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Welcome to the Matrix

Each cell in the matrix shows the number of correspondences (and maps) between each pair. A correspondence is any relationship between two features.

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Reference Set genetic Reference Set
alfalfa chickpea common bean cowpea narrow-leaved blue lupine pea peanut pigeonpea white clover soybean lotus barrel medic
  MsJulier2003 MsSledge2005 CaCookUCDavis2009 BAT93_x_JALOEEP558_b BAT93_x_JALOEEP558_c PvConsensus_GaleanoFernandez2011_a PvCookUCDavis2009 PvJacksonPurdueFPC2007 PvMcCleanNDSU2007 Stampede_x_RedHawk_F2_a VuCookUCDavis2009 VuMucheroUCRiverside2009 lupanNelson2010 PsEllisJI281xJI399 PsWeeden2005 AA_A.duranensis_x_A.duranensis_a AA_A.duranensis_x_A.stenosperma_a AA_A.duranensis_x_A.stenosperma_b AA_A.duranensis_x_A.stenosperma_d AA_A.duranensis_x_A.stenosperma_e AhCookUCDavisRGHHyb2 BB_A.ipaensis_x_A.magna_a BB_A.ipaensis_x_A.magna_b TT_AhComposite_SujayGowda2012_a TT_AhConsensus_GautamiFonceka2012_a TT_AhConsensus_GautamiPandey2012_a TT_AhConsensus_ShirasawaBertioli2013_a TT_Fleur11_x_A.ipaensis-A.duranensis_a TT_Florunner_x_A.batizocoi-A.cardenasii-A.diogoi_a TT_ICGS44_x_ICGS76_a TT_ICGS76_x_CSMG84-1_a TT_RunnerIAC886_x_A.ipaensis-A.duranensis_a TT_TAG24_x_GPBD4_a TT_TAG24_x_ICGV86031_a TT_TG26_x_GPBD4_a TT_TG26_x_GPBD4_b TT_Tifrunner_x_GT-C20_a TT_Tifrunner_x_GT-C20_b TT_VG9514_x_TAG24_a CcCookUCDavis2009 TrZhang2007 GmComposite2003 GmCons30cM GmCons40cM GmJGI8x LjKazusa200905 Mt3.0 MtYoungUMinn2006  
genetic peanut
TT_AhConsensus_GautamiFonceka2012_a 		A01 - - - - - - - - - - - - - - - 10(1) 22(2) 10(2) 18(3) - - - 4(1) 12(3) 20(10) 46(7) 72(2) 2(1) - - 22(4) 12(2) 8(2) 34(6) 16(4) 4(2) - 10(2) 14(5) - - - - - - - - - A01 peanut
TT_AhConsensus_GautamiFonceka2012_a 		genetic
A02 - - - - - - - - - - - - - - - - 12(2) 6(2) 12(3) - - 6(2) 4(2) 2(1) 6(2) 14(2) 18(2) - - 8(1) 8(2) 8(1) 2(1) 6(3) 2(1) - - 6(2) 2(1) - - - - - - - - - A02
A03 - - - - - - - - - - - - - - - 16(2) 24(2) 2(1) 24(2) - - 18(1) 10(1) 32(4) 17(6) 48(3) 32(2) - - 26(2) 22(4) 16(3) 32(4) 28(3) 24(6) 12(4) - 16(3) 16(4) - - - - - - - - - A03
A04 - - - - - - - - - - - - - - - 20(2) 14(3) 14(3) 20(3) - - 2(1) 4(1) 36(5) 14(5) 46(4) 56(1) - - 22(1) 22(3) 16(2) 26(4) 30(4) 36(5) 8(2) - 26(3) 6(3) - - - - - - - - - A04
A05 - - - - - - - - - - - - - - - 14(1) 18(2) 10(1) 20(2) - - 6(2) 2(1) 32(3) 11(7) 38(3) 52(1) - - 22(2) 12(2) 10(1) 26(2) 20(2) 28(3) 6(1) - 10(2) 14(3) - - - - - - - - - A05
A06 - - - - - - - - - - - - - - - 8(2) 18(4) 12(2) 12(1) - - 14(3) 4(1) 24(4) 14(8) 34(3) 30(2) - - 4(1) 18(2) 16(2) 20(4) 28(3) 18(4) 4(2) - 22(3) 18(3) - - - - - - - - - A06
A07 - - - - - - - - - - - - - - - 14(3) 12(2) 4(1) 12(2) - - 2(1) - 10(4) 14(9) 34(4) 28(3) - - 16(2) 26(4) 6(1) 10(4) 8(1) 8(4) - - 12(4) 6(2) - - - - - - - - - A07
A08 - - - - - - - - - - - - - - - 12(2) 22(3) 16(3) 22(2) - - 6(2) 8(2) 22(5) 19(6) 30(6) 26(5) - - 12(3) 20(3) 12(2) 22(5) 10(3) 12(4) 6(3) - 18(3) 2(1) - - - - - - - - - A08
A09 - - - - - - - - - - - - - - - 16(3) 12(4) 4(2) 22(7) - - 10(3) 2(1) 30(6) 25(13) 44(4) 44(3) - - 16(3) 18(3) 4(1) 22(5) 26(2) 26(5) 2(1) 2(1) 18(3) 12(2) - - - - - - - - - A09
A10 - - - - - - - - - - - - - - - 4(2) 6(2) 6(2) 12(4) - - 8(2) 2(1) 30(5) 18(10) 22(4) 36(3) 2(1) - 2(1) 10(2) 8(3) 22(5) 14(2) 22(4) 6(2) - 8(2) 14(2) - - - - - - - - - A10
B01 - - - - - - - - - - - - - - - 16(2) 10(4) 8(4) 12(3) - - 12(1) 6(2) 26(2) 14(6) 46(7) 28(2) 4(1) - - 20(4) 4(1) 22(2) 32(5) 20(2) 2(1) - 8(1) 10(5) - - - - - - - - - B01
B02 - - - - - - - - - - - - - - - - 12(3) 10(3) 14(4) - - 8(2) 6(2) 12(2) 12(6) 34(4) 16(1) - - 18(4) 16(5) 10(3) 10(2) 22(3) 8(2) 4(2) - 12(3) 2(1) - - - - - - - - - B02
B03 - - - - - - - - - - - - - - - 20(2) 16(1) 4(2) 14(1) - - 14(2) 12(2) 38(5) 18(7) 46(4) 38(2) 4(1) - 16(2) 8(3) 14(3) 32(4) 36(5) 32(4) 6(3) - 8(3) 16(3) - - - - - - - - - B03
B04 - - - - - - - - - - - - - - - 10(2) 8(2) 4(2) 12(3) - - 4(1) - 34(3) 17(11) 30(6) 24(2) - - 20(3) 12(3) 12(4) 24(3) 10(4) 28(2) 12(3) - 8(2) 6(3) - - - - - - - - - B04
B05 - - - - - - - - - - - - - - - 6(2) 6(1) 4(1) 6(2) - - 4(1) 2(1) 32(3) 12(7) 26(4) 30(2) 2(1) - 4(1) 16(3) 4(2) 18(2) 18(3) 30(3) 12(3) - 12(2) 12(3) - - - - - - - - - B05
B06 - - - - - - - - - - - - - - - 2(1) 8(2) 4(1) 4(1) - - 6(1) 2(1) 26(1) 7(4) 24(5) 16(1) 2(1) - 2(1) 16(4) 6(2) 24(1) 20(4) 18(1) 6(1) - 10(2) 6(2) - - - - - - - - - B06
B07 - - - - - - - - - - - - - - - 6(1) 8(2) 8(2) 12(2) - - 10(2) 8(2) 20(2) 18(10) 34(7) 34(1) - - 2(1) 12(5) 8(3) 18(2) 24(3) 12(1) - - 20(2) 4(2) - - - - - - - - - B07
B08 - - - - - - - - - - - - - - - 6(2) 6(1) 6(2) 6(1) - - 8(2) 8(2) 22(1) 18(8) 44(2) 40(1) - - - 4(1) 4(2) 22(1) 40(2) 20(1) 2(1) - 22(2) 12(2) - - - - - - - - - B08
B09 - - - - - - - - - - - - - - - 8(2) 6(2) - 6(2) - - 2(1) - 20(2) 9(6) 20(4) 12(1) - - 4(2) 6(3) 2(1) 20(2) 14(3) 14(2) - - 2(1) 8(3) - - - - - - - - - B09
B10 - - - - - - - - - - - - - - - 8(2) 10(2) 8(1) 10(3) - - 8(1) 4(2) 24(2) 17(7) 26(5) 28(2) - - 14(3) 10(3) 2(1) 16(2) 10(4) 22(2) 10(2) - 18(2) 18(2) - - - - - - - - - B10
  MsJulier2003 MsSledge2005 CaCookUCDavis2009 BAT93_x_JALOEEP558_b BAT93_x_JALOEEP558_c PvConsensus_GaleanoFernandez2011_a PvCookUCDavis2009 PvJacksonPurdueFPC2007 PvMcCleanNDSU2007 Stampede_x_RedHawk_F2_a VuCookUCDavis2009 VuMucheroUCRiverside2009 lupanNelson2010 PsEllisJI281xJI399 PsWeeden2005 AA_A.duranensis_x_A.duranensis_a AA_A.duranensis_x_A.stenosperma_a AA_A.duranensis_x_A.stenosperma_b AA_A.duranensis_x_A.stenosperma_d AA_A.duranensis_x_A.stenosperma_e AhCookUCDavisRGHHyb2 BB_A.ipaensis_x_A.magna_a BB_A.ipaensis_x_A.magna_b TT_AhComposite_SujayGowda2012_a TT_AhConsensus_GautamiFonceka2012_a TT_AhConsensus_GautamiPandey2012_a TT_AhConsensus_ShirasawaBertioli2013_a TT_Fleur11_x_A.ipaensis-A.duranensis_a TT_Florunner_x_A.batizocoi-A.cardenasii-A.diogoi_a TT_ICGS44_x_ICGS76_a TT_ICGS76_x_CSMG84-1_a TT_RunnerIAC886_x_A.ipaensis-A.duranensis_a TT_TAG24_x_GPBD4_a TT_TAG24_x_ICGV86031_a TT_TG26_x_GPBD4_a TT_TG26_x_GPBD4_b TT_Tifrunner_x_GT-C20_a TT_Tifrunner_x_GT-C20_b TT_VG9514_x_TAG24_a CcCookUCDavis2009 TrZhang2007 GmComposite2003 GmCons30cM GmCons40cM GmJGI8x LjKazusa200905 Mt3.0 MtYoungUMinn2006  
Legend: Correspondences (Corresponding Maps)