Labels of unipotent almost characters: 1: [ 1, 1, 1, 1, 1, 1 ] 2: [ 2, 1, 1, 1, 1 ] 3: [ 2, 2, 1, 1 ] 4: [ 2, 2, 2 ] 5: [ 3, 1, 1, 1 ] 6: [ 3, 2, 1 ] 7: [ 3, 3 ] 8: [ 4, 1, 1 ] 9: [ 4, 2 ] 10: [ 5, 1 ] 11: [ 6 ] In row "i,j,k:" we give the scalar product of the tensor product of almost characters i and j with almost character k, if this is nonzero and i >= j. 1, 1, 1: 3*q^10+3*q^8+3*q^7+7*q^6+3*q^5+10*q^4+5*q^3+7*q^2+6*q+1 1, 1, 2: 3*q^9+3*q^8+6*q^7+10*q^6+13*q^5+14*q^4+23*q^3+19*q^2+20*q+7 1, 1, 3: 3*q^8+3*q^7+9*q^6+10*q^5+20*q^4+19*q^3+27*q^2+25*q+13 1, 1, 4: 3*q^7+6*q^5+7*q^4+10*q^3+12*q^2+14*q+7 1, 1, 5: 3*q^7+3*q^6+10*q^5+10*q^4+19*q^3+17*q^2+27*q+14 1, 1, 6: 3*q^6+6*q^5+10*q^4+17*q^3+24*q^2+28*q+24 1, 1, 7: 3*q^4+7*q^2+5*q+7 1, 1, 8: 3*q^4+4*q^3+8*q^2+10*q+14 1, 1, 9: 3*q^3+4*q^2+8*q+13 1, 1, 10: 7 1, 1, 11: 1 2, 1, 1: 3*q^9+3*q^8+6*q^7+10*q^6+13*q^5+14*q^4+23*q^3+19*q^2+20*q+7 2, 1, 2: 3*q^8+6*q^7+13*q^6+20*q^5+31*q^4+40*q^3+45*q^2+55*q+28 2, 1, 3: 3*q^7+6*q^6+16*q^5+24*q^4+41*q^3+49*q^2+65*q+42 2, 1, 4: 3*q^6+3*q^5+10*q^4+14*q^3+24*q^2+26*q+21 2, 1, 5: 3*q^6+7*q^5+14*q^4+24*q^3+35*q^2+44*q+42 2, 1, 6: 3*q^5+10*q^4+18*q^3+34*q^2+51*q+54 2, 1, 7: 3*q^3+4*q^2+10*q+14 2, 1, 8: 4*q^3+6*q^2+12*q+26 2, 1, 9: 4*q^2+6*q+19 2, 1, 10: 5 2, 2, 1: 3*q^8+6*q^7+13*q^6+20*q^5+31*q^4+40*q^3+45*q^2+55*q+28 2, 2, 2: 3*q^7+10*q^6+24*q^5+40*q^4+70*q^3+88*q^2+118*q+89 2, 2, 3: 3*q^6+10*q^5+28*q^4+52*q^3+84*q^2+125*q+115 2, 2, 4: 3*q^5+7*q^4+18*q^3+34*q^2+58*q+54 2, 2, 5: 4*q^5+12*q^4+28*q^3+48*q^2+80*q+96 2, 2, 6: 4*q^4+16*q^3+40*q^2+78*q+120 2, 2, 7: 4*q^2+12*q+27 2, 2, 8: q^3+8*q^2+14*q+42 2, 2, 9: q^2+8*q+34 2, 2, 10: 8 2, 2, 11: 1 3, 1, 1: 3*q^8+3*q^7+9*q^6+10*q^5+20*q^4+19*q^3+27*q^2+25*q+13 3, 1, 2: 3*q^7+6*q^6+16*q^5+24*q^4+41*q^3+49*q^2+65*q+42 3, 1, 3: 3*q^6+6*q^5+19*q^4+29*q^3+51*q^2+66*q+58 3, 1, 4: 3*q^5+3*q^4+13*q^3+19*q^2+32*q+29 3, 1, 5: 3*q^5+7*q^4+19*q^3+27*q^2+48*q+48 3, 1, 6: 3*q^4+10*q^3+24*q^2+45*q+64 3, 1, 7: 3*q^2+5*q+16 3, 1, 8: 5*q^2+8*q+22 3, 1, 9: 5*q+19 3, 1, 10: 3 3, 2, 1: 3*q^7+6*q^6+16*q^5+24*q^4+41*q^3+49*q^2+65*q+42 3, 2, 2: 3*q^6+10*q^5+28*q^4+52*q^3+84*q^2+125*q+115 3, 2, 3: 3*q^5+10*q^4+34*q^3+65*q^2+123*q+143 3, 2, 4: 3*q^4+7*q^3+24*q^2+48*q+65 3, 2, 5: 4*q^4+14*q^3+37*q^2+72*q+110 3, 2, 6: 4*q^3+20*q^2+60*q+130 3, 2, 7: 6*q+28 3, 2, 8: 2*q^2+12*q+43 3, 2, 9: 2*q+29 3, 2, 10: 6 3, 3, 1: 3*q^6+6*q^5+19*q^4+29*q^3+51*q^2+66*q+58 3, 3, 2: 3*q^5+10*q^4+34*q^3+65*q^2+123*q+143 3, 3, 3: 3*q^4+11*q^3+42*q^2+98*q+161 3, 3, 4: 3*q^3+11*q^2+40*q+76 3, 3, 5: 5*q^3+18*q^2+60*q+120 3, 3, 6: 6*q^2+38*q+132 3, 3, 7: q+24 3, 3, 8: q^2+6*q+41 3, 3, 9: q+30 3, 3, 10: 7 3, 3, 11: 1 4, 1, 1: 3*q^7+6*q^5+7*q^4+10*q^3+12*q^2+14*q+7 4, 1, 2: 3*q^6+3*q^5+10*q^4+14*q^3+24*q^2+26*q+21 4, 1, 3: 3*q^5+3*q^4+13*q^3+19*q^2+32*q+29 4, 1, 4: 3*q^4+10*q^2+10*q+14 4, 1, 5: 3*q^4+4*q^3+12*q^2+21*q+20 4, 1, 6: 3*q^3+7*q^2+18*q+30 4, 1, 7: 3*q+8 4, 1, 8: 6*q+9 4, 1, 9: 8 4, 1, 10: 1 4, 2, 1: 3*q^6+3*q^5+10*q^4+14*q^3+24*q^2+26*q+21 4, 2, 2: 3*q^5+7*q^4+18*q^3+34*q^2+58*q+54 4, 2, 3: 3*q^4+7*q^3+24*q^2+48*q+65 4, 2, 4: 3*q^3+7*q^2+19*q+33 4, 2, 5: 4*q^3+10*q^2+32*q+51 4, 2, 6: 4*q^2+22*q+58 4, 2, 7: 11 4, 2, 8: 3*q+18 4, 2, 9: 14 4, 2, 10: 2 4, 3, 1: 3*q^5+3*q^4+13*q^3+19*q^2+32*q+29 4, 3, 2: 3*q^4+7*q^3+24*q^2+48*q+65 4, 3, 3: 3*q^3+11*q^2+40*q+76 4, 3, 4: 3*q^2+10*q+30 4, 3, 5: 5*q^2+21*q+53 4, 3, 6: 12*q+56 4, 3, 7: 12 4, 3, 8: 2*q+20 4, 3, 9: 9 4, 3, 10: 3 4, 4, 1: 3*q^4+10*q^2+10*q+14 4, 4, 2: 3*q^3+7*q^2+19*q+33 4, 4, 3: 3*q^2+10*q+30 4, 4, 4: 3*q^2+4*q+20 4, 4, 5: 10*q+21 4, 4, 6: 4*q+24 4, 4, 7: 3 4, 4, 8: q+5 4, 4, 9: 9 4, 4, 10: 2 4, 4, 11: 1 5, 1, 1: 3*q^7+3*q^6+10*q^5+10*q^4+19*q^3+17*q^2+27*q+14 5, 1, 2: 3*q^6+7*q^5+14*q^4+24*q^3+35*q^2+44*q+42 5, 1, 3: 3*q^5+7*q^4+19*q^3+27*q^2+48*q+48 5, 1, 4: 3*q^4+4*q^3+12*q^2+21*q+20 5, 1, 5: 4*q^4+5*q^3+16*q^2+22*q+38 5, 1, 6: 4*q^3+10*q^2+22*q+40 5, 1, 7: 5*q+6 5, 1, 8: q^2+2*q+10 5, 1, 9: q+6 5, 2, 1: 3*q^6+7*q^5+14*q^4+24*q^3+35*q^2+44*q+42 5, 2, 2: 4*q^5+12*q^4+28*q^3+48*q^2+80*q+96 5, 2, 3: 4*q^4+14*q^3+37*q^2+72*q+110 5, 2, 4: 4*q^3+10*q^2+32*q+51 5, 2, 5: q^4+7*q^3+18*q^2+39*q+74 5, 2, 6: q^3+9*q^2+34*q+86 5, 2, 7: 2*q+19 5, 2, 8: 2*q^2+6*q+24 5, 2, 9: 2*q+18 5, 2, 10: 4 5, 3, 1: 3*q^5+7*q^4+19*q^3+27*q^2+48*q+48 5, 3, 2: 4*q^4+14*q^3+37*q^2+72*q+110 5, 3, 3: 5*q^3+18*q^2+60*q+120 5, 3, 4: 5*q^2+21*q+53 5, 3, 5: q^3+10*q^2+31*q+86 5, 3, 6: 2*q^2+20*q+90 5, 3, 7: q+16 5, 3, 8: 4*q+27 5, 3, 9: 18 5, 3, 10: 3 5, 4, 1: 3*q^4+4*q^3+12*q^2+21*q+20 5, 4, 2: 4*q^3+10*q^2+32*q+51 5, 4, 3: 5*q^2+21*q+53 5, 4, 4: 10*q+21 5, 4, 5: q^2+11*q+40 5, 4, 6: 4*q+40 5, 4, 7: 7 5, 4, 8: 12 5, 4, 9: 7 5, 4, 10: 1 5, 5, 1: 4*q^4+5*q^3+16*q^2+22*q+38 5, 5, 2: q^4+7*q^3+18*q^2+39*q+74 5, 5, 3: q^3+10*q^2+31*q+86 5, 5, 4: q^2+11*q+40 5, 5, 5: 2*q^3+6*q^2+26*q+55 5, 5, 6: 2*q^2+14*q+70 5, 5, 7: 16 5, 5, 8: q^2+6*q+24 5, 5, 9: q+19 5, 5, 10: 6 5, 5, 11: 1 6, 1, 1: 3*q^6+6*q^5+10*q^4+17*q^3+24*q^2+28*q+24 6, 1, 2: 3*q^5+10*q^4+18*q^3+34*q^2+51*q+54 6, 1, 3: 3*q^4+10*q^3+24*q^2+45*q+64 6, 1, 4: 3*q^3+7*q^2+18*q+30 6, 1, 5: 4*q^3+10*q^2+22*q+40 6, 1, 6: 4*q^2+18*q+46 6, 1, 7: 10 6, 1, 8: 2*q+8 6, 1, 9: 6 6, 2, 1: 3*q^5+10*q^4+18*q^3+34*q^2+51*q+54 6, 2, 2: 4*q^4+16*q^3+40*q^2+78*q+120 6, 2, 3: 4*q^3+20*q^2+60*q+130 6, 2, 4: 4*q^2+22*q+58 6, 2, 5: q^3+9*q^2+34*q+86 6, 2, 6: q^2+17*q+92 6, 2, 7: 16 6, 2, 8: 4*q+24 6, 2, 9: 16 6, 2, 10: 2 6, 3, 1: 3*q^4+10*q^3+24*q^2+45*q+64 6, 3, 2: 4*q^3+20*q^2+60*q+130 6, 3, 3: 6*q^2+38*q+132 6, 3, 4: 12*q+56 6, 3, 5: 2*q^2+20*q+90 6, 3, 6: 8*q+90 6, 3, 7: 16 6, 3, 8: 2*q+28 6, 3, 9: 18 6, 3, 10: 4 6, 4, 1: 3*q^3+7*q^2+18*q+30 6, 4, 2: 4*q^2+22*q+58 6, 4, 3: 12*q+56 6, 4, 4: 4*q+24 6, 4, 5: 4*q+40 6, 4, 6: 2*q+38 6, 4, 7: 6 6, 4, 8: 12 6, 4, 9: 8 6, 4, 10: 2 6, 5, 1: 4*q^3+10*q^2+22*q+40 6, 5, 2: q^3+9*q^2+34*q+86 6, 5, 3: 2*q^2+20*q+90 6, 5, 4: 4*q+40 6, 5, 5: 2*q^2+14*q+70 6, 5, 6: 6*q+70 6, 5, 7: 12 6, 5, 8: 2*q+26 6, 5, 9: 16 6, 5, 10: 4 6, 6, 1: 4*q^2+18*q+46 6, 6, 2: q^2+17*q+92 6, 6, 3: 8*q+90 6, 6, 4: 2*q+38 6, 6, 5: 6*q+70 6, 6, 6: 2*q+70 6, 6, 7: 14 6, 6, 8: q+28 6, 6, 9: 18 6, 6, 10: 6 6, 6, 11: 1 7, 1, 1: 3*q^4+7*q^2+5*q+7 7, 1, 2: 3*q^3+4*q^2+10*q+14 7, 1, 3: 3*q^2+5*q+16 7, 1, 4: 3*q+8 7, 1, 5: 5*q+6 7, 1, 6: 10 7, 1, 7: 2 7, 1, 8: 1 7, 1, 9: 1 7, 2, 1: 3*q^3+4*q^2+10*q+14 7, 2, 2: 4*q^2+12*q+27 7, 2, 3: 6*q+28 7, 2, 4: 11 7, 2, 5: 2*q+19 7, 2, 6: 16 7, 2, 7: 2 7, 2, 8: 4 7, 2, 9: 2 7, 3, 1: 3*q^2+5*q+16 7, 3, 2: 6*q+28 7, 3, 3: q+24 7, 3, 4: 12 7, 3, 5: q+16 7, 3, 6: 16 7, 3, 7: 3 7, 3, 8: 5 7, 3, 9: 4 7, 3, 10: 1 7, 4, 1: 3*q+8 7, 4, 2: 11 7, 4, 3: 12 7, 4, 4: 3 7, 4, 5: 7 7, 4, 6: 6 7, 4, 7: 2 7, 4, 8: 3 7, 4, 9: 1 7, 5, 1: 5*q+6 7, 5, 2: 2*q+19 7, 5, 3: q+16 7, 5, 4: 7 7, 5, 5: 16 7, 5, 6: 12 7, 5, 7: 2 7, 5, 8: 5 7, 5, 9: 2 7, 6, 1: 10 7, 6, 2: 16 7, 6, 3: 16 7, 6, 4: 6 7, 6, 5: 12 7, 6, 6: 14 7, 6, 7: 2 7, 6, 8: 6 7, 6, 9: 4 7, 6, 10: 2 7, 7, 1: 2 7, 7, 2: 2 7, 7, 3: 3 7, 7, 4: 2 7, 7, 5: 2 7, 7, 6: 2 7, 7, 7: 2 7, 7, 8: 1 7, 7, 9: 2 7, 7, 10: 1 7, 7, 11: 1 8, 1, 1: 3*q^4+4*q^3+8*q^2+10*q+14 8, 1, 2: 4*q^3+6*q^2+12*q+26 8, 1, 3: 5*q^2+8*q+22 8, 1, 4: 6*q+9 8, 1, 5: q^2+2*q+10 8, 1, 6: 2*q+8 8, 1, 7: 1 8, 2, 1: 4*q^3+6*q^2+12*q+26 8, 2, 2: q^3+8*q^2+14*q+42 8, 2, 3: 2*q^2+12*q+43 8, 2, 4: 3*q+18 8, 2, 5: 2*q^2+6*q+24 8, 2, 6: 4*q+24 8, 2, 7: 4 8, 2, 8: q+6 8, 2, 9: 3 8, 3, 1: 5*q^2+8*q+22 8, 3, 2: 2*q^2+12*q+43 8, 3, 3: q^2+6*q+41 8, 3, 4: 2*q+20 8, 3, 5: 4*q+27 8, 3, 6: 2*q+28 8, 3, 7: 5 8, 3, 8: 6 8, 3, 9: 5 8, 4, 1: 6*q+9 8, 4, 2: 3*q+18 8, 4, 3: 2*q+20 8, 4, 4: q+5 8, 4, 5: 12 8, 4, 6: 12 8, 4, 7: 3 8, 4, 8: 3 8, 4, 9: 1 8, 5, 1: q^2+2*q+10 8, 5, 2: 2*q^2+6*q+24 8, 5, 3: 4*q+27 8, 5, 4: 12 8, 5, 5: q^2+6*q+24 8, 5, 6: 2*q+26 8, 5, 7: 5 8, 5, 8: 2*q+12 8, 5, 9: 8 8, 5, 10: 3 8, 6, 1: 2*q+8 8, 6, 2: 4*q+24 8, 6, 3: 2*q+28 8, 6, 4: 12 8, 6, 5: 2*q+26 8, 6, 6: q+28 8, 6, 7: 6 8, 6, 8: 12 8, 6, 9: 8 8, 6, 10: 2 8, 7, 1: 1 8, 7, 2: 4 8, 7, 3: 5 8, 7, 4: 3 8, 7, 5: 5 8, 7, 6: 6 8, 7, 7: 1 8, 7, 8: 2 8, 7, 9: 2 8, 8, 2: q+6 8, 8, 3: 6 8, 8, 4: 3 8, 8, 5: 2*q+12 8, 8, 6: 12 8, 8, 7: 2 8, 8, 8: q+10 8, 8, 9: 7 8, 8, 10: 4 8, 8, 11: 1 9, 1, 1: 3*q^3+4*q^2+8*q+13 9, 1, 2: 4*q^2+6*q+19 9, 1, 3: 5*q+19 9, 1, 4: 8 9, 1, 5: q+6 9, 1, 6: 6 9, 1, 7: 1 9, 2, 1: 4*q^2+6*q+19 9, 2, 2: q^2+8*q+34 9, 2, 3: 2*q+29 9, 2, 4: 14 9, 2, 5: 2*q+18 9, 2, 6: 16 9, 2, 7: 2 9, 2, 8: 3 9, 2, 9: 2 9, 3, 1: 5*q+19 9, 3, 2: 2*q+29 9, 3, 3: q+30 9, 3, 4: 9 9, 3, 5: 18 9, 3, 6: 18 9, 3, 7: 4 9, 3, 8: 5 9, 3, 9: 2 9, 4, 1: 8 9, 4, 2: 14 9, 4, 3: 9 9, 4, 4: 9 9, 4, 5: 7 9, 4, 6: 8 9, 4, 7: 1 9, 4, 8: 1 9, 4, 9: 3 9, 5, 1: q+6 9, 5, 2: 2*q+18 9, 5, 3: 18 9, 5, 4: 7 9, 5, 5: q+19 9, 5, 6: 16 9, 5, 7: 2 9, 5, 8: 8 9, 5, 9: 4 9, 5, 10: 1 9, 6, 1: 6 9, 6, 2: 16 9, 6, 3: 18 9, 6, 4: 8 9, 6, 5: 16 9, 6, 6: 18 9, 6, 7: 4 9, 6, 8: 8 9, 6, 9: 6 9, 6, 10: 2 9, 7, 1: 1 9, 7, 2: 2 9, 7, 3: 4 9, 7, 4: 1 9, 7, 5: 2 9, 7, 6: 4 9, 7, 7: 2 9, 7, 8: 2 9, 7, 9: 1 9, 7, 10: 1 9, 8, 2: 3 9, 8, 3: 5 9, 8, 4: 1 9, 8, 5: 8 9, 8, 6: 8 9, 8, 7: 2 9, 8, 8: 7 9, 8, 9: 3 9, 8, 10: 2 9, 9, 2: 2 9, 9, 3: 2 9, 9, 4: 3 9, 9, 5: 4 9, 9, 6: 6 9, 9, 7: 1 9, 9, 8: 3 9, 9, 9: 4 9, 9, 10: 2 9, 9, 11: 1 10, 1, 1: 7 10, 1, 2: 5 10, 1, 3: 3 10, 1, 4: 1 10, 2, 1: 5 10, 2, 2: 8 10, 2, 3: 6 10, 2, 4: 2 10, 2, 5: 4 10, 2, 6: 2 10, 3, 1: 3 10, 3, 2: 6 10, 3, 3: 7 10, 3, 4: 3 10, 3, 5: 3 10, 3, 6: 4 10, 3, 7: 1 10, 4, 1: 1 10, 4, 2: 2 10, 4, 3: 3 10, 4, 4: 2 10, 4, 5: 1 10, 4, 6: 2 10, 5, 2: 4 10, 5, 3: 3 10, 5, 4: 1 10, 5, 5: 6 10, 5, 6: 4 10, 5, 8: 3 10, 5, 9: 1 10, 6, 2: 2 10, 6, 3: 4 10, 6, 4: 2 10, 6, 5: 4 10, 6, 6: 6 10, 6, 7: 2 10, 6, 8: 2 10, 6, 9: 2 10, 7, 3: 1 10, 7, 6: 2 10, 7, 7: 1 10, 7, 9: 1 10, 8, 5: 3 10, 8, 6: 2 10, 8, 8: 4 10, 8, 9: 2 10, 8, 10: 2 10, 9, 5: 1 10, 9, 6: 2 10, 9, 7: 1 10, 9, 8: 2 10, 9, 9: 2 10, 9, 10: 1 10, 10, 8: 2 10, 10, 9: 1 10, 10, 10: 2 10, 10, 11: 1 11, 1, 1: 1 11, 2, 2: 1 11, 3, 3: 1 11, 4, 4: 1 11, 5, 5: 1 11, 6, 6: 1 11, 7, 7: 1 11, 8, 8: 1 11, 9, 9: 1 11, 10, 10: 1 11, 11, 11: 1
(C) 2005 Frank Lübeck