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Superregnum: Eukaryota
Cladus: Unikonta
Cladus: Opisthokonta
Cladus: Holozoa
Regnum: Animalia
Subregnum: Eumetazoa
Cladus: Bilateria
Cladus: Nephrozoa
Cladus: Protostomia
Cladus: Ecdysozoa
Cladus: Panarthropoda
Phylum: Arthropoda
Subphylum: Hexapoda
Classis: Insecta
Cladus: Dicondylia
Subclassis: Pterygota
Cladus: Metapterygota
Cladus: Odonatoptera
Cladus: Holodonata
Ordo: Odonata
Subordo: Epiprocta
Infraordines: Anisoptera – Epiophlebioptera

Cladi: †Isophlebioptera – Trigonoptera
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Familiae incertae sedis: †Paragonophlebiidae – †Sieblosiidae
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Name

Epiprocta Lohmann, 1996
Synonyms

Epiproctophora Bechly, 1996

References
Primary references

Bechly, G. 1996. Morphologische Untersuchungen am Flugelgeader der rezenten Libellen und deren Stammgruppenvertreter (Insecta; Pterygota; Odonata) unter besonderer Berucksichtigung der phylogenetischen Systematik und des Grundplanes der Odonata. Petalura spec. vol. 2: 402 pp, 3 tabls, 111 figs. Reference page.
Lohmann, H. 1996. Das phylogenetische System der Anisoptera (Odonata). Entomologische Zeitschrift 106(6): 209–252, 106(7): 253–266, 106(9): 360–367. [not seen]

Epiprocta is one of the two extant suborders of the Odonata (the order to which dragonflies and damselflies belong). It was proposed relatively recently, having been created to accommodate the inclusion of the Anisozygoptera. The latter has been shown to be not a natural suborder, but rather a paraphyletic collection of lineages,[1][2] so it has been combined with the previous suborder Anisoptera, the well-known dragonflies, into the Epiprocta. The old suborder Anisoptera is proposed to become an infraorder within the Epiprocta, whereas the "anisozygopterans" included here form the infraorder Epiophlebioptera.
References

H. Lohmann (1996). "Das phylogenetische System der Anisoptera (Odonata)" [The phylogenetic system of the Anisoptera (Odonata)]. Deutsche Entomologische Zeitschrift (in German). 106 (9): 209–266.
A. C. Rehn (2003). "Phylogenetic analysis of higher-level relationships of Odonata". Systematic Entomology. 28 (2): 181–240. doi:10.1046/j.1365-3113.2003.00210.x.

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