DecaNet taxon details
Cancellus spongicola Benedict, 1901
367470 (urn:lsid:marinespecies.org:taxname:367470)
accepted
Species
marine, brackish, fresh, terrestrial
recent only
Benedict, J. E. (1901). Four new symmetrical hermit crabs (pagurids) from the West India region. <em>Proceedings of the United States National Museum.</em> 23(1236): 771-778., available online at https://biodiversitylibrary.org/page/7511889 [details] 
DecaNet eds. (2024). DecaNet. Cancellus spongicola Benedict, 1901. Accessed at: https://decanet.info/aphia.php?p=taxdetails&id=367470 on 2024-05-29
Date
action
by
original description
Benedict, J. E. (1901). Four new symmetrical hermit crabs (pagurids) from the West India region. <em>Proceedings of the United States National Museum.</em> 23(1236): 771-778., available online at https://biodiversitylibrary.org/page/7511889 [details]
context source (Deepsea) Intergovernmental Oceanographic Commission (IOC) of UNESCO. The Ocean Biogeographic Information System (OBIS), available online at http://www.iobis.org/ [details]
basis of record McLaughlin, P. A., Komai, T., Lemaitre, R. & Rahayu, D.L. (2010). Annotated checklist of anomuran decapod crustaceans of the world (exclusive of the Kiwaoidea and families Chirostylidae and Galatheidae of the Galatheoidea. Part I — Lithodoidea, Lomisoidea and Paguroidea. <em>Raffles Bulletin of Zoology.</em> Supplement 23: 5–107. [details] Available for editors
context source (Deepsea) Intergovernmental Oceanographic Commission (IOC) of UNESCO. The Ocean Biogeographic Information System (OBIS), available online at http://www.iobis.org/ [details]
basis of record McLaughlin, P. A., Komai, T., Lemaitre, R. & Rahayu, D.L. (2010). Annotated checklist of anomuran decapod crustaceans of the world (exclusive of the Kiwaoidea and families Chirostylidae and Galatheidae of the Galatheoidea. Part I — Lithodoidea, Lomisoidea and Paguroidea. <em>Raffles Bulletin of Zoology.</em> Supplement 23: 5–107. [details] Available for editors
Present Inaccurate Introduced: alien Containing type locality
