| Basic info | Taxonomic history | Classification | Included Taxa |
| Morphology | Ecology and taphonomy | External Literature Search | Age range and collections |
Podocopina (disused)
Taxonomy
Podocopina was named by Sars (1866). It is extant.
It was assigned to Podocopida by Bertels (1969), Bertels (1972), Bertels (1973), Bertels (1974), Bertels (1975), Ballent (1980), Ruiz-Omeñaca et al. (1997), Rosetti and Martens (1998), Crasquin (2008), Ballent et al. (2011), Babinot and Colin (2011), Sebe et al. (2013), Zazzali et al. (2015), Chitnarin (2017) and Tanaka (2018).
It was assigned to Podocopida by Bertels (1969), Bertels (1972), Bertels (1973), Bertels (1974), Bertels (1975), Ballent (1980), Ruiz-Omeñaca et al. (1997), Rosetti and Martens (1998), Crasquin (2008), Ballent et al. (2011), Babinot and Colin (2011), Sebe et al. (2013), Zazzali et al. (2015), Chitnarin (2017) and Tanaka (2018).
Synonymy list
| Year | Name and author |
|---|---|
| 1866 | Podocopina Sars |
| 1969 | Podocopina Bertels |
| 1972 | Podocopina Bertels |
| 1973 | Podocopina Bertels |
| 1974 | Podocopina Bertels |
| 1975 | Podocopina Bertels p. 101 |
| 1980 | Podocopina Ballent |
| 1997 | Podocopina Ruiz-Omeñaca et al. p. 10 |
| 1998 | Podocopina Rosetti and Martens p. 56 |
| 2008 | Podocopina Crasquin p. 243 |
| 2011 | Podocopina Babinot and Colin p. 740 |
| 2011 | Podocopina Ballent et al. |
| 2013 | Podocopina Sebe et al. p. 516 |
| 2015 | Podocopina Zazzali et al. p. 290 |
| 2017 | Podocopina Chitnarin p. 653 |
| 2018 | Podocopina Tanaka p. 14 |
Is something missing? Join the Paleobiology Database and enter the data
|
|
If no rank is listed, the taxon is considered an unranked clade in modern classifications. Ranks may be repeated or presented in the wrong order because authors working on different parts of the classification may disagree about how to rank taxa.
Subor. Podocopina Sars 1866
show all | hide all
Diagnosis
No diagnoses are available
Measurements
No measurements are available
|
|
||||
|
|
||||
|
|
||||
|
|||||
|
|
||||
| Source: o = order, c = class | |||||
| References: Jell and Adrain 2002, Kiessling 2004 | |||||