The file below shows the image in the Temperley-Lieb algebra of the following 5-string 95-crossing braid: dCCbAbaBddddabCBABAcDDBDcdCbaddabCCCdcBDBAABaaaBccDbaabccbAAbaabAbdddCDccDDBADcABaCabdddCCdcDDD This braid is algebraically right 1-split which means that the image in TL_{5,1} looks like the last string of the braid is split. More precisely: this means that the coefficients of (seven) Kauffman diagrams with the last (rightmost) string n o t going straight down are non-zero only for those with at least two cups (and for the unit). In fact, the braid is not right split which is easily seen from the fact that the image has many non-zero coefficients for non-split generators with more than 1 cup. The following braid is obtained from the one above in a manner desribed in Piwocki, Traczyk "Representations of small braid groups in Temperley-Lieb algebra". The image of the braid below in TL_{9,2} is trivial. dCCbAbaBddddabCBABAcDDBDcdCbaddabCCCdcBDBAABaaaBccDbaabccbAAbaabAbdddCDccDDBADcABaCabdddCCdcDDD eFFgHghGeeeehgFGHGHfEEGEfeFgheehgFFFefGEGHHGhhhGffEghhgffgHHghhgHgeeeFEffEEGHEfHGhFhgeeeFFefEEE dddCDccDDDBAcAbaCdabddCCdcDDDBaBAABaaBCCBAABdCCbAAAbaabdbCDcccBADDABcDCdbddCababcBADDDDbABaBccD eeeFEffEEEGHfHghFehgeeFFefEEEGhGHHGhhGFFGHHGeFFgHHHghhgegFEfffGHEEHGfEFegeeFhghgfGHEEEEgHGhGffE The image in TL_{5} is given in the following manner: generator number/number of cups/first term degree/coefficients with step 4. The generators of TL_{5}, the Kauffman diagrams, are listed as described in Piwocki, Traczyk "Representations of small braid groups in Temperley-Lieb algebra" Lists of generators are given as TLgensxx.txt 1 0 9 1 2 1 3 3 1 1 4 1 1 5 1 3 -1 1 6 1 3 7 1 -15 1 -3 4 -3 1 -1 1 8 2 -135 -1 11 -65 274 -921 2611 -6441 14080 -27554 48464 -76411 106653 -127497 118527 -51227 -106492 381221 -781502 1284964 -1829979 2316910 -2622164 2624428 -2237736 1442180 -301936 -1037200 2372786 -3488043 4200336 -4402202 4083402 -3328416 2291394 -1157072 99399 751185 -1324948 1613184 -1655181 1518168 -1276868 997588 -729153 500510 -323205 196366 -112104 59975 -29939 13857 -5893 2273 -780 231 -56 10 -1 9 2 -133 -1 12 -77 351 -1272 3882 -10311 24316 -51542 98876 -172029 270550 -380127 463407 -452490 248060 269294 -1211794 2642154 -4524116 6680803 -8779788 10361455 -10917258 10008493 -7398983 3163303 2268164 -8152478 13566126 -17597961 19553594 -19114908 16409757 -11973129 6613136 -1222117 -3413925 6758760 -8592231 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