5 ms·
Here’s an interesting article on Tinder’s solution to this problem: https://robertheaton.com/2018/07/09/how-tinder-keeps-your-location-a-bit-private/ https://ro
by datfrojo 6y ago
Here’s an interesting article on Tinder’s solution to this problem: https://robertheaton.com/2018/07/09/how-tinder-keeps-your-location-a-bit-private/ https://robertheaton.com/2018/07/09/how-tinder-keeps-your-lo...
- petre 6y agoIt can be easier. One could geohash the location with a certain precision, say 5 = ±2.4 km and only display people in that geohash and the neigbouring geohashes. https://en.m.wikipedia.org/wiki/Geohash https://en.m.wikipedia.org/wiki/Geohash
- deleted 6y ago[deleted]
- ericpauley 6y agoThe functional component of this technique is still just quantization (as in the parent). One might argue that this is actually more complicated.
- randyrand 6y agoThe article asks why they don’t just use grid snapping only. If you lived on a boundary it would be very clear because your location would change very often, perhaps just by walking to the kitchen.
- ape4 6y agoIt could use neighborhood. Use GPS to locate your neighborhood then give your location as the townhall or central park or whatever in that area.
- tharkun__ 6y agoChanging what you use as the boundary doesn't change the fact that if you're close enough to the actual boundary, you will jump a lot. So you have to go quite large with the boundary for it to limit the pinpointing. Having larger areas within your boundaries makes the feature much less 'useful' though. Which granularity: Harlem/Hell's Kitchen etc? West Harlem/East Harlem etc? Manhattan/Long Island? New York/New Jersey etc.? Feature wise you would probably want at least something like Harlem/Hell's kitchen granularity and there are unfortunately enough people living on the borders of all of these that you could pinpoint those just from GPS inaccuracies.
- shawnz 6y agoPerhaps you could add some sort of hysteresis such that it continues to report you as being in the previous grid square unless you go >1/2 a grid square distance away from it