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‎test/doc_tests.yaml‎

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#
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# These tests were automatically picked up from doc 2025-12-13
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# The doc-xxx numbers are simply sequential numbers in alphebatized list as of that date
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# Most of the tests don't have vectorized implementations, so we only test classic
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# Tests aimed specifically at vectorized implementations can be found in vec_tests.yaml
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#
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__DEFAULTS__:
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vec: False
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doc-001:
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expr: BarChart[{1, 4, 2}, ChartStyle -> {Red, Green, Blue}]
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doc-002:
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expr: BarChart[{1, 4, 2}]
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doc-003:
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expr: BarChart[{{1, 2, 3}, {2, 3, 4}}, ChartLabels -> {"a", "b", "c"}]
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doc-004:
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expr: BarChart[{{1, 2, 3}, {2, 3, 4}}]
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doc-005:
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expr: BarChart[{{1, 5}, {3, 4}}, ChartStyle -> {{EdgeForm[Thin], White}, {EdgeForm[Thick], White}}]
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doc-006:
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expr: DensityPlot[1 / x, {x, 0, 1}, {y, 0, 1}]
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# generating svg from this produces a lot of warnings about System`LineBox so disabling for now
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doc-007:
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expr: DensityPlot[1/(x^2 + y^2 + 1), {x, -1, 1}, {y, -2,2}, Mesh->Full]
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svg: false
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# generating svg from this produces a lot of warnings about System`LineBox so disabling for now
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doc-008:
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expr: DensityPlot[Sin[x y], {x, -2, 2}, {y, -2, 2}, Mesh->Full]
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svg: false
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doc-009:
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expr: DensityPlot[Sqrt[x * y], {x, -1, 1}, {y, -1, 1}]
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doc-010:
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expr: 'DensityPlot[x ^ 2 + 1 / y, {x, -1, 1}, {y, 1, 4}, ColorFunction -> (Blend[{Red, Green, Blue}, #]&)]'
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skip: pyodide
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doc-011:
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expr: DensityPlot[x ^ 2 + 1 / y, {x, -1, 1}, {y, 1, 4}]
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# generating svg from this produces a lot of warnings about System`LineBox so disabling for now
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doc-012:
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expr: DensityPlot[x^2 y, {x, -1, 1}, {y, -1, 1}, Mesh->All]
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skip: pyodide
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svg: false
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doc-013:
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expr: DiscretePlot[2.5 Sqrt[k], {k, 100}]
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doc-014:
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expr: DiscretePlot[PrimePi[k], {k, 1, 100}]
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doc-015:
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expr: DiscretePlot[{Sin[Pi x/20], Cos[Pi x/20]}, {x, 0, 40}]
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doc-016:
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expr: Histogram[{3, 8, 10, 100, 1000, 500, 300, 200, 10, 20, 200, 100, 200, 300, 500}]
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doc-017:
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expr: Histogram[{{1, 2, 10, 5, 50, 20}, {90, 100, 101, 120, 80}}]
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doc-018:
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expr: ListLinePlot[Table[Cos[x], {x, -5, 5, 0.2}], Filling->Top]
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doc-019:
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expr: ListLinePlot[Table[Sin[x], {x, -5, 5, 0.2}], Filling->Axis]
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doc-020:
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expr: ListLinePlot[Table[Sin[x], {x, -5, 5, 0.2}], Filling->Bottom]
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doc-021:
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expr: ListLinePlot[Table[{n, n ^ 0.5}, {n, 10}]]
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doc-022:
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expr: ListLinePlot[list]
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skip: true # malformed test - depends on list
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doc-023:
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expr: ListLinePlot[{{-2, -1}, {-1, -1}, {1, 3}}, Filling->Axis]
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doc-024:
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expr: ListLogPlot[Table[Fibonacci[n], {n, 10}]]
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doc-025:
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expr: ListLogPlot[Table[n!, {n, 10}], Joined -> True]
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doc-026:
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expr: ListPlot[Prime[Range[30]]]
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doc-027:
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expr: ListPlot[Table[ElementData[z, "AtomicWeight"], {z, 118}]]
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doc-028:
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expr: ListPlot[Table[n ^ 2 / 8, {n, 30}]]
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doc-029:
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expr: ListPlot[Table[n ^ 2, {n, 10}], Joined->True]
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doc-030:
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expr: ListPlot[Table[n ^ 2, {n, 30}], Filling->Axis]
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doc-031:
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expr: ListPlot[Table[n ^ 2, {n, 30}], Joined->True]
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doc-032:
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expr: ListPlot[ToCharacterCode["plot this string"], Filling -> Axis]
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doc-033:
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expr: ListStepPlot[{1, 1, 2, 3, 5, 8, 13, 21}, Joined->False]
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doc-034:
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expr: ListStepPlot[{1, 1, 2, 3, 5, 8, 13, 21}]
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doc-035:
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expr: ListStepPlot[{{1, 1}, {3, 2}, {4, 5}, {5, 8}, {6, 13}, {7, 21}}, Filling->Axis]
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doc-036:
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expr: LogPlot[x^x, {x, 1, 5}]
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doc-037:
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expr: LogPlot[{10^x, Factorial[x], Subfactorial[x]}, {x, 0, 25}, PlotPoints->26]
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doc-038:
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expr: LogPlot[{x^x, Exp[x], x!}, {x, 1, 5}]
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doc-039:
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expr: NumberLinePlot[Prime[Range[10]]]
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doc-040:
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expr: NumberLinePlot[Table[x^2, {x, 10}]]
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doc-041:
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expr: ParametricPlot[ {LegendreP[7, x], LegendreP[5, x]}, {x, -1, 1}]
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doc-042:
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expr: ParametricPlot[{Cos[u] / u, Sin[u] / u}, {u, 0, 50}, PlotRange->0.5]
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doc-043:
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expr: ParametricPlot[{Sin[u], Cos[3 u]}, {u, 0, 2 Pi}]
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doc-044:
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expr: ParametricPlot[{{Sin[u], Cos[u]},{0.6 Sin[u], 0.6 Cos[u]}, {0.2 Sin[u], 0.2 Cos[u]}}, {u, 0, 2 Pi}, PlotRange->1, AspectRatio->1]
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doc-045:
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expr: PieChart[{1, -1, 3}]
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doc-046:
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expr: PieChart[{30, 20, 10}, ChartLabels -> {Dogs, Cats, Fish}]
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doc-047:
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expr: PieChart[{8, 16, 2}, SectorOrigin -> {Automatic, 1.5}]
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doc-048:
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expr: PieChart[{{10, 20, 30}, {15, 22, 30}}, ChartLabels -> {A, B, C}]
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doc-049:
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expr: PieChart[{{10, 20, 30}, {15, 22, 30}}, SectorSpacing -> None]
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doc-050:
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expr: PieChart[{{10, 20, 30}, {15, 22, 30}}]
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# all of the classic (non-vectorized) Plot3D plots fail with the following error
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# TypeError: Graphics3DBox._prepare_elements() got an unexpected keyword argument 'neg_y'
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doc-051:
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expr: Plot3D[Exp[x] Cos[y], {x, -2, 1}, {y, -Pi, 2 Pi}]
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svg: false
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doc-052:
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expr: Plot3D[Log[x + y^2], {x, -1, 1}, {y, -1, 1}]
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skip: pyodide # abort exceeded iteration limit
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svg: false
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# skipping following due to significant numerical diff btw macos and ubuntu
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# i think the test is numerically unstable because of the / (x y)
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doc-053:
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expr: Plot3D[Sin[x y] /(x y), {x, -3, 3}, {y, -3, 3}, Mesh->All]
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skip: true
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doc-054:
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expr: Plot3D[Sin[x y], {x, -2, 2}, {y, -2, 2}, Mesh->Full]
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svg: false
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doc-055:
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expr: Plot3D[Sin[y + Sin[3 x]], {x, -2, 2}, {y, -2, 2}, PlotPoints->20]
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svg: false
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doc-056:
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expr: Plot3D[x / (x ^ 2 + y ^ 2 + 1), {x, -2, 2}, {y, -2, 2}, Mesh->None]
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svg: false
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doc-057:
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expr: Plot3D[x ^ 2 + 1 / y, {x, -1, 1}, {y, 1, 4}]
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svg: false
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doc-058:
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expr: Plot3D[{x^2 + y^2, -x^2 - y^2}, {x, -2, 2}, {y, -2, 2}, BoxRatios-> Automatic, Mesh->None]
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svg: false
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doc-059:
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# The original doctest had 3 instead of 3.1, but that would give int on some platforms
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# and float on others. So changed here to 3.1 to force float on all platforms.
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# TODO: consider making test insensitive to float vs int provided the value is the same.
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expr: Plot[3.1, {x, 0, 1}]
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skip: pyodide # pyodide emits Real 3 where other platforms emit Integer 3
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doc-060:
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expr: Plot[Abs[x], {x, -4, 4}]
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doc-061:
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expr: Plot[AiryAiPrime[x], {x, -10, 10}]
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doc-062:
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expr: Plot[AiryAi[x], {x, -10, 10}]
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doc-063:
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expr: Plot[AiryBiPrime[x], {x, -10, 2}]
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doc-064:
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expr: Plot[AiryBi[x], {x, -10, 2}]
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doc-065:
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expr: Plot[AngerJ[1, x], {x, -10, 10}]
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doc-066:
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expr: Plot[BesselI[0, x], {x, 0, 5}]
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doc-067:
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expr: Plot[BesselJ[0, x], {x, 0, 10}]
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doc-068:
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expr: Plot[BesselK[0, x], {x, 0, 5}]
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doc-069:
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expr: Plot[BesselY[0, x], {x, 0, 10}]
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doc-070:
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expr: Plot[EllipticE[m], {m, -2, 2}]
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doc-071:
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expr: Plot[EllipticK[n], {n, -1, 1}]
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doc-072:
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expr: Plot[Erf[x], {x, -2, 2}]
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doc-073:
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expr: Plot[Erfc[x], {x, -2, 2}]
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doc-074:
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expr: Plot[Evaluate[Table[x^y, {y, 1, 5}]], {x, -1.5, 1.5}, AspectRatio -> 1]
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doc-075:
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expr: Plot[Exp[x], {x, 0, 3}]
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doc-076:
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expr: Plot[Gudermannian[x], {x, -10, 10}]
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doc-077:
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expr: Plot[Hypergeometric1F1[1, 2, x], {x, -5, 5}]
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doc-078:
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expr: Plot[Hypergeometric2F1[1/3, 1/3, 2/3, x], {x, -1, 1}]
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doc-079:
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expr: Plot[HypergeometricPFQ[{1, 1}, {3, 3, 3}, x], {x, -30, 30}]
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doc-080:
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expr: Plot[HypergeometricU[3, 2, x], {x, 0.5, 10}]
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skip: true # hits iteration limit
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doc-081:
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expr: Plot[InverseErf[x], {x, -1, 1}]
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doc-082:
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expr: Plot[InverseGudermannian[x], {x, -2 Pi, 2 Pi}]
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doc-083:
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expr: Plot[KelvinBei[x], {x, 0, 10}]
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doc-084:
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expr: Plot[KelvinBer[x], {x, 0, 10}]
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doc-085:
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expr: Plot[KelvinKei[x], {x, 0, 10}]
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doc-086:
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expr: Plot[KelvinKer[x], {x, 0, 10}]
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doc-087:
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expr: Plot[LambertW[x], {x, -1/E, E}]
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doc-088:
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expr: Plot[LerchPhi[x, 1, 2], {x, -1, 1}]
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doc-089:
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expr: Plot[Log[x], {x, 0, 5}, MaxRecursion->0]
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doc-090:
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expr: Plot[Log[x], {x, 0, 5}]
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doc-091:
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expr: Plot[LucasL[1/2, x], {x, -5, 5}]
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doc-092:
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expr: Plot[Piecewise[{{Log[x], x > 0}, {x*-0.5, x < 0}}], {x, -1, 1}]
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skip: true # hits iteration limit
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doc-093:
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expr: Plot[PolyLog[2,x], {x, -20, 1}]
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doc-094:
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expr: Plot[ProductLog[x], {x, -1/E, E}]
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doc-095:
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expr: Plot[Sin[Cos[x^2]],{x,-4,4}, PlotPoints->22]
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doc-096:
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expr: Plot[Sin[Cos[x^2]],{x,-4,4}, PlotRange -> All]
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doc-097:
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expr: Plot[Sin[Cos[x^2]],{x,-4,4},Mesh->All]
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doc-098:
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expr: Plot[Sin[x], {x, -Pi, Pi}]
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doc-099:
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expr: Plot[Sin[x], {x, 0, 10}, ImageSize -> Small]
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doc-100:
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expr: Plot[Sin[x], {x, 0, 2 Pi}, Background -> LightBlue]
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doc-101:
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expr: Plot[Sin[x], {x, 0, 2 Pi}]
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doc-102:
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expr: Plot[Sin[x], {x, 0, 4 Pi}, PlotRange->{{0, 4 Pi}, {0, 1.5}}]
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doc-103:
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expr: Plot[Sin[x], {x,0,4 Pi}, Mesh->Full]
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doc-104:
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expr: Plot[SphericalBesselJ[1, x], {x, 0.1, 10}]
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doc-105:
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expr: Plot[SphericalBesselY[1, x], {x, 0, 10}]
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doc-106:
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expr: Plot[Sqrt[a^2], {a, -2, 2}]
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doc-107:
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expr: Plot[StruveH[0, x], {x, 0, 10}]
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doc-108:
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expr: Plot[StruveL[0, x], {x, 0, 5}]
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doc-109:
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expr: Plot[Tan[x], {x, -6, 6}, Mesh->Full]
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doc-110:
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expr: Plot[Tan[x], {x, 0, 6}, Mesh->All, PlotRange->{{-1, 5}, {0, 15}}, MaxRecursion->10]
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doc-111:
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expr: Plot[UnitStep[x], {x, -4, 4}]
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doc-112:
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expr: Plot[WeberE[1, x], {x, -10, 10}]
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doc-113:
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expr: Plot[Zeta[z], {z, -20, 10}]
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doc-114:
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expr: Plot[f[x], {x, -8, 6}]
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doc-115:
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expr: Plot[x^2, {x, -1, 1}, MaxRecursion->5, Mesh->All]
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doc-116:
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expr: Plot[{Cos[a], Re[E^(I a)]}, {a, 0, 2 Pi}]
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doc-117:
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expr: Plot[{Gamma[x], x!}, {x, 0, 4}]
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doc-118:
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expr: Plot[{Hypergeometric1F1[1/2, Sqrt[2], x], Hypergeometric1F1[1/2, Sqrt[3], x], Hypergeometric1F1[1/2, Sqrt[5], x]}, {x, -4, 4}]
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doc-119:
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expr: Plot[{Hypergeometric1F1[Sqrt[2], b, 1], Hypergeometric1F1[Sqrt[5], b, 1], Hypergeometric1F1[Sqrt[7], b, 1]}, {b, -3, 3}]
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doc-120:
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expr: Plot[{Hypergeometric1F1[Sqrt[3], Sqrt[2], z], -0.01}, {z, -10, -2}]
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doc-121:
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expr: Plot[{Sin[a], Im[E^(I a)]}, {a, 0, 2 Pi}]
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doc-122:
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expr: Plot[{Sin[x], Cos[x], x / 3}, {x, -Pi, Pi}, Background -> RGBColor[0.5, .5, .5, 0.1]]
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doc-123:
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expr: Plot[{Sin[x], Cos[x], x / 3}, {x, -Pi, Pi}]
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doc-124:
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expr: Plot[{Sin[x], Cos[x], x ^ 2}, {x, -1, 1}]
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doc-125:
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expr: PolarPlot[Abs[Cos[5t]], {t, 0, Pi}]
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doc-126:
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expr: PolarPlot[Cos[5t], {t, 0, Pi}]
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doc-127:
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expr: PolarPlot[Sqrt[t], {t, 0, 16 Pi}]
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doc-128:
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expr: PolarPlot[{1, 1 + Sin[20 t] / 5}, {t, 0, 2 Pi}]
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#
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# Tests with prefix "nondoc" aren't act doc tests and provide additional coverage.
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# We give them their own prefix to avoid collisions.
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# TODO: these may indicate gaps in the doctests
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#
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nondoc-plot-exclusions:
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expr: Plot[x, {x,0,10}, Exclusions->{-1, 1, 2.5, 11}]

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