LogPlot, ListLogPlot, and related functions have been added to the built-in Mathematica kernel.
PolarPlot and ListPolarPlot have been added to the built-in Mathematica kernel.
GraphicsGrid has been added to the built-in Mathematica kernel.
BarChart and related functions have been added to the built-in Mathematica kernel.
PieChart has been added to the built-in Mathematica kernel.
Histogram has been added to the built-in Mathematica kernel.
ErrorListPlot is available in the newly created ErrorBar Plotting Package.
New system functions
LogPlot, LogLinearPlot, and LogLogPlot are part of the built-in Mathematica kernel:
LogPlot[Sinh[x], {x, 0, 3}]LogPlot and ListLogPlot have the same functionality as LinearLogPlot and LinearLogListPlot:
ListLogPlot[Exp[Range[0, 3, 0.2]]]ListLogPlot, ListLogLinearPlot, and ListLogLogPlot have the same functionality as LogListPlot, LogLinearListPlot, and LogLogListPlot:
ListLogLogPlot[Range[10] ^ 2]PolarPlot is now part of the built-in Mathematica kernel:
PolarPlot[Sqrt[t], {t, 0, 20}]ListPolarPlot has the same functionality as PolarListPlot:
ListPolarPlot[Range[0, 10, 0.2]]Show can be used in place of DisplayTogether since graphics are no longer displayed as side effects:
Show[Plot[x, {x, 0, 1}], Plot[x ^ 2, {x, 0, 1}]]GraphicsGrid can be used in place of DisplayTogetherArray since graphics are no longer displayed as side effects:
GraphicsGrid[Table[DensityPlot[Sin[x + a]Cos[y + b], {x, 0, Pi}, {y, 0, Pi}], {a, 0, 2}, {b, 0, 2}]]Generate a list plot with text markers:
data = RealDigits[N[Pi]][[1]];
Graphics[{Inset[#, {#, data[[#]]}]}& /@ Range@Length@data, Axes -> True, AxesOrigin -> {0, 0}]data = RealDigits[N[Pi]][[1]];
Graphics[{PointSize[.015], Point[{#, data[[#]]}], Inset[#, Scaled[{.015, 0}, {#, data[[#]]}], Left]}& /@ Range@Length@data, Axes -> True, AxesOrigin -> {0, 0}]Combine a plot and a list plot:
Show[ListPlot[Range[10]], Plot[x + Sin[x], {x, 0, 10}]]Display a plot with coordinates scaled by given functions:
ParametricPlot[{Cos[t], ArcSin[Sin[t]]}, {t, 0, Pi}]Display a list plot with coordinates scaled by given functions:
ListPlot[Table[{x, ArcSin[Sin[x]]}, {x, 0, π, .025π}]]The functionality of SkewGraphics and TransformGraphics is now available in the built-in Mathematica kernel function GeometricTransformation:
Plot[Sin[x], {x, 0, 2Pi}] /. Graphics[gr_, opts___] :> Graphics[GeometricTransformation[gr, {{1, 1}, {0, 1}}], opts]Histogram is now a built-in Mathematica function:
Histogram[{.9, .0, .2, .8, .6, .9, .6, .9, .6, .3}, ChartStyle -> Red]BarChart is now a built-in Mathematica function:
BarChart[Range[3], ChartLabels -> Range[3], ChartStyle -> Red]The functionality of PercentileBarChart is now available in BarChart:
BarChart[{{1, -3, 4, 5, 2, 3}, {3, 6, 4, 3, 0, 0}}//Transpose, ChartLayout -> "Percentile", ChartStyle -> {Red, Blue}]The functionality of StackedBarChart is now available using ChartLayout in BarChart:
BarChart[{{1, -3, 4, 5, 2, 3}, {3, 6, 4, 3, 0, 0}} // Transpose, ChartLayout -> "Stacked", ChartStyle -> {Red, Blue}]GeneralizedBarChart can be replaced by the following definition:
GeneralizedBarChart[ll__, opts___ ? OptionQ] := Module[{d0, a, b, hor = (BarOrientation /. Flatten@{opts}) === Horizontal}, Graphics[{EdgeForm[Black], Table[{d0, a, b} = {ll}[[i, j]];{Hue[.6(i - 1) / (Length@{ll} - 1)], If[hor, Rectangle[{0, d0 - b / 2}, {a, d0 + b / 2}], Rectangle[{d0 - b / 2, 0}, {d0 + b / 2, a}]]}, {i, Length@{ll}}, {j, Length@{ll}[[i]]}]}, FilterRules[{opts}, Options[Graphics]]]]
GeneralizedBarChart[{{1, 3, .2}, {4, 9, 1}, {2.1, -6, .5}}, {{3, 5, .5}, {1.5, -2, 1}, {-.4, 2, .5}}, AspectRatio -> 1 / GoldenRatio, Axes -> True, BarOrientation -> Horizontal]PieChart is now a built-in Mathematica function:
PieChart[Range[4], ChartLabels -> Range[4], ColorFunction -> (Hue[Rescale[#, {0, 1}, {0, 3 / 4}]]&), SectorOrigin -> 0]ErrorListPlot from Graphics`Graphics` is now found in the ErrorBar Plotting Package.
Load ErrorBarPlots` to use ErrorListPlot functionality:
<<ErrorBarPlots`;
ErrorListPlot[{{1, 0.2}, {2, 0.3}, {1.5, 0.1}, {0.8, 0.25}}]The original package is now available on the web at library.wolfram.com/infocenter/MathSource/6808.