Checklist of Superfamily Pyraloidea Latreille, 1802 (Crambid Snout Moths) for Kremsursprung (Kirchdorf District, Austria)
Class | Insecta Linnaeus, 1758 Insects, True insects | 47 217 283 | Families Genera Species | Taxom | Subclass | Pterygota Lang, 1888 Winged insects | 47 217 283 | Families Genera Species | Taxom | Infraclass | Neoptera van der Wulp, 1890 Modern Wing-folding insects | 47 217 283 | Families Genera Species | Taxom | Superorder | Holometabola Heider, 1889 Holometabolous Insects | 38 200 264 | Families Genera Species | Taxom | Order | Lepidoptera Linnaeus, 1758 Butterflies, Lepidopterans, Moths | 30 187 250 | Families Genera Species | Taxom | Suborder | Glossata Fabricius, 1775 Modern butterflies and moths | 30 187 250 | Families Genera Species | Taxom | Infraorder | Heteroneura Tillyard, 1918
| 30 187 250 | Families Genera Species | Taxom | Section | Tineina Stainton, 1857
| 14 55 83 | Families Genera Species | Taxom | Subsection | Tineina Stainton, 1857
| 12 52 81 | Families Genera Species | Taxom | Superfamily | Pyraloidea Latreille, 1802 Crambid Snout Moths, Pyralid, Pyraloid moths | 1 8 13 | Family Genera Species | Taxom |
List of families for Kremsursprung 1 Family width 13 Species
Genera for Kremsursprung 8 Genera with 13 Species
Species list for Kremsursprung 13 Species | Anania stachydalis Zincken, 1821 | Woundwort Pearl | | Catoptria combinella Denis & Schi..., 1775 | | | Catoptria pyramidellus Treitschke, 1832 | | | Crambus ericella (Hübner, 1813) | ⇒ Pediasia ericella Barnes & McD..., 1918 | | Crambus perlella (Scopoli, 1763) | ⇒ Crambus perlellus Scopoli, 1763 | | Eudonia murana Curtis, 1827 | Moorland Grey | | Eudonia sudetica Zeller, 1839 | | | Evergestis pallidata Hufnagel, 1811 | Chequered Pearl | | Pyrausta falcatalis Guenée, 1854 | | | Scoparia ancipitella LA HARPE, 1855 | Northern Grey | | Udea decrepitalis Herrich-Schä..., 1848 | Scotch Pearl | | Udea nebulalis Hübner, 1796 | | | Udea olivalis Denis & Schi..., 1775 | Olive Pearl |
Subnodes of Pyraloidea with occurrences in Kremsursprung
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