230edo

← 229edo

230edo

231edo →

Prime factorization	2 × 5 × 23
Step size	5.21739 ¢
Fifth	135\230 (704.348 ¢) (→ 27\46)
Semitones (A1:m2)	25:15 (130.4 ¢ : 78.26 ¢)
Dual sharp fifth	135\230 (704.348 ¢) (→ 27\46)
Dual flat fifth	134\230 (699.13 ¢) (→ 67\115)
Dual major 2nd	39\230 (203.478 ¢)
Consistency limit	3
Distinct consistency limit	3

Intervals

|- |75 |391.3 |major third |- |76 |396.5 |major third |- |77 |401.7 |major third |- |78 |407.0 |major third |- |79 |412.2 |major third |- |80 |417.4 |major third |- |81 |422.6 |supermajor third |- |82 |427.8 |supermajor third |- |83 |433.0 |supermajor third |- |84 |438.3 |supermajor third |- |85 |443.5 |ultramajor third |- |86 |448.7 |ultramajor third |- |87 |453.9 |ultramajor third |- |88 |459.1 |ultramajor third |- |89 |464.3 |subfourth |- |90 |469.6 |subfourth |- |91 |474.8 |subfourth |- |92 |480.0 |perfect fourth |- |93 |485.2 |perfect fourth |- |94 |490.4 |perfect fourth |- |95 |495.7 |perfect fourth |- |96 |500.9 |perfect fourth |- |97 |506.1 |perfect fourth |- |98 |511.3 |perfect fourth |- |99 |516.5 |perfect fourth |- |100 |521.7 |superfourth |- |101 |527.0 |superfourth |- |102 |532.2 |superfourth |- |103 |537.4 |superfourth |- |104 |542.6 |superfourth |- |105 |547.8 |superfourth |- |106 |553.0 |superfourth |- |107 |558.3 |superfourth |- |108 |563.5 |low tritone |- |109 |568.7 |low tritone |- |110 |573.9 |low tritone |- |111 |579.1 |low tritone |- |112 |584.3 |low tritone |- |113 |589.6 |low tritone |- |114 |594.8 |low tritone |- |115 |600.0 |high tritone |- |116 |605.2 |high tritone |- |117 |610.4 |high tritone |- |118 |615.7 |high tritone |- |119 |620.9 |high tritone |- |120 |626.1 |high tritone |- |121 |631.3 |high tritone |- |122 |636.5 |high tritone |- |123 |641.7 |subfifth |- |124 |647.0 |subfifth |- |125 |652.2 |subfifth |- |126 |657.4 |subfifth |- |127 |662.6 |subfifth |- |128 |667.8 |subfifth |- |129 |673.0 |subfifth |- |130 |678.3 |subfifth |- |131 |683.5 |perfect fifth |- |132 |688.7 |perfect fifth |- |133 |693.9 |perfect fifth |- |134 |699.1 |perfect fifth |- |135 |704.3 |perfect fifth |- |136 |709.6 |perfect fifth |- |137 |714.8 |perfect fifth |- |138 |720.0 |superfifth |- |139 |725.2 |superfifth |- |140 |730.4 |superfifth |- |141 |735.7 |superfifth |- |142 |740.9 |ultrafifth |- |143 |746.1 |ultrafifth |- |144 |751.3 |ultrafifth |- |145 |756.5 |ultrafifth |- |146 |761.7 |subminor sixth |- |147 |767.0 |subminor sixth |- |148 |772.2 |subminor sixth |- |149 |777.4 |subminor sixth |- |150 |782.6 |minor sixth |- |151 |787.8 |minor sixth |- |152 |793.0 |minor sixth |- |153 |798.3 |minor sixth |- |154 |803.5 |minor sixth |- |155 |808.7 |minor sixth |- |156 |813.9 |minor sixth |- |157 |819.1 |minor sixth |- |158 |824.3 |supraminor sixth |- |159 |829.6 |supraminor sixth |- |160 |834.8 |supraminor sixth |- |161 |840.0 |neutral sixth |- |162 |845.2 |neutral sixth |- |163 |850.4 |neutral sixth |- |164 |855.7 |neutral sixth |- |165 |860.9 |submajor sixth |- |166 |866.1 |submajor sixth |- |167 |871.3 |submajor sixth |- |168 |876.5 |submajor sixth |- |169 |881.7 |major sixth |- |170 |887.0 |major sixth |- |171 |892.2 |major sixth |- |172 |897.4 |major sixth |- |173 |902.6 |major sixth |- |174 |907.8 |major sixth |- |175 |913.0 |major sixth |- |176 |918.3 |major sixth |- |177 |923.5 |supermajor sixth |- |178 |928.7 |supermajor sixth |- |179 |933.9 |supermajor sixth |- |180 |939.1 |supermajor sixth |- |181 |944.3 |ultramajor sixth |- |182 |949.6 |ultramajor sixth |- |183 |954.8 |ultramajor sixth |- |184 |960.0 |subminor seventh |- |185 |965.2 |subminor seventh |- |186 |970.4 |subminor seventh |- |187 |975.7 |subminor seventh |- |188 |980.9 |minor seventh |- |189 |986.1 |minor seventh |- |190 |991.3 |minor seventh |- |191 |996.5 |minor seventh |- |192 |1001.7 |minor seventh |- |193 |1007.0 |minor seventh |- |194 |1012.2 |minor seventh |- |195 |1017.4 |minor seventh |- |196 |1022.6 |supraminor seventh |- |197 |1027.8 |supraminor seventh |- |198 |1033.0 |supraminor seventh |- |199 |1038.3 |supraminor seventh |- |200 |1043.5 |neutral seventh |- |201 |1048.7 |neutral seventh |- |202 |1053.9 |neutral seventh |- |203 |1059.1 |neutral seventh |- |204 |1064.3 |submajor seventh |- |205 |1069.6 |submajor seventh |- |206 |1074.8 |submajor seventh |- |207 |1080.0 |major seventh |- |208 |1085.2 |major seventh |- |209 |1090.4 |major seventh |- |210 |1095.7 |major seventh |- |211 |1100.9 |major seventh |- |212 |1106.1 |major seventh |- |213 |1111.3 |major seventh |- |214 |1116.5 |major seventh |- |215 |1121.7 |supermajor seventh |- |216 |1127.0 |supermajor seventh |- |217 |1132.2 |supermajor seventh |- |218 |1137.4 |supermajor seventh |- |219 |1142.6 |ultramajor seventh |- |220 |1147.8 |ultramajor seventh |- |221 |1153.0 |ultramajor seventh |- |222 |1158.3 |ultramajor seventh |- |223 |1163.5 |suboctave |- |224 |1168.7 |suboctave |- |225 |1173.9 |suboctave |- |226 |1179.1 |suboctave |- |227 |1184.3 |suboctave |- |228 |1189.6 |suboctave |- |229 |1194.8 |suboctave |- |230 |1200.0 |perfect octave |}