Finite Group DatabasebetaFinite Group Databasebeta117 groups of order 1836.
| SmallGroups | group |
|---|---|
| (1836, 1) | C17×Dic27 #14270096 |
| (1836, 2) | C27×Dic17 #14270097 |
| (1836, 3) | Dic459 #14270098 |
| (1836, 4) | C4×C17×C27 #14270099 |
| (1836, 5) | C27×#595 #14270100 |
| (1836, 6) | C27⋊#595 #14270101 |
| (1836, 7) | D17×D27 #14270102 |
| (1836, 8) | C17×C22⋊C27 #14270103 |
| (1836, 9) | C2×C27×D17 #14270104 |
| (1836, 10) | C2×C17×D27 #14270105 |
| (1836, 11) | C2×D459 #14270106 |
| (1836, 12) | C22×C17×C27 #14270107 |
| (1836, 13) | C3×C9×Dic17 #14270108 |
| (1836, 14) | H(3,𝔽3)×Dic17 #14270109 |
| (1836, 15) | 3−1+2×Dic17 #14270110 |
| (1836, 16) | C3×C17×Dic9 #14270111 |
| (1836, 17) | C9×Dic3×C17 #14270112 |
| (1836, 18) | C17×(C3⋊Dic3)⋊C3 #14270113 |
| (1836, 19) | C17×3−1+2⋊C4 #14270114 |
| (1836, 20) | C3×Dic153 #14270115 |
| (1836, 21) | C9×Dic51 #14270116 |
| (1836, 22) | (C3⋊Dic51)⋊C3 #14270117 |
| (1836, 23) | 3−1+2⋊Dic17 #14270118 |
| (1836, 24) | C17×C3⋊Dic9 #14270119 |
| (1836, 25) | C17×#1084 #14270120 |
| (1836, 26) | C3⋊Dic153 #14270121 |
| (1836, 27) | #14270122 |
| (1836, 28) | C3×C4×C9×C17 #14270123 |
| (1836, 29) | C4×C17×H(3,𝔽3) #14270124 |
| (1836, 30) | C4×C17×3−1+2 #14270125 |
| (1836, 31) | C3×C9×#595 #14270126 |
| (1836, 32) | H(3,𝔽3)×#595 #14270127 |
| (1836, 33) | 3−1+2×#595 #14270128 |
| (1836, 34) | C3×C9⋊#595 #14270129 |
| (1836, 35) | C9×C3⋊#595 #14270130 |
| (1836, 36) | (C3⋊(C3⋊#595))⋊C3 #14270131 |
| (1836, 37) | 3−1+2⋊#595 #14270132 |
| (1836, 38) | C3⋊(C9⋊#595) #14270133 |
| (1836, 39) | #14270134 |
| (1836, 40) | C17×#1088 #14270135 |
| (1836, 41) | #14270136 |
| (1836, 42) | #14270137 |
| (1836, 43) | C3×D9×D17 #14270138 |
| (1836, 44) | D3×C9×D17 #14270139 |
| (1836, 45) | D17×(C3⋊D3)⋊C3 #14270140 |
| (1836, 46) | D17×AGL(1,ℤ/9) #14270141 |
| (1836, 47) | D17×C3⋊D9 #14270142 |
| (1836, 48) | D17×#272 #14270143 |
| (1836, 49) | D3×C17×D9 #14270144 |
| (1836, 50) | C17×((C3⋊D3)⋊C3)⋊C2 #14270145 |
| (1836, 51) | D3×D153 #14270146 |
| (1836, 52) | D9×D51 #14270147 |
| (1836, 53) | ((C3⋊D3)⋊C3)⋊D17 #14270148 |
| (1836, 54) | (C3⋊D9)⋊D17 #14270149 |
| (1836, 55) | #272⋊D17 #14270150 |
| (1836, 56) | C9×A4×C17 #14270151 |
| (1836, 57) | C17×C9⋊A4 #14270152 |
| (1836, 58) | C3×C17×C22⋊C9 #14270153 |
| (1836, 59) | C17×#1094 #14270154 |
| (1836, 60) | C17×C22⋊H(3,𝔽3) #14270155 |
| (1836, 61) | C2×C3×C9×D17 #14270156 |
| (1836, 62) | C2×H(3,𝔽3)×D17 #14270157 |
| (1836, 63) | C2×3−1+2×D17 #14270158 |
| (1836, 64) | C2×C3×C17×D9 #14270159 |
| (1836, 65) | C2×D3×C9×C17 #14270160 |
| (1836, 66) | C2×C17×(C3⋊D3)⋊C3 #14270161 |
| (1836, 67) | C2×C17×AGL(1,ℤ/9) #14270162 |
| (1836, 68) | C2×C3×D153 #14270163 |
| (1836, 69) | C2×C9×D51 #14270164 |
| (1836, 70) | C2×C17⋊((C3⋊D3)⋊C3) #14270165 |
| (1836, 71) | C2×C17⋊AGL(1,ℤ/9) #14270166 |
| (1836, 72) | C2×C17×C3⋊D9 #14270167 |
| (1836, 73) | C2×C17×#272 #14270168 |
| (1836, 74) | C2×C3⋊D153 #14270169 |
| (1836, 75) | C2×C17⋊#272 #14270170 |
| (1836, 76) | C22×C3×C9×C17 #14270171 |
| (1836, 77) | C22×C17×H(3,𝔽3) #14270172 |
| (1836, 78) | C22×C17×3−1+2 #14270173 |
| (1836, 79) | C33×Dic17 #14270174 |
| (1836, 80) | C32×Dic3×C17 #14270175 |
| (1836, 81) | C32×Dic51 #14270176 |
| (1836, 82) | C3×C17×C3⋊Dic3 #14270177 |
| (1836, 83) | C3×C3⋊Dic51 #14270178 |
| (1836, 84) | C17×C3⋊(C3⋊Dic3) #14270179 |
| (1836, 85) | C3⋊(C3⋊Dic51) #14270180 |
| (1836, 86) | C33×C4×C17 #14270181 |
| (1836, 87) | C33×#595 #14270182 |
| (1836, 88) | C32×C3⋊#595 #14270183 |
| (1836, 89) | C3×C3⋊(C3⋊#595) #14270184 |
| (1836, 90) | C3⋊(C3⋊(C3⋊#595)) #14270185 |
| (1836, 91) | C3×C17×#157 #14270186 |
| (1836, 92) | C3×#10597479 #14270187 |
| (1836, 93) | C3×#10597480 #14270188 |
| (1836, 94) | C17×C3⋊#157 #14270189 |
| (1836, 95) | C3⋊#10597479 #14270190 |
| (1836, 96) | C3⋊#10597480 #14270191 |
| (1836, 97) | C32×D3×D17 #14270192 |
| (1836, 98) | C3×C3⋊D3×D17 #14270193 |
| (1836, 99) | C3×D32×C17 #14270194 |
| (1836, 100) | C3×D3×D51 #14270195 |