ErrorListPlot crops error barsDefine function that behaves almost identically to Mathematica functionWhat's...
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ErrorListPlot crops error bars
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$begingroup$
The default behaviour of ErrorListPlot often crops error bars, as in the example below. How can this be fixed in a clean way?
Needs["ErrorBarPlots`"];
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
plot = ErrorListPlot[data, PlotRangePadding -> Scaled[.05]]
plotting
asked 3 hours ago
TomTom
1,243919
$endgroup$
add a comment |
$begingroup$
The default behaviour of ErrorListPlot often crops error bars, as in the example below. How can this be fixed in a clean way?
Needs["ErrorBarPlots`"];
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
plot = ErrorListPlot[data, PlotRangePadding -> Scaled[.05]]
plotting
asked 3 hours ago
TomTom
1,243919
$endgroup$
add a comment |
$begingroup$
The default behaviour of ErrorListPlot often crops error bars, as in the example below. How can this be fixed in a clean way?
Needs["ErrorBarPlots`"];
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
plot = ErrorListPlot[data, PlotRangePadding -> Scaled[.05]]
plotting
asked 3 hours ago
TomTom
1,243919
$endgroup$
The default behaviour of ErrorListPlot often crops error bars, as in the example below. How can this be fixed in a clean way?
Needs["ErrorBarPlots`"];
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
plot = ErrorListPlot[data, PlotRangePadding -> Scaled[.05]]
plotting
plotting
asked 3 hours ago
TomTom
1,243919
asked 3 hours ago
TomTom
1,243919
asked 3 hours ago
TomTom
1,243919
asked 3 hours ago
TomTom
1,243919
asked 3 hours ago
TomTom
1,243919
1,243919
add a comment |
add a comment |
2 Answers
2
active
oldest
votes
$begingroup$
Here is my solution. Calculate the value of each data point plus (and minus) it's error bar. Then you can calculate the location of the highest (and lowest) error bar. Then use this to specify the PlotRange.
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
minima = #[[1]][[2]] - #[[2]][[1]] & /@ data;
maxima = #[[1]][[2]] + #[[2]][[1]] & /@ data;
plot = ErrorListPlot[data, PlotRange -> {Min[minima], Max[maxima]}, PlotRangePadding -> Scaled[.05]]
We can make a nice little function that we can use in a similar way to ErrorListPlot but takes care of the PlotRange automatically as we desired. The difference here is that other optional arguments have to be grouped together into a list. I'm sure there's a nicer way to do this with optional arguments, but I don't know how to implement it.
errorListPlot[data_, opts_] := Module[{minima, maxima},
minima = #[[1]][[2]] - #[[2]][[1]] & /@ data;
maxima = #[[1]][[2]] + #[[2]][[1]] & /@ data;
ErrorListPlot[data, PlotRange -> {Min[minima], Max[maxima]}, opts]
]
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
errorListPlot[data, {PlotRangePadding -> Scaled[.05], PlotStyle -> Red}]
answered 3 hours ago
TomTom
1,243919
$endgroup$
add a comment |
$begingroup$
You can just Show plot with the option PlotRange -> All:
Show[plot, PlotRange -> All]
Why?
plot already contains full lines which you can see by looking at plot[[1]] which contains all the graphics directives and primitives:
Graphics[plot[[1]]]
Somehow, the FrontEnd thinks displaying the cropped version is in some sense better. You can always override the rendering choices of the FrontEnd using Show with appropriate options.
answered 2 hours ago
kglrkglr
185k10202420
$endgroup$
$begingroup$
Much neater! I feel like a right mug now
$endgroup$
– Tom
1 hour 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
$begingroup$
Here is my solution. Calculate the value of each data point plus (and minus) it's error bar. Then you can calculate the location of the highest (and lowest) error bar. Then use this to specify the PlotRange.
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
minima = #[[1]][[2]] - #[[2]][[1]] & /@ data;
maxima = #[[1]][[2]] + #[[2]][[1]] & /@ data;
plot = ErrorListPlot[data, PlotRange -> {Min[minima], Max[maxima]}, PlotRangePadding -> Scaled[.05]]
We can make a nice little function that we can use in a similar way to ErrorListPlot but takes care of the PlotRange automatically as we desired. The difference here is that other optional arguments have to be grouped together into a list. I'm sure there's a nicer way to do this with optional arguments, but I don't know how to implement it.
errorListPlot[data_, opts_] := Module[{minima, maxima},
minima = #[[1]][[2]] - #[[2]][[1]] & /@ data;
maxima = #[[1]][[2]] + #[[2]][[1]] & /@ data;
ErrorListPlot[data, PlotRange -> {Min[minima], Max[maxima]}, opts]
]
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
errorListPlot[data, {PlotRangePadding -> Scaled[.05], PlotStyle -> Red}]
answered 3 hours ago
TomTom
1,243919
$endgroup$
add a comment |
$begingroup$
Here is my solution. Calculate the value of each data point plus (and minus) it's error bar. Then you can calculate the location of the highest (and lowest) error bar. Then use this to specify the PlotRange.
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
minima = #[[1]][[2]] - #[[2]][[1]] & /@ data;
maxima = #[[1]][[2]] + #[[2]][[1]] & /@ data;
plot = ErrorListPlot[data, PlotRange -> {Min[minima], Max[maxima]}, PlotRangePadding -> Scaled[.05]]
We can make a nice little function that we can use in a similar way to ErrorListPlot but takes care of the PlotRange automatically as we desired. The difference here is that other optional arguments have to be grouped together into a list. I'm sure there's a nicer way to do this with optional arguments, but I don't know how to implement it.
errorListPlot[data_, opts_] := Module[{minima, maxima},
minima = #[[1]][[2]] - #[[2]][[1]] & /@ data;
maxima = #[[1]][[2]] + #[[2]][[1]] & /@ data;
ErrorListPlot[data, PlotRange -> {Min[minima], Max[maxima]}, opts]
]
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
errorListPlot[data, {PlotRangePadding -> Scaled[.05], PlotStyle -> Red}]
answered 3 hours ago
TomTom
1,243919
$endgroup$
add a comment |
$begingroup$
Here is my solution. Calculate the value of each data point plus (and minus) it's error bar. Then you can calculate the location of the highest (and lowest) error bar. Then use this to specify the PlotRange.
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
minima = #[[1]][[2]] - #[[2]][[1]] & /@ data;
maxima = #[[1]][[2]] + #[[2]][[1]] & /@ data;
plot = ErrorListPlot[data, PlotRange -> {Min[minima], Max[maxima]}, PlotRangePadding -> Scaled[.05]]
We can make a nice little function that we can use in a similar way to ErrorListPlot but takes care of the PlotRange automatically as we desired. The difference here is that other optional arguments have to be grouped together into a list. I'm sure there's a nicer way to do this with optional arguments, but I don't know how to implement it.
errorListPlot[data_, opts_] := Module[{minima, maxima},
minima = #[[1]][[2]] - #[[2]][[1]] & /@ data;
maxima = #[[1]][[2]] + #[[2]][[1]] & /@ data;
ErrorListPlot[data, PlotRange -> {Min[minima], Max[maxima]}, opts]
]
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
errorListPlot[data, {PlotRangePadding -> Scaled[.05], PlotStyle -> Red}]
answered 3 hours ago
TomTom
1,243919
$endgroup$
Here is my solution. Calculate the value of each data point plus (and minus) it's error bar. Then you can calculate the location of the highest (and lowest) error bar. Then use this to specify the PlotRange.
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
minima = #[[1]][[2]] - #[[2]][[1]] & /@ data;
maxima = #[[1]][[2]] + #[[2]][[1]] & /@ data;
plot = ErrorListPlot[data, PlotRange -> {Min[minima], Max[maxima]}, PlotRangePadding -> Scaled[.05]]
We can make a nice little function that we can use in a similar way to ErrorListPlot but takes care of the PlotRange automatically as we desired. The difference here is that other optional arguments have to be grouped together into a list. I'm sure there's a nicer way to do this with optional arguments, but I don't know how to implement it.
errorListPlot[data_, opts_] := Module[{minima, maxima},
minima = #[[1]][[2]] - #[[2]][[1]] & /@ data;
maxima = #[[1]][[2]] + #[[2]][[1]] & /@ data;
ErrorListPlot[data, PlotRange -> {Min[minima], Max[maxima]}, opts]
]
data = Table[{{x, Cos[x]}, ErrorBar[Cos[x]^2]}, {x, 0, 2 Pi}];
errorListPlot[data, {PlotRangePadding -> Scaled[.05], PlotStyle -> Red}]
answered 3 hours ago
TomTom
1,243919
edited 2 hours ago
answered 3 hours ago
TomTom
1,243919
answered 3 hours ago
TomTom
1,243919
answered 3 hours ago
TomTom
1,243919
1,243919
add a comment |
add a comment |
$begingroup$
You can just Show plot with the option PlotRange -> All:
Show[plot, PlotRange -> All]
Why?
plot already contains full lines which you can see by looking at plot[[1]] which contains all the graphics directives and primitives:
Graphics[plot[[1]]]
Somehow, the FrontEnd thinks displaying the cropped version is in some sense better. You can always override the rendering choices of the FrontEnd using Show with appropriate options.
answered 2 hours ago
kglrkglr
185k10202420
$endgroup$
$begingroup$
Much neater! I feel like a right mug now
$endgroup$
– Tom
1 hour ago
add a comment |
$begingroup$
You can just Show plot with the option PlotRange -> All:
Show[plot, PlotRange -> All]
Why?
plot already contains full lines which you can see by looking at plot[[1]] which contains all the graphics directives and primitives:
Graphics[plot[[1]]]
Somehow, the FrontEnd thinks displaying the cropped version is in some sense better. You can always override the rendering choices of the FrontEnd using Show with appropriate options.
answered 2 hours ago
kglrkglr
185k10202420
$endgroup$
$begingroup$
Much neater! I feel like a right mug now
$endgroup$
– Tom
1 hour ago
add a comment |
$begingroup$
You can just Show plot with the option PlotRange -> All:
Show[plot, PlotRange -> All]
Why?
plot already contains full lines which you can see by looking at plot[[1]] which contains all the graphics directives and primitives:
Graphics[plot[[1]]]
Somehow, the FrontEnd thinks displaying the cropped version is in some sense better. You can always override the rendering choices of the FrontEnd using Show with appropriate options.
answered 2 hours ago
kglrkglr
185k10202420
$endgroup$
You can just Show plot with the option PlotRange -> All:
Show[plot, PlotRange -> All]
Why?
plot already contains full lines which you can see by looking at plot[[1]] which contains all the graphics directives and primitives:
Graphics[plot[[1]]]
Somehow, the FrontEnd thinks displaying the cropped version is in some sense better. You can always override the rendering choices of the FrontEnd using Show with appropriate options.
answered 2 hours ago
kglrkglr
185k10202420
edited 2 hours ago
answered 2 hours ago
kglrkglr
185k10202420
answered 2 hours ago
kglrkglr
185k10202420
answered 2 hours ago
kglrkglr
185k10202420
185k10202420
$begingroup$
Much neater! I feel like a right mug now
$endgroup$
– Tom
1 hour ago
add a comment |
$begingroup$
Much neater! I feel like a right mug now
$endgroup$
– Tom
1 hour ago
$begingroup$
Much neater! I feel like a right mug now
$endgroup$
– Tom
1 hour ago
$begingroup$
Much neater! I feel like a right mug now
$endgroup$
– Tom
1 hour ago
add a comment |
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