Cyrillia aequalis
Cyrillia aequalis is a species of sea snail, a marine gastropod mollusk in the family Raphitomidae.[1]
| Cyrillia aequalis | |
|---|---|
 | |
| Shell of Cyrillia aequalis | |
Scientific classification  | |
| Kingdom: | Animalia |
| Phylum: | Mollusca |
| Class: | Gastropoda |
| Clade: | Caenogastropoda |
| Clade: | Hypsogastropoda |
| Clade: | Neogastropoda |
| Superfamily: | Conoidea |
| Family: | Raphitomidae |
| Genus: | Cyrillia |
| Species: | C. aequalis |
| Binomial name | |
| Cyrillia aequalis (Jeffreys, 1867) | |
| Synonyms[1] | |
| |
Description
The length of the shell varies between 5 mm and 10 mm.
Distribution
This marine species occurs from Norway to the Western Mediterranean
References
- MolluscaBase (2019). MolluscaBase. Cyrillia aequalis (Jeffreys, 1867). Accessed through: World Register of Marine Species at: http://marinespecies.org/aphia.php?p=taxdetails&id=1389219 on 2019-11-24
- Gofas, S.; Le Renard, J.; Bouchet, P. (2001). Mollusca, in: Costello, M.J. et al. (Ed.) (2001). European register of marine species: a check-list of the marine species in Europe and a bibliography of guides to their identification. Collection Patrimoines Naturels, 50: pp. 180–213
External links
- Jeffreys J.G. (1862-1869). British conchology. Vol. 1: pp. cxiv + 341 [1862. Vol. 2: pp. 479 [1864]. Vol. 3: pp. 394 [1865]. Vol. 4: pp. 487 [1867]. Vol. 5: pp. 259 [1869]. London, van Voorst]
- Jeffreys J.G. (1862-1869). British conchology. Vol. 1: pp. cxiv + 341 [1862. Vol. 2: pp. 479 [1864]. Vol. 3: pp. 394 [1865]. Vol. 4: pp. 487 [1867]. Vol. 5: pp. 259 [1869]. London, van Voorst] ]
- Fassio, G.; Russini, V.; Pusateri, F.; Giannuzzi-Savelli, R.; Høisæter, T.; Puillandre, N.; Modica, M. V.; Oliverio, M. (2019). An assessment of Raphitoma and allied genera (Neogastropoda: Raphitomidae). Journal of Molluscan Studies
- Gastropods.com: Raphitoma aequalis
- Natural History Museum, Rotterdam: Raphitoma aequalis
- Tucker, J.K. (2004). "Catalog of recent and fossil turrids (Mollusca: Gastropoda)" (PDF). Zootaxa. 682: 1–1295.
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