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1 Facultad de Ingeniería - Universidad Nacional de Mar del Plata 2 - Agencia Nacional de Promoción Científica y Tecnológica – FONCyT -  PICT 2006 1er Congreso Argentino de Bioinformática Data Balancing for Phenotype Classification Based on SNPs Marcel Brun 1,2 , Virginia Ballarín 1
Single Nucleotide Polymorphism (SNP) ,[object Object],[object Object],[object Object],[object Object]
SNPs
SNPs Categorization ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],SNPs ,[object Object],[object Object],[object Object],[object Object],[object Object]
Classification based on SNP data SNP  Data Combinatorial search Errors Tables for combinations of  n  SNPs as predictors of control/disease 35 3 1 1  2  3  0  0  0.423 0.430 0.423 0.248 1  2  4  0  0  0.340 0.430 0.340 0.284 1  2  5  0  0  0.351 0.430 0.351 0.279 1  2  6  0  0  0.205 0.430 0.205 0.342 1  2  7  0  0  0.323 0.430 0.323 0.291 1  3  4  0  0  0.344 0.430 0.344 0.282 1  3  5  0  0  0.328 0.430 0.328 0.289 1  3  6  0  0  0.333 0.430 0.333 0.287 1  3  7  0  0  0.314 0.430 0.314 0.295 1  4  5  0  0  0.267 0.430 0.267 0.315 1  4  6  0  0  0.130 0.430 0.130 0.374 1  4  7  0  0  0.267 0.430 0.267 0.315 Processed Results in html pages and Excel datasheets Calls – SNiPer HD
Example: Bovine race classification based on SNPs ,[object Object],[object Object],[object Object],[object Object],[object Object],rs29024708 BTA-160695 BTA-140710  29 BTA-71641 rs29019831 BTA-117838  4 SNP 3 SNP 2 SNP 1 0.01864 0.00339 Error 0.989 0.999 Sensibilidad  0.974 0.995 Especificidad  0.994 0.999 NPV  0.957 0.991 PPV  0.011 0.00098 FNR  0.022 0.0046 FPR  38.14 38.46 TN Medio 19.76 20.34 TP Medio 0.22 0.02 FN Medio 0.88 0.18 FP Medio  4  29
Discrete Ful Logic for SNP-based classification ,[object Object],[object Object],[object Object],[object Object],[object Object],Example of decision table Control Unknown Unknown Control Control Case Case Case Control Outcome AB AA BB AA AA AB BB AB AB AB AA BB BB BB AB BB AA AA SNP 2 SNP 1
Estimation of error rate for 2 SNPs from data – Discrete Full logic Statistical Inference of the optimal function using multi-resolution to “generalize” 2 mistakes on 6      66% accuracy Control AB AA S 7 Case AB AA S 7 Case AA BB S 6 Case AA BB S 5 Case AA AA S 4 Control Case Control Phenotype AA AA AB SNP 2 AB AA AA SNP 1 S 3 S 2 S 1 Train 2 1 0 1 0 0 2 0 0 # Cases 0 2 0 0 0 0 0 0 0 # Control Control Control AB AA Case ??? BB AA Case Case AA AB Case ??? BB AB Case ??? AB AB Case Case ??? ??? Decision Case AA BB Case BB BB Case AB BB Case AA AA Generalization SNP 2 SNP 1 Case AA AA S 11 Case AB BB S 12 Control BB AB S 10 Control Case Control Phenotype AA AA AB SNP 2 AA AA AA SNP 1 S 13 S 9 S 8 TEST
Example of Truth table for a real case 396  185  Total  Case 2 ( 0.3 % )  0 ( 0 % )  AA  AA  AA  Case 0 ( 0 % )  0 ( 0 % )  AB  AA  AA  Case 0 ( 0 % )  0 ( 0 % )  BB  AA  AA  Case 28 ( 3.5 % )  0 ( 0 % )  AA  AB  AA  Case 11 ( 1.4 % )  0 ( 0 % )  AB  AB  AA  Case 0 ( 0 % )  0 ( 0 % )  BB  AB  AA  Case 22 ( 2.8 % )  3 ( 0.8 % )  AA  BB  AA  Case 11 ( 1.4 % )  0 ( 0 % )  AB  BB  AA  Case 0 ( 0 % )  0 ( 0 % )  BB  BB  AA  Control 5 ( 0.6 % )  8 ( 2.2 % )  AA  AA  AB  Case 5 ( 0.6 % )  2 ( 0.5 % )  AB  AA  AB  Control 1 ( 0.1 % )  1 ( 0.3 % )  BB  AA  AB  Case 60 ( 7.6 % )  14 ( 3.8 % )  AA  AB  AB  Case 35 ( 4.4 % )  5 ( 1.4 % )  AB  AB  AB  Case 3 ( 0.4 % )  1 ( 0.3 % )  BB  AB  AB  Case 49 ( 6.2 % )  11 ( 3 % )  AA  BB  AB  Case 31 ( 3.9 % )  6 ( 1.6 % )  AB  BB  AB  Control 3 ( 0.4 % )  2 ( 0.5 % )  BB  BB  AB  Control 8 ( 1 % )  25 ( 6.8 % )  AA  AA  BB  Case 9 ( 1.1 % )  4 ( 1.1 % )  AB  AA  BB  Control 1 ( 0.1 % )  1 ( 0.3 % )  BB  AA  BB  Control 41 ( 5.2 % )  49 ( 13.2 % )  AA  AB  BB  Control 15 ( 1.9 % )  11 ( 3 % )  AB  AB  BB  Case 2 ( 0.3 % )  0 ( 0 % )  BB  AB  BB  Control 31 ( 3.9 % )  34 ( 9.2 % )  AA  BB  BB  Case  21 ( 2.7 % )  5 ( 1.4 % )  AB  BB  BB  Control 2 ( 0.3 % )  3 ( 0.8 % )  BB  BB  BB  Predicted  # Case ( Freq. Corrected )  # Control ( Freq. Corrected )  SNP 41 SNP 6 SNP 1
Feature Selection – Sets of 3 SNPs Selected SNPs Selected SNPs Step N Step N+1 Error Error
Now The Issues ,[object Object]
Why Balancing ,[object Object],[object Object],[object Object],[object Object]
Why Balancing 48%  2.5%  6.6%  15%  0 2.9 ,[object Object],[object Object],Error = 6.6%  Error = 14.2%
Why Balancing ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Why is this bad? ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Balancing ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Balancing on discrete data Unbalanced Data Classifier design 19 85 AA AA 512 0 45 90 90 50 60 10 95 # 0 120 19 8 3 15 19 16 12 9 # 1 AB AA BB AA AA AB BB AB AB AB AA BB BB BB AB BB SNP 2 SNP 1 0 0.0295 0.1318 AA AA 0.1860 0.0295 0.0124 0.0047 0.0233 0.0295 0.0248 0.0186 0.0140 # 1 0.814 0.0000 0.0698 0.1395 0.1395 0.0775 0.0930 0.0155 0.1473 # 0 0 0 0 0 0 1 0 0 Classif AB AA BB AA AA AB BB AB AB AB AA BB BB BB AB BB SNP 2 SNP 1
Balancing on discrete data X*0.5/0.814 X*0.5/0.1860 ,[object Object],[object Object],[object Object],[object Object],ERROR = 25 % FPR = 11 % FNR = 86 % ERROR = 34 % FPR = 23 % FNR = 45% 0 0.0792 0.0810 AA AA 0.5000 0.0792 0.0333 0.0125 0.0625 0.0792 0.0667 0.0500 0.0375 # 1 0.5000 0.0000 0.0429 0.0857 0.0857 0.0476 0.0571 0.0095 0.0905 # 0 1 0 0 0 1 1 1 0  B AB AA BB AA AA AB BB AB AB AB AA BB BB BB AB BB SNP 2 SNP 1 0 0.0295 0.1318 AA AA 0.1860 0.0295 0.0124 0.0047 0.0233 0.0295 0.0248 0.0186 0.0140 # 1 0.814 0.0000 0.0698 0.1395 0.1395 0.0775 0.0930 0.0155 0.1473 # 0 0 0 0 0 0 1 0 0  AB AA BB AA AA AB BB AB AB AB AA BB BB BB AB BB SNP 2 SNP 1
Balancing on discrete data ERROR   B  = 26 % (against 25% of   ) ERROR    = 49 % (against 34% of   B ) ,[object Object],[object Object],0 0.0792 0.0810 AA AA 0.5000 0.0792 0.0333 0.0125 0.0625 0.0792 0.0667 0.0500 0.0375 # 1 0.5000 0.0000 0.0429 0.0857 0.0857 0.0476 0.0571 0.0095 0.0905 # 0 0 0 0 0 0 1 0 0  AB AA BB AA AA AB BB AB AB AB AA BB BB BB AB BB SNP 2 SNP 1 0 0.0295 0.1318 AA AA 0.1860 0.0295 0.0124 0.0047 0.0233 0.0295 0.0248 0.0186 0.0140 # 1 0.814 0.0000 0.0698 0.1395 0.1395 0.0775 0.0930 0.0155 0.1473 # 0 1 0 0 0 1 1 1 0  B AB AA BB AA AA AB BB AB AB AB AA BB BB BB AB BB SNP 2 SNP 1
[object Object],Balancing - Simulations ,[object Object],[object Object],[object Object],[object Object]
Another Advantages ,[object Object],[object Object],[object Object]
Another Advantages ,[object Object],[object Object],[object Object],Non Balanced Design Balanced Design
Another Advantages ,[object Object],[object Object],Threshold Change Balancing
Example of Application Victor L. Boyartchuk, Karl W. Broman, Rebecca E. Mosher, Sarah E.F. D’Orazio, Michael N. Starnbach & William F. Dietrich, “Multigenic control of  Listeria  monocytogenes susceptibility in mice”, 2001 Nature Publishing Group, Brief Communications, 2001 Selected SNPs Survival vs. No Survival Analysis
Results ,[object Object],[object Object],[object Object],9.7% 51.4% 30.3% Balanced Design 19.8% 50.9% 29.7% Classic Design FNR FPR Error Rate
Conclusions ,[object Object],[object Object],[object Object]
Acknowledgments UNMdP Virginia Ballarin Mariela Azul Gonzalez INTA (Balcarce) Pablo Corva FI-UNER Inti Anabela Pagnuco Agencia FONCyT – PICT 2313 TGen Edward Dougherty Dietrich Stephan

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Data balancing for phenotype classification based on SNPs

  • 1. 1 Facultad de IngenierĂ­a - Universidad Nacional de Mar del Plata 2 - Agencia Nacional de PromociĂłn CientĂ­fica y TecnolĂłgica – FONCyT - PICT 2006 1er Congreso Argentino de BioinformĂĄtica Data Balancing for Phenotype Classification Based on SNPs Marcel Brun 1,2 , Virginia BallarĂ­n 1
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  • 5. Classification based on SNP data SNP Data Combinatorial search Errors Tables for combinations of n SNPs as predictors of control/disease 35 3 1 1 2 3 0 0 0.423 0.430 0.423 0.248 1 2 4 0 0 0.340 0.430 0.340 0.284 1 2 5 0 0 0.351 0.430 0.351 0.279 1 2 6 0 0 0.205 0.430 0.205 0.342 1 2 7 0 0 0.323 0.430 0.323 0.291 1 3 4 0 0 0.344 0.430 0.344 0.282 1 3 5 0 0 0.328 0.430 0.328 0.289 1 3 6 0 0 0.333 0.430 0.333 0.287 1 3 7 0 0 0.314 0.430 0.314 0.295 1 4 5 0 0 0.267 0.430 0.267 0.315 1 4 6 0 0 0.130 0.430 0.130 0.374 1 4 7 0 0 0.267 0.430 0.267 0.315 Processed Results in html pages and Excel datasheets Calls – SNiPer HD
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  • 8. Estimation of error rate for 2 SNPs from data – Discrete Full logic Statistical Inference of the optimal function using multi-resolution to “generalize” 2 mistakes on 6  66% accuracy Control AB AA S 7 Case AB AA S 7 Case AA BB S 6 Case AA BB S 5 Case AA AA S 4 Control Case Control Phenotype AA AA AB SNP 2 AB AA AA SNP 1 S 3 S 2 S 1 Train 2 1 0 1 0 0 2 0 0 # Cases 0 2 0 0 0 0 0 0 0 # Control Control Control AB AA Case ??? BB AA Case Case AA AB Case ??? BB AB Case ??? AB AB Case Case ??? ??? Decision Case AA BB Case BB BB Case AB BB Case AA AA Generalization SNP 2 SNP 1 Case AA AA S 11 Case AB BB S 12 Control BB AB S 10 Control Case Control Phenotype AA AA AB SNP 2 AA AA AA SNP 1 S 13 S 9 S 8 TEST
  • 9. Example of Truth table for a real case 396 185 Total Case 2 ( 0.3 % ) 0 ( 0 % ) AA AA AA Case 0 ( 0 % ) 0 ( 0 % ) AB AA AA Case 0 ( 0 % ) 0 ( 0 % ) BB AA AA Case 28 ( 3.5 % ) 0 ( 0 % ) AA AB AA Case 11 ( 1.4 % ) 0 ( 0 % ) AB AB AA Case 0 ( 0 % ) 0 ( 0 % ) BB AB AA Case 22 ( 2.8 % ) 3 ( 0.8 % ) AA BB AA Case 11 ( 1.4 % ) 0 ( 0 % ) AB BB AA Case 0 ( 0 % ) 0 ( 0 % ) BB BB AA Control 5 ( 0.6 % ) 8 ( 2.2 % ) AA AA AB Case 5 ( 0.6 % ) 2 ( 0.5 % ) AB AA AB Control 1 ( 0.1 % ) 1 ( 0.3 % ) BB AA AB Case 60 ( 7.6 % ) 14 ( 3.8 % ) AA AB AB Case 35 ( 4.4 % ) 5 ( 1.4 % ) AB AB AB Case 3 ( 0.4 % ) 1 ( 0.3 % ) BB AB AB Case 49 ( 6.2 % ) 11 ( 3 % ) AA BB AB Case 31 ( 3.9 % ) 6 ( 1.6 % ) AB BB AB Control 3 ( 0.4 % ) 2 ( 0.5 % ) BB BB AB Control 8 ( 1 % ) 25 ( 6.8 % ) AA AA BB Case 9 ( 1.1 % ) 4 ( 1.1 % ) AB AA BB Control 1 ( 0.1 % ) 1 ( 0.3 % ) BB AA BB Control 41 ( 5.2 % ) 49 ( 13.2 % ) AA AB BB Control 15 ( 1.9 % ) 11 ( 3 % ) AB AB BB Case 2 ( 0.3 % ) 0 ( 0 % ) BB AB BB Control 31 ( 3.9 % ) 34 ( 9.2 % ) AA BB BB Case 21 ( 2.7 % ) 5 ( 1.4 % ) AB BB BB Control 2 ( 0.3 % ) 3 ( 0.8 % ) BB BB BB Predicted # Case ( Freq. Corrected ) # Control ( Freq. Corrected ) SNP 41 SNP 6 SNP 1
  • 10. Feature Selection – Sets of 3 SNPs Selected SNPs Selected SNPs Step N Step N+1 Error Error
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  • 17. Balancing on discrete data Unbalanced Data Classifier design 19 85 AA AA 512 0 45 90 90 50 60 10 95 # 0 120 19 8 3 15 19 16 12 9 # 1 AB AA BB AA AA AB BB AB AB AB AA BB BB BB AB BB SNP 2 SNP 1 0 0.0295 0.1318 AA AA 0.1860 0.0295 0.0124 0.0047 0.0233 0.0295 0.0248 0.0186 0.0140 # 1 0.814 0.0000 0.0698 0.1395 0.1395 0.0775 0.0930 0.0155 0.1473 # 0 0 0 0 0 0 1 0 0 Classif AB AA BB AA AA AB BB AB AB AB AA BB BB BB AB BB SNP 2 SNP 1
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  • 24. Example of Application Victor L. Boyartchuk, Karl W. Broman, Rebecca E. Mosher, Sarah E.F. D’Orazio, Michael N. Starnbach & William F. Dietrich, “Multigenic control of Listeria monocytogenes susceptibility in mice”, 2001 Nature Publishing Group, Brief Communications, 2001 Selected SNPs Survival vs. No Survival Analysis
  • 25.
  • 26.
  • 27. Acknowledgments UNMdP Virginia Ballarin Mariela Azul Gonzalez INTA (Balcarce) Pablo Corva FI-UNER Inti Anabela Pagnuco Agencia FONCyT – PICT 2313 TGen Edward Dougherty Dietrich Stephan