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A palindromic place is a city or town whose name can be read the same forwards or backwards. An example of this would be Navan in Ireland. Some of the entries on this list are only palindromic if the next administrative division they are a part of is also included in the name, such as Adaven, Nevada.
List of adjectivals and demonyms for the Philippines; List of adjectivals and demonyms for the United States; List of adjectivals and demonyms for cities; List of adjectivals and demonyms for former regions. List of adjectivals and demonyms for Greco-Roman antiquity; List of adjectivals and demonyms for fictional regions
List of Adelaide obsolete suburb names; List of adjectival and demonymic forms of place names; List of adjectivals and demonyms of astronomical bodies; List of adjectival and demonymic forms for countries and nations; List of administrative division name changes; List of placenames of Indigenous origin in the Americas; List of renamed places in ...
The following is a list of adjectival forms of cities in English and their demonymic equivalents, which denote the people or the inhabitants of these cities.. Demonyms ending in -ese are the same in the singular and plural forms.
Oe, a town in Liège city in Walloon Region, Belgium; Of, a town in the province of Trabzon, Turkey; Og, a river in Wiltshire, England; Oi, a sub-district in Pong District, Phayao, Thailand; Ōi, a town in Ōi District, Fukui, Japan; Ōi, a town in Kanagawa, Japan; Ōi, a former town in Saitama, Japan
List of cities in Norway; Poland. List of towns in Poland; Portugal. List of towns in Portugal; Romania. List of towns in Romania; Russia. List of cities and towns in ...
For more linguistic fun, check out these words you didn’t know were palindromes. ... Chris Paul moves into 2nd on NBA's career assists list against Pelicans. Weather. Weather.
This is a list of "twin towns" or "sister cities" — that is, pairs of towns or cities in different countries which have town twinning arrangements. Note that the list is likely to always remain incomplete, since no canonical list of such arrangements exists.