Plot of histogram similar to output from @risk
$begingroup$
In order to analyze simulated data, @risk provides a histogram with handle bars, so that we can move these handles to see what proportion of data are on each side. For example,
.
I am trying to create similar graph for my empirical data, but I have no idea how to do it. Any help starting with the following code would be much appreciated.
mydata = RandomVariate[TriangularDistribution[{100, 400}, 200], 5000];
Histogram[mydata, Automatic, "Probability"]
mydist = EmpiricalDistribution[mydata];
plotting programming probability-or-statistics
New contributor
$endgroup$
add a comment |
$begingroup$
In order to analyze simulated data, @risk provides a histogram with handle bars, so that we can move these handles to see what proportion of data are on each side. For example,
.
I am trying to create similar graph for my empirical data, but I have no idea how to do it. Any help starting with the following code would be much appreciated.
mydata = RandomVariate[TriangularDistribution[{100, 400}, 200], 5000];
Histogram[mydata, Automatic, "Probability"]
mydist = EmpiricalDistribution[mydata];
plotting programming probability-or-statistics
New contributor
$endgroup$
add a comment |
$begingroup$
In order to analyze simulated data, @risk provides a histogram with handle bars, so that we can move these handles to see what proportion of data are on each side. For example,
.
I am trying to create similar graph for my empirical data, but I have no idea how to do it. Any help starting with the following code would be much appreciated.
mydata = RandomVariate[TriangularDistribution[{100, 400}, 200], 5000];
Histogram[mydata, Automatic, "Probability"]
mydist = EmpiricalDistribution[mydata];
plotting programming probability-or-statistics
New contributor
$endgroup$
In order to analyze simulated data, @risk provides a histogram with handle bars, so that we can move these handles to see what proportion of data are on each side. For example,
.
I am trying to create similar graph for my empirical data, but I have no idea how to do it. Any help starting with the following code would be much appreciated.
mydata = RandomVariate[TriangularDistribution[{100, 400}, 200], 5000];
Histogram[mydata, Automatic, "Probability"]
mydist = EmpiricalDistribution[mydata];
plotting programming probability-or-statistics
plotting programming probability-or-statistics
New contributor
New contributor
edited 2 mins ago
J. M. is slightly pensive♦
98.7k10311467
98.7k10311467
New contributor
asked 2 hours ago
StupidStupid
312
312
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add a comment |
2 Answers
2
active
oldest
votes
$begingroup$
Try this:
With[{dist = CDF[mydist]},
Manipulate[
Histogram[mydata, Automatic, "Probability",
PlotRange -> {MinMax@mydata, All},
PlotLabel ->
StringForm["Percent Inside: ``" ,
dist[bounds[[2]]] - dist[bounds[[1]]]],
Epilog ->
{
EdgeForm[None],
GrayLevel[1, .5],
Rectangle[
{Min@mydata, 0},
{bounds[[1]], 1000000}
],
Rectangle[
{bounds[[2]], 0},
{Max@mydata, 1000000}
]
}
],
{
{bounds, Rescale[{.25, .75}, {0, 1}, MinMax@mydata]},
Sequence @@ MinMax@mydata,
ControlType -> IntervalSlider
}
]
]
$endgroup$
$begingroup$
@ b3m2a1 thank you. I really appreciate it.
$endgroup$
– Stupid
10 mins ago
add a comment |
$begingroup$
A starting point:
BlockRandom[SeedRandom[42]; (* for reproducibility *)
mydata = RandomVariate[TriangularDistribution[{100, 400}, 200], 5000]];
DynamicModule[{hd, hist, xmin, xmax, yr},
Manipulate[Show[hist,
Plot[PDF[hd, x], {x, h[[1, 1]], h[[2, 1]]},
Exclusions -> None, Filling -> {1 -> Axis},
FillingStyle -> Opacity[0.8, Pink],
PlotPoints -> 95, PlotRange -> yr,
PlotStyle -> Directive[AbsoluteThickness[2], Pink]],
Axes -> None, Frame -> True,
GridLines -> {{h[[1, 1]], h[[2, 1]]}, None},
Method -> {"GridLinesInFront" -> True},
PlotLabel -> StringForm["``%",
100 Round[Abs[CDF[hd, h[[2, 1]]] -
CDF[hd, h[[1, 1]]]],
0.001]]],
{{h, {{xmin, 0}, {xmax, 0}}}, Locator, Appearance -> None},
Initialization :> (hd = HistogramDistribution[mydata];
{xmin, xmax} = First[hd["Domain"]];
hist = Histogram[mydata, Automatic, "PDF",
ChartBaseStyle ->
Directive[EdgeForm, LightPink]];
yr = Last[Charting`get2DPlotRange[hist]];)]]
$endgroup$
$begingroup$
@ J.M., thank you. I really appreciate it.
$endgroup$
– Stupid
9 mins ago
add a comment |
Your Answer
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2 Answers
2
active
oldest
votes
2 Answers
2
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
Try this:
With[{dist = CDF[mydist]},
Manipulate[
Histogram[mydata, Automatic, "Probability",
PlotRange -> {MinMax@mydata, All},
PlotLabel ->
StringForm["Percent Inside: ``" ,
dist[bounds[[2]]] - dist[bounds[[1]]]],
Epilog ->
{
EdgeForm[None],
GrayLevel[1, .5],
Rectangle[
{Min@mydata, 0},
{bounds[[1]], 1000000}
],
Rectangle[
{bounds[[2]], 0},
{Max@mydata, 1000000}
]
}
],
{
{bounds, Rescale[{.25, .75}, {0, 1}, MinMax@mydata]},
Sequence @@ MinMax@mydata,
ControlType -> IntervalSlider
}
]
]
$endgroup$
$begingroup$
@ b3m2a1 thank you. I really appreciate it.
$endgroup$
– Stupid
10 mins ago
add a comment |
$begingroup$
Try this:
With[{dist = CDF[mydist]},
Manipulate[
Histogram[mydata, Automatic, "Probability",
PlotRange -> {MinMax@mydata, All},
PlotLabel ->
StringForm["Percent Inside: ``" ,
dist[bounds[[2]]] - dist[bounds[[1]]]],
Epilog ->
{
EdgeForm[None],
GrayLevel[1, .5],
Rectangle[
{Min@mydata, 0},
{bounds[[1]], 1000000}
],
Rectangle[
{bounds[[2]], 0},
{Max@mydata, 1000000}
]
}
],
{
{bounds, Rescale[{.25, .75}, {0, 1}, MinMax@mydata]},
Sequence @@ MinMax@mydata,
ControlType -> IntervalSlider
}
]
]
$endgroup$
$begingroup$
@ b3m2a1 thank you. I really appreciate it.
$endgroup$
– Stupid
10 mins ago
add a comment |
$begingroup$
Try this:
With[{dist = CDF[mydist]},
Manipulate[
Histogram[mydata, Automatic, "Probability",
PlotRange -> {MinMax@mydata, All},
PlotLabel ->
StringForm["Percent Inside: ``" ,
dist[bounds[[2]]] - dist[bounds[[1]]]],
Epilog ->
{
EdgeForm[None],
GrayLevel[1, .5],
Rectangle[
{Min@mydata, 0},
{bounds[[1]], 1000000}
],
Rectangle[
{bounds[[2]], 0},
{Max@mydata, 1000000}
]
}
],
{
{bounds, Rescale[{.25, .75}, {0, 1}, MinMax@mydata]},
Sequence @@ MinMax@mydata,
ControlType -> IntervalSlider
}
]
]
$endgroup$
Try this:
With[{dist = CDF[mydist]},
Manipulate[
Histogram[mydata, Automatic, "Probability",
PlotRange -> {MinMax@mydata, All},
PlotLabel ->
StringForm["Percent Inside: ``" ,
dist[bounds[[2]]] - dist[bounds[[1]]]],
Epilog ->
{
EdgeForm[None],
GrayLevel[1, .5],
Rectangle[
{Min@mydata, 0},
{bounds[[1]], 1000000}
],
Rectangle[
{bounds[[2]], 0},
{Max@mydata, 1000000}
]
}
],
{
{bounds, Rescale[{.25, .75}, {0, 1}, MinMax@mydata]},
Sequence @@ MinMax@mydata,
ControlType -> IntervalSlider
}
]
]
answered 41 mins ago
b3m2a1b3m2a1
28.3k358163
28.3k358163
$begingroup$
@ b3m2a1 thank you. I really appreciate it.
$endgroup$
– Stupid
10 mins ago
add a comment |
$begingroup$
@ b3m2a1 thank you. I really appreciate it.
$endgroup$
– Stupid
10 mins ago
$begingroup$
@ b3m2a1 thank you. I really appreciate it.
$endgroup$
– Stupid
10 mins ago
$begingroup$
@ b3m2a1 thank you. I really appreciate it.
$endgroup$
– Stupid
10 mins ago
add a comment |
$begingroup$
A starting point:
BlockRandom[SeedRandom[42]; (* for reproducibility *)
mydata = RandomVariate[TriangularDistribution[{100, 400}, 200], 5000]];
DynamicModule[{hd, hist, xmin, xmax, yr},
Manipulate[Show[hist,
Plot[PDF[hd, x], {x, h[[1, 1]], h[[2, 1]]},
Exclusions -> None, Filling -> {1 -> Axis},
FillingStyle -> Opacity[0.8, Pink],
PlotPoints -> 95, PlotRange -> yr,
PlotStyle -> Directive[AbsoluteThickness[2], Pink]],
Axes -> None, Frame -> True,
GridLines -> {{h[[1, 1]], h[[2, 1]]}, None},
Method -> {"GridLinesInFront" -> True},
PlotLabel -> StringForm["``%",
100 Round[Abs[CDF[hd, h[[2, 1]]] -
CDF[hd, h[[1, 1]]]],
0.001]]],
{{h, {{xmin, 0}, {xmax, 0}}}, Locator, Appearance -> None},
Initialization :> (hd = HistogramDistribution[mydata];
{xmin, xmax} = First[hd["Domain"]];
hist = Histogram[mydata, Automatic, "PDF",
ChartBaseStyle ->
Directive[EdgeForm, LightPink]];
yr = Last[Charting`get2DPlotRange[hist]];)]]
$endgroup$
$begingroup$
@ J.M., thank you. I really appreciate it.
$endgroup$
– Stupid
9 mins ago
add a comment |
$begingroup$
A starting point:
BlockRandom[SeedRandom[42]; (* for reproducibility *)
mydata = RandomVariate[TriangularDistribution[{100, 400}, 200], 5000]];
DynamicModule[{hd, hist, xmin, xmax, yr},
Manipulate[Show[hist,
Plot[PDF[hd, x], {x, h[[1, 1]], h[[2, 1]]},
Exclusions -> None, Filling -> {1 -> Axis},
FillingStyle -> Opacity[0.8, Pink],
PlotPoints -> 95, PlotRange -> yr,
PlotStyle -> Directive[AbsoluteThickness[2], Pink]],
Axes -> None, Frame -> True,
GridLines -> {{h[[1, 1]], h[[2, 1]]}, None},
Method -> {"GridLinesInFront" -> True},
PlotLabel -> StringForm["``%",
100 Round[Abs[CDF[hd, h[[2, 1]]] -
CDF[hd, h[[1, 1]]]],
0.001]]],
{{h, {{xmin, 0}, {xmax, 0}}}, Locator, Appearance -> None},
Initialization :> (hd = HistogramDistribution[mydata];
{xmin, xmax} = First[hd["Domain"]];
hist = Histogram[mydata, Automatic, "PDF",
ChartBaseStyle ->
Directive[EdgeForm, LightPink]];
yr = Last[Charting`get2DPlotRange[hist]];)]]
$endgroup$
$begingroup$
@ J.M., thank you. I really appreciate it.
$endgroup$
– Stupid
9 mins ago
add a comment |
$begingroup$
A starting point:
BlockRandom[SeedRandom[42]; (* for reproducibility *)
mydata = RandomVariate[TriangularDistribution[{100, 400}, 200], 5000]];
DynamicModule[{hd, hist, xmin, xmax, yr},
Manipulate[Show[hist,
Plot[PDF[hd, x], {x, h[[1, 1]], h[[2, 1]]},
Exclusions -> None, Filling -> {1 -> Axis},
FillingStyle -> Opacity[0.8, Pink],
PlotPoints -> 95, PlotRange -> yr,
PlotStyle -> Directive[AbsoluteThickness[2], Pink]],
Axes -> None, Frame -> True,
GridLines -> {{h[[1, 1]], h[[2, 1]]}, None},
Method -> {"GridLinesInFront" -> True},
PlotLabel -> StringForm["``%",
100 Round[Abs[CDF[hd, h[[2, 1]]] -
CDF[hd, h[[1, 1]]]],
0.001]]],
{{h, {{xmin, 0}, {xmax, 0}}}, Locator, Appearance -> None},
Initialization :> (hd = HistogramDistribution[mydata];
{xmin, xmax} = First[hd["Domain"]];
hist = Histogram[mydata, Automatic, "PDF",
ChartBaseStyle ->
Directive[EdgeForm, LightPink]];
yr = Last[Charting`get2DPlotRange[hist]];)]]
$endgroup$
A starting point:
BlockRandom[SeedRandom[42]; (* for reproducibility *)
mydata = RandomVariate[TriangularDistribution[{100, 400}, 200], 5000]];
DynamicModule[{hd, hist, xmin, xmax, yr},
Manipulate[Show[hist,
Plot[PDF[hd, x], {x, h[[1, 1]], h[[2, 1]]},
Exclusions -> None, Filling -> {1 -> Axis},
FillingStyle -> Opacity[0.8, Pink],
PlotPoints -> 95, PlotRange -> yr,
PlotStyle -> Directive[AbsoluteThickness[2], Pink]],
Axes -> None, Frame -> True,
GridLines -> {{h[[1, 1]], h[[2, 1]]}, None},
Method -> {"GridLinesInFront" -> True},
PlotLabel -> StringForm["``%",
100 Round[Abs[CDF[hd, h[[2, 1]]] -
CDF[hd, h[[1, 1]]]],
0.001]]],
{{h, {{xmin, 0}, {xmax, 0}}}, Locator, Appearance -> None},
Initialization :> (hd = HistogramDistribution[mydata];
{xmin, xmax} = First[hd["Domain"]];
hist = Histogram[mydata, Automatic, "PDF",
ChartBaseStyle ->
Directive[EdgeForm, LightPink]];
yr = Last[Charting`get2DPlotRange[hist]];)]]
answered 33 mins ago
J. M. is slightly pensive♦J. M. is slightly pensive
98.7k10311467
98.7k10311467
$begingroup$
@ J.M., thank you. I really appreciate it.
$endgroup$
– Stupid
9 mins ago
add a comment |
$begingroup$
@ J.M., thank you. I really appreciate it.
$endgroup$
– Stupid
9 mins ago
$begingroup$
@ J.M., thank you. I really appreciate it.
$endgroup$
– Stupid
9 mins ago
$begingroup$
@ J.M., thank you. I really appreciate it.
$endgroup$
– Stupid
9 mins ago
add a comment |
Stupid is a new contributor. Be nice, and check out our Code of Conduct.
Stupid is a new contributor. Be nice, and check out our Code of Conduct.
Stupid is a new contributor. Be nice, and check out our Code of Conduct.
Stupid is a new contributor. Be nice, and check out our Code of Conduct.
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