[HN Gopher] Mercator: Extreme
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Mercator: Extreme
Author : bschne
Score : 83 points
Date : 2025-01-21 19:00 UTC (4 hours ago)
(HTM) web link (mrgris.com)
(TXT) w3m dump (mrgris.com)
| pvg wrote:
| A Show HN thread in 2014
| https://news.ycombinator.com/item?id=7840059
| NotAnOtter wrote:
| Damn, still getting reposted a decade later lmao
| pvg wrote:
| You ain't seen nothin' yet!
|
| https://news.ycombinator.com/item?id=28982493
|
| Some HN evergreens are about to hit voting age.
| patternMachine wrote:
| Essentially the plot of The Inverted World.
| bangaladore wrote:
| Not the same idea, but the same category. You can Drag countries
| to different places on the Mercator projection to see how they
| warp and change size.
|
| Classic example is moving Greenland onto the US. Or Russia.
| Russia isn't talked about much in this case, but its dramatic how
| it changes.
|
| https://www.thetruesize.com/
| jvanderbot wrote:
| Oh so the whole UK would fit in Texas, USA a couple times.
|
| And Greenland is like CA, OR, WA, NV combined.
|
| Good to know.
| cluckindan wrote:
| "We and our 727 technology partners ask you to consent..."
|
| I would bet the billionaires in Trump's good boys club are in
| it for the pardons they need after justice realizes what is
| being done with everyone's personal data.
| aylmao wrote:
| Some very impressive ones to look at here:
|
| - Colombia is about as tall as the USA's West Coast.
|
| - Brazil is comparable to Canada.
|
| - Indonesia is wider than Europe.
| mkehrt wrote:
| Is this really a Mercator projection? It doesn't appear to
| maintain the invariant that lines of constant bearing are
| straight lines.
|
| If I pick a point somewhere in the middle of Manhattan, the top
| point of Manhattan is somewhere near the top of the light colored
| area and the bottom point of Manhattan nearish the bottom of the
| light colored area. This means that if I draw straight lines on
| the the map from San Francisco to these two points, the angle
| between them is something like 30 degrees. They pass through very
| roughly the top and bottom of Nevada. But there's no line of
| constant bearing that passes from SF through the top of Nevada to
| the top of Manhattan while at the same time one that passes
| through the bottom of Nevada to the bottom of Manhattan.
|
| This is all very wishy-washy, but it doesn't look right to me.
| mbrubeck wrote:
| "Lines of constant bearing" (or "rhumb lines") depend on the
| choice of poles.
|
| A rhumb line relative to true north looks straight on a
| standard Mercator projection, but can look like a spiral on
| another Mercator-style projection where the pole and center-
| point have been swapped.
| mkehrt wrote:
| Oh, that's an interesting point. Maybe that's what's going
| on. It's hard to picture such a line with a different pole.
| fmajid wrote:
| Remember that "The West Wing" episode where geographers petition
| the White House chief of staff to replace the Mercator projection
| with the more accurate and less Euro/US-centric Peters one? This
| one looks designed to stroke the Yuge ego of one Donald J
| Trump...
| bschne wrote:
| oh my god, today I learned
|
| https://www.youtube.com/watch?v=vVX-PrBRtTY
| jumperabg wrote:
| This is information that a specific Earth community must not
| access, it will cause flat out chaos!
| michalc wrote:
| I made something along these lines a while back too:
| https://projections.charemza.name/
| aylmao wrote:
| I like the simplicity of yours!
| bmenrigh wrote:
| If you search for "90,0" and then use the change orientation
| button to put the south pole on the bottom of the screen you can
| recover the more familiar distorted map.
|
| Other choices really do put into perspective how distorted this
| projection is.
| somishere wrote:
| This is basically how my mind works. Mind projection.
| nelblu wrote:
| Incidentally a friend just shared this with me earlier today :
| https://www.thetruesize.com/
| Ajedi32 wrote:
| Reminds me of bad map projection #45: Exterior Kansas[1].
|
| [1]: https://xkcd.com/2951/
| elil17 wrote:
| This reminds me of "The View of the World from 9th Avenue":
| https://en.wikipedia.org/wiki/View_of_the_World_from_9th_Ave...
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(page generated 2025-01-21 23:00 UTC)