[1][1^^2] = prime! first delayed prime record nr 1
[2][1^^1] = prime!
[3][1^^3] = prime! a new delayed prime record nr 2
[4][1^^12] = prime! a new delayed prime record nr 3
[5][1^^1] = prime!
[6][1^^21] = prime! a new delayed prime record nr 4
[7][1^^2] = prime!
[8][1^^2] = prime!
[9][1^^1] = prime!
[10][1^^6] = prime!
[11][1^^1] = prime!
[12][1^^1] = prime!
[13][1^^314] = prime! a new delayed prime record nr 5
[14][1^^1] = prime!
[15][1^^3] = prime!
[16][1^^2] = prime!
[17][1^^1] = prime!
[18][1^^139] = prime!
[19][1^^20] = prime!
[20][1^^2] = prime!
[21][1^^n] = always composite set of four divisors (13, 3, 5, 3) that appear periodically
[22][1^^4] = prime!
[23][1^^2] = prime!
[24][1^^1] = prime!
[25][1^^2] = prime!
[26][1^^5] = prime!
[27][1^^17] = prime!
[28][1^^2] = prime!
[29][1^^1] = prime!
[30][1^^1] = prime!
[31][1^^2] = prime!
[32][1^^1] = prime!
[33][1^^11] = prime!
[34][1^^n] = possible candidate! n > 60000 a new delayed prime record nr 6
[35][1^^1] = prime!
[36][1^^5] = prime!
[37][1^^2] = prime!
[38][1^^2] = prime!
[39][1^^1] = prime!
[40][1^^6] = prime!
[41][1^^2] = prime!
[42][1^^1] = prime!
[43][1^^4] = prime!
[44][1^^1] = prime!
[45][1^^21] = prime!
[46][1^^2] = prime!
[47][1^^3] = prime!
[48][1^^7] = prime!
[49][1^^20] = prime!
[50][1^^1] = prime!
[51][1^^1] = prime!
[52][1^^6] = prime!
[53][1^^12] = prime!
[54][1^^1] = prime!
[55][1^^2] = prime!
[56][1^^1] = prime!
[57][1^^1] = prime!
[58][1^^10] = prime!
[59][1^^5] = prime!
[60][1^^23] = prime!
[61][1^^4] = prime!
[62][1^^3] = prime!
[63][1^^11] = prime!
[64][1^^32] = prime!
[65][1^^1] = prime!
[66][1^^5] = prime!
[67][1^^2] = prime!
[68][1^^14] = prime!
[69][1^^3] = prime!
[70][1^^22] = prime!
[71][1^^1] = prime!
[72][1^^1] = prime!
[73][1^^n] = always composite difference of two cubes
[74][1^^1] = prime!
[75][1^^1] = prime!
[76][1^^4] = prime!
[77][1^^1] = prime!
[78][1^^3] = prime!
[79][1^^280] = prime!
[80][1^^1] = prime!
[81][1^^5] = prime!
[82][1^^6] = prime!
[83][1^^3] = prime!
[84][1^^1] = prime!
[85][1^^2] = prime!
[86][1^^4] = prime!
[87][1^^3] = prime!
[88][1^^2] = prime!
[89][1^^3] = prime!
[90][1^^3] = prime!
[91][1^^10] = prime!
[92][1^^2] = prime!
[93][1^^27] = prime!
[94][1^^8] = prime!
[95][1^^1] = prime!
[96][1^^1] = prime!
[97][1^^2] = prime!
[98][1^^4] = prime!
[99][1^^11] = prime!
[100][1^^n] = always composite set of four divisors (3, 13, 3, 5) that appear periodically
[101][1^^1] = prime!
[102][1^^21] = prime!
[103][1^^6] = prime!
[104][1^^n] = always composite difference of two cubes
[105][1^^313] = prime!
[106][1^^2] = prime!
[107][1^^1] = prime!
[108][1^^n] = possible candidate! n > 25000
[109][1^^8] = prime!
[110][1^^1] = prime!
[111][1^^73] = prime!
[112][1^^2] = prime!
[113][1^^4] = prime!
[114][1^^3] = prime!
[115][1^^2] = prime!
[116][1^^1] = prime!
[117][1^^1] = prime!
[118][1^^2] = prime!
[119][1^^1] = prime!
[120][1^^17] = prime!
[121][1^^2] = prime!
[122][1^^1] = prime!
[123][1^^15] = prime!
[124][1^^4] = prime!
[125][1^^2] = prime!
[126][1^^1] = prime!
[127][1^^8] = prime!
[128][1^^3] = prime!
[129][1^^1] = prime!
[130][1^^2] = prime!
[131][1^^1] = prime!
[132][1^^7] = prime!
[133][1^^2] = prime!
[134][1^^4] = prime!
[135][1^^3] = prime!
[136][1^^2] = prime!
[137][1^^1] = prime!
[138][1^^3] = prime!
[139][1^^52] = prime!
[140][1^^2] = prime!
[141][1^^1] = prime!
[142][1^^66] = prime!
[143][1^^2] = prime!
[144][1^^1] = prime!
[145][1^^138] = prime!
[146][1^^49] = prime!
[147][1^^3] = prime!
[148][1^^30] = prime!
[149][1^^1] = prime!
[150][1^^1] = prime!
[151][1^^28] = prime!
[152][1^^1] = prime!
[153][1^^19] = prime!
[154][1^^8] = prime!
[155][1^^2] = prime!
[156][1^^1] = prime!
[157][1^^16] = prime!
[158][1^^4] = prime!
[159][1^^5] = prime!
[160][1^^6] = prime!
[161][1^^1] = prime!
[162][1^^1] = prime!
[163][1^^44] = prime!
[164][1^^7] = prime!
[165][1^^1] = prime!
[166][1^^6] = prime!
[167][1^^3] = prime!
[168][1^^n] = possible candidate! n > 10000
[169][1^^n] = always composite set of four divisors (3, 5, 3, 13) that appear periodically
[170][1^^1] = prime!
[171][1^^9] = prime!
[172][1^^4] = prime!
[173][1^^8] = prime!
[174][1^^5] = prime!
[175][1^^6] = prime!
[176][1^^1] = prime!
[177][1^^3] = prime!
[178][1^^108] = prime!
[179][1^^1] = prime!
[180][1^^3] = prime!
[181][1^^2] = prime!
[182][1^^2] = prime!
[183][1^^n] = always composite set of four divisors (5, 3, 13, 3) that appear periodically
[184][1^^4] = prime!
[185][1^^1] = prime!
[186][1^^1] = prime!
[187][1^^6] = prime!
[188][1^^2] = prime!
[189][1^^15] = prime!
[190][1^^n] = always composite difference of two cubes
[191][1^^4] = prime!
[192][1^^3] = prime!
[193][1^^6] = prime!
[194][1^^1] = prime!
[195][1^^5] = prime!
[196][1^^2] = prime!
[197][1^^3] = prime!
[198][1^^3] = prime!
[199][1^^56] = prime!
[200][1^^1] = prime!
[201][1^^1] = prime!
[202][1^^6] = prime!
[203][1^^2] = prime!
[204][1^^37] = prime!
[205][1^^30] = prime!
[206][1^^5] = prime!
[207][1^^1] = prime!
[208][1^^270] = prime!
[209][1^^4] = prime!
[210][1^^31] = prime!
[211][1^^2] = prime!
[212][1^^1] = prime!
[213][1^^107] = prime!
[214][1^^280] = prime!
[215][1^^1] = prime!
[216][1^^n] = always composite set of four divisors (13, 3, 5, 3) that appear periodically
[217][1^^16] = prime!
[218][1^^7] = prime!
[219][1^^1] = prime!
[220][1^^6] = prime!
[221][1^^2] = prime!
[222][1^^1] = prime!
[223][1^^2] = prime!
[224][1^^3] = prime!
[225][1^^1] = prime!
[226][1^^30] = prime!
[227][1^^2] = prime!
[228][1^^n] = possible candidate! n > 10000
[229][1^^4] = prime!
[230][1^^3] = prime!
[231][1^^401] = prime!
[232][1^^12] = prime!
[233][1^^10] = prime!
[234][1^^1] = prime!
[235][1^^174] = prime!
[236][1^^1] = prime!
[237][1^^7] = prime!
[238][1^^2] = prime!
[239][1^^1] = prime!
[240][1^^3] = prime!
[241][1^^6] = prime!
[242][1^^2] = prime!
[243][1^^3] = prime!
[244][1^^28] = prime!
[245][1^^6] = prime!
[246][1^^33] = prime!
[247][1^^2] = prime!
[248][1^^2] = prime!
[249][1^^1] = prime!
[250][1^^354] = prime!
[251][1^^2] = prime!
[252][1^^1] = prime!
[253][1^^4] = prime!
[254][1^^3] = prime!
[255][1^^3] = prime!
[256][1^^12] = prime!
[257][1^^4] = prime!
[258][1^^3] = prime!
[259][1^^20] = prime!
[260][1^^1] = prime!
[261][1^^1] = prime!
[262][1^^112] = prime!
[263][1^^6] = prime!
[264][1^^1] = prime!
[265][1^^10] = prime!
[266][1^^1] = prime!
[267][1^^1] = prime!
[268][1^^4] = prime!
[269][1^^1] = prime!
[270][1^^1] = prime!
[271][1^^12] = prime!
[272][1^^2] = prime!
[273][1^^n] = possible candidate! n > 60000 see [34][1^^n]
[274][1^^256] = prime!
[275][1^^2] = prime!
[276][1^^5] = prime!
[277][1^^2] = prime!
[278][1^^4] = prime!
[279][1^^19] = prime!
[280][1^^2] = prime!
[281][1^^36] = prime!
[282][1^^43] = prime!
[283][1^^2] = prime!
[284][1^^1] = prime!
[285][1^^1] = prime!
[286][1^^2] = prime!
[287][1^^1] = prime!
[288][1^^7] = prime!
[289][1^^4] = prime!
[290][1^^6] = prime!
[291][1^^n] = possible candidate! n > 10000
[292][1^^14] = prime!
[293][1^^3] = prime!
[294][1^^1611] = prime!
[295][1^^n] = always composite set of four divisors (3, 13, 3, 5) that appear periodically
[296][1^^13] = prime!
[297][1^^1] = prime!
[298][1^^2] = prime!
[299][1^^1] = prime!
[300][1^^13] = prime!
[301][1^^2] = prime!
[302][1^^1] = prime!
[303][1^^3] = prime!
[304][1^^40] = prime!
[305][1^^1] = prime!
[306][1^^5] = prime!
[307][1^^6] = prime!
[308][1^^3] = prime!
[309][1^^1] = prime!
[310][1^^514] = prime!
[311][1^^2] = prime!
[312][1^^9] = prime!
[313][1^^186] = prime!
[314][1^^3] = prime!
[315][1^^1] = prime!
[316][1^^2] = prime!
[317][1^^2] = prime!
[318][1^^3] = prime!
[319][1^^4] = prime!
[320][1^^7] = prime!
[321][1^^5] = prime!
[322][1^^8] = prime!
[323][1^^2] = prime!
[324][1^^1] = prime!
[325][1^^2] = prime!
[326][1^^1] = prime!
[327][1^^1] = prime!
[328][1^^2] = prime!
[329][1^^1] = prime!
[330][1^^225] = prime!
[331][1^^2] = prime!
[332][1^^1] = prime!
[333][1^^11] = prime!
[334][1^^8] = prime!
[335][1^^6] = prime!
[336][1^^1] = prime!
[337][1^^2] = prime!
[338][1^^22] = prime!
[339][1^^1] = prime!
[340][1^^14] = prime!
[341][1^^1] = prime!
[342][1^^37] = prime!
[343][1^^2] = prime!
[344][1^^1] = prime!
[345][1^^3] = prime!
[346][1^^2] = prime!
[347][1^^1] = prime!
[348][1^^3] = prime!
[349][1^^4] = prime!
[350][1^^1] = prime!
[351][1^^5] = prime!
[352][1^^4] = prime!
[353][1^^10] = prime!
[354][1^^1] = prime!
[355][1^^14] = prime!
[356][1^^10] = prime!
[357][1^^1] = prime!
[358][1^^2] = prime!
[359][1^^3] = prime!
[360][1^^9] = prime!
[361][1^^20] = prime!
[362][1^^1] = prime!
[363][1^^87] = prime!
[364][1^^n] = always composite set of four divisors (3, 5, 3, 13) that appear periodically
[365][1^^2] = prime!
[366][1^^13] = prime!
[367][1^^2] = prime!
[368][1^^2] = prime!
[369][1^^1] = prime!
[370][1^^2] = prime!
[371][1^^1] = prime!
[372][1^^3] = prime!
[373][1^^8] = prime!
[374][1^^3] = prime!
[375][1^^1] = prime!
[376][1^^4] = prime!
[377][1^^2] = prime!
[378][1^^n] = always composite set of four divisors (5, 3, 13, 3) that appear periodically
[379][1^^12] = prime!
[380][1^^1] = prime!
[381][1^^1] = prime!
[382][1^^54] = prime!
[383][1^^3] = prime!
[384][1^^3] = prime!
[385][1^^6] = prime!
[386][1^^1] = prime!
[387][1^^59] = prime!
[388][1^^2] = prime!
[389][1^^29] = prime!
[390][1^^1] = prime!
[391][1^^2] = prime!
[392][1^^1] = prime!
[393][1^^19] = prime!
[394][1^^4] = prime!
[395][1^^5] = prime!
[396][1^^1] = prime!
[397][1^^8] = prime!
[398][1^^32] = prime!
[399][1^^3] = prime!
[400][1^^2] = prime!
[401][1^^1] = prime!
[402][1^^1] = prime!
[403][1^^2] = prime!
[404][1^^68] = prime!
[405][1^^3] = prime!
[406][1^^8] = prime!
[407][1^^1] = prime!
[408][1^^7] = prime!
[409][1^^12] = prime!
[410][1^^2] = prime!