8
There is an option called Paneled to control the outer frame. Setting this option to False should do the trick.
Manipulate[Plot[Sin[x (1 + a x)], {x, 0, 6}], {a, 0, 2}, Paneled -> False]
7
To remove only the outer panel keep the frame around the content area, you can use Style + DefaultOptions as follows:
Style[#, DefaultOptions -> {Panel -> {Background -> White}}] & @
Manipulate[Plot[Sin[n x], {x, 0, 2 Pi}], {{n, 3}, 0, 10, 1}]
5
Use your function to define a parametric curve (say, curve) and use it with ParametricPlot and add the moving circle asEpilog. The normal to the curve at point t is Cross[Normalize[curve'[t]]] so we can easily find the center of moving circle:
ClearAll[curve]
curve[x_] := {x, x}
Manipulate[ParametricPlot[curve[x], {x, -Pi, 3 Pi},
Epilog -> {Red, ...
4
It is because your control variables are not local to Manipulate. One way around it is
soleq2 = Sqrt[x] BesselJ[Sqrt[13]/2, x] C[1] +
Sqrt[x] BesselY[Sqrt[13]/2, x] C[2];
Manipulate[
Plot[soleq2 /. {C[1] -> c[1], C[2] -> c[2]}, {x, 0, 10}],
{c[1], 0, 10},
{c[2], 0, 10},
TrackedSymbols :> {c[1], c[2]}
]
Or you could move the expression ...
4
Two alternatives:
Using With (use multiple ones if necessary):
Manipulate[
With[
{data = RandomReal[{0, 1}, {4, 4}]},
Dynamic@ArrayPlot[data^p]],
{p, 0.1, 10},
SynchronousUpdating -> False]
Use a local variable with no control:
Manipulate[
data = RandomReal[{0, 1}, {4, 4}];
Dynamic@ArrayPlot[data^p],
{p, 0.1, 10},
{data, None},
...
4
This seems to work:
Module[{amzn, googl},
amzn = InteractiveTradingChart[{"AMZN", {{2009, 1, 1}, {2009, 12, 31}}}];
googl = InteractiveTradingChart[{"GOOGL", {{2009, 1, 1}, {2009, 12, 31}}}];
TabView[{"AMZN" -> amzn, "GOOGL" -> googl}]]
4
ClearAll[x1, x2, l, m, n]
x1[l_, n_, m_] := x /. First@Solve[(n - x) m == x*l, x]
x2[l_, n_, m_] := x /. First@Solve[x (n - x) m - (x - 1)*(n - x + 1) m == x l, x]
Manipulate[Plot[{(n - x) m, x*l, x (n - x) m - (x - 1)*(n - x + 1) m}, {x, 1,
If[n <= 10, 10, n]}, AspectRatio -> 1, PlotRange -> All,
Epilog -> {Red, PointSize[Large], Point[{#...
3
Make s1 and s2 manipulate parameters with no controls and update them using TrackingFunction in controls mu1 and mu2:
Manipulate[Style[#, 16] & @ TableForm[{s1, s2}],
{mu1, -1, 1, TrackingFunction -> (mu1 = #;
s1 = RandomVariate[NormalDistribution[#, 1], 5]; &)},
{mu2, -1, 1, TrackingFunction -> (mu2 = #;
s2 = RandomVariate[...
2
New Edit
Maybe use With
Manipulate[With[{data = RandomReal[{0, 1}, {2, 2}]},
Dynamic@Show[ArrayPlot[data^p], Graphics[Circle[]]]], {p, 0.1, 10},
SynchronousUpdating -> False]
Edit
Manipulate[data = RandomReal[{0, 1}, {2, 2}];
Dynamic@Show[ArrayPlot[data^p], Graphics[Circle[]]], {p, 0.1, 10},
SynchronousUpdating -> False]
Original
Manipulate[...
2
Here is a clean version of your code.
First, I convert some repetitive pieces of the code to functions, so that they can be reused easily.
Creating a function out of the big equation
f[bd_, bh_, l_, pm_, p_, o_, t_] := (((0.669207*(471 - bd) + 0.068928*(bd) +
1.91202*(1776 - bh) + 0.196938*(bh) + 0.764808*(495 - l) +
0.078775*(l) + 0.223096*(3793 - ...
1
By using Dynamic[] we are able to localise variables, preventing the entire expression from updating.
Clear[S1];
Clear[S2];
S1[mu1_] := RandomVariate[NormalDistribution[mu1, 1], 1][[1]];
S2[mu2_] := RandomVariate[NormalDistribution[mu2, 1], 1][[1]];
Manipulate[
{
{{Table[Dynamic[S1[mu1]], 10]}},
{{Table[Dynamic[S2[mu2]], 10]}}
} // TableForm,
{mu1,...
1
Try
Manipulate[With[{i = i},
DynamicImage@Image[RandomReal[{0, i}, {100, 100}]]], {i, 0, 1}]
or
Manipulate[DynamicImage @ Image[RandomReal[{0, #}, {100, 100}]] & @ i, {i, 0, 1}]
or
Manipulate[DynamicImage@Image[RandomReal[{0, j}, {100, 100}]] /. j -> i, {i, 0, 1}]
1
entity = RandomEntity["Country"]
cities = CityData[{Large, CanonicalName @ entity}]
Manipulate[DynamicGeoGraphics[{GeoMarker[cities], GeoPath[{x, y}, "Geodesic"]}],
{{x, First @ cities}, Thread[cities -> CommonName /@ cities], ControlType -> PopupMenu},
{{y, Last @ cities}, Thread[cities -> CommonName /@ cities], ControlType -&...
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