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Checklist for Subfamily Geometrinae Leach, 1815 (Emeralds)
and region Lennox and Addington (Eastern Ontario, Ontario, Canada)


Class
 
Insecta
Linnaeus, 1758
Insects, True insects
274
1170
1578
Families
Genera
Species
 
Taxom
 

Subclass
 
Pterygota
Lang, 1888
Winged insects
273
1169
1577
Families
Genera
Species
 
Taxom
 

Infraclass
 
Neoptera
van der Wulp, 1890
Modern Wing-folding insects
257
1119
1477
Families
Genera
Species
 
Taxom
 

Superorder
 
Holometabola
Heider, 1889
Holometabolous Insects
194
970
1310
Families
Genera
Species
 
Taxom
 

Order
 
Lepidoptera
Linnaeus, 1758
Butterflies, Lepidopterans, Moths
40
320
442
Families
Genera
Species
 
Taxom
 

Suborder
 
Glossata
Fabricius, 1775
Modern butterflies and moths
40
320
442
Families
Genera
Species
 
Taxom
 

Infraorder
 
Heteroneura
Tillyard, 1918
39
319
441
Families
Genera
Species
 
Taxom
 

Section
 
Cossina
Herrich-Schäffer, 1856
15
218
303
Families
Genera
Species
 
Taxom
 

Subsection
 
Bombyces
Scopoli, 1763
13
193
268
Families
Genera
Species
 
Taxom
 

Superfamily
 
Geometroidea
Leach, 1815
Geometrid, Inchworm Moths, Swallowtail Moths
1
39
53
Family
Genera
Species
 
Taxom
 
FamilyGeometridae
Leach, 1815
Cankerworm moths, Cankerworms, Carpets, Emeralds, Waves
39
53
Genera
Species
 
Taxom
 
SubfamilyGeometrinae
Leach, 1815
Emeralds, Geometrines, Greens
3
3
Genera
Species
 
Taxom
 


Genera for Lennox and Addington
3 Genera with 3 Species
Antharmostes Warren, 19121SpeciesTaxom
Hemithea Duponchel, 17991SpeciesTaxom
Nemoria Hübner, 1857Emerald1SpeciesTaxom


Species list for Lennox and Addington
3 Species and 1 Subspecies
Antharmostes papilio papilio Prout L. B., 1912
Hemithea aestivaria Hübner, 1799Common Emerald
Nemoria mimosaria Guenée, 1857Flanged Looper

Subnodes of Geometrinae with occurrences in Lennox and Addington
TribeGeometrini
Stephens, 1829
1
1
Genus
Species

Taxom

TribeNemoriini
Gumppenberg, 1887
1
1
Genus
Species

Taxom



Links, sources and further information
Geometrinae at artfakta.se
Geometrinae at dyntaxa.se
Geometrinae at itis.gov