I quibble with the description of the shapes bounded by 10 degrees of longitude and latitude as "rectangles" - they're not even planar shapes, and their adjacent sides certainly aren't at right angles. Some of them don't even have four sides. This bears considering when looking at the map, because some of those regions are much, much smaller than others.
The largest city in each 10x10 degree latitude/longitude box
141–150 of 164 posts
Re: The largest city in each 10x10 degree latitude/longitude box
#142Earlier quoted context omitted.
That's handy! To be honest, SPARQL is definitely not easy to use.
I have worked with SPARQL professionally. The biggest problem: Quality if the data. Yes it is amazing, but if stuff is missing annotations, it is hard to get meaningful results.
Re: The largest city in each 10x10 degree latitude/longitude box
#143Niue isn't a city (nor village). It's a country.
[1] https://www.procaffenation.com/niue-currency-cartoon-coins/
Re: The largest city in each 10x10 degree latitude/longitude box
#144Earlier quoted context omitted.
It’s not particularly biased to say that New York is larger than Toronto, in my opinion.
I think the OP got confused - as I did - on the position of Toronto on the lakes. We both didn’t realize that Toronto is in the same box as New York.
Re: The largest city in each 10x10 degree latitude/longitude box
#145Earlier quoted context omitted.
Isn't that the point of the map (show the most populous city in each box?) Or you didn't get what the map is trying to do?
I suspect the point is that decisions are made whenever a map is constructed, and those decisions can produce wildly different views of the world. While some of those decisions are in some sense objective (e.g. the equator being 0 degrees latitude), others are purely arbitrary or historical (e.g. the definition of 0 degrees longitude). If that meridian had a different definition, the results would be quite different.…
Re: The largest city in each 10x10 degree latitude/longitude box
#146Mercator sacrifices area accuracy to facilitate navigation.
Re: The largest city in each 10x10 degree latitude/longitude box
#147Earlier quoted context omitted.
Jacksonville is the largest U.S. city by area, in the contiguous 48 states. Alaska has several cities with enormous boundaries. Source: https://en.wikipedia.org/wiki/List_of_United_States_cities_b...
yes that's exactly what I'm referring to as the problem - the city limits are arbitrary administrative lines. What would not be counted in atlanta as simply part of the suburb would be counted towards the population of jacksonville because the boundaries just happen to be huge, which means jacksonville ends up larger than atlanta, even though more people are in the atlanta metro area and would call themselves as peop…
Re: The largest city in each 10x10 degree latitude/longitude box
#148Lol. Some of the Australian towns are rather small, showing how sparse our population is: Leonara: 2,476 Geraldton: 37,000 Mackay: 80,000
Re: The largest city in each 10x10 degree latitude/longitude box
#149I quibble with the description of the shapes bounded by 10 degrees of longitude and latitude as "rectangles" - they're not even planar shapes, and their adjacent sides certainly aren't at right angles. Some of them don't even have four sides. This bears considering when looking at the map, because some of those regions are much, much smaller than others.
> their adjacent sides certainly aren't at right angles They certainly are. Parallels and meridians always meet at 90 degrees. https://www.geogebra.org/m/kNtNZzsS
Re: The largest city in each 10x10 degree latitude/longitude box
#150A lot of comments about metros areas and the like, such as how Jacksonville shows up because of city limits being larger than atlanta, but if you start getting I to trying to define what a city's metro area is, you run into a lot of issues with giant powerful cities like NY. Can you really count the population of Newark, New Jersey as part of NYC, NY? Even though newark is firmly within the NYC metro area, it's a sep…
One way to work around the arbitrariness of city limits would be to only count the population living within a fixed distance of the city center. I would suggest 5 or 6 km, which is approximately the distance that your can comfortably walk in 1 hour, and also (perhaps not coincidentally) the approximate radius of Paris. This would get you a list of dense cities, which is probably what people are imagining when they th…