolfram.com

Manipulate only supports one Locator control at a time, but your Manipulate has two. You need to reformulate it so that all four Locator points are in a single Locator control. The reason for this is because Manipulate doesn't actually use Locator, but LocatorPane, and overlapping LocatorPanes makes no sense. In an ideal world, Manipulate might attempt to combine the controls into a single LocatorPane, but there would still be limitations (for example, adding and deleting locators would make much less sense). Sincerely, John Fultz jfultz at wolfram.com User Interface Group Wolfram Research, Inc. On Mon, 16 Jan 2012 17:03:47 -0500 (EST), Chris Young wrote: > No matter what I do, in terms of wrapping with DynamicModule, avoiding > using variables from a module in an enclosed Dynamic or Manipulate, I > can't get this very basic example to work. I just want to be able to > drag around 4 points to set the quadrilateral, and then hatch all the > subtriangles formed by drawin lines to the sides of the quadrilateral > from the point T. House of trying everything I could think of have > failed to get the Locator points to work. > > Any help hugely appreciated. > > http://home.comcast.net/~cy56/PolyHatchFromTestPt.nb > http://home.comcast.net/~cy56/PolyHatchFromTestPt.png > > Chris Young > cy56 at comcast.net > > > _TriHatch[P1_, P2_, P3_, mesh_, light_, plotPts_, opts___] := > Module[ > { > orient, (* orientation of the triangles *) > interior, (* > inequalities for interior of triangle *) > Q (* > projection of first vertex onto opposite side *) > }, > orient = Sign[Det[{P2 - P1, P3 - P1}]]; > > interior[P_] := > And @@ (If[orient > 0, # > 0, # < 0] & /@ > {Det[{P2 - P1, P - P1}], Det[{P3 - P2, P - P2}], > Det[{P1 - P3, P - P3}] }); > > Q = Projection[P1 - P2, P3 - P2] + P2; > > RegionPlot[ > interior[{x, y}], {x, -2, 2}, {y, -2, 2}, > PlotStyle -> Opacity[0.1], > ColorFunction -> (White &), > Mesh -> Round[mesh Norm[P3 - P2], 1], > MeshStyle -> If[orient > 0, Lighter[Green, light], Lighter[Red, light]], > MeshFunctions -> {{x, y} =E2=C5 , Det[{Q - P1, {x, y} - P1}]}, > PlotPoints -> plotPts, > BoundaryStyle -> None, > Evaluate[opts] > ] > ] > > > \[HorizontalLine]Ctr[P_] := Plus @@ P/Length[P] > > \[HorizontalLine]PolyHatch[P_, T_, mesh_, light_, plotPts_] := > Module[ > {C, n}, > > C = \[HorizontalLine]Ctr[P]; > n = Length[P]; > > (*Print["n == ",n];*) > > Show[ > Table[ > \[HorizontalLine]TriHatch[T, P[[j]], P[[If[j < n, j + 1, 1]]], > mesh, light, plotPts], > {j, 1, n} > ], > Graphics[ > { > Table[ > {Hue[0.85 (j - 1)/n], Thick, > Line[{P[[j]], P[[If[j < n, j + 1, 1]]]}]}, > {j, 1, n} > ], > Gray, PointSize[Large], Point[C] > } > ] > ] > ]