From e67df7172611dccdad05118623f4092420002076 Mon Sep 17 00:00:00 2001 From: wp_xxyyzz Date: Thu, 9 Apr 2020 09:05:26 +0000 Subject: [PATCH] LazStats: Remove Cancel btn from FactorUnit, improved usability of arrow btns, write report to StringList, not to OutputFrm directly. Add pdf to help file. Add Exchange() procedure to Utils. git-svn-id: https://svn.code.sf.net/p/lazarus-ccr/svn@7364 8e941d3f-bd1b-0410-a28a-d453659cc2b4 --- .../lazstats/docs/HelpNDoc/LazStats.hnd | Bin 5660672 -> 5738496 bytes applications/lazstats/docs/chm/LazStats.chm | Bin 1769901 -> 1828333 bytes .../forms/analysis/correlation/canonunit.lfm | 4 +- .../analysis/multivariate/factorunit.lfm | 61 +- .../analysis/multivariate/factorunit.pas | 2531 +++++++++-------- .../lazstats/source/units/dataprocs.pas | 35 +- .../lazstats/source/units/matrixlib.pas | 116 +- applications/lazstats/source/units/utils.pas | 31 + 8 files changed, 1433 insertions(+), 1345 deletions(-) diff --git a/applications/lazstats/docs/HelpNDoc/LazStats.hnd b/applications/lazstats/docs/HelpNDoc/LazStats.hnd index 2be5553a972fa4004d8914dc8ff0e57634d9fcae..d3f08e8c3d27802f5aa8e603f2f04daa8b475962 100644 GIT binary patch delta 50665 zcmb@u1z1$u{sugBg8?FqQqtWeAV~MnjdZtwxIqOJloW;%=}rZPP66qVP7w#BrKP_; 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zvXALV3we0x4WPqbU|MD=UkMU-5!l_p7fd>){%1r-?kRlBd_~)jZJgkYZ zIXOWz`S|p(Dtt)~lCT9{7ks=$vf4oHYAubaH-@<1*Vn2q+Ir^7n(1}osiC06v`cC}j_&^4w g632dnY??fcHc09qf(J*`2; '') then - maxnoroots := StrToInt(MaxFactorsEdit.Text); + } + if RMatBtn.Checked then prtopts := 3; // wp: why changed in next line? + if RMatBtn.Checked then prtopts := 2; + if RMatBtn.Checked and DescBtn.Checked then prtopts := 1; + maxiters := StrToInt(MaxItersEdit.Text); + if (MaxFactorsEdit.Text <> '') then + MaxNoRoots := StrToInt(MaxFactorsEdit.Text); - // Setup the output - OutputFrm.RichEdit.Clear; - OutputFrm.RichEdit.Lines.Add('Factor Analysis'); - OutputFrm.RichEdit.Lines.Add('See Rummel, R.J., Applied Factor Analysis'); - OutputFrm.RichEdit.Lines.Add('Northwestern University Press, 1970'); - OutputFrm.RichEdit.Lines.Add(''); + // Setup the output + lReport := TStringList.Create; + try + lReport.Add('FACTOR ANALYSIS'); + lReport.Add('See Rummel, R.J., Applied Factor Analysis'); + lReport.Add('Northwestern University Press, 1970'); + lReport.Add(''); - if FactorList.Items.Count = 0 then MatInput := true + if FactorList.Items.Count = 0 then + MatInput := true else begin - NoSelected := FactorList.Items.Count; - MatInput := false; + NoSelected := FactorList.Items.Count; + MatInput := false; end; // Allocate space on heap - SetLength(corrmat,NoVariables+1,NoVariables+1); - SetLength(TempMat,NoVariables,NoVariables); - SetLength(ainverse,NoVariables,NoVariables); - SetLength(V,NoVariables,NoVariables); - SetLength(W,NoVariables); - SetLength(Loadings,NoVariables,NoVariables); - SetLength(Eigenvector,NoVariables); - SetLength(communality,NoVariables); - SetLength(pcnttrace,NoVariables); - SetLength(b,NoVariables); - SetLength(d2,NoVariables); - SetLength(xvector,NoVariables); - SetLength(yvector,NoVariables); - SetLength(means,NoVariables); - SetLength(variances,NoVariables); - SetLength(stddevs,NoVariables); - SetLength(RowLabels,NoVariables); - SetLength(ColLabels,NoVariables); - SetLength(ColNoSelected,NoVariables); + SetLength(corrmat, NoVariables + 1, NoVariables + 1); + SetLength(TempMat, NoVariables, NoVariables); + SetLength(ainverse, NoVariables, NoVariables); + SetLength(V, NoVariables, NoVariables); + SetLength(W, NoVariables); + SetLength(Loadings, NoVariables, NoVariables); + SetLength(Eigenvector, NoVariables); + SetLength(communality, NoVariables); + SetLength(pcnttrace, NoVariables); + SetLength(b, NoVariables); + SetLength(d2, NoVariables); + SetLength(xvector, NoVariables); + SetLength(yvector, NoVariables); + SetLength(means, NoVariables); + SetLength(variances, NoVariables); + SetLength(stddevs, NoVariables); + SetLength(RowLabels, NoVariables); + SetLength(ColLabels, NoVariables); + SetLength(ColNoSelected, NoVariables); if MatInput then // matrix input begin - OpenDialog1.Filter := 'Matrix files (*.MAT)|*.MAT|All files (*.*)|*.*'; - OpenDialog1.FilterIndex := 1; - OpenDialog1.Title := 'INPUT MATRIX:'; - OpenDialog1.Execute; - filename := OpenDialog1.FileName; - MATREAD(corrmat,NoSelected,NoSelected,means,stddevs,count,RowLabels, - ColLabels,filename); - for i := 1 to NoSelected do - begin - variances[i-1] := sqr(stddevs[i-1]); - FactorList.Items.Add(RowLabels[i-1]); - ColNoSelected[i-1] := i; - end; - NoCases := count; - end - - else + OpenDialog1.Filter := 'Matrix files (*.mat)|*.mat;*.MAT|All files (*.*)|*.*'; + OpenDialog1.FilterIndex := 1; + OpenDialog1.Title := 'Input Matrix'; + if not OpenDialog1.Execute then + exit; + filename := OpenDialog1.FileName; + MatRead(corrmat, NoSelected, NoSelected, means, stddevs, count, RowLabels, ColLabels, filename); + for i := 1 to NoSelected do + begin + variances[i-1] := sqr(stddevs[i-1]); + FactorList.Items.Add(RowLabels[i-1]); + ColNoSelected[i-1] := i; + end; + NoCases := count; + end else begin - for i := 1 to NoSelected do + for i := 1 to NoSelected do + begin + cellstring := FactorList.Items.Strings[i-1]; + for j := 1 to NoVariables do begin - cellstring := FactorList.Items.Strings[i-1]; - for j := 1 to NoVariables do - begin - if (cellstring = OS3MainFrm.DataGrid.Cells[j,0]) then - begin - ColNoSelected[i-1] := j; - ColLabels[i-1] := cellstring; - RowLabels[i-1] := cellstring; - end; - end; + if (cellstring = OS3MainFrm.DataGrid.Cells[j,0]) then + begin + ColNoSelected[i-1] := j; + ColLabels[i-1] := cellstring; + RowLabels[i-1] := cellstring; + end; end; + end; + end; + count := NoCases; + + //Obtain correlation matrix and, if required simultaneous Multiple Correlations + if not MatInput then + Correlations(NoSelected, ColNoSelected, corrmat, means, variances, stddevs, errorcode, count); + + // print correlation matrix + if RMatBtn.Checked then + begin + Title := 'Total Correlation Matrix'; + MatPrint(corrmat, NoSelected, NoSelected, Title, RowLabels, ColLabels, count, lReport); end; - count := NoCases; - //Obtain correlation matrix and, if required simultaneous Multiple Correlations - if (MatInput = false) then -// Correlate(NoSelected,NoCases,ColNoSelected,means,variances, -// stddevs,corrmat,3,IER,count); - Correlations(NoSelected,ColNoSelected,corrmat,means,variances, - stddevs,errorcode,count); - if RmatBtn.Checked then // print correlation matrix + // print descriptives + if DescBtn.Checked then begin - Title := 'Total Correlation Matrix'; - MAT_PRINT(corrmat,NoSelected,NoSelected,Title,RowLabels, - ColLabels,count); - end; - if DescBtn.Checked then // print descriptives - begin - // print mean, variance and std. dev.s for variables - outline := 'MEANS'; - DynVectorPrint(Means,NoSelected,outline,RowLabels,count); - outline := 'VARIANCES'; - DynVectorPrint(Variances,NoSelected,outline,RowLabels,count); - outline := 'STANDARD DEVIATIONS'; - DynVectorPrint(StdDevs,NoSelected,outline,RowLabels,count); + // print mean, variance and std. dev.s for variables + outline := 'MEANS'; + DynVectorPrint(Means, NoSelected, outline, RowLabels, count, lReport); + outline := 'VARIANCES'; + DynVectorPrint(Variances, NoSelected, outline, RowLabels, count, lReport); + outline := 'STANDARD DEVIATIONS'; + DynVectorPrint(StdDevs, NoSelected, outline, RowLabels, count, lReport); end; k := NoSelected; // Save correlation matrix if checked - if (SaveCorsBtn.Checked) then + if SaveCorsBtn.Checked then begin - SaveDialog1.Filter := 'Matrix files (*.MAT)|(*.MAT)|All files (*.*)|(*.*)'; - SaveDialog1.FilterIndex := 1; - SaveDialog1.Title := 'SAVE MATRIX:'; - SaveDialog1.Execute; + SaveDialog1.Filter := 'Matrix files (*.mat)|(*.mat;*.MAT)|All files (*.*)|(*.*)'; + SaveDialog1.FilterIndex := 1; + SaveDialog1.Title := 'Save Matrix'; + if SaveDialog1.Execute then + begin filename := SaveDialog1.FileName; - MATSAVE(corrmat,NoSelected,NoSelected,means,stddevs,count,RowLabels, - ColLabels,filename); + MatSave(corrmat, NoSelected, NoSelected, means, stddevs, count, RowLabels, ColLabels, filename); + end; end; maxk := k; Nroots := k; - if ( factorchoice <> 1) then //not a principal component analysis + //not a principal component analysis + if factorChoice <> 1 then begin - //get matrix inverse, squared Multiple Correlations - //Uniqueness (1-squared multiple Correlations, and - //variance of residuals (D squared) - for i := 1 to NoSelected do - for j := 1 to NoSelected do - ainverse[i-1,j-1] := corrmat[i-1,j-1]; - SVDinverse(ainverse,k); - for i := 1 to k do - begin - d2[i-1] := 1.0 / ainverse[i-1,i-1]; - communality[i-1] := 1.0 - d2[i-1]; - end; + //get matrix inverse, squared Multiple Correlations + //Uniqueness (1-squared multiple Correlations, and + //variance of residuals (D squared) + for i := 1 to NoSelected do + for j := 1 to NoSelected do + ainverse[i-1,j-1] := corrmat[i-1,j-1]; + SVDinverse(ainverse,k); + for i := 1 to k do + begin + d2[i-1] := 1.0 / ainverse[i-1,i-1]; + communality[i-1] := 1.0 - d2[i-1]; + end; - case factorchoice of - 2: begin - outline := 'Partial Image Analysis'; - OutputFrm.RichEdit.Lines.Add(outline); - // Save corrmat in TempMat for temporary use - for i := 1 to k do - for j := 1 to k do TempMat[i-1,j-1] := corrmat[i-1,j-1]; - for i := 1 to k do corrmat[i-1,i-1] := communality[i-1]; - if RmatBtn.Checked then - begin - OutputFrm.RichEdit.Lines.Add('Communality Estimates are Squared Multiple Correlations.'); - Title := 'Partial Image Matrix'; - MAT_PRINT(corrmat,k,k,Title,RowLabels,ColLabels,count); - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; - end; + case factorchoice of + 2: begin + lReport.Add('Partial Image Analysis'); + // Save corrmat in TempMat for temporary use + for i := 1 to k do + for j := 1 to k do TempMat[i-1,j-1] := corrmat[i-1,j-1]; + for i := 1 to k do corrmat[i-1,i-1] := communality[i-1]; + if RMatBtn.Checked then + begin + lReport.Add('Communality Estimates are Squared Multiple Correlations.'); + Title := 'Partial Image Matrix'; + MatPrint(corrmat, k, k, Title, RowLabels, ColLabels, count, lReport); + lReport.Add(''); + lReport.Add(DIVIDER); + lReport.Add(''); end; - 3: begin - outline := 'Guttman Image Analysis'; - OutputFrm.RichEdit.Lines.Add(outline); - //pre and post multiply inverse of R by D2 to obtain anti-image matrix - for i := 1 to k do - for j := 1 to k do - ainverse[i-1,j-1] := d2[i-1] * ainverse[i-1,j-1] * d2[j-1]; - if RmatBtn.Checked then - begin - Title := 'Anti-image covariance matrix'; - MAT_PRINT(ainverse,k,k,Title,RowLabels,ColLabels,count); - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; - end; - for i := 1 to k do - for j := 1 to k do - corrmat[i-1,j-1] := corrmat[i-1,j-1] + ainverse[i-1,j-1]; - for i := 1 to k do - corrmat[i-1,i-1] := corrmat[i-1,i-1] - (2.0 * d2[i-1]); - if RmatBtn.Checked then - begin - Title := 'Image Covariance Matrix Analyzed'; - MAT_PRINT(corrmat,k,k,Title,RowLabels,ColLabels,count); - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; - end; - end; - 4: begin - //pre and post multiply inverse of R by D2 to obtain anti-image matrix - for i := 1 to k do - for j := 1 to k do - ainverse[i-1,j-1] := d2[i-1] * ainverse[i-1,j-1] * d2[j-1]; - for i := 1 to k do - for j := 1 to k do - corrmat[i-1,j-1] := corrmat[i-1,j-1] + ainverse[i-1,j-1]; - for i := 1 to k do - corrmat[i-1,i-1] := corrmat[i-1,i-1] - (2.0 * d2[i-1]); - outline := 'Harris Scaled Image Analysis'; - for i := 1 to k do - for j := 1 to k do - corrmat[i-1,j-1] := (1.0 / sqrt(d2[i-1]) * - corrmat[i-1,j-1] * (1.0 / sqrt(d2[j-1]))); - if RmatBtn.Checked then - begin - Title := 'Harris Scaled Image Covariance Matrix'; - MAT_PRINT(corrmat,k,k,Title,RowLabels,ColLabels,count); - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; - end; - end; - 5: begin - outline := 'Canonical Factor Analysis'; - OutputFrm.RichEdit.Lines.Add(outline); - for i := 1 to k do corrmat[i-1,i-1] := communality[i-1]; - for i := 1 to k do - for j := 1 to k do - corrmat[i-1,j-1] := (1.0 / sqrt(d2[i-1])) * - corrmat[i-1,j-1] * (1.0 / sqrt(d2[j-1])); - if RmatBtn.Checked then - begin - Title := 'Canonical Covariance Matrix'; - MAT_PRINT(corrmat,k,k,Title,RowLabels,ColLabels,count); - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; - end; - end; - 6: begin - outline := 'Alpha Factor Analysis'; - OutputFrm.RichEdit.Lines.Add(outline); - // Save corrmat in TempMat for temporary use - for i := 1 to k do - for j := 1 to k do TempMat[i-1,j-1] := corrmat[i-1,j-1]; - for i := 1 to k do corrmat[i-1,i-1] := communality[i-1]; - for i := 1 to k do - for j := 1 to k do - corrmat[i-1,j-1] := (1.0 / sqrt(communality[i-1])) * - corrmat[i-1,j-1] * (1.0 / sqrt(communality[j-1])); - if RmatBtn.Checked then - begin - Title := 'Initial Alpha Factor Matrix'; - MAT_PRINT(corrmat,k,k,Title,RowLabels,ColLabels,count); - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; - end; + end; + 3: begin + lReport.Add('Guttman Image Analysis'); + //pre and post multiply inverse of R by D2 to obtain anti-image matrix + for i := 1 to k do + for j := 1 to k do + ainverse[i-1,j-1] := d2[i-1] * ainverse[i-1,j-1] * d2[j-1]; + if RMatBtn.Checked then + begin + Title := 'Anti-image covariance matrix'; + MatPrint(ainverse, k, k, Title, RowLabels, ColLabels, count, lReport); + lReport.Add(''); + lReport.Add(DIVIDER); + lReport.Add(''); end; - 7: begin // Principal Axis Factor Analysis - // Save corrmat in TempMat for temporary use - for i := 1 to k do - for j := 1 to k do TempMat[i-1,j-1] := corrmat[i-1,j-1]; - for i := 1 to k do corrmat[i-1,i-1] := communality[i-1]; - if RmatBtn.Checked then - begin - OutputFrm.RichEdit.Lines.Add('Initial Communality Estimates are Squared Multiple Correlations.'); - Title := 'Principals Axis Factor Analysis Matrix'; - MAT_PRINT(corrmat,k,k,Title,RowLabels,ColLabels,count); - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; - end; + for i := 1 to k do + for j := 1 to k do + corrmat[i-1,j-1] := corrmat[i-1,j-1] + ainverse[i-1,j-1]; + for i := 1 to k do + corrmat[i-1,i-1] := corrmat[i-1,i-1] - (2.0 * d2[i-1]); + if RmatBtn.Checked then + begin + Title := 'Image Covariance Matrix Analyzed'; + MatPrint(corrmat, k, k, Title, RowLabels, ColLabels, count, lReport); + lReport.Add(''); + lReport.Add(DIVIDER); + lReport.Add(''); end; - end; // end case + end; + 4: begin + //pre and post multiply inverse of R by D2 to obtain anti-image matrix + for i := 1 to k do + for j := 1 to k do + ainverse[i-1,j-1] := d2[i-1] * ainverse[i-1,j-1] * d2[j-1]; + for i := 1 to k do + for j := 1 to k do + corrmat[i-1,j-1] := corrmat[i-1,j-1] + ainverse[i-1,j-1]; + for i := 1 to k do + corrmat[i-1,i-1] := corrmat[i-1,i-1] - (2.0 * d2[i-1]); + lReport.Add('Harris Scaled Image Analysis'); + for i := 1 to k do + for j := 1 to k do + corrmat[i-1,j-1] := (1.0 / sqrt(d2[i-1]) * corrmat[i-1,j-1] * (1.0 / sqrt(d2[j-1]))); + if RMatBtn.Checked then + begin + Title := 'Harris Scaled Image Covariance Matrix'; + MatPrint(corrmat, k, k, Title, RowLabels, ColLabels, count, lReport); + lReport.Add(''); + lReport.Add(DIVIDER); + lReport.Add(''); + end; + end; + 5: begin + lReport.Add('Canonical Factor Analysis'); + for i := 1 to k do corrmat[i-1,i-1] := communality[i-1]; + for i := 1 to k do + for j := 1 to k do + corrmat[i-1,j-1] := (1.0 / sqrt(d2[i-1])) * corrmat[i-1,j-1] * (1.0 / sqrt(d2[j-1])); + if RMatBtn.Checked then + begin + Title := 'Canonical Covariance Matrix'; + MatPrint(corrmat, k, k, Title, RowLabels, ColLabels, count, lReport); + lReport.Add(''); + lReport.Add(DIVIDER); + lReport.Add(''); + end; + end; + 6: begin + lReport.Add('Alpha Factor Analysis'); + // Save corrmat in TempMat for temporary use + for i := 1 to k do + for j := 1 to k do TempMat[i-1,j-1] := corrmat[i-1,j-1]; + for i := 1 to k do corrmat[i-1,i-1] := communality[i-1]; + for i := 1 to k do + for j := 1 to k do + corrmat[i-1,j-1] := (1.0 / sqrt(communality[i-1])) * corrmat[i-1,j-1] * (1.0 / sqrt(communality[j-1])); + if RmatBtn.Checked then + begin + Title := 'Initial Alpha Factor Matrix'; + MatPrint(corrmat, k, k, Title, RowLabels, ColLabels, count, lReport); + lReport.Add(''); + lReport.Add(DIVIDER); + lReport.Add(''); + end; + end; + 7: begin // Principal Axis Factor Analysis + // Save corrmat in TempMat for temporary use + for i := 1 to k do + for j := 1 to k do TempMat[i-1,j-1] := corrmat[i-1,j-1]; + for i := 1 to k do corrmat[i-1,i-1] := communality[i-1]; + if RMatBtn.Checked then + begin + lReport.Add('Initial Communality Estimates are Squared Multiple Correlations.'); + Title := 'Principals Axis Factor Analysis Matrix'; + MatPrint(corrmat, k, k, Title, RowLabels, ColLabels, count, lReport); + lReport.Add(''); + lReport.Add(DIVIDER); + lReport.Add(''); + end; + end; + end; // end case end // end if factor choice not equal to 1 (Principals Components) - else begin - outline := 'Principal Components Analysis'; - OutputFrm.RichEdit.Lines.Add(outline); - if RmatBtn.Checked then - begin - Title := 'Correlation Matrix Factor Analyzed'; - MAT_PRINT(corrmat,k,k,Title,RowLabels,ColLabels,count); - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; - end; + lReport.Add('Principal Components Analysis'); + if RMatBtn.Checked then + begin + Title := 'Correlation Matrix Factor Analyzed'; + MatPrint(corrmat, k, k, Title, RowLabels, ColLabels, count, lReport); + lReport.Add(''); + lReport.Add(DIVIDER); + lReport.Add(''); + end; end; //Calculate trace of the matrix to be analyzed trace := 0.0; for i := 1 to k do trace := trace + corrmat[i-1,i-1]; - outline := format('Original matrix trace = %6.2f',[trace]); + outline := format('Original matrix trace: %6.2f', [trace]); OutputFrm.RichEdit.Lines.Add(outline); again: + for i := 1 to k do - for j := 1 to k do ainverse[i-1,j-1] := corrmat[i-1,j-1]; + for j := 1 to k do ainverse[i-1,j-1] := corrmat[i-1,j-1]; + eigens(ainverse,Eigenvector,k); - if ((factorchoice = 6)or (factorchoice = 7))then //iteratively solve for communalities + + //iteratively solve for communalities + if (factorchoice = 6) or (factorchoice = 7) then begin - //denormalize eigenvectors - for i := 1 to k do - begin - for j := 1 to k do - begin - if ( Eigenvector[j-1] > 0.0) then - ainverse[i-1,j-1] := ainverse[i-1,j-1] * sqrt(Eigenvector[j-1]) - else - begin - ainverse[i-1,j-1] := 0.0; - Eigenvector[j-1] := 0.0; - end; - end; - b[i-1] := 0.0; - end; - - //get communality estimate from sum of squared loadings in TempMat + //denormalize eigenvectors + for i := 1 to k do + begin for j := 1 to k do - for i := 1 to k do - b[i-1] := b[i-1] + (ainverse[i-1,j-1] * ainverse[i-1,j-1]); + begin + if ( Eigenvector[j-1] > 0.0) then + ainverse[i-1,j-1] := ainverse[i-1,j-1] * sqrt(Eigenvector[j-1]) + else + begin + ainverse[i-1,j-1] := 0.0; + Eigenvector[j-1] := 0.0; + end; + end; + b[i-1] := 0.0; + end; + + //get communality estimate from sum of squared loadings in TempMat + for j := 1 to k do for i := 1 to k do + b[i-1] := b[i-1] + (ainverse[i-1,j-1] * ainverse[i-1,j-1]); + for i := 1 to k do + begin + if (b[i-1] > 1.0) then begin - if (b[i-1] > 1.0) then - begin - b[i-1] := 1.0; - outline := 'WARNING! A communality estimate greater than 1.0 found.'; - OutputFrm.RichEdit.Lines.Add(outline); - outline := 'Value replaced by 1.0. View results with skepticism.'; - OutputFrm.RichEdit.Lines.Add(outline); - end; + b[i-1] := 1.0; + lReport.Add('WARNING! A communality estimate greater than 1.0 found.'); + lReport.Add('Value replaced by 1.0. View results with skepticism.'); end; - Difference := 0.0; - for i := 1 to k do Difference := Difference + abs(b[i-1] - communality[i-1]); - if ((Difference > criterion) and (noiterations < maxiters)) then - begin - for i := 1 to k do // restore original r matrix - for j := 1 to k do corrmat[i-1,j-1] := TempMat[i-1,j-1]; - // Place new communalities in the diagonal - for i := 1 to k do corrmat[i-1,i-1] := b[i-1]; - // scale for alpha analysis - if (factorchoice = 6) then - begin - for i := 1 to k do - for j := 1 to k do - corrmat[i-1,j-1] := (1.0 / sqrt(b[i-1])) * - corrmat[i-1,j-1] * (1.0 / sqrt(b[j-1])); - end; - // Save new communality estimates - for i := 1 to k do communality[i-1] := b[i-1]; - noiterations := noiterations + 1; - goto again; - end + end; - else + Difference := 0.0; + for i := 1 to k do Difference := Difference + abs(b[i-1] - communality[i-1]); + if ((Difference > criterion) and (noiterations < maxiters)) then + begin + // restore original r matrix + for i := 1 to k do + for j := 1 to k do corrmat[i-1,j-1] := TempMat[i-1,j-1]; + + // Place new communalities in the diagonal + for i := 1 to k do corrmat[i-1,i-1] := b[i-1]; + + // scale for alpha analysis + if (factorchoice = 6) then begin - if (noiterations >= maxiters) then - begin - outline := format('Factor Analysis failed to converge in %d iterations.',[maxiters]); - OutputFrm.RichEdit.Lines.Add(outline); - end; - factREORDER(Eigenvector,ainverse,RowLabels,k); + for i := 1 to k do + for j := 1 to k do + corrmat[i-1,j-1] := (1.0 / sqrt(b[i-1])) * corrmat[i-1,j-1] * (1.0 / sqrt(b[j-1])); end; + + // Save new communality estimates + for i := 1 to k do communality[i-1] := b[i-1]; + noiterations := noiterations + 1; + goto again; // wp: HOW TO EXIT THIS LOOP ??? + end + else + begin + if (noiterations >= maxiters) then + lReport.Add('Factor Analysis failed to converge in %d iterations.', [maxiters]); + FactReorder(Eigenvector, ainverse, RowLabels, k); + end; end - else //principal components begin - FACTORS(Eigenvector, d2, ainverse, k, factorchoice); - factREORDER(Eigenvector, ainverse, RowLabels, k); + Factors(Eigenvector, d2, ainverse, k, factorchoice); + FactReorder(Eigenvector, ainverse, RowLabels, k); end; -// Screen.Cursor := Save_Cursor; // restore regular cursor for i := 1 to k do - for j := 1 to k do - Loadings[i-1,j-1] := ainverse[i-1,j-1]; + for j := 1 to k do + Loadings[i-1,j-1] := ainverse[i-1,j-1]; - if (ScreeBtn.Checked) then + if ScreeBtn.Checked then begin - SetLength(GraphFrm.Ypoints,1,k); - SetLength(GraphFrm.Xpoints,1,k); - for i := 1 to k do - begin - xvector[i-1] := i; - GraphFrm.Xpoints[0,i-1] := i; - GraphFrm.Ypoints[0,i-1] := Eigenvector[i-1]; - end; - GraphFrm.nosets := 1; - GraphFrm.nbars := k; - GraphFrm.Heading := 'PLOT OF EIGENVALUES EXTRACTED'; - GraphFrm.XTitle := 'ROOT NUMBER'; - GraphFrm.YTitle := 'EIGENVALUE'; + SetLength(GraphFrm.Ypoints,1,k); + SetLength(GraphFrm.Xpoints,1,k); + for i := 1 to k do + begin + xvector[i-1] := i; + GraphFrm.Xpoints[0,i-1] := i; + GraphFrm.Ypoints[0,i-1] := Eigenvector[i-1]; + end; + GraphFrm.nosets := 1; + GraphFrm.nbars := k; + GraphFrm.Heading := 'PLOT OF EIGENVALUES EXTRACTED'; + GraphFrm.XTitle := 'ROOT NUMBER'; + GraphFrm.YTitle := 'EIGENVALUE'; // GraphFrm.Ypoints[1] := Eigenvector; // GraphFrm.Xpoints[1] := xvector; - GraphFrm.AutoScaled := true; - GraphFrm.PtLabels := false; - GraphFrm.GraphType := 7; // 2d points - GraphFrm.BackColor := clYellow; - GraphFrm.ShowBackWall := true; - GraphFrm.ShowModal; + GraphFrm.AutoScaled := true; + GraphFrm.PtLabels := false; + GraphFrm.GraphType := 7; // 2d points + GraphFrm.BackColor := clCream; + GraphFrm.ShowBackWall := true; + GraphFrm.ShowModal; end; // Setup labels for factors for i := 1 to k do - begin - outline := format('Factor %d',[i]); - ColLabels[i-1] := outline; - end; + ColLabels[i-1] := Format('Factor %d', [i]); //print results if requested - if (UnrotBtn.Checked) then + if UnrotBtn.Checked then begin - OutputFrm.RichEdit.Lines.Add('Roots (Eigenvalues) Extracted:'); - for i := 1 to Nroots do - begin - outline := format('%4d %6.3f',[i, Eigenvector[i-1]]); - OutputFrm.RichEdit.Lines.Add(outline); - end; - OutputFrm.RichEdit.Lines.Add(''); - outline := 'Unrotated Factor Loadings'; - OutputFrm.RichEdit.Lines.Add(outline); - Title := 'FACTORS'; - MAT_PRINT(Loadings,k,Nroots,Title,RowLabels,ColLabels,count); - OutputFrm.RichEdit.Lines.Add('Percent of Trace In Each Root:'); - for i := 1 to Nroots do - begin - outline := format('%4d Root := %6.3f Trace := %6.3f Percent := %7.3f', - [i, Eigenvector[i-1], trace, (Eigenvector[i-1]/ trace) * 100.0]); - OutputFrm.RichEdit.Lines.Add(outline); - end; - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; + lReport.Add('Roots (Eigenvalues) Extracted:'); + for i := 1 to Nroots do + lReport.Add('%4d %6.3f', [i, Eigenvector[i-1]]); + lReport.Add(''); + lReport.Add('Unrotated Factor Loadings'); + Title := 'FACTORS'; + MatPrint(Loadings, k, Nroots, Title, RowLabels, ColLabels, count, lReport); + lReport.Add('Percent of Trace In Each Root:'); + for i := 1 to Nroots do + lReport.Add('%4d Root: %6.3f Trace: %6.3f Percent: %7.3f', + [i, Eigenvector[i-1], trace, (Eigenvector[i-1]/ trace) * 100.0] + ); + lReport.Add(''); + lReport.Add(DIVIDER); + lReport.Add(''); end; // final communality estimates trace := 0.0; for i := 1 to k do begin - b[i-1] := 0.0; - for j := 1 to Nroots do b[i-1] := b[i-1] + (Loadings[i-1,j-1] * Loadings[i-1,j-1]); - trace := trace + b[i-1]; + b[i-1] := 0.0; + for j := 1 to Nroots do b[i-1] := b[i-1] + (Loadings[i-1,j-1] * Loadings[i-1,j-1]); + trace := trace + b[i-1]; end; - if (ComUnBtn.Checked) then + if ComUnBtn.Checked then begin - OutputFrm.RichEdit.Lines.Add(''); - OutputFrm.RichEdit.Lines.Add('COMMUNALITY ESTIMATES'); - for i := 1 to k do - begin - outline := format('%3d %-10s %6.3f',[i,RowLabels[i-1],b[i-1]]); - OutputFrm.RichEdit.Lines.Add(outline); - end; - OutputFrm.RichEdit.Lines.Add(''); - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; + lReport.Add(''); + lReport.Add('COMMUNALITY ESTIMATES'); + for i := 1 to k do + lReport.Add('%3d %-10s %6.3f', [i, RowLabels[i-1], b[i-1]]); + lReport.Add(''); + lReport.Add(''); + lReport.Add(DIVIDER); + lReport.Add(''); end; - if ( Nroots > 1) then + if (Nroots > 1) then begin - minroot := StrToFloat(MinRootEdit.Text); - Nroots := 0; - for i := 1 to k do - if ( Eigenvector[i-1] > minroot) then Nroots := Nroots + 1; - if (maxnoroots = 0) then maxnoroots := Nroots; - if (Nroots > maxnoroots) then Nroots := maxnoroots; - if (RotateGroup.ItemIndex = 0) then - VARIMAX(Loadings, k, Nroots, RowLabels, ColLabels, ColNoSelected); - if (RotateGroup.ItemIndex = 1) then - ShowMessage('Oblimax not available - sorry!'); - if (RotateGroup.ItemIndex = 2) then - QUARTIMAX(Loadings, k, Nroots, RowLabels, ColLabels, ColNoSelected); - if (RotateGroup.ItemIndex = 3) then // graphical (manual) rotation - ManualRotate(Loadings, k, Nroots, RowLabels, ColLabels, ColNoSelected,self); - if (RotateGroup.ItemIndex = 4) then // Procrustean rotation to target - begin // procrustean rotation - PROCRUST(Loadings,k,Nroots,RowLabels,ColLabels); - end; - end; - if (( factorchoice = 6) or (factorchoice = 7)) then - begin - outline := format('No. of iterations := %d',[noiterations]); - OutputFrm.RichEdit.Lines.Add(outline); + minroot := StrToFloat(MinRootEdit.Text); + Nroots := 0; + for i := 1 to k do + if (Eigenvector[i-1] > minroot) then + Nroots := Nroots + 1; + if (maxnoroots = 0) then + maxnoroots := Nroots; + if (Nroots > maxnoroots) then + Nroots := maxnoroots; + + if (RotateGroup.ItemIndex = 0) then + VariMax(Loadings, k, Nroots, RowLabels, ColLabels, ColNoSelected, lReport); + + if (RotateGroup.ItemIndex = 1) then + MessageDlg('Oblimax not available - sorry!', mtInformation, [mbOK], 0); + + if (RotateGroup.ItemIndex = 2) then + QuartiMax(Loadings, k, Nroots, RowLabels, ColLabels, ColNoSelected, lReport); + + // graphical (manual) rotation + if (RotateGroup.ItemIndex = 3) then + ManualRotate(Loadings, k, Nroots, RowLabels, ColLabels, ColNoSelected, lReport); + + // Procrustean rotation to target + if (RotateGroup.ItemIndex = 4) then + ProCrust(Loadings, k, Nroots, RowLabels, ColLabels, lReport); end; - if (( Nroots > 1) and (PlotBtn.Checked)) then + if (factorchoice = 6) or (factorchoice = 7) then + lReport.Add('No. of iterations: %d', [noiterations]); + + if (Nroots > 1) and PlotBtn.Checked then begin - for i := 1 to Nroots - 1 do + for i := 1 to Nroots - 1 do + begin + for j := i + 1 to Nroots do begin - for j := i + 1 to Nroots do - begin - for L := 1 to k do - begin - xvector[L-1] := Loadings[L-1,i-1]; - yvector[L-1] := Loadings[L-1,j-1]; - end; - xtitle := format('Factor %d',[i]); - ytitle := format('Factor %d',[j]); - scatplot(xvector, yvector, k, 'FACTOR PLOT', xtitle, - ytitle, -1.0, 1.0, -1.0, 1.0, RowLabels); - end; //Next j - end; //Next i + for L := 1 to k do + begin + xvector[L-1] := Loadings[L-1,i-1]; + yvector[L-1] := Loadings[L-1,j-1]; + end; + xtitle := format('Factor %d',[i]); + ytitle := format('Factor %d',[j]); + ScatPlot(xvector, yvector, k, 'FACTOR PLOT', xtitle, ytitle, -1.0, 1.0, -1.0, 1.0, RowLabels, lReport); + lReport.Add(''); + lReport.Add(DIVIDER); + lReport.Add(''); + end; //Next j + end; //Next i end; // Compute factor scores if checked - if (ScoresBtn.Checked) then + if ScoresBtn.Checked then begin - if (MatInput = true) then - ShowMessage('Original subject scores unavailable (matrix input.)') - else LSFactScores(Loadings,k,Nroots,NoCases,ColNoSelected,RowLabels); + if MatInput then + MessageDlg('Original subject scores unavailable (matrix input.)', mtInformation, [mbOK], 0) + else + LSFactScores(Loadings, k, Nroots, NoCases, ColNoSelected, RowLabels, lReport); end; // Save loadings if checked - if (SaveFactBtn.Checked) then + if SaveFactBtn.Checked then begin - SaveDialog1.Filter := 'Matrix File (*.MAT)|*.MAT|Any File (*.*)|*.*'; - SaveDialog1.FilterIndex := 1; - SaveDialog1.Title := 'Save Factor Loadings'; - SaveDialog1.Execute; - filename := SaveDialog1.FileName; - MATSAVE(Loadings,k,Nroots,means,stddevs,count,RowLabels,ColLabels,filename); + SaveDialog1.Filter := 'Matrix File (*.mat)|*.mat;*.MAT|Any File (*.*)|*.*'; + SaveDialog1.FilterIndex := 1; + SaveDialog1.Title := 'Save Factor Loadings'; + if SaveDialog1.Execute then + begin + filename := SaveDialog1.FileName; + MatSave(Loadings,k,Nroots,means,stddevs,count,RowLabels,ColLabels,filename); + end; end; - // Clean up the heap + DisplayReport(lReport); + + finally + lReport.Free; + ColNoSelected := nil; ColLabels := nil; RowLabels := nil; @@ -698,110 +702,110 @@ again: corrmat := nil; GraphFrm.Ypoints := nil; GraphFrm.Xpoints := nil; + end; end; procedure TFactorFrm.InBtnClick(Sender: TObject); -VAR i, index : integer; +var + i: integer; begin - index := VarList.Items.Count; - i := 0; - while i < index do - begin - if (VarList.Selected[i]) then - begin - FactorList.Items.Add(VarList.Items.Strings[i]); - VarList.Items.Delete(i); - index := index - 1; - i := 0; - end - else i := i + 1; - end; - OutBtn.Enabled := true; + i := 0; + while i < VarList.Items.Count do + begin + if VarList.Selected[i] then + begin + FactorList.Items.Add(VarList.Items[i]); + VarList.Items.Delete(i); + i := 0; + end else + i := i + 1; + end; + UpdateBtnStates; end; procedure TFactorFrm.OutBtnClick(Sender: TObject); -VAR index : integer; -begin - index := FactorList.ItemIndex; - if index < 0 then - begin - OutBtn.Enabled := false; - exit; - end; - VarList.Items.Add(FactorList.Items.Strings[index]); - FactorList.Items.Delete(index); -end; - -procedure TFactorFrm.FACTORS(var eigenvalues: DblDyneVec; var d2: DblDyneVec; - var A: DblDyneMat; N: integer; factorchoice: integer); -var i, j : integer; - -begin - //eigenvalues is the vector of N roots, a is the matrix of column eigenvectors, n is the order of the vector - //and matrix, factorchoice is an integer indicating the type of factor analysis, and d2 is - //a scaling weight for scaled factor analysis types - //The results are the normalized factor loadings returned in a. - - for i := 1 to N do - begin - for j := 1 to N do - begin - if ( eigenvalues[j-1] > 0) then A[i-1,j-1] := A[i-1,j-1] * sqrt(eigenvalues[j-1]) - else A[i-1,j-1] := 0.0; - end; - end; - if ((factorchoice = 4) or (factorchoice = 5)) then - begin - for i := 1 to N do - begin - for j := 1 to N do - begin - if (d2[i-1] > 0) then A[i-1,j-1] := A[i-1,j-1] * sqrt(d2[i-1]) - else A[i-1,j-1] := 0.0; - end; - end; - end; - if ( factorchoice = 6) then //alpha factor analysis - begin - for i := 1 to N do - begin - for j := 1 to N do - begin - if ( eigenvalues[j-1] > 0 ) then A[i-1,j-1] := A[i-1,j-1] * sqrt(1.0 - d2[i-1]) - else A[i-1,j-1] := 0.0; - end; - end; - end; -end; - -procedure TFactorFrm.factREORDER(var d: DblDyneVec; var A: DblDyneMat; - var var_label: StrDyneVec; N: integer); var - i, j, k : integer; - Temp : double; + i: integer; begin - // d is the vector of eigenvalues, A is the eigenvalues matrix, - // var_label is the array of variable labels and - // n is the vector and matrix order. + i := 0; + while i < FactorList.Items.Count do + begin + if FactorList.Selected[i] then + begin + VarList.Items.Add(FactorList.Items[i]); + FactorList.Items.Delete(i); + i := 0; + end else + i := i + 1; + end; + UpdateBtnStates; +end; - for i := 1 to N - 1 do - begin - for j := i + 1 to N do - begin - if ( d[i-1] < d[j-1]) then - begin - Temp := d[i-1]; // swap eigenvectors - d[i-1] := d[j-1]; - d[j-1] := Temp; - for k := 1 to N do // swap columns in iegenvector matrix - begin - Temp := A[k-1,i-1]; - A[k-1,i-1] := A[k-1,j-1]; - A[k-1,j-1] := Temp; - end; - end; - end; - end; +//eigenvalues is the vector of N roots, a is the matrix of column eigenvectors, n is the order of the vector +//and matrix, factorchoice is an integer indicating the type of factor analysis, and d2 is +//a scaling weight for scaled factor analysis types +//The results are the normalized factor loadings returned in a. +procedure TFactorFrm.FACTORS(const eigenvalues, d2: DblDyneVec; + const A: DblDyneMat; N: integer; factorchoice: integer); +{procedure TFactorFrm.FACTORS(var eigenvalues: DblDyneVec; var d2: DblDyneVec; + var A: DblDyneMat; N: integer; factorchoice: integer); } +var + i, j: integer; +begin + for i := 1 to N do + for j := 1 to N do + if (eigenvalues[j-1] > 0) then + A[i-1,j-1] := A[i-1,j-1] * sqrt(eigenvalues[j-1]) + else + A[i-1,j-1] := 0.0; + + if (factorchoice = 4) or (factorchoice = 5) then + for i := 1 to N do + for j := 1 to N do + if (d2[i-1] > 0) then + A[i-1,j-1] := A[i-1,j-1] * sqrt(d2[i-1]) + else + A[i-1,j-1] := 0.0; + + //alpha factor analysis + if ( factorchoice = 6) then + for i := 1 to N do + for j := 1 to N do + if ( eigenvalues[j-1] > 0 ) then + A[i-1,j-1] := A[i-1,j-1] * sqrt(1.0 - d2[i-1]) + else + A[i-1,j-1] := 0.0; +end; + +// d is the vector of eigenvalues, A is the eigenvalues matrix, +// var_label is the array of variable labels and +// n is the vector and matrix order. +procedure TFactorFrm.FactReorder(const d: DblDyneVec; const A: DblDyneMat; + const var_label: StrDyneVec; N: integer); +// procedure TFactorFrm.FactReorder(var d: DblDyneVec; var A: DblDyneMat; +// var var_label: StrDyneVec; N: integer); +var + i, j, k: integer; + Temp: double; +begin + for i := 1 to N - 1 do + begin + for j := i + 1 to N do + begin + if ( d[i-1] < d[j-1]) then + begin + Temp := d[i-1]; // swap eigenvectors + d[i-1] := d[j-1]; + d[j-1] := Temp; + for k := 1 to N do // swap columns in iegenvector matrix + begin + Temp := A[k-1,i-1]; + A[k-1,i-1] := A[k-1,j-1]; + A[k-1,j-1] := Temp; + end; + end; + end; + end; end; procedure TFactorFrm.FormActivate(Sender: TObject); @@ -811,11 +815,10 @@ begin if FAutoSized then exit; - w := MaxValue([ResetBtn.Width, CancelBtn.Width, ComputeBtn.Width, ReturnBtn.Width]); + w := MaxValue([ResetBtn.Width, ComputeBtn.Width, CloseBtn.Width]); ResetBtn.Constraints.MinWidth := w; - CancelBtn.Constraints.MinWidth := w; ComputeBtn.Constraints.MinWidth := w; - ReturnBtn.Constraints.MinWidth := w; + CloseBtn.Constraints.MinWidth := w; Constraints.MinWidth := Width; Constraints.MinHeight := Height; @@ -825,8 +828,6 @@ end; procedure TFactorFrm.FormCreate(Sender: TObject); begin Assert(OS3MainFrm <> nil); - if OutputFrm = nil then - Application.CreateForm(TOutputFrm, OutputFrm); if GraphFrm = nil then Application.CreateForm(TGraphFrm, GraphFrm); if DictionaryFrm = nil then @@ -840,277 +841,293 @@ begin ResetBtnClick(self); end; -procedure TFactorFrm.SORT_LOADINGS(var v: DblDyneMat; n1, n2: integer; - var High_Factor: IntDyneVec; var A: DblDyneVec; var b: DblDyneVec; - var var_label: StrDyneVec; order: IntDyneVec); +procedure TFactorFrm.SortLoadings(const v: DblDyneMat; n1, n2: integer; + const High_Factor: IntDyneVec; const A, B: DblDyneVec; + const var_label: StrDyneVec; const Order: IntDyneVec); var - i, j, k, itemp : integer; - NoInFact : IntDyneVec; - maxval, Temp : double; - tempstr : string; - + i, j, k, itemp: integer; + NoInFact: IntDyneVec; + maxval, Temp: double; + tempstr: string; begin - SetLength(NoInFact,NoVariables); + SetLength(NoInFact, NoVariables); - // Reorder factors in descending sequence ( left to right ) - for j := 1 to n2 - 1 do - begin // factor j - for k := j + 1 to n2 do - begin // factor k - if ( A[j-1] < A[k-1]) then - begin // variance and factors need swapping - for i := 1 to n1 do - begin // swap factors - Temp := v[i-1,j-1]; - v[i-1,j-1] := v[i-1,k-1]; - v[i-1,k-1] := Temp; - end; - Temp := A[j-1]; // variance swap - A[j-1] := A[k-1]; - A[k-1] := Temp; - end; - end; - end; - // Now select largest loading in each variable - for j := 1 to n2 do NoInFact[j-1] := 0; - for i := 1 to n1 do - begin - High_Factor[i-1] := 0; - maxval := 0.0; - for j := 1 to n2 do - begin - if ( abs(v[i-1,j-1]) > abs(maxval)) then - begin - maxval := abs(v[i-1,j-1]); - High_Factor[i-1] := j; - end; - end; - end; - // Now sort matrix loadings - for i := 1 to n1 - 1 do - begin - for j := i + 1 to n1 do - begin - if ( High_Factor[i-1] > High_Factor[j-1]) then - begin - itemp := High_Factor[i-1]; - High_Factor[i-1] := High_Factor[j-1]; - High_Factor[j-1] := itemp; - for k := 1 to n2 do - begin // loading swap - Temp := v[i-1,k-1]; - v[i-1,k-1] := v[j-1,k-1]; - v[j-1,k-1] := Temp; - end; - tempstr := var_label[i-1]; // label swap - var_label[i-1] := var_label[j-1]; - var_label[j-1] := tempstr; - Temp := b[i-1]; // communality swap - b[i-1] := b[j-1]; - b[j-1] := Temp; - itemp := order[i-1]; - order[i-1] := order[j-1]; - order[j-1] := itemp; - end; - end; - end; - NoInFact := nil; -end; + // Reorder factors in descending sequence ( left to right ) + for j := 1 to n2 - 1 do + begin // factor j + for k := j + 1 to n2 do + begin // factor k + if ( A[j-1] < A[k-1]) then + begin // variance and factors need swapping + for i := 1 to n1 do + begin // swap factors + Temp := v[i-1,j-1]; + v[i-1,j-1] := v[i-1,k-1]; + v[i-1,k-1] := Temp; + end; + Temp := A[j-1]; // variance swap + A[j-1] := A[k-1]; + A[k-1] := Temp; + end; + end; + end; -procedure TFactorFrm.VARIMAX(var v: DblDyneMat; n1, n2: integer; - var RowLabels: StrDyneVec; var ColLabels: StrDyneVec; var order: IntDyneVec); -label nextone; -var - pi : double; - A, b, C : DblDyneVec; - i, j, k, M, N, minuscount : integer; - High_Factor : IntDyneVec; - a1, b1, c1, c2, c3, c4, d1, x1, x2, Y, s1, Q, TotalPercent, t : double; - outline : string; - Title : string; -begin - pi := 3.14159265358979; - t := n1; - SetLength(A,NoVariables); - SetLength(b,NoVariables); - SetLength(C,NoVariables); - SetLength(High_Factor,NoVariables); - // calculate proportion of variance accounted for by each factor - //before rotation + // Now select largest loading in each variable + for j := 1 to n2 do + NoInFact[j-1] := 0; + for i := 1 to n1 do + begin + High_Factor[i-1] := 0; + maxval := 0.0; for j := 1 to n2 do begin - A[j-1] := 0.0; - for i := 1 to n1 do A[j-1] := A[j-1] + (v[i-1,j-1] * v[i-1,j-1]); - A[j-1] := A[j-1] / t * 100.0; + if abs(v[i-1,j-1]) > abs(maxval) then + begin + maxval := abs(v[i-1,j-1]); + High_Factor[i-1] := j; + end; end; - if (PcntTrBtn.Checked) then + end; + + // Now sort matrix loadings + for i := 1 to n1 - 1 do + begin + for j := i + 1 to n1 do begin - OutputFrm.RichEdit.Lines.Add('Proportion of variance in unrotated factors'); - OutputFrm.RichEdit.Lines.Add(''); - for j := 1 to n2 do - begin - outline := format('%3d %6.3f',[j, A[j-1]]); - OutputFrm.RichEdit.Lines.Add(outline); - end; - OutputFrm.RichEdit.Lines.Add(''); + if (High_Factor[i-1] > High_Factor[j-1]) then + begin + itemp := High_Factor[i-1]; + High_Factor[i-1] := High_Factor[j-1]; + High_Factor[j-1] := itemp; + for k := 1 to n2 do + begin // loading swap + Temp := v[i-1,k-1]; + v[i-1,k-1] := v[j-1,k-1]; + v[j-1,k-1] := Temp; + end; + tempstr := var_label[i-1]; // label swap + var_label[i-1] := var_label[j-1]; + var_label[j-1] := tempstr; + Temp := B[i-1]; // communality swap + B[i-1] := B[j-1]; + B[j-1] := Temp; + itemp := order[i-1]; + order[i-1] := order[j-1]; + order[j-1] := itemp; + end; end; + end; + + NoInFact := nil; +end; + +procedure TFactorFrm.VariMax(const v: DblDyneMat; n1, n2: integer; + const RowLabels, ColLabels: StrDyneVec; const Order: IntDyneVec; + AReport: TStrings); +//label nextone; +var + pi: double; + A, B, C: DblDyneVec; + i, j, k, M, N, minuscount: integer; + High_Factor: IntDyneVec; + a1, b1, c1, c2, c3, c4, d1, x1, x2, Y, s1, Q, TotalPercent, t: double; + Title: string; +begin + pi := 3.14159265358979; + t := n1; + + SetLength(A,NoVariables); + SetLength(b,NoVariables); + SetLength(C,NoVariables); + SetLength(High_Factor,NoVariables); + + // calculate proportion of variance accounted for by each factor before rotation + for j := 1 to n2 do + begin + A[j-1] := 0.0; for i := 1 to n1 do + A[j-1] := A[j-1] + (v[i-1,j-1] * v[i-1,j-1]); + A[j-1] := A[j-1] / t * 100.0; + end; + + if PcntTrBtn.Checked then + begin + AReport.Add('Proportion of variance in unrotated factors'); + AReport.Add(''); + for j := 1 to n2 do + AReport.Add('%3d %6.3f', [j, A[j-1]]); + AReport.Add(''); + end; + + for i := 1 to n1 do + begin + B[i-1] := 0.0; + High_Factor[i-1] := 0; + end; + + // Reflect factors 180 degrees if more negative than positive loadings + for j := 1 to n2 do + begin + minuscount := 0; + for i := 1 to n1 do + if v[i-1,j-1] < 0 then minuscount := minuscount + 1; + + if minuscount > (n1 / 2) then + for i := 1 to n1 do v[i-1,j-1] := v[i-1,j-1] * -1.0; + end; + + // normalize rows of v + for i := 1 to n1 do + begin + for j := 1 to n2 do + B[i-1] := B[i-1] + (v[i-1,j-1] * v[i-1,j-1]); + B[i-1] := sqrt(B[i-1]); + for j := 1 to n2 do + v[i-1,j-1] := v[i-1,j-1] / B[i-1]; + end; + +//nextone: + + repeat + k := 0; + for M := 1 to n2 do begin - b[i-1] := 0.0; - High_Factor[i-1] := 0; - end; - // Reflect factors 180 degrees if more negative than positive loadings - for j := 1 to n2 do - begin - minuscount := 0; + for N := M to n2 do + begin + if M <> N then // compute angle of rotation + begin for i := 1 to n1 do begin - if ( v[i-1,j-1] < 0) then minuscount := minuscount + 1; + A[i-1] := (v[i-1,M-1] * v[i-1,M-1]) - (v[i-1,N-1] * v[i-1,N-1]); + C[i-1] := 2.0 * v[i-1,M-1] * v[i-1,N-1]; end; - if ( minuscount > (n1 / 2)) then + + a1 := 0.0; + for i := 1 to n1 do a1 := a1 + A[i-1]; + + b1 := 0.0; + for i := 1 to n1 do b1 := b1 + C[i-1]; + + c1 := 0.0; + for i := 1 to n1 do c1 := c1 + (A[i-1] * A[i-1]); + + c2 := 0.0; + for i := 1 to n1 do c2 := c2 + (C[i-1] * C[i-1]); + + c3 := c1 - c2; + + d1 := 0.0; + for i := 1 to n1 do d1 := d1 + A[i-1] * C[i-1]; + d1 := 2 * d1; + + x1 := d1 - 2.0 * a1 * b1 / t; + x2 := c3 - ((a1 * a1) - (b1 * b1)) / t; + Y := ArcTan(x1 / x2); + if x2 < 0 then begin - for i := 1 to n1 do v[i-1,j-1] := v[i-1,j-1] * -1.0; + if x1 >= 0.0 then + Y := Y + 2.0 * pi; + Y := Y - pi; end; - end; - // normalize rows of v - for i := 1 to n1 do - begin - for j := 1 to n2 do - begin - b[i-1] := b[i-1] + (v[i-1,j-1] * v[i-1,j-1]); - end; - b[i-1] := sqrt(b[i-1]); - for j := 1 to n2 do v[i-1,j-1] := v[i-1,j-1] / b[i-1]; - end; + Y := Y / 4.0; -nextone: - k := 0; - for M := 1 to n2 do - begin - for N := M to n2 do - begin - if ( M <> N) then // compute angle of rotation - begin - for i := 1 to n1 do - begin - A[i-1] := (v[i-1,M-1] * v[i-1,M-1]) - (v[i-1,N-1] * v[i-1,N-1]); - C[i-1] := 2.0 * v[i-1,M-1] * v[i-1,N-1]; - end; - a1 := 0.0; - for i := 1 to n1 do a1 := a1 + A[i-1]; - b1 := 0.0; - for i := 1 to n1 do b1 := b1 + C[i-1]; - c1 := 0.0; - for i := 1 to n1 do c1 := c1 + (A[i-1] * A[i-1]); - c2 := 0.0; - for i := 1 to n1 do c2 := c2 + (C[i-1] * C[i-1]); - c3 := c1 - c2; - d1 := 0.0; - for i := 1 to n1 do d1 := d1 + A[i-1] * C[i-1]; - d1 := 2 * d1; - x1 := d1 - 2.0 * a1 * b1 / t; - x2 := c3 - ((a1 * a1) - (b1 * b1)) / t; - Y := ArcTan(x1 / x2); - if ( x2 < 0) then - begin - if ( x1 >= 0.0) then Y := Y + 2.0 * pi; - Y := Y - pi; - end; - Y := Y / 4.0; - //if (fabs(Y) >= 0.0175) // rotate pair of axes - if ( abs(Y) >= 0.000001) then - begin - c4 := cos(Y); - s1 := sin(Y); - k := 1; - for i := 1 to n1 do - begin - Q := v[i-1,M-1] * c4 + v[i-1,N-1] * s1; - v[i-1,N-1] := v[i-1,N-1] * c4 - v[i-1,M-1] * s1; - v[i-1,M-1] := Q; - end; - end; // if y - end; // if m <> n - end; // next n + //if (fabs(Y) >= 0.0175) // rotate pair of axes + if abs(Y) >= 0.000001 then + begin + c4 := cos(Y); + s1 := sin(Y); + k := 1; + for i := 1 to n1 do + begin + Q := v[i-1,M-1] * c4 + v[i-1,N-1] * s1; + v[i-1,N-1] := v[i-1,N-1] * c4 - v[i-1,M-1] * s1; + v[i-1,M-1] := Q; + end; + end; // if y + end; // if m <> n + end; // next n end; // next m - if ( k > 0) then goto nextone; - // denormalize rows of v - for j := 1 to n2 do - begin - for i := 1 to n1 do v[i-1,j-1] := v[i-1,j-1] * b[i-1]; - A[j-1] := 0.0; - for i := 1 to n1 do A[j-1] := A[j-1] + (v[i-1,j-1] * v[i-1,j-1]); - A[j-1] := A[j-1] / t * 100.0; - end; - for i := 1 to n1 do b[i-1] := (b[i-1] * b[i-1]) * 100.0; - if (ComUnBtn.Checked) then - begin - OutputFrm.RichEdit.Lines.Add(''); - OutputFrm.RichEdit.Lines.Add('Communality Estimates as percentages:'); - for i := 1 to n1 do - begin - outline := format('%3d %6.3f',[i,b[i-1]]); - OutputFrm.RichEdit.Lines.Add(outline); - end; - OutputFrm.RichEdit.Lines.Add(''); - end; - if (SortBtn.Checked)then - SORT_LOADINGS(v, n1, n2, High_Factor, A, b, RowLabels, order); - // Reflect factors 180 degrees if more negative than positive loadings - for j := 1 to n2 do - begin - minuscount := 0; - for i := 1 to n1 do - begin - if ( v[i-1,j-1] < 0) then minuscount := minuscount + 1; - end; - if ( minuscount > (n1 / 2)) then - begin - for i := 1 to n1 do v[i-1,j-1] := v[i-1,j-1] * -1.0; - end; - end; - // recalculate proportion of variance accounted for by each factor - for j := 1 to n2 do - begin - A[j-1] := 0.0; - for i := 1 to n1 do A[j-1] := A[j-1] + (v[i-1,j-1] * v[i-1,j-1]); - A[j-1] := A[j-1] / t * 100.0; - end; - // print results - Title := 'Varimax Rotated Loadings'; - MAT_PRINT(v,n1,n2,Title,RowLabels,ColLabels,NoCases); - TotalPercent := 0.0; - OutputFrm.RichEdit.Lines.Add('Percent of Variation in Rotated Factors'); - for j := 1 to n2 do - begin - outline := format('Factor %3d %6.3f', [j,A[j-1]]); - OutputFrm.RichEdit.Lines.Add(outline); - TotalPercent := TotalPercent + A[j-1]; - end; - OutputFrm.RichEdit.Lines.Add(''); - outline := format('Total Percent of Variance in Factors : %6.3f',[TotalPercent]); - OutputFrm.RichEdit.Lines.Add(outline); - OutputFrm.RichEdit.Lines.Add('Communalities as Percentages'); - for i := 1 to n1 do - begin - outline := format('%3d for %15s %6.3f',[i, RowLabels[i-1], b[i-1]]); - OutputFrm.RichEdit.Lines.Add(outline); - end; - OutputFrm.RichEdit.Lines.Add(''); - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; + until k <= 0; - // clean up heap - High_Factor := nil; - C := nil; - b := nil; - A := nil; +// if k > 0 then goto nextone; + + // denormalize rows of v + for j := 1 to n2 do + begin + for i := 1 to n1 do + v[i-1,j-1] := v[i-1,j-1] * B[i-1]; + A[j-1] := 0.0; + for i := 1 to n1 do + A[j-1] := A[j-1] + (v[i-1,j-1] * v[i-1,j-1]); + A[j-1] := A[j-1] / t * 100.0; + end; + + for i := 1 to n1 do + B[i-1] := (B[i-1] * B[i-1]) * 100.0; + + if ComUnBtn.Checked then + begin + AReport.Add(''); + AReport.Add('Communality Estimates as percentages:'); + + for i := 1 to n1 do + AReport.Add('%3d %6.3f',[i,b[i-1]]); + AReport.Add(''); + end; + + if SortBtn.Checked then + SortLoadings(v, n1, n2, High_Factor, A, B, RowLabels, order); + + // Reflect factors 180 degrees if more negative than positive loadings + for j := 1 to n2 do + begin + minuscount := 0; + for i := 1 to n1 do + if ( v[i-1,j-1] < 0) then minuscount := minuscount + 1; + if minuscount > (n1 / 2) then + for i := 1 to n1 do v[i-1,j-1] := v[i-1,j-1] * -1.0; + end; + + // recalculate proportion of variance accounted for by each factor + for j := 1 to n2 do + begin + A[j-1] := 0.0; + for i := 1 to n1 do + A[j-1] := A[j-1] + (v[i-1,j-1] * v[i-1,j-1]); + A[j-1] := A[j-1] / t * 100.0; + end; + + // print results + Title := 'Varimax Rotated Loadings'; + MatPrint(v, n1, n2, Title, RowLabels, ColLabels, NoCases, AReport); + TotalPercent := 0.0; + AReport.Add('Percent of Variation in Rotated Factors'); + for j := 1 to n2 do + begin + AReport.Add('Factor %3d %6.3f', [j, A[j-1]]); + TotalPercent := TotalPercent + A[j-1]; + end; + AReport.Add(''); + AReport.Add('Total Percent of Variance in Factors: %6.3f', [TotalPercent]); + AReport.Add('Communalities as Percentages'); + for i := 1 to n1 do + AReport.Add('%3d for %15s %6.3f', [i, RowLabels[i-1], b[i-1]]); + AReport.Add(''); + + AReport.Add(DIVIDER); + AReport.Add(''); + + // clean up heap + High_Factor := nil; + C := nil; + B := nil; + A := nil; end; -procedure TFactorFrm.PROCRUST(var b: DblDyneMat; nv, nb: integer; - var RowLabels: StrDyneVec; var ColLabels: StrDyneVec); -label cleanup; +procedure TFactorFrm.PROCRUST(const b: DblDyneMat; nv, nb: integer; + const RowLabels, ColLabels: StrDyneVec; AReport: TStrings); +//label cleanup; var i, j, k, na, nf, nd, nv2: integer; ee, p, sum : double; @@ -1123,131 +1140,142 @@ var errorcode : boolean = false; count: Integer = 0; begin - // nv is the no. of variables, nb the number of factors in the loadings - // matrix. - // na is the number of factors in target matrix - // nf is the no. of roots and vectors extracted from routine sevs - // b is the obtained factor matrix - // A is the target factor matrix - // ColLabels is the set of labels for the obtained factors - // ColALabels is the set of labels for the target factor matrix - Title := 'Source Factor Loadings'; - MAT_PRINT(b,nv,nb,title,RowLabels,ColLabels,NoCases); - nd := nv; - SetLength(A,NoVariables,NoVariables); - SetLength(C,NoVariables,NoVariables); - SetLength(d,NoVariables,NoVariables); - SetLength(v,NoVariables,NoVariables); - SetLength(trans,NoVariables,NoVariables); - SetLength(e,NoVariables); - SetLength(f,NoVariables); - SetLength(g,NoVariables); - SetLength(means,NoVariables); - SetLength(stddevs,NoVariables); - SetLength(ColALabels,NoVariables); + // nv is the no. of variables, nb the number of factors in the loadings + // matrix. + // na is the number of factors in target matrix + // nf is the no. of roots and vectors extracted from routine sevs + // b is the obtained factor matrix + // A is the target factor matrix + // ColLabels is the set of labels for the obtained factors + // ColALabels is the set of labels for the target factor matrix - // read target matrix into A - OpenDialog1.Filter := 'Matrix File (*.MAT)|*.MAT|Any File (*.*)|*.*'; - OpenDialog1.FilterIndex := 1; - OpenDialog1.Title := 'Target Matrix'; - OpenDialog1.DefaultExt := 'MAT'; - OpenDialog1.Execute; - filename := OpenDialog1.FileName; - MATREAD(A,nv2,na,means,stddevs,count,RowLabels,ColALabels,filename); - Title := 'Target Factor Loadings'; - MAT_PRINT(A,nv2,na,Title,RowLabels,ColALabels,count); - if nv2 <> nv then - begin - ShowMessage('ERROR! No. of variables do not match.'); - goto cleanup; - end; + Title := 'Source Factor Loadings'; + MatPrint(b, nv, nb, title, RowLabels, ColLabels, NoCases, AReport); - // normalize matrix A by rows. - for i := 1 to nv do - begin - sum := 0.0; - for j := 1 to na do sum := sum + (A[i-1,j-1] * A[i-1,j-1]); - p := 1.0 / sqrt(sum); - for j := 1 to na do A[i-1,j-1] := A[i-1,j-1] * p; - end; - for i := 1 to nv do // normalize matrix b by rows. Save lengths in g. - begin - sum := 0.0; - for j := 1 to nb do sum := sum + (b[i-1,j-1] * b[i-1,j-1]); - g[i-1] := sqrt(sum); - for j := 1 to nb do b[i-1,j-1] := b[i-1,j-1] / g[i-1]; - end; - // compute cosines between factor axes and print results - // get A transpose x B into C - MATTRN(trans,A,nv,na); - MatAxB(C,trans,b,na,nv,nv,nb,errorcode); - // get D := C x C transpose - MATTRN(trans,C,na,nb); - MatAxB(d,C,trans,na,nb,nb,na,errorcode); - // get roots and vectors of D. - nf := SEVS(na, na, 0.0, d, v, e, f, nd); //nf is new no. of factors returned in na - nb := nf; - // get d := C transpose x V end; - MATTRN(trans,C,na,nb); - MatAxB(d,trans,v,nb,na,na,nb,errorcode); - for j := 1 to nb do - begin - ee := Power(e[j-1],-1.5); - for i := 1 to nb do d[i-1,j-1] := d[i-1,j-1] * ee; - end; - // get D x V' end; - MATTRN(trans,v,na,nb); - MatAxB(C,d,trans,nb,nb,nb,na,errorcode); - OutputFrm.RichEdit.Lines.Add('Factor Pattern Comparison:'); - Title := 'Cosines Among Factor Axis'; - MAT_PRINT(C,na,nb,Title,ColALabels,ColLabels,NoCases); - // get B x C - for i := 1 to nv do - begin - for j := 1 to na do - begin - d[i-1,j-1] := 0.0; - for k := 1 to nb do d[i-1,j-1] := d[i-1,j-1] + (b[i-1,k-1] * C[j-1,k-1]); - end; - end; - for i := 1 to nv do - for j := 1 to na do - v[i-1,j-1] := d[i-1,j-1] * g[i-1]; - Title := 'Factors Rotated to Conguence With Target'; - MAT_PRINT(v,nv,na,Title,RowLabels,ColALabels,NoCases); - for i := 1 to nv do - begin - sum := 0.0; // Get column products of the two matrices - for j := 1 to na do sum := sum + (A[i-1,j-1] * d[i-1,j-1]); - g[i-1] := sum; - end; - OutputFrm.RichEdit.Lines.Add('Cosines (Correlations) Between Corresponding Variables'); - OutputFrm.RichEdit.Lines.Add(''); - for i := 1 to nv do - begin - outline := format('%-10s %8.6f',[RowLabels[i-1],g[i-1]]); - OutputFrm.RichEdit.Lines.Add(outline); - end; - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; + nd := nv; - // cleanup -cleanup: - ColALabels := nil; - stddevs := nil; - means := nil; - g := nil; - f := nil; - e := nil; - trans := nil; - v := nil; - d := nil; - C := nil; - A := nil; + SetLength(A,NoVariables,NoVariables); + SetLength(C,NoVariables,NoVariables); + SetLength(d,NoVariables,NoVariables); + SetLength(v,NoVariables,NoVariables); + SetLength(trans,NoVariables,NoVariables); + SetLength(e,NoVariables); + SetLength(f,NoVariables); + SetLength(g,NoVariables); + SetLength(means,NoVariables); + SetLength(stddevs,NoVariables); + SetLength(ColALabels,NoVariables); + + // read target matrix into A + OpenDialog1.Filter := 'Matrix File (*.mat)|*.mat;*.MAT|Any File (*.*)|*.*'; + OpenDialog1.FilterIndex := 1; + OpenDialog1.Title := 'Target Matrix'; + OpenDialog1.DefaultExt := 'mat'; + if not OpenDialog1.Execute then + exit; + filename := OpenDialog1.FileName; + MatRead(A, nv2, na, means, stddevs, count, RowLabels, ColALabels, filename); + Title := 'Target Factor Loadings'; + MatPrint(A, nv2, na, Title, RowLabels, ColALabels, count, AReport); + if nv2 <> nv then + begin + MessageDlg('No. of variables do not match.', mtError, [mbOK], 0); + exit; + end; + + // normalize matrix A by rows. + for i := 1 to nv do + begin + sum := 0.0; + for j := 1 to na do sum := sum + (A[i-1,j-1] * A[i-1,j-1]); + p := 1.0 / sqrt(sum); + for j := 1 to na do A[i-1,j-1] := A[i-1,j-1] * p; + end; + + for i := 1 to nv do // normalize matrix b by rows. Save lengths in g. + begin + sum := 0.0; + for j := 1 to nb do sum := sum + (b[i-1,j-1] * b[i-1,j-1]); + g[i-1] := sqrt(sum); + for j := 1 to nb do b[i-1,j-1] := b[i-1,j-1] / g[i-1]; + end; + + // compute cosines between factor axes and print results + // get A transpose x B into C + MatTrn(trans, A, nv, na); + MatAxB(C, trans, B, na, nv, nv, nb, errorcode); + + // get D := C x C transpose + MatTrn(trans, C, na, nb); + MatAxB(d, C, trans, na, nb, nb, na, errorcode); + + // get roots and vectors of D. + nf := SEVS(na, na, 0.0, d, v, e, f, nd); //nf is new no. of factors returned in na + nb := nf; + + // get d := C transpose x V end; + MatTrn(trans, C, na, nb); + MatAxB(d, trans, v, nb, na, na, nb, errorcode); + for j := 1 to nb do + begin + ee := Power(e[j-1],-1.5); + for i := 1 to nb do d[i-1,j-1] := d[i-1,j-1] * ee; + end; + + // get D x V' end; + MatTrn(trans, v, na, nb); + MatAxB(C, d, trans, nb, nb, nb, na, errorcode); + AReport.Add('Factor Pattern Comparison:'); + Title := 'Cosines Among Factor Axis'; + MatPrint(C, na, nb, Title, ColALabels, ColLabels, NoCases, AReport); + + // get B x C + for i := 1 to nv do + begin + for j := 1 to na do + begin + d[i-1,j-1] := 0.0; + for k := 1 to nb do d[i-1,j-1] := d[i-1,j-1] + (b[i-1,k-1] * C[j-1,k-1]); + end; + end; + for i := 1 to nv do + for j := 1 to na do + v[i-1,j-1] := d[i-1,j-1] * g[i-1]; + Title := 'Factors Rotated to Conguence With Target'; + MatPrint(v, nv, na, Title, RowLabels, ColALabels, NoCases, AReport); + for i := 1 to nv do + begin + sum := 0.0; // Get column products of the two matrices + for j := 1 to na do + sum := sum + A[i-1,j-1] * d[i-1,j-1]; + g[i-1] := sum; + end; + + AReport.Add('Cosines (Correlations) Between Corresponding Variables'); + AReport.Add(''); + for i := 1 to nv do + AReport.Add('%-10s %8.6f',[RowLabels[i-1],g[i-1]]); + + AReport.Add(''); + AReport.Add(DIVIDER); + AReport.Add(''); + + ColALabels := nil; + stddevs := nil; + means := nil; + g := nil; + f := nil; + e := nil; + trans := nil; + v := nil; + d := nil; + C := nil; + A := nil; end; -procedure TFactorFrm.LSFactScores(var F: DblDyneMat; NoVars, NoFacts, - NCases: integer; var ColNoSelected: IntDyneVec; var RowLabels: StrDyneVec); +procedure TFactorFrm.LSFactScores(const F: DblDyneMat; NoVars, NoFacts, + NCases: integer; const ColNoSelected: IntDyneVec; const RowLabels: StrDyneVec; + AReport: TStrings); var R, Rinv, Beta : DblDyneMat; Means, Variances, StdDevs : DblDyneVec; @@ -1260,319 +1288,368 @@ var //errorcode: Boolean = false; begin - SetLength(R,NoVariables+1,NoVariables+1); - SetLength(Rinv,NoVariables+1,NoVariables+1); - SetLength(Beta,NoVariables,NoVariables); - SetLength(Means,NoVariables); - SetLength(Variances,NoVariables); - SetLength(StdDevs,NoVariables); - SetLength(ColLabels,NoVariables); + SetLength(R,NoVariables+1,NoVariables+1); + SetLength(Rinv,NoVariables+1,NoVariables+1); + SetLength(Beta,NoVariables,NoVariables); + SetLength(Means,NoVariables); + SetLength(Variances,NoVariables); + SetLength(StdDevs,NoVariables); + SetLength(ColLabels,NoVariables); - // setup labels and print routine - for i := 1 to NoFacts do - begin - outline := format('Factor %d',[i]); - ColLabels[i-1] := outline; - end; - OutputFrm.RichEdit.Lines.Add(''); - OutputFrm.RichEdit.Lines.Add('SUBJECT FACTOR SCORE RESULTS:'); + // setup labels and print routine + for i := 1 to NoFacts do + begin + outline := format('Factor %d',[i]); + ColLabels[i-1] := outline; + end; + AReport.Add(''); + AReport.Add('SUBJECT FACTOR SCORE RESULTS'); - // Obtain correlations -// Correlate(NoVars,NoCases,ColNoSelected,Means,Variances,StdDevs,R,3,errorcode,NCases); - Correlations(NoVars,ColNoSelected,R,Means,Variances,StdDevs,errcode,NCases); - for i := 1 to NoVars do - for j := 1 to NoVars do - Rinv[i-1,j-1] := R[i-1,j-1]; + // Obtain correlations + Correlations(NoVars, ColNoSelected, R, Means, Variances, StdDevs, errcode, NCases); + for i := 1 to NoVars do + for j := 1 to NoVars do + Rinv[i-1,j-1] := R[i-1,j-1]; - // Get inverse of the correlation matrix - // Note - offset by one for inverse routine - SVDinverse(Rinv, NoVars); + // Get inverse of the correlation matrix + // Note - offset by one for inverse routine + SVDinverse(Rinv, NoVars); - // Multiply the inverse matrix times the factor loadings matrix - MatAxB(Beta,Rinv,F,NoVars,NoVars,NoVars,NoFacts,errcode); - Title := 'Regression Coefficients'; - MAT_PRINT(Beta,NoVars,NoFacts,Title,RowLabels,ColLabels,NCases); + // Multiply the inverse matrix times the factor loadings matrix + MatAxB(Beta,Rinv,F,NoVars,NoVars,NoVars,NoFacts,errcode); + Title := 'Regression Coefficients'; + MatPrint(Beta, NoVars, NoFacts, Title, RowLabels, ColLabels, NCases, AReport); - // Calculate standard errors of factor scores - OutputFrm.RichEdit.Lines.Add(''); - OutputFrm.RichEdit.Lines.Add('Standard Error of Factor Scores:'); - for i := 1 to NoFacts do - begin - Sigma := 0.0; - for j := 1 to NoVars do - begin - Sigma := Sigma + (Beta[j-1,i-1] * F[j-1,i-1]); - end; - Sigma := sqrt(Sigma); - outline := format('%-10s %6.3f',[ColLabels[i-1],Sigma]); - OutputFrm.RichEdit.Lines.Add(outline); - end; - OutputFrm.RichEdit.Lines.Add(''); + // Calculate standard errors of factor scores + AReport.Add(''); + AReport.Add('Standard Error of Factor Scores:'); + for i := 1 to NoFacts do + begin + Sigma := 0.0; + for j := 1 to NoVars do + begin + Sigma := Sigma + (Beta[j-1,i-1] * F[j-1,i-1]); + end; + Sigma := sqrt(Sigma); + AReport.Add('%-10s %6.3f', [ColLabels[i-1], Sigma]); + end; + AReport.Add(''); - //Calculate subject factor scores and place in the data grid - // place labels in new grid columns and define - oldnovars := NoVariables; - for i := 1 to NoFacts do - begin - col := NoVariables + 1; - outline := format('Fact.%d Scr.',[i]); -// MakeVar(col,outline); - DictionaryFrm.NewVar(col); - DictionaryFrm.DictGrid.Cells[1,col] := outline; - OS3MainFrm.DataGrid.Cells[col,0] := outline; -// NoVariables := NoVariables + 1; - end; - for i := 1 to NoCases do // subject - begin - if (not GoodRecord(i,NoVars,ColNoSelected)) then continue; - for j := 1 to NoFacts do // variables - begin - Score := 0.0; - for k := 1 to NoVars do - begin - m := ColNoSelected[k-1]; - x := StrToFloat(Trim(OS3MainFrm.DataGrid.Cells[m,i])); - z := (x - Means[k-1]) / StdDevs[k-1]; - Score := Score + (z * Beta[k-1,j-1]); - end; - colno := oldnovars + j; - outline := format('%6.4f',[Score]); - OS3MainFrm.DataGrid.Cells[colno,i] := outline; - end; - end; - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; + //Calculate subject factor scores and place in the data grid + // place labels in new grid columns and define + oldnovars := NoVariables; + for i := 1 to NoFacts do + begin + col := NoVariables + 1; + outline := format('Fact.%d Scr.',[i]); + DictionaryFrm.NewVar(col); + DictionaryFrm.DictGrid.Cells[1,col] := outline; + OS3MainFrm.DataGrid.Cells[col,0] := outline; + end; - // clean up the heap - ColLabels := nil; - StdDevs := nil; - Variances := nil; - Means := nil; - Beta := nil; - Rinv := nil; - R := nil; + for i := 1 to NoCases do // subject + begin + if (not GoodRecord(i,NoVars,ColNoSelected)) then + continue; + for j := 1 to NoFacts do // variables + begin + Score := 0.0; + for k := 1 to NoVars do + begin + m := ColNoSelected[k-1]; + x := StrToFloat(Trim(OS3MainFrm.DataGrid.Cells[m,i])); + z := (x - Means[k-1]) / StdDevs[k-1]; + Score := Score + (z * Beta[k-1,j-1]); + end; + colno := oldnovars + j; + outline := format('%6.4f',[Score]); + OS3MainFrm.DataGrid.Cells[colno,i] := outline; + end; + end; + + AReport.Add(''); + AReport.Add(DIVIDER); + AReport.Add(''); + + ColLabels := nil; + StdDevs := nil; + Variances := nil; + Means := nil; + Beta := nil; + Rinv := nil; + R := nil; end; -procedure TFactorFrm.QUARTIMAX(var v: DblDyneMat; n1, n2: integer; - var RowLabels: StrDyneVec; var ColLabels: StrDyneVec; var order: IntDyneVec); +procedure TFactorFrm.QuartiMax(const v: DblDyneMat; n1, n2: integer; + const RowLabels, ColLabels: StrDyneVec; const Order: IntDyneVec; + AReport: TStrings); var - i, j, M, N, minuscount, NoIters : integer; - A, b, C : DblDyneVec; - High_Factor : IntDyneVec; - c4, s1, Q, NewQ, TotalPercent, t : double; - theta, tan4theta, ssqrp, ssqrj, prodjp, numerator, denominator : double; - outline : string; - done : boolean; - Title : string; + i, j, M, N, minuscount, NoIters : integer; + A, b, C : DblDyneVec; + High_Factor : IntDyneVec; + c4, s1, Q, NewQ, TotalPercent, t : double; + theta, tan4theta, ssqrp, ssqrj, prodjp, numerator, denominator : double; + done : boolean; + Title : string; begin - SetLength(A,NoVariables); - SetLength(b,NoVariables); - SetLength(C,NoVariables); - SetLength(High_Factor,NoVariables); - NoIters := 0; + SetLength(A,NoVariables); + SetLength(b,NoVariables); + SetLength(C,NoVariables); + SetLength(High_Factor,NoVariables); + NoIters := 0; - // calculate proportion of variance accounted for by each factor - //before rotation - t := n1; + // calculate proportion of variance accounted for by each factor + //before rotation + t := n1; + for j := 1 to n2 do + begin + A[j-1] := 0.0; + for i := 1 to n1 do + A[j-1] := A[j-1] + (v[i-1,j-1] * v[i-1,j-1]); + A[j-1] := A[j-1] / t * 100.0; + end; + + if PcntTrBtn.Checked then + begin + AReport.Add('Proportion of variance in unrotated factors'); + AReport.Add(''); for j := 1 to n2 do - begin - A[j-1] := 0.0; - for i := 1 to n1 do A[j-1] := A[j-1] + (v[i-1,j-1] * v[i-1,j-1]); - A[j-1] := A[j-1] / t * 100.0; - end; - if PcntTrBtn.Checked then - begin - OutputFrm.RichEdit.Lines.Add('Proportion of variance in unrotated factors'); - OutputFrm.RichEdit.Lines.Add(''); - for j := 1 to n2 do - begin - outline := format('%3d %6.3f',[j, A[j-1]]); - OutputFrm.RichEdit.Lines.Add(outline); - end; - OutputFrm.RichEdit.Lines.Add(''); - end; - for i := 0 to n1-1 do - begin - b[i] := 0.0; - High_Factor[i] := 0; - end; + AReport.Add('%3d %6.3f',[j, A[j-1]]); + AReport.Add(''); + end; - // Reflect factors 180 degrees if more negative than positive loadings + for i := 0 to n1-1 do + begin + b[i] := 0.0; + High_Factor[i] := 0; + end; + + // Reflect factors 180 degrees if more negative than positive loadings + for j := 0 to n2-1 do + begin + minuscount := 0; + for i := 0 to n1 - 1 do + if v[i,j] < 0 then minuscount := minuscount + 1; + if minuscount > n1 / 2 then + for i := 0 to n1-1 do v[i,j] := v[i,j] * -1.0; + end; + + t := n1; + // normalize rows of v + for i := 0 to n1-1 do + begin for j := 0 to n2-1 do - begin - minuscount := 0; - for i := 0 to n1-1 do - begin - if v[i,j] < 0 then minuscount := minuscount + 1; - end; - if minuscount > (n1 / 2) then - begin - for i := 0 to n1-1 do v[i,j] := v[i,j] * -1.0; - end; - end; + b[i] := b[i] + (v[i,j] * v[i,j]); + b[i] := sqrt(b[i]); + end; - t := n1; - // normalize rows of v - for i := 0 to n1-1 do - begin - for j := 0 to n2-1 do - begin - b[i] := b[i] + (v[i,j] * v[i,j]); - end; - b[i] := sqrt(b[i]); - end; + done := false; + Q := 0.0; + for i := 1 to n1 do + for j := 1 to n2 do + Q := Q + Power(v[i-1,j-1],4.0); - done := false; - Q := 0.0; - for i := 1 to n1 do - for j := 1 to n2 do - Q := Q + Power(v[i-1,j-1],4.0); - while (not done) do + while (not done) do + begin + for M := 1 to n2-1 do begin - for M := 1 to n2-1 do - begin - for N := M + 1 to n2 do - begin - // compute angle of rotation for this pair of factors - numerator := 0.0; - denominator := 0.0; - for i := 1 to n1 do - begin - ssqrp := v[i-1,M-1] * v[i-1,M-1]; - ssqrj := v[i-1,N-1] * v[i-1,N-1]; - prodjp := 2.0 * v[i-1,M-1] * v[i-1,N-1]; - numerator := numerator + prodjp * (ssqrp - ssqrj); - denominator := denominator + (Power(ssqrp - ssqrj,2.0) - Power(prodjp,2)); - end; - tan4theta := (2.0 * numerator) / denominator; - theta := ArcTan(tan4theta) / 4.0; - c4 := cos(theta); - s1 := sin(theta); - // transform factor loadings - for i := 1 to n1 do - begin - v[i-1,M-1] := v[i-1,M-1] * c4 + v[i-1,N-1] * s1; - v[i-1,N-1] := v[i-1,N-1] * c4 - v[i-1,M-1] * s1; - end; - end; // next n - end; // next m - NewQ := 0.0; - for i := 1 to n1 do - for j := 1 to n2 do - NewQ := NewQ + Power(v[i-1,j-1],4.0); - if (abs(Q - NewQ) < 0.00001) then done := true; - if (n2 < 3) then done := true; - if (not done) then - begin - NoIters := NoIters + 1; - if (NoIters > 25) then - begin - outline := 'Quartimax failed to converge in 25 iterations.'; - OutputFrm.RichEdit.Lines.Add(outline); - done := true; - end; - Q := NewQ; - end; - end; // while not done -{ - // denormalize rows of v - for ( j := 0; j < n2; j++) - begin - for ( i := 0; i < n1; i++) v[i,j] *= b[i]; - A[j] := 0.0; - for ( i := 0; i < n1; i++) A[j] += (v[i,j] * v[i,j]); - A[j] := A[j] / t * 100.0; - end; -} - for i := 1 to n1 do b[i-1] := (b[i-1] * b[i-1]) * 100.0; - if (SortBtn.Checked) then - SORT_LOADINGS(v, n1, n2, High_Factor, A, b, RowLabels, order); - // Reflect factors 180 degrees if more negative than positive loadings - for j := 1 to n2 do - begin - minuscount := 0; - for i := 1 to n1 do - begin - if ( v[i-1,j-1] < 0) then minuscount := minuscount + 1; - end; - if ( minuscount > (n1 / 2)) then - begin - for i := 1 to n1 do v[i-1,j-1] := v[i-1,j-1] * -1.0; - end; - end; - // recalculate proportion of variance accounted for by each factor - for j := 0 to n2-1 do - begin - A[j] := 0.0; - for i := 0 to n1-1 do A[j] := A[j] + (v[i,j] * v[i,j]); - A[j] := A[j] / t * 100.0; - end; - // print results - TotalPercent := 0.0; - Title := 'Quartimax Rotated Loadings'; - MAT_PRINT(v,n1,n2,Title,RowLabels,ColLabels,NoCases); - OutputFrm.RichEdit.Lines.Add('Percent of Variation in Rotated Factors'); - for j := 0 to n2-1 do - begin - outline := format('Factor %3d %6.3f',[j+1,A[j]]); - OutputFrm.RichEdit.Lines.Add(outline); - TotalPercent := TotalPercent + A[j]; - end; - if (ComUnBtn.Checked) then - begin - OutputFrm.RichEdit.Lines.Add(''); - outline := format('Total Percent of Variance in Factors : %6.3f',[TotalPercent]); - OutputFrm.RichEdit.Lines.Add(outline); - OutputFrm.RichEdit.Lines.Add('Communalities as Percentages'); - for i := 1 to n1 do + for N := M + 1 to n2 do begin - outline := format('%3d for %s %6.3f',[i, RowLabels[i-1], b[i-1]]); - OutputFrm.RichEdit.Lines.Add(outline); + // compute angle of rotation for this pair of factors + numerator := 0.0; + denominator := 0.0; + for i := 1 to n1 do + begin + ssqrp := v[i-1,M-1] * v[i-1,M-1]; + ssqrj := v[i-1,N-1] * v[i-1,N-1]; + prodjp := 2.0 * v[i-1,M-1] * v[i-1,N-1]; + numerator := numerator + prodjp * (ssqrp - ssqrj); + denominator := denominator + (Power(ssqrp - ssqrj,2.0) - Power(prodjp,2)); + end; + tan4theta := (2.0 * numerator) / denominator; + theta := ArcTan(tan4theta) / 4.0; + c4 := cos(theta); + s1 := sin(theta); + // transform factor loadings + for i := 1 to n1 do + begin + v[i-1,M-1] := v[i-1,M-1] * c4 + v[i-1,N-1] * s1; + v[i-1,N-1] := v[i-1,N-1] * c4 - v[i-1,M-1] * s1; + end; + end; // next n + end; // next m + NewQ := 0.0; + for i := 1 to n1 do + for j := 1 to n2 do + NewQ := NewQ + Power(v[i-1,j-1],4.0); + if (abs(Q - NewQ) < 0.00001) then done := true; + if (n2 < 3) then done := true; + if (not done) then + begin + NoIters := NoIters + 1; + if (NoIters > 25) then + begin + AReport.Add('Quartimax failed to converge in 25 iterations.'); + done := true; end; - OutputFrm.RichEdit.Lines.Add(''); - end; - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; + Q := NewQ; + end; + end; // while not done +{ + // denormalize rows of v + for ( j := 0; j < n2; j++) + begin + for ( i := 0; i < n1; i++) v[i,j] *= b[i]; + A[j] := 0.0; + for ( i := 0; i < n1; i++) A[j] += (v[i,j] * v[i,j]); + A[j] := A[j] / t * 100.0; + end; +} + for i := 1 to n1 do + b[i-1] := (b[i-1] * b[i-1]) * 100.0; - // clean up heap - High_Factor := nil; - C := nil; - b := nil; - A := nil; + if SortBtn.Checked then + SortLoadings(v, n1, n2, High_Factor, A, b, RowLabels, order); + + // Reflect factors 180 degrees if more negative than positive loadings + for j := 1 to n2 do + begin + minuscount := 0; + for i := 1 to n1 do + if v[i-1,j-1] < 0 then minuscount := minuscount + 1; + if minuscount > n1 / 2 then + for i := 1 to n1 do + v[i-1,j-1] := v[i-1,j-1] * -1.0; + end; + + // recalculate proportion of variance accounted for by each factor + for j := 0 to n2-1 do + begin + A[j] := 0.0; + for i := 0 to n1-1 do + A[j] := A[j] + (v[i,j] * v[i,j]); + A[j] := A[j] / t * 100.0; + end; + + // print results + TotalPercent := 0.0; + Title := 'Quartimax Rotated Loadings'; + MatPrint(v, n1, n2, Title, RowLabels, ColLabels, NoCases, AReport); + AReport.Add('Percent of Variation in Rotated Factors'); + for j := 0 to n2-1 do + begin + AReport.Add('Factor %3d %6.3f', [j+1, A[j]]); + TotalPercent := TotalPercent + A[j]; + end; + + if ComUnBtn.Checked then + begin + AReport.Add(''); + AReport.Add('Total Percent of Variance in Factors: %6.3f', [TotalPercent]); + AReport.Add('Communalities as Percentages'); + for i := 1 to n1 do + AReport.Add('%3d for %s %6.3f', [i, RowLabels[i-1], b[i-1]]); + AReport.Add(''); + end; + + AReport.Add(''); + AReport.Add(DIVIDER); + AReport.Add(''); + + High_Factor := nil; + C := nil; + b := nil; + A := nil; end; -procedure TFactorFrm.ManualRotate(var v: DblDyneMat; n1, n2: integer; - var RowLabels: StrDyneVec; var ColLabels: StrDyneVec; var order: IntDyneVec; - Sender: TObject); +procedure TFactorFrm.ManualRotate(const v: DblDyneMat; n1, n2: integer; + const RowLabels, ColLabels: StrDyneVec; const order: IntDyneVec; + AReport: TStrings); var - cols, rows : integer; - outline : string; - Title : string; - i, j : integer; + cols, rows: integer; + Title: string; + i, j: integer; begin // Passed: Loadings, k, Nroots, RowLabels, ColLabels, ColNoSelected,self - SetLength(RotateFrm.Loadings,NoVariables,NoVariables); - RotateFrm.Loadings := v; - RotateFrm.NoVars := n1; - RotateFrm.NoRoots := n2; - RotateFrm.RowLabels := RowLabels; - RotateFrm.ColLabels := ColLabels; - RotateFrm.Order := order; - RotateFrm.ShowModal; + SetLength(RotateFrm.Loadings, NoVariables, NoVariables); + RotateFrm.Loadings := v; + RotateFrm.NoVars := n1; + RotateFrm.NoRoots := n2; + RotateFrm.RowLabels := RowLabels; + RotateFrm.ColLabels := ColLabels; + RotateFrm.Order := order; + RotateFrm.ShowModal; + for i := 1 to n1 do + for j := 1 to n2 do v[i-1,j-1] := RotateFrm.Loadings[i-1,j-1]; + RotateFrm.Loadings := nil; - for i := 1 to n1 do - for j := 1 to n2 do v[i-1,j-1] := RotateFrm.Loadings[i-1,j-1]; - RotateFrm.Loadings := nil; - cols := n2; // no. of roots - rows := n1; // no. of variables - outline := 'Rotated Factor Loadings'; - OutputFrm.RichEdit.Lines.Add(outline); - Title := 'FACTORS'; - MAT_PRINT(v,rows,cols,Title,RowLabels,ColLabels,NoCases); - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; + cols := n2; // no. of roots + rows := n1; // no. of variables + AReport. Add('Rotated Factor Loadings'); + Title := 'FACTORS'; + MatPrint(v, rows, cols, Title, RowLabels, ColLabels, NoCases, AReport); + + AReport.Add(''); + AReport.Add(DIVIDER); + AReport.Add(''); end; +procedure TFactorFrm.UpdateBtnStates; +begin + InBtn.Enabled := AnySelected(VarList); + OutBtn.Enabled := AnySelected(FactorList); +end; + +function TFactorFrm.Validate(out AMsg: String; out AControl: TWinControl): Boolean; +var + n: Integer; + x: Double; +begin + Result := false; + + if MinRootEdit.Text = '' then + begin + AControl := MinRootEdit; + AMsg := 'Value required.'; + exit; + end; + if not TryStrToFloat(MinRootEdit.Text, x) then + begin + AControl := MinRootEdit; + AMsg := 'No valid number.'; + exit; + end; + + if MaxItersEdit.Text = '' then + begin + AControl := MaxItersEdit; + AMsg := 'Value required.'; + exit; + end; + if not (TryStrToInt(MaxItersEdit.Text, n) and (n > 0)) then + begin + AControl := MaxItersEdit; + AMsg := 'No valid number (> 0)'; + exit; + end; + + // MaxFactorsEdit can be empty, case is handled. + if (MaxFactorsEdit.Text <> '') and not (TryStrToInt(MaxFactorsEdit.Text, n) and (n > 0)) then + begin + AControl := MaxFactorsEdit; + AMsg := 'No valid number (> 0)'; + exit; + end; + + Result := true; +end; + +procedure TFactorFrm.VarListSelectionChange(Sender: TObject; User: boolean); +begin + UpdateBtnStates; +end; + + initialization {$I factorunit.lrs} diff --git a/applications/lazstats/source/units/dataprocs.pas b/applications/lazstats/source/units/dataprocs.pas index 53a2a98b6..5c1cc6d0f 100644 --- a/applications/lazstats/source/units/dataprocs.pas +++ b/applications/lazstats/source/units/dataprocs.pas @@ -9,7 +9,7 @@ uses StdCtrls, ExtCtrls, Clipbrd, Globals, OptionsUnit, DictionaryUnit, OutputUnit; -Function GoodRecord(Row, NoVars : integer; VAR GridPos : IntDyneVec): boolean; +Function GoodRecord(Row, NoVars: integer; const GridPos: IntDyneVec): boolean; procedure FormatCell(Col, Row : integer); procedure FormatGrid; function IsNumeric(s : string) : boolean; @@ -31,9 +31,9 @@ procedure OpenTabFile; procedure SaveTabFile; function ValidValue(row, col : integer) : boolean; function IsFiltered(GridRow : integer) : boolean; -procedure MatRead(var a: DblDyneMat; out NoRows, NoCols: integer; - var Means, StdDevs: DblDyneVec; out NCases: integer; - var RowLabels, ColLabels: StrDyneVec; const filename: string); +procedure MatRead(const a: DblDyneMat; out NoRows, NoCols: integer; + const Means, StdDevs: DblDyneVec; out NCases: integer; + const RowLabels, ColLabels: StrDyneVec; const filename: string); procedure MATSAVE(VAR a : DblDyneMat; norows : integer; nocols : integer; @@ -62,19 +62,18 @@ implementation uses MainUnit; -Function GoodRecord(Row, NoVars : integer; VAR GridPos : IntDyneVec): boolean; +Function GoodRecord(Row, NoVars: integer; const GridPos: IntDyneVec): boolean; var - i, j : integer; - isgood : boolean; - + i, j: integer; + isgood: boolean; begin - isgood := true; - for i := 1 to NoVars do - begin - j := GridPos[i-1]; - if NOT ValidValue(Row,j) then isgood := false; - end; - Result := isgood; + Result := true; + for i := 1 to NoVars do + begin + j := GridPos[i-1]; + if not ValidValue(Row,j) then + Result := false; + end; end; //------------------------------------------------------------------- @@ -826,11 +825,11 @@ begin end; //------------------------------------------------------------------- -procedure MATREAD(var a: DblDyneMat; +procedure MATREAD(const a: DblDyneMat; out NoRows, NoCols: integer; - var means, stddevs: DblDyneVec; + const means, stddevs: DblDyneVec; out NCases: integer; - var RowLabels, ColLabels: StrDyneVec; + const RowLabels, ColLabels: StrDyneVec; const filename: string); var i, j : integer; mat_file : TextFile; diff --git a/applications/lazstats/source/units/matrixlib.pas b/applications/lazstats/source/units/matrixlib.pas index ab6766fd0..7745960f0 100644 --- a/applications/lazstats/source/units/matrixlib.pas +++ b/applications/lazstats/source/units/matrixlib.pas @@ -34,8 +34,8 @@ procedure Correlations(NoSelected : integer; VAR errorcode : boolean; VAR Ngood : integer); -procedure MatAxB(var A, B, C: DblDyneMat; BRows, BCols, CRows, CCols: Integer; - var ErrorCode: boolean); +procedure MatAxB(const A, B, C: DblDyneMat; BRows, BCols, CRows, CCols: Integer; + out ErrorCode: boolean); procedure MatTrn(var A, B: DblDyneMat; BRows, BCols: Integer); @@ -175,21 +175,17 @@ function SCPF(VAR x,y : DblDyneMat; kx,ky,n,nd : integer) : double; procedure Mat_Print(var xmat: DblDyneMat; Rows,Cols: Integer; var Title: String; var RowLabels, ColLabels: StrDyneVec; NCases: Integer); -procedure MatPrint(var xmat: DblDyneMat; Rows,Cols: Integer; var Title: String; - var RowLabels, ColLabels: StrDyneVec; NCases: Integer; AReport: TStrings); +procedure MatPrint(const xmat: DblDyneMat; Rows,Cols: Integer; const Title: String; + const RowLabels, ColLabels: StrDyneVec; NCases: Integer; AReport: TStrings); procedure DynVectorPrint(var AVector: DblDyneVec; NoVars: integer; Title: string; var Labels: StrDyneVec; NCases: integer); overload; procedure DynVectorPrint(var AVector: DblDyneVec; NoVars: integer; Title: string; var Labels: StrDyneVec; NCases: integer; AReport: TStrings); overload; -procedure scatplot(var x : DblDyneVec; - var y : DblDyneVec; - nocases : integer; - titlestr : string; - x_axis, y_axis : string; - x_min, x_max, y_min, y_max : double; - VAR VarLabels : StrDyneVec); +procedure scatplot(const x, y: DblDyneVec; NoCases: integer; + const TitleStr, x_axis, y_axis: string; x_min, x_max, y_min, y_max: double; + const VarLabels: StrDyneVec; AReport: TStrings); procedure DynIntMatPrint(Mat: IntDyneMat; Rows, Cols: integer; YTitle: string; RowLabels, ColLabels: StrDyneVec; Title: string); overload; @@ -203,7 +199,7 @@ procedure matinv(a, vtimesw, v, w: DblDyneMat; n: integer); implementation uses - StrUtils; + StrUtils, Utils; procedure GridDotProd(col1, col2: integer; out Product: double; var Ngood: integer); // Get the cross-product of two vectors @@ -416,8 +412,8 @@ end; //------------------------------------------------------------------- // Product of matrix b times c with results returned in a -procedure MatAxB(var A, B, C: DblDyneMat; BRows, BCols, CRows, CCols: Integer; - var ErrorCode: boolean); +procedure MatAxB(const A, B, C: DblDyneMat; BRows, BCols, CRows, CCols: Integer; + out ErrorCode: boolean); var i, j, k: integer; begin @@ -1846,8 +1842,8 @@ begin MatPrint(xmat, Rows, Cols, Title, RowLabels, ColLabels, NCases, OutputFrm.RichEdit.Lines); end; -procedure MatPrint(var xmat: DblDyneMat; Rows, Cols: integer; var Title: string; - var RowLabels, ColLabels: StrDyneVec; NCases: integer; AReport: TStrings); +procedure MatPrint(const xmat: DblDyneMat; Rows, Cols: integer; const Title: string; + const RowLabels, ColLabels: StrDyneVec; NCases: integer; AReport: TStrings); var i, j, first, last, nflds: integer; done: boolean; @@ -1950,27 +1946,20 @@ begin end; //-------------------------------------------------------------------------- -procedure scatplot(var x : DblDyneVec; - var y : DblDyneVec; - nocases : integer; - titlestr : string; - x_axis, y_axis : string; - x_min, x_max, y_min, y_max : double; - VAR VarLabels : StrDyneVec); - +procedure scatplot(const x, y: DblDyneVec; NoCases: integer; + const TitleStr, x_axis, y_axis: string; x_min, x_max, y_min, y_max: double; + const VarLabels: StrDyneVec; AReport: TStrings); var - i, j, l, row, xslot : integer; - //xdelta: Double; - maxy: double; - incrementx, incrementy, rangex, rangey, swap : double; - plotstring : array[0..51,0..61] of char; - //ymed, xmed : double; - height : integer; - overlap : boolean; - valuestring : string[2]; - howlong : integer; - outline : string; - Labels : StrDyneVec; + i, j, l, row, xslot : integer; + maxy: double; + incrementx, incrementy, rangex, rangey, swap : double; + plotstring : array[0..51,0..61] of char; + height : integer; + overlap : boolean; + valuestring : string[2]; + howlong : integer; + outline : string; + Labels : StrDyneVec; begin Assert(OutputFrm <> nil); @@ -1986,28 +1975,37 @@ begin // ymed := rangey / 2; { sort in descending order } - for i := 1 to (nocases - 1) do + for i := 1 to (NoCases - 1) do begin - for j := (i + 1) to nocases do + for j := (i + 1) to NoCases do begin if y[i-1] < y[j-1] then begin + Exchange(y[i-1], y[j-1]); + { swap := y[i-1]; y[i-1] := y[j-1]; y[j-1] := swap; + } + Exchange(x[i-1], x[j-1]); + { swap := x[i-1]; x[i-1] := x[j-1]; x[j-1] := swap; + } + Exchange(Labels[i-1], Labels[j-1]); + { outline := Labels[i-1]; Labels[i-1] := Labels[j-1]; Labels[j-1] := outline; + } end; end; end; - outline := ' SCATTERPLOT - ' + titlestr; - OutputFrm.RichEdit.Lines.Add(outline); - OutputFrm.RichEdit.Lines.Add(''); - OutputFrm.RichEdit.Lines.Add(y_axis); + + AReport.Add(' SCATTERPLOT - ' + TitleStr); + AReport.Add(''); + AReport.Add(y_axis); maxy := y_max; for i := 1 to 60 do for j := 1 to height+1 do plotstring[j,i] := ' '; @@ -2019,9 +2017,7 @@ begin row := row + 1; plotstring[row,30] := '|'; if (row = (height / 2)) then - begin for i := 1 to 60 do plotstring[row,i] := '-'; - end; for i := 1 to nocases do begin if ((maxy >= y[i-1]) and (y[i-1] > (maxy - incrementy))) then @@ -2041,40 +2037,40 @@ begin if (howlong < 2) then plotstring[row,xslot] := valuestring[2] else for l := 1 to 2 do - plotstring[row,xslot + l - 1] := valuestring[l]; + plotstring[row,xslot + l - 1] := valuestring[l]; end; end; end; maxy := maxy - incrementy; end; + { print the plot } for i := 1 to row do begin outline := ' |'; - for j := 1 to 60 do outline := outline + format('%1s',[plotstring[i,j]]); - outline := outline + format('|-%6.2f-%6.2f', + for j := 1 to 60 do outline := outline + Format('%1s', [plotstring[i,j]]); + outline := outline + Format('|-%6.2f-%6.2f', [(y_max - i * incrementy),(y_max - i * incrementy + incrementy)]); - OutputFrm.RichEdit.Lines.Add(outline); + AReport.Add(outline); end; + outline := ''; for i := 1 to 63 do outline := outline + '-'; - OutputFrm.RichEdit.Lines.Add(outline); + AReport.Add(outline); + outline := ''; for i := 1 to 16 do outline := outline + ' | '; outline := outline + x_axis; - OutputFrm.RichEdit.Lines.Add(outline); + AReport.Add(outline); + outline := ''; - for i := 1 to 16 do outline := outline + format('%4.1f',[(x_min + i * incrementx - incrementx)]); - OutputFrm.RichEdit.Lines.Add(outline); - OutputFrm.RichEdit.Lines.Add(''); - OutputFrm.RichEdit.Lines.Add('Labels:'); + for i := 1 to 16 do outline := outline + Format('%4.1f', [(x_min + i * incrementx - incrementx)]); + AReport.Add(outline); + AReport.Add(''); + AReport.Add('Labels:'); for i := 1 to nocases do - begin - outline := format('%2d = %s',[i,Labels[i-1]]); - OutputFrm.RichEdit.Lines.Add(outline); - end; - OutputFrm.ShowModal; - OutputFrm.RichEdit.Clear; + AReport.Add('%2d = %s', [i, Labels[i-1]]); + Labels := nil; end; { of scatplot procedure } //------------------------------------------------------------------- diff --git a/applications/lazstats/source/units/utils.pas b/applications/lazstats/source/units/utils.pas index ee2f55235..a105f1827 100644 --- a/applications/lazstats/source/units/utils.pas +++ b/applications/lazstats/source/units/utils.pas @@ -9,6 +9,10 @@ uses function AnySelected(AListbox: TListBox): Boolean; +procedure Exchange(var a, b: Double); overload; +procedure Exchange(var a, b: Integer); overload; +procedure Exchange(var a, b: String); overload; + implementation function AnySelected(AListBox: TListBox): Boolean; @@ -24,5 +28,32 @@ begin end; end; +procedure Exchange(var a, b: Double); +var + tmp: Double; +begin + tmp := a; + a := b; + b := tmp; +end; + +procedure Exchange(var a, b: Integer); +var + tmp: Integer; +begin + tmp := a; + a := b; + b := tmp; +end; + +procedure Exchange(var a, b: String); +var + tmp: String; +begin + tmp := a; + a := b; + b := tmp; +end; + end.

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