QtiPlot 0.9.8 project file
<scripting-lang>	muParser
<windows>	7
<table>
naměřenéhodnoty	30	3	23.2.2012 15:22:14
geometry	0	0	445	476	
header	původní[Y]	po první korekci[Y]	po druhé korekci[Y]
ColWidth	100	114	121	
<com>
</com>
ColType	0;0/13	0;0/13	0;0/13
ReadOnlyColumn	0	0	0
HiddenColumn	0	0	0
Comments				
WindowLabel		2
<data>
0	125.3435	125.3435	125.3435
1	125.3859	125.3859	125.3859
2	125.6928		
3	125.3712	125.3712	125.3712
4	125.3592	125.3592	125.3592
5	125.3355	125.3355	125.3355
6	125.3115	125.3115	125.3115
7	125.3526	125.3526	125.3526
8	125.368	125.368	125.368
9	125.3866	125.3866	125.3866
10	125.4105	125.4105	125.4105
11	125.3847	125.3847	125.3847
12	125.37	125.37	125.37
13	125.1123	125.1123	
14	125.3952	125.3952	125.3952
15	125.3351	125.3351	125.3351
16	125.3499	125.3499	125.3499
17	125.3847	125.3847	125.3847
18	125.321	125.321	125.321
19	125.3129	125.3129	125.3129
</data>
</table>
<TableStatistics>
2_statistika	naměřenéhodnoty	col	6.3.2012 12:05:08
Targets	1
ColStatType	2	3	5	6	7	8	9	10	11	12	13	14	15
geometry	0	593	945	91	minimized	
header	Col[X]	Rows[Y]	Mean[Y]	StandardDev[Y]	StandardError[yEr]	Variance[Y]	Sum[Y]	iMax[Y]	Max[Y]	iMin[Y]	Min[Y]	N[Y]	Median[Y]
ColWidth	100	100	100	100	100	100	100	100	100	100	100	100	100	
<com>
</com>
ColType	0;0/13	1;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13
ReadOnlyColumn	0	0	0	0	0	0	0	0	0	0	0	0	0
HiddenColumn	0	0	0	0	0	0	0	0	0	0	0	0	0
Comments	Column Name	Rows Included	Mean	Standard Deviation	Standard Error	Variance	Sum	Index of Maximum Value	Maximum Value	Index of Minimum Value	Minimum Value	Number of Points	Median	
WindowLabel	po první korekci	2
</TableStatistics>
<TableStatistics>
3_statistika	naměřenéhodnoty	col	6.3.2012 12:05:23
Targets	2
ColStatType	2	3	5	6	7	8	9	10	11	12	13	14	15
geometry	640	593	945	91	minimized	
header	Col[X]	Rows[Y]	Mean[Y]	StandardDev[Y]	StandardError[yEr]	Variance[Y]	Sum[Y]	iMax[Y]	Max[Y]	iMin[Y]	Min[Y]	N[Y]	Median[Y]
ColWidth	100	100	100	100	100	100	100	100	100	100	100	100	100	
<com>
</com>
ColType	0;0/13	1;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13
ReadOnlyColumn	0	0	0	0	0	0	0	0	0	0	0	0	0
HiddenColumn	0	0	0	0	0	0	0	0	0	0	0	0	0
Comments	Column Name	Rows Included	Mean	Standard Deviation	Standard Error	Variance	Sum	Index of Maximum Value	Maximum Value	Index of Minimum Value	Minimum Value	Number of Points	Median	
WindowLabel	po druhé korekci	2
</TableStatistics>
<multiLayer>
1_graf	1	1	6.3.2012 11:25:21
geometry	320	593	490	466	minimized	
WindowLabel	puvodni	2
Margins	5	5	5	5
Spacing	5	5
LayerCanvasSize	400	300
Alignement	0	0
<AlignPolicy>0</AlignPolicy>
<CommonAxes>0</CommonAxes>
<graph>
ggeometry	5	5	466	394
PlotTitle	Title	#000000	4228
<Antialiasing>0</Antialiasing>
<Autoscaling>1</Autoscaling>
<ScaleFonts>1</ScaleFonts>
Background	#ffffff	255
Margin	0
Border	0	#000000
grid	0	0	0	0	#0000ff	0	0.5	#a0a0a4	2	0.4	#0000ff	0	0.5	#a0a0a4	2	0.4	0	0	2	0	0
EnabledAxes	1	1	1	1	
AxesTitles	R[Ω]	pocet hodnot			
AxesTitleColors	#000000	#000000	#000000	#000000	
AxesTitleAlignment	5124	5124	5124	5124
AxesTitleDistance	2	2	2	2
TitleFont	MS Shell Dlg 2	10	75	0	0	0
ScaleFont0	MS Shell Dlg 2	8	75	0	0	0
ScaleFont1	MS Shell Dlg 2	8	75	0	0	0
ScaleFont2	MS Shell Dlg 2	8	75	0	0	0
ScaleFont3	MS Shell Dlg 2	8	75	0	0	0
AxisFont0	MS Shell Dlg 2	8	50	0	0	0
AxisFont1	MS Shell Dlg 2	8	50	0	0	0
AxisFont2	MS Shell Dlg 2	8	50	0	0	0
AxisFont3	MS Shell Dlg 2	8	50	0	0	0
AxesColors	#000000	#000000	#000000	#000000
AxesNumberColors	#000000	#000000	#000000	#000000
AxesBaseline	0	0	0	0	
CanvasBackground	#ffffff	255
curve	-	naměřenéhodnoty_původní	9	1	#000000	0	1	3	0	#000000	#000000	1	#000000	4	0	0	1	0.1	125	126	2	0	0	29	1
<Function>
<Type>0</Type>
<Title>F1</Title>
<Expression>gauss_pdf(x-125.3642,0.0909)</Expression>
<Variable>x</Variable>
<Range>125.1	125.7</Range>
<Points>10000</Points>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff0000</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>0</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>F2</Title>
<Expression>gauss_pdf(x-125.3642,0.0221)</Expression>
<Variable>x</Variable>
<Range>125.1	125.7</Range>
<Points>10000</Points>
<Constant>A	5.5508975346262</Constant>
<Constant>w	0.039028004644108</Constant>
<Constant>xc	125.33817216149</Constant>
<Constant>y0	0.25000000001274</Constant>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#00ff00</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>0</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>GaussFit1</Title>
<Expression>y0+A*sqrt(2/PI)/w*exp(-2*((x-xc)/w)^2)</Expression>
<Variable>x</Variable>
<Range>125	125.9</Range>
<Points>100</Points>
<Constant>A	5.5508975346262</Constant>
<Constant>w	0.039028004644108</Constant>
<Constant>xc	125.33817216149</Constant>
<Constant>y0	0.25000000001274</Constant>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff0000</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>1</Visible>
</Function>
scale	0	0	20	0	7	5	0	0
scale	1	0	20	0	8	5	0	0
scale	2	125	126	0	6	5	0	0
scale	3	125	126	0	8	5	0	0
LabelsFormat	0	4	0	4	0	4	0	4
AxisType	0	0	0	0	
MajorTicks	1	1	1	1
MinorTicks	1	1	1	1
TicksLength	5	9
DrawAxesBackbone	1	1	1	1	1
AxesLineWidth	1
LabelsRotation	0	0	0	0
LabelsPrefix				
LabelsSuffix				
TickLabelsSpace	4	4	4	4
ShowTicksPolicy	0	0	0	0
EnabledTickLabels	1	1	1	1
<line>	125.632124352332	120	125.632994923858	-5.503355704698	1	#000000	SolidLine	0	0	4	45	1	1</line>
<line>	125.10103626943	120.805369127517	125.1	-5.90604026845635	1	#000000	SolidLine	0	0	4	45	1	1</line>
<Legend>
<Frame>1</Frame>
<Color>#000000</Color>
<FrameWidth>1</FrameWidth>
<LineStyle>0</LineStyle>
<x>-41.228070175439</x>
<y>24.163879598662</y>
<right>125.219095477387</right>
<bottom>17.3825503355705</bottom>
<attachTo>1</attachTo>
<onTop>1</onTop>
<visible>0</visible>
<Text>
\l(1)%(1)
\l(2)%(2)
\l(3)%(3)
\l(4)%(4)
</Text>
<Font>MS Shell Dlg 2	8	50	0	0	0</Font>
<TextColor>#000000</TextColor>
<Background>#ffffff</Background>
<Alpha>0</Alpha>
<Angle>0</Angle>
<AutoUpdate>1</AutoUpdate>
<TeXOutput>0</TeXOutput>
</Legend>
</graph>
<LinkXAxes>0</LinkXAxes>
<ScaleLayers>1</ScaleLayers>
</multiLayer>
<multiLayer>
2_graf	1	1	6.3.2012 11:32:19
geometry	160	593	490	466	minimized	
WindowLabel	hodnoty po prvni korekci	2
Margins	5	5	5	5
Spacing	5	5
LayerCanvasSize	400	300
Alignement	0	0
<AlignPolicy>0</AlignPolicy>
<CommonAxes>0</CommonAxes>
<graph>
ggeometry	5	5	466	394
PlotTitle	Title	#000000	4228
<Antialiasing>0</Antialiasing>
<Autoscaling>1</Autoscaling>
<ScaleFonts>1</ScaleFonts>
Background	#ffffff	255
Margin	0
Border	0	#000000
grid	0	0	0	0	#0000ff	0	0.5	#a0a0a4	2	0.4	#0000ff	0	0.5	#a0a0a4	2	0.4	0	0	2	0	0
EnabledAxes	1	1	1	1	
AxesTitles	%(?X)	%(?Y)			
AxesTitleColors	#000000	#000000	#000000	#000000	
AxesTitleAlignment	5124	5124	5124	5124
AxesTitleDistance	2	2	2	2
TitleFont	MS Shell Dlg 2	10	75	0	0	0
ScaleFont0	MS Shell Dlg 2	8	75	0	0	0
ScaleFont1	MS Shell Dlg 2	8	75	0	0	0
ScaleFont2	MS Shell Dlg 2	8	75	0	0	0
ScaleFont3	MS Shell Dlg 2	8	75	0	0	0
AxisFont0	MS Shell Dlg 2	8	50	0	0	0
AxisFont1	MS Shell Dlg 2	8	50	0	0	0
AxisFont2	MS Shell Dlg 2	8	50	0	0	0
AxisFont3	MS Shell Dlg 2	8	50	0	0	0
AxesColors	#000000	#000000	#000000	#000000
AxesNumberColors	#000000	#000000	#000000	#000000
AxesBaseline	0	0	0	0	
CanvasBackground	#ffffff	255
curve	-	naměřenéhodnoty_po první korekci	9	1	#000000	0	1	3	0	#000000	#000000	1	#000000	4	0	0	1	0.1	125	126	2	0	0	29	1
<Function>
<Type>0</Type>
<Title>F1</Title>
<Expression>gauss_pdf(x-125.3469,0.0634)</Expression>
<Variable>x</Variable>
<Range>0	1</Range>
<Points>100</Points>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff0000</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>0</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>F2</Title>
<Expression>gauss_pdf(x-125.3469,0.0634)</Expression>
<Variable>x</Variable>
<Range>0	1</Range>
<Points>100</Points>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#00ff00</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>0</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>F3</Title>
<Expression>gauss_pdf(x-125.3469,0.0634)</Expression>
<Variable>x</Variable>
<Range>125.1	125.7</Range>
<Points>100</Points>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#0000ff</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>0</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>F4</Title>
<Expression>gauss_pdf(x-125.3469,0.0634)</Expression>
<Variable>x</Variable>
<Range>125.1	125.7</Range>
<Points>100</Points>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#00ffff</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>0</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>F5</Title>
<Expression>gauss_pdf(x-125.3469,0.0146)</Expression>
<Variable>x</Variable>
<Range>125.1	125.7</Range>
<Points>100</Points>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff00ff</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>0</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>GaussFit1</Title>
<Expression>y0+A*sqrt(2/PI)/w*exp(-2*((x-xc)/w)^2)</Expression>
<Variable>x</Variable>
<Range>125	125.9</Range>
<Points>100</Points>
<Constant>A	5.4353028708212</Constant>
<Constant>w	0.039680720350279</Constant>
<Constant>xc	125.33835076032</Constant>
<Constant>y0	0.12499999980027</Constant>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff0000</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>1</Visible>
</Function>
scale	0	0	20	0	7	5	0	0
scale	1	0	20	0	7	5	0	0
scale	2	125	126	0	3	5	0	0
scale	3	125	126	0	8	5	0	0
LabelsFormat	0	4	0	4	0	4	0	4
AxisType	0	0	0	0	
MajorTicks	1	1	1	1
MinorTicks	1	1	1	1
TicksLength	5	9
DrawAxesBackbone	1	1	1	1	1
AxesLineWidth	1
LabelsRotation	0	0	0	0
LabelsPrefix				
LabelsSuffix				
TickLabelsSpace	4	4	4	4
ShowTicksPolicy	0	0	0	0
EnabledTickLabels	1	1	1	1
<line>	125.185279187817	30.3523489932886	125.185279187817	-4.41275167785235	1	#000000	SolidLine	0	0	4	45	1	1</line>
<line>	125.527918781726	27.7684563758389	125.527918781726	-6.99664429530202	1	#000000	SolidLine	0	0	4	45	1	1</line>
<Legend>
<Frame>1</Frame>
<Color>#000000</Color>
<FrameWidth>1</FrameWidth>
<LineStyle>0</LineStyle>
<x>-41.228070175439</x>
<y>24.163879598662</y>
<right>125.273869346734</right>
<bottom>26.0738255033557</bottom>
<attachTo>1</attachTo>
<onTop>1</onTop>
<visible>0</visible>
<Text>
\l(1)%(1)
\l(2)%(2)
\l(3)%(3)
\l(4)%(4)
\l(5)%(5)
\l(6)%(6)
\l(7)%(7)
</Text>
<Font>MS Shell Dlg 2	8	50	0	0	0</Font>
<TextColor>#000000</TextColor>
<Background>#ffffff</Background>
<Alpha>0</Alpha>
<Angle>0</Angle>
<AutoUpdate>1</AutoUpdate>
<TeXOutput>0</TeXOutput>
</Legend>
</graph>
<LinkXAxes>0</LinkXAxes>
<ScaleLayers>1</ScaleLayers>
</multiLayer>
<multiLayer>
3_graf	1	1	6.3.2012 11:41:35
geometry	480	593	490	466	minimized	
WindowLabel	po druhé korekci	2
Margins	5	5	5	5
Spacing	5	5
LayerCanvasSize	400	300
Alignement	0	0
<AlignPolicy>0</AlignPolicy>
<CommonAxes>0</CommonAxes>
<graph>
ggeometry	3	5	466	394
PlotTitle	Title	#000000	4228
<Antialiasing>0</Antialiasing>
<Autoscaling>1</Autoscaling>
<ScaleFonts>1</ScaleFonts>
Background	#ffffff	255
Margin	0
Border	0	#000000
grid	0	0	0	0	#0000ff	0	0.5	#a0a0a4	2	0.4	#0000ff	0	0.5	#a0a0a4	2	0.4	0	0	2	0	0
EnabledAxes	1	1	1	1	
AxesTitles	R[Ω]	pocet hodnot			
AxesTitleColors	#000000	#000000	#000000	#000000	
AxesTitleAlignment	4	5124	4	5124
AxesTitleDistance	2	2	2	2
TitleFont	MS Shell Dlg 2	10	75	0	0	0
ScaleFont0	MS Shell Dlg 2	8	75	0	0	0
ScaleFont1	MS Shell Dlg 2	8	75	0	0	0
ScaleFont2	MS Shell Dlg 2	8	75	0	0	0
ScaleFont3	MS Shell Dlg 2	8	75	0	0	0
AxisFont0	MS Shell Dlg 2	8	50	0	0	0
AxisFont1	MS Shell Dlg 2	8	50	0	0	0
AxisFont2	MS Shell Dlg 2	8	50	0	0	0
AxisFont3	MS Shell Dlg 2	8	50	0	0	0
AxesColors	#000000	#000000	#000000	#000000
AxesNumberColors	#000000	#000000	#000000	#000000
AxesBaseline	0	0	0	0	
CanvasBackground	#ffffff	255
curve	-	naměřenéhodnoty_po druhé korekci	9	1	#000000	0	1	3	0	#000000	#000000	1	#000000	4	0	0	0	0.1	125	126	2	0	0	29	1
<Function>
<Type>0</Type>
<Title>F1</Title>
<Expression>gauss_pdf(x-125.3599,0.0291)</Expression>
<Variable>x</Variable>
<Range>0	1</Range>
<Points>100</Points>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff0000</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>0</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>F2</Title>
<Expression>gauss_pdf(x-125.3599,0.0069)</Expression>
<Variable>x</Variable>
<Range>0	1</Range>
<Points>100</Points>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#00ff00</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>0</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>F3</Title>
<Expression>gauss_pdf(x-125.3599,0.0069)</Expression>
<Variable>x</Variable>
<Range>125.1	125.7</Range>
<Points>100</Points>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#0000ff</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>0</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>F4</Title>
<Expression>gauss_pdf(x-125.3599,0.0291)</Expression>
<Variable>x</Variable>
<Range>125.1	125.7</Range>
<Points>100</Points>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#00ffff</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>0</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>F5</Title>
<Expression>gauss_pdf(x-125.3599,0.0291)</Expression>
<Variable>x</Variable>
<Range>125.1	125.7</Range>
<Points>100</Points>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff00ff</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>0</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>GaussFit1</Title>
<Expression>y0+A*sqrt(2/PI)/w*exp(-2*((x-xc)/w)^2)</Expression>
<Variable>x</Variable>
<Range>125	125.9</Range>
<Points>100</Points>
<Constant>A	2.46870433965649</Constant>
<Constant>w	0.0498770236645655</Constant>
<Constant>xc	125.332379436054</Constant>
<Constant>y0	-3.75693626740106e-06</Constant>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff0000</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<CurveType>0</CurveType>
<Visible>1</Visible>
</Function>
scale	0	0	40	0	8	5	0	0
scale	1	0	40	0	8	5	0	0
scale	2	125.1	125.7	0	7	5	0	0
scale	3	125.1	125.7	0	8	5	0	0
LabelsFormat	0	4	0	4	0	4	0	4
AxisType	0	0	0	0	
MajorTicks	1	1	1	1
MinorTicks	1	1	1	1
TicksLength	5	9
DrawAxesBackbone	1	1	1	1	1
AxesLineWidth	1
LabelsRotation	0	0	0	0
LabelsPrefix				
LabelsSuffix				
TickLabelsSpace	4	4	4	4
ShowTicksPolicy	0	0	0	0
EnabledTickLabels	1	1	1	1
<line>	125.420418848168	59.7651006711409	125.420418848168	-5.30201342281879	1	#000000	SolidLine	0	0	4	45	1	1</line>
<line>	125.231937172775	60.2348993288591	125.231937172775	-4.83221476510067	1	#000000	SolidLine	0	0	4	45	1	1</line>
<Legend>
<Frame>1</Frame>
<Color>#000000</Color>
<FrameWidth>1</FrameWidth>
<LineStyle>0</LineStyle>
<x>-41.228070175439</x>
<y>24.163879598662</y>
<right>125.26432160804</right>
<bottom>34.7651006711409</bottom>
<attachTo>1</attachTo>
<onTop>1</onTop>
<visible>0</visible>
<Text>
\l(1)%(1)
\l(2)%(2)
\l(3)%(3)
\l(4)%(4)
\l(5)%(5)
\l(6)%(6)
\l(7)%(7)
</Text>
<Font>MS Shell Dlg 2	8	50	0	0	0</Font>
<TextColor>#000000</TextColor>
<Background>#ffffff</Background>
<Alpha>0</Alpha>
<Angle>0</Angle>
<AutoUpdate>1</AutoUpdate>
<TeXOutput>0</TeXOutput>
</Legend>
</graph>
<LinkXAxes>0</LinkXAxes>
<ScaleLayers>1</ScaleLayers>
</multiLayer>
<TableStatistics>
1_statistika	naměřenéhodnoty	col	7.3.2012 21:56:57
Targets	0
ColStatType	2	3	5	6	7	8	9	10	11	12	13	14	15
geometry	800	593	945	99	minimized	active
header	Col[X]	Rows[Y]	Mean[Y]	StandardDev[Y]	StandardError[yEr]	Variance[Y]	Sum[Y]	iMax[Y]	Max[Y]	iMin[Y]	Min[Y]	N[Y]	Median[Y]
ColWidth	100	100	100	100	100	100	100	100	100	100	100	100	100	
<com>
</com>
ColType	0;0/13	1;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13	0;0/13
ReadOnlyColumn	0	0	0	0	0	0	0	0	0	0	0	0	0
HiddenColumn	0	0	0	0	0	0	0	0	0	0	0	0	0
Comments	Column Name	Rows Included	Mean	Standard Deviation	Standard Error	Variance	Sum	Index of Maximum Value	Maximum Value	Index of Minimum Value	Minimum Value	Number of Points	Median	
WindowLabel	Column Statistics of naměřenéhodnoty	2
</TableStatistics>
<open>1</open>
<log>
[7.3.2012 6:51:12	Plot: ''Graph3'']
Gauss Fit of dataset: Table1_6, using function: y0+A*sqrt(2/PI)/w*exp(-2*((x-xc)/w)^2)
Weighting Method: No weighting
Scaled Levenberg-Marquardt algorithm with tolerance = 0,0001
From x = 1,250000000000000e+02 to x = 1,259000000000000e+02
A (area) = 2,468704339656488e+00 +/- 7,900327304290840e-02
xc (center) = 1,253323794360537e+02 +/- 4,474394294672701e-04
w (width) = 4,987702366456546e-02 +/- 6,332769700319800e-04
y0 (offset) = -3,756936267401062e-06 +/- 4,338231714336112e-06
--------------------------------------------------------------------------------------
Chi^2/doF = 1,317341187095856e-10
R^2 = 0,999999999996932
Adjusted R^2 = 0,999999999994477
RMSE (Root Mean Squared Error) = 1,14775484625278e-05
RSS (Residual Sum of Squares) = 7,90404712258051e-10
---------------------------------------------------------------------------------------
Iterations = 359
Status = success
---------------------------------------------------------------------------------------
[7.3.2012 6:52:22	Plot: ''Graph1'']
Gauss Fit of dataset: Table1_4, using function: y0+A*sqrt(2/PI)/w*exp(-2*((x-xc)/w)^2)
Weighting Method: No weighting
Scaled Levenberg-Marquardt algorithm with tolerance = 0,0001
From x = 1,250000000000000e+02 to x = 1,259000000000000e+02
A (area) = 5,550897534626168e+00 +/- 1,994126358241283e+08
xc (center) = 1,253381721614896e+02 +/- 1,634950541610770e+05
w (width) = 3,902800464410769e-02 +/- 2,697401448328248e+05
y0 (offset) = 2,500000000127412e-01 +/- 1,889846627613891e-01
--------------------------------------------------------------------------------------
Chi^2/doF = 2,500000001233311e-01
R^2 = 0,994047619044683
Adjusted R^2 = 0,989285714280429
RMSE (Root Mean Squared Error) = 0,500000000123331
RSS (Residual Sum of Squares) = 1,50000000073999
---------------------------------------------------------------------------------------
Iterations = 1000
Status = the iteration has not converged yet
---------------------------------------------------------------------------------------
[7.3.2012 6:53:53	Plot: ''Graph1'']
Gauss Fit of dataset: Table1_4, using function: y0+A*sqrt(2/PI)/w*exp(-2*((x-xc)/w)^2)
Weighting Method: No weighting
Scaled Levenberg-Marquardt algorithm with tolerance = 0,0001
From x = 1,250000000000000e+02 to x = 1,259000000000000e+02
A (area) = 5,550897534626168e+00 +/- 1,994126358241283e+08
xc (center) = 1,253381721614896e+02 +/- 1,634950541610770e+05
w (width) = 3,902800464410769e-02 +/- 2,697401448328248e+05
y0 (offset) = 2,500000000127412e-01 +/- 1,889846627613891e-01
--------------------------------------------------------------------------------------
Chi^2/doF = 2,500000001233311e-01
R^2 = 0,994047619044683
Adjusted R^2 = 0,989285714280429
RMSE (Root Mean Squared Error) = 0,500000000123331
RSS (Residual Sum of Squares) = 1,50000000073999
---------------------------------------------------------------------------------------
Iterations = 1000
Status = the iteration has not converged yet
---------------------------------------------------------------------------------------
[7.3.2012 6:57:12	Plot: ''Graph2'']
Gauss Fit of dataset: Table1_5, using function: y0+A*sqrt(2/PI)/w*exp(-2*((x-xc)/w)^2)
Weighting Method: No weighting
Scaled Levenberg-Marquardt algorithm with tolerance = 0,0001
From x = 1,250000000000000e+02 to x = 1,259000000000000e+02
A (area) = 5,435302870821206e+00 +/- 7,245098809434038e+07
xc (center) = 1,253383507603185e+02 +/- 6,203496942312274e+04
w (width) = 3,968072035027918e-02 +/- 1,056546328155997e+05
y0 (offset) = 1,249999998002721e-01 +/- 1,443404414262407e-01
--------------------------------------------------------------------------------------
Chi^2/doF = 1,458333334595631e-01
R^2 = 0,996567281283808
Adjusted R^2 = 0,993821106310854
RMSE (Root Mean Squared Error) = 0,38188130807826
RSS (Residual Sum of Squares) = 0,875000000757379
---------------------------------------------------------------------------------------
Iterations = 1000
Status = the iteration has not converged yet
---------------------------------------------------------------------------------------

[7.3.2012 21:46:24 "naměřenéhodnoty"]
Statistics on naměřenéhodnoty_4:
Mean = 125,3641550000000
Standard Deviation = 0,0989908846149
Median = 125,3636000000000
Size = 20
--------------------------------------------------------------------------------------
</log>