5 Origin

5

51.1

61.2

7

7

72-1

82-2

82-3

92-4

92-5

92-5-1

102-5-2 :

102-5-3

112-5-4

112-5-5

12

123-1

133-2

143-3

143-4

153-5

163-6

163-7

163-8

17

174-1

174-2 Origin

194-3 X

204-4

214-4-1

224-4-2

224-5

23

235-1

245-2

245-3 NLSF

27

276-1

276-1-1

286-1-2

286-1-3

286-1-4

296-1-5

296-1-6

296-2

296-3

306-4

306-5

31

317-1

317-1-1

317-1-2

327-2

337-3

34

34 OriginExcel

34

3410-1

3610-2

3610-3 Origin

38ORIGIN

38

39

39X

41

41XY3D

42ORIGIN

43

43

43

44

44

44origin 7.0

45

45ORIGIN4D

45XY

46

46

47f(x,y)=0

47

49

49 Origin 3D

57origin

571.

Origin

OriginMicrocal,7.0 http://www.originlab.com/

,,.Origin,Origin.,CLab Talk

1.1

Office

1

2

3

4

5

1.2

File

Edit undo

View ,

Plot 5:

1

2

3

4

5

Column

Graph XY

Data

Analysis

FFTCorelateConvoluteDeconvoluteTANOAVMultiple Regression

FFT

Plot3D

Matrix

Tools

S

S

Format

Window

Help

ProjectFileNew

OPJ

ToolsOptionOpenCloseBackup Project Before Saving

FileAppend

WindowRefresh

2-1

X Ysindata.dat,

X sin(x)0.0 0.0000.1 0.1000.2 0.1990.3 0.296

data1Inport ASCIIsindata.dat

2-2

,

2-3

AProperties,

2-4

Data Display XY

Data Selector Ctrl,Ctrl+Shift

Data Reader XY

Screen Reader XY

Enlarger

Zoom

CtrlShift

2-5

2-5-1

2-5-2 :

,

2-5-3

Symbol Map:,,:Symbol Map

2-5-4

Graph

2-5-5

3-1

Import

3-2

cos(x)Origin

Add New Column

AY)Set Column Values, cos(col(x))OK

AProperties,,

cos(x),

3-3

Originsort

3-4

Frequency Count

Frequency Count

BinCtr

Count

BinEnd

Sum

3-5

Normalize

3-6

ViewGo To RawEditResetToFullRange

SetAsBegin

3-7

Mask,ViewToolbars

3-8

AnalysisAnalysisNon-Linear Curve Fit

mask

Origin

4-1

\Tutorial\Tutorial_3.opj

4-2 Origin

Origin.,"2D Graphs Extended",

\Tutorial\Tutorial_3.opjYDoubleYAxisHorizontal2PanelVertical2Panel4Panel

Y

Origin

4-3 X

DSetAs XX

:YX,BCAEFD

4-4

Origun

4-4-1

:

(1) Layers

(2)sinx

(3)

(4) LayerToolsLayer

AddArrange

2OK

4-4-2

Origin

Layer2LayerLayer PropertiesLink Axes Scales

4-5

FileSave Template As

5-1

Analysis

Fit Linear

y=A+B*x

Fit Polynomial

y=A+B1*x+B2*x^2

Fit Exponential Decay

Fit Exponential Growth

Fit Sigmoidal

S

Boltzmann

Fit Gaussion

Gaussion

Fit Lorentzian

Lorentzian

Fit Multipeaks

GaussionLorentzian

Nonlinear Curve Fit

5-2

OriginS

5-3 NLSF

OriginAnalysisNon-Linear Curve FitAdvanced Fitting ToolsFitting Wizad

Functionnew

new

Wizad

ActionDatasetSelect Dataset

Simple Math

Statistics

FFT

Smoothing and Filtering

(Baseline and Peak Analysis)

6-1

Tutorial\Tutorial_1.dat,

6-1-1

Y=Y1(+-*/)Y2YY1Y2

AnalysisSimple Math

6-1-2

Test3AnalysisSubtrart:Straight Line

,Test3

6-1-3

Y

Test3

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Test3

,

OriginTest3Test3Test3

6-1-4

XYAnalysisiAverage Multiple Curves

6-1-5

AnalysisInterpolate and Extrapolate

6-1-6

,: AnalysisCalculus:Differentiate

6-1-7

,:AnalysisCalculus:Integrate

6-2

MeanStandard DeviationStdSD(Standard Error of the Mean)MinimumMaximumPercentilesHistogramTT-test for One or Two PopulationsOne-way ANOVALinearPolynomial and Multiple Regression Analysis

6-3

FFT

6-4

Savitzky-GolayFFT

6-5

Origin:

OriginXYYXYZ

7-1

7-1-1

XYZx y z1 1 101 2 101 3 101 4 101 5 10

z(Y)z(z)

7-1-2

OriginRegular XYZMatrix5(100X100)

7-2

,Plot3D,

3D Color Fill Surface

MESH.OTP

3D X Constant with Base

X

XCONST.OTP

3D Y Constant with Base

Y

YCONST.OTP

3D Color Map Surface

CMAP.OTP

3D Bars

3DBARS.OTP

3D Wire Frame

WIREFRM.OTP

3D Wire Surface

WIREFACE.OTP

Contour-Color Fill

CONTOUR.OTP

Contour-B/W Lines+Labels

CONTLINE.OTP

Gray Scale Map

CONTOUR.OTP

,,,,

7-3

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Layout1Graph1shidata

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10-1

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:Export ASCII,

10-2

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FileExport Page

10-3 Origin

OriginWordOriginWordOrigin

Origin GraphOrigin

Origin

WordOrigin

ORIGIN

1

ORIGIN2DATA1WORKSHEETXYXY

XY

XYX1Y1X2Y2X3Y36X

2

ORIGINLAYER

2

ORIGIN7.0WORKSHEETIMPORT7.0SPC

EXCEL

Y

T

X

LABTALK

ORIGNTangent Lines.opkORIGINORIGIN

X

Double-click on the bottom X axis to open the X Axis dialog. On the Title & Format tab, select the Top Selection and then check the "Show Axis & Ticks" checkbox. Repeat these steps on the Tick Labels tab. Your graph should now display both the top and bottom X axes with tick labels. (You can also do this with script: layer.x.showaxes=3; layer.x.showLabels=3; )

To display X2 as 1240/X, run the following script, from the Script Window, opened by selecting Window:Script Window:

layer.x2.label.formula$ = "1240/x"

This then places labels on the top X axis, at same positions corresponding to labels in bottom X axis, and these new labels are values that are computed using the specified formula.

NOTE 1: You may have to double-click on the Top X axis tick labels to open the Axes dialog. On the Tick Labels tab, check the 'Set Decimal Places' checkbox, and enter in 2 (or some number) for the number of decimal places.

NOTE 2: The formula can be any string that is a function of x, which is calculable using LabTalk.

NOTE 3: Similar to the top X axis in this example, you can turn on right Y axis and set labels of that too. But note that the command should be:

layer.y2.label.formula$ = "x+10";

where you still use "x" in the formula even though you are setting the Y axis labels.

XY3D

3D3D

3D

ORIGIN

ORIGINE|WORDWORDORIGIN

CTL+upageClip Boeder Width10

analysis--translate 2

enter2enter2

XY

origin

YTick labelsprefisuffisuffi%Y%

3

CTRL

TOOLBARS2D

\ab(text),text

origin 7.0

subtractFROMDATA*_BY1DATA*_DY2+B

YxXXOK

ORIGIN4D

ORIGIN433DXYZ44

3DPLOTPLOT DETAILCOLOR MAPPING4

XY

Linear, Sigmoidal, and Polynomial Fit toolsXY

ACTIONRESULTS

You can also find XY unknowns by using the INTERPOL.OTW worksheet. To open this worksheet, select the Open Template button on the Standard Toolbar and choose Worksheet Template (.OTW) for Files of Type. Then, select the Buttons folder and choose INTERPOL.OTW. Once the worksheet has opened, place your X and Y data in the first two columns. Finally, enter a value (or set of values) in the NewX (or NewY) column and click on the "Find new Y values" (or "Find new X values") button.

XTITLE AND FORMATAT POSITIONYXYYYX

ORIGIN

f(x,y)=0

FxyPlot.opj

This script, FxyPlot plots an implicit function: f(x,y)=0

by scanning the given xy domain to determine the points on curve within the tolerance. Because of this method, it will take time to draw with high resolution, and it may present specious points and/or connections.

To execute, enter the following command in the script window:

run.section(fxyplot,main)

Windowsscript windowrun.section(fxyplot,main)OKXYOK

XCustom Tick LablesSpecial TicksSpecaiManual Label

col(a)=col(a)*A

for(i=1; i 0, w > 0 cos: x cosh : erf : exp : ftable(x,m,n) : m,n F gammaln : incbeta(x,a,b) : incf(x,m,n): m,n x F incgamma(x,a) : int : inverf : invf(x,m,n) : m n F invprob : invt(x,n) : n t ln : x log : 10 x mod(x,y) : x y nint : x prec(x,p) : x p prob : qcd2 : D2 qcd3 : D3 qcd4 : D4 rmod(x,y) : xy round(x,p) : x p sin : x sinh : x sqrt : x tan : x tanh : x ttable(x,n) : n t y0 : y1 : yn(x,n) : n

6