Can we produce a true size map that can also be used as a navigation map?
Total commoner here that does not understand projection and such on maps, but I know that the popular map and commercial globe somehow does not show the true size of a country/area.
My first question is, how could a globe (which supposed to be a representation of earth from space) does not represent true size of an area?
Second one, can we produce a map that shows the true size of an area but can also be used for navigation?
I'm struggling to find a site that explains map projections simply. How they're produced, where they're inaccurate and why, etc.. Google of course is terrible at anything, and refuses to give me results with the word "simple" in quotes. Can anyone help?
That's not really "simple", and certainly doesn't give examples of different kinds of projections and their pros and cons. Yeah, I understand it. But most peoples' eyes will glaze over, and it seems to me that OP could use a simpler explanation. There are better ways to make this information accessible and digestible.
I responded with probably a similarly eyes glaze over massage to your above comment. To simplify it, make a cone with paper. Cut off the extra. Unroll your cone and draw something. Take a picture of it. Then go back to the cone shape with maybe some tape to hold it together. Take a picture from the pointy side. Take a picture from the side. Compare all three images. It should highlight the differences and should be a little more distorted than a globe but much easier.
There's nothing simple about converting 3D to 2D. The best way I can think of is to show it happen in real time either physically or with animation to show how it works. Words are nothing compared to visualization in my own experience.
My way of thinking is to think of a globe and unzip from the south and north pole all the way to the equator. This needs to happen at nearly infinite points to turn it into an undistorted 2D image. Because the poles start on opposite ends of the world with a distinct point, the further away you get from them, the more these sections grow as they near the equator and shrink as they get closer to ther opposite pole. That's how with limited lines, "sharp ovals" are created from unzipping this globe. The issue is that you will have massive gaps at the poles because you turned a single point into the unrolled width of the equator. A 2D map attempts to distort the poles into a map with no gaps but must still compensate for the massive expansion in areas near the equator. The very common world atlas with a mostly ovular shape with the widest side following the equater is one attempt of showing the distortion. The many ways of compensating for this unzipping and then removing blank spaces is to distort different latitudes in different ways. It can easily result in over representing landmass near poles which consequently underrepresents land near the equator. The best way to combat this distortion (in my experience) is to limit the focus to such a small area that turning it flat leads to negligible curve affect. That won't work for a globe so go 3D unfortunately. I'm not an expert, but I do have upper education in a related field that works with 3D models.