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If Make is a local optimum and close to a global optimum, it by definition is the global optimum.
by sokrates 14y ago
If Make is a local optimum and close to a global optimum, it by definition is the global optimum.
- dllthomas 14y agoCute, but that depends how close...
- quotemstr 14y agoSay you have a city with two skyscrapers on opposite sides of town, one 49 stories high and the other 51 stories high. When you're at the top of the 49-story building, you're at a local maximum of height and close to the global maximum, but you're not exactly a short gradient-ascent jaunt away from the global maximum.
- atamyrat 14y agoNot really, depends on definition of "close", i.e. how you measure distance. If closeness means distance in search space, then you're right, but it also could mean local vs global are close in value being optimized, but they are located far from each other in search space.
- deleted 14y ago[deleted]