Labelling on ParametricPlot











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Is it possible to add to the Mesh points in a ParametricPlot the x-values in sort of a Callout-style way? E.g. on the following simple function:



ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, Mesh -> 20]


The points are on the plot (a little small), now there should be the x values (0,0.5,1,1.5,...) indicated next to the points, as said in form of as it is produced with Callout.










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  • This might help: link
    – K.J.
    yesterday















up vote
3
down vote

favorite












Is it possible to add to the Mesh points in a ParametricPlot the x-values in sort of a Callout-style way? E.g. on the following simple function:



ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, Mesh -> 20]


The points are on the plot (a little small), now there should be the x values (0,0.5,1,1.5,...) indicated next to the points, as said in form of as it is produced with Callout.










share|improve this question
























  • This might help: link
    – K.J.
    yesterday













up vote
3
down vote

favorite









up vote
3
down vote

favorite











Is it possible to add to the Mesh points in a ParametricPlot the x-values in sort of a Callout-style way? E.g. on the following simple function:



ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, Mesh -> 20]


The points are on the plot (a little small), now there should be the x values (0,0.5,1,1.5,...) indicated next to the points, as said in form of as it is produced with Callout.










share|improve this question















Is it possible to add to the Mesh points in a ParametricPlot the x-values in sort of a Callout-style way? E.g. on the following simple function:



ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, Mesh -> 20]


The points are on the plot (a little small), now there should be the x values (0,0.5,1,1.5,...) indicated next to the points, as said in form of as it is produced with Callout.







parametricplot






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edited yesterday









kglr

171k8194399




171k8194399










asked yesterday









Mockup Dungeon

831513




831513












  • This might help: link
    – K.J.
    yesterday


















  • This might help: link
    – K.J.
    yesterday
















This might help: link
– K.J.
yesterday




This might help: link
– K.J.
yesterday










2 Answers
2






active

oldest

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up vote
6
down vote



accepted










pp = ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
Mesh -> {Subdivide[0, 10, 20]}, MeshStyle -> PointSize[Large]];
points = Cases[Normal[pp], Point[x_] :> x, ∞];
Show[pp, ListPlot[Callout[#, #2] & @@@
Transpose[{SortBy[points, Last], N @ Rest@Subdivide[0, 10, 20]}]], ImageSize -> 400]


enter image description here



Also



ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
Epilog -> ListPlot[Callout[{##2}, #] & @@@
Table[N@{x, Sin@x, .3 Log @ (x^2)}, {x, Subdivide[0, 10, 20]}],
PlotStyle -> PointSize[Large]][[1]]]


enter image description here






share|improve this answer






























    up vote
    4
    down vote













    Using Epilog



    ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
    Epilog -> {AbsolutePointSize[4],
    {Text[N[#], pt = {Sin@#, .3 Log@(#^2)}, {0, If[IntegerQ[#], -2, 2]}],
    Red, Point[pt]} & /@ Range[1/2, 10, 1/2]}]


    enter image description here






    share|improve this answer





















      Your Answer





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      2 Answers
      2






      active

      oldest

      votes








      2 Answers
      2






      active

      oldest

      votes









      active

      oldest

      votes






      active

      oldest

      votes








      up vote
      6
      down vote



      accepted










      pp = ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
      Mesh -> {Subdivide[0, 10, 20]}, MeshStyle -> PointSize[Large]];
      points = Cases[Normal[pp], Point[x_] :> x, ∞];
      Show[pp, ListPlot[Callout[#, #2] & @@@
      Transpose[{SortBy[points, Last], N @ Rest@Subdivide[0, 10, 20]}]], ImageSize -> 400]


      enter image description here



      Also



      ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
      Epilog -> ListPlot[Callout[{##2}, #] & @@@
      Table[N@{x, Sin@x, .3 Log @ (x^2)}, {x, Subdivide[0, 10, 20]}],
      PlotStyle -> PointSize[Large]][[1]]]


      enter image description here






      share|improve this answer



























        up vote
        6
        down vote



        accepted










        pp = ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
        Mesh -> {Subdivide[0, 10, 20]}, MeshStyle -> PointSize[Large]];
        points = Cases[Normal[pp], Point[x_] :> x, ∞];
        Show[pp, ListPlot[Callout[#, #2] & @@@
        Transpose[{SortBy[points, Last], N @ Rest@Subdivide[0, 10, 20]}]], ImageSize -> 400]


        enter image description here



        Also



        ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
        Epilog -> ListPlot[Callout[{##2}, #] & @@@
        Table[N@{x, Sin@x, .3 Log @ (x^2)}, {x, Subdivide[0, 10, 20]}],
        PlotStyle -> PointSize[Large]][[1]]]


        enter image description here






        share|improve this answer

























          up vote
          6
          down vote



          accepted







          up vote
          6
          down vote



          accepted






          pp = ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
          Mesh -> {Subdivide[0, 10, 20]}, MeshStyle -> PointSize[Large]];
          points = Cases[Normal[pp], Point[x_] :> x, ∞];
          Show[pp, ListPlot[Callout[#, #2] & @@@
          Transpose[{SortBy[points, Last], N @ Rest@Subdivide[0, 10, 20]}]], ImageSize -> 400]


          enter image description here



          Also



          ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
          Epilog -> ListPlot[Callout[{##2}, #] & @@@
          Table[N@{x, Sin@x, .3 Log @ (x^2)}, {x, Subdivide[0, 10, 20]}],
          PlotStyle -> PointSize[Large]][[1]]]


          enter image description here






          share|improve this answer














          pp = ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
          Mesh -> {Subdivide[0, 10, 20]}, MeshStyle -> PointSize[Large]];
          points = Cases[Normal[pp], Point[x_] :> x, ∞];
          Show[pp, ListPlot[Callout[#, #2] & @@@
          Transpose[{SortBy[points, Last], N @ Rest@Subdivide[0, 10, 20]}]], ImageSize -> 400]


          enter image description here



          Also



          ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
          Epilog -> ListPlot[Callout[{##2}, #] & @@@
          Table[N@{x, Sin@x, .3 Log @ (x^2)}, {x, Subdivide[0, 10, 20]}],
          PlotStyle -> PointSize[Large]][[1]]]


          enter image description here







          share|improve this answer














          share|improve this answer



          share|improve this answer








          edited yesterday

























          answered yesterday









          kglr

          171k8194399




          171k8194399






















              up vote
              4
              down vote













              Using Epilog



              ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
              Epilog -> {AbsolutePointSize[4],
              {Text[N[#], pt = {Sin@#, .3 Log@(#^2)}, {0, If[IntegerQ[#], -2, 2]}],
              Red, Point[pt]} & /@ Range[1/2, 10, 1/2]}]


              enter image description here






              share|improve this answer

























                up vote
                4
                down vote













                Using Epilog



                ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
                Epilog -> {AbsolutePointSize[4],
                {Text[N[#], pt = {Sin@#, .3 Log@(#^2)}, {0, If[IntegerQ[#], -2, 2]}],
                Red, Point[pt]} & /@ Range[1/2, 10, 1/2]}]


                enter image description here






                share|improve this answer























                  up vote
                  4
                  down vote










                  up vote
                  4
                  down vote









                  Using Epilog



                  ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
                  Epilog -> {AbsolutePointSize[4],
                  {Text[N[#], pt = {Sin@#, .3 Log@(#^2)}, {0, If[IntegerQ[#], -2, 2]}],
                  Red, Point[pt]} & /@ Range[1/2, 10, 1/2]}]


                  enter image description here






                  share|improve this answer












                  Using Epilog



                  ParametricPlot[{Sin@x, .3 Log@(x^2)}, {x, 0, 10}, 
                  Epilog -> {AbsolutePointSize[4],
                  {Text[N[#], pt = {Sin@#, .3 Log@(#^2)}, {0, If[IntegerQ[#], -2, 2]}],
                  Red, Point[pt]} & /@ Range[1/2, 10, 1/2]}]


                  enter image description here







                  share|improve this answer












                  share|improve this answer



                  share|improve this answer










                  answered yesterday









                  Bob Hanlon

                  57.5k23591




                  57.5k23591






























                       

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