Rhinodia rostraria
In 3 days ~10% in a week ~20%
Rhinodia rostraria is a moth of the family Geometridae first described by Achille Guenée in 1857. It is found in Australia, including Tasmania. Wikipedia →
| # | Park | Country | Daily sighting probability |
|---|---|---|---|
| 1 | Great Otway National Park | 🇦🇺 Australia |
More parks will be added in future updates.
| # | City | Country | Daily sighting probability |
|---|---|---|---|
| 1 | Melbourne | 🇦🇺 Australia |
Rare
Under 5% of wildlife watchers report a Rhinodia rostraria sighting in Melbourne on a given day, based on 14 verified sightings from GBIF citizen-science data. It is the 558th most-seen of the 875 insects we can rate there. Over three days the chance rises to about 10%, and over a week to about 20%, if each day is a fresh chance.
Any time of year
In every month with enough records, under 5% of wildlife watchers report a Rhinodia rostraria in Melbourne on a given day, so our monthly data shows no clear season.
Between 8 and 11 pm
Across all the parks we cover, that three-hour window holds the most Rhinodia rostraria sightings with a recorded time, and about 8 in 10 of them come between 6 pm and 6 am: it is mostly seen at night.
Only Melbourne, in our data
Melbourne is the only city on Wallace's Line with enough records to rate Rhinodia rostraria sightings: under 5% of wildlife watchers there report one on a given day.
Same family: Geometridae
The closest relatives of the Rhinodia rostraria that you can see in Melbourne (family Geometridae, Geometer Moths) are Apple Looper (about 20%), Plantain Moth (about 20%) and Red-Lined Looper (about 10%), with each one's daily chance of a sighting.
GBIF citizen-science records
It is estimated from how often the Rhinodia rostraria is recorded against all the insects logged in Melbourne (14 verified sightings), calibrated against known sighting rates. Figures are rounded to the nearest 10% because citizen-science data supports honest approximations, not decimals, and months with records from fewer than five people show "—". How it works.
