How a Kalman filter works, in pictures (2015)
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Re: How a Kalman filter works, in pictures (2015)
#2Re: How a Kalman filter works, in pictures (2015)
#3Re: How a Kalman filter works, in pictures (2015)
#4Re: How a Kalman filter works, in pictures (2015)
#5Pardon my ignorance, I'm just wondering about some context, since the Kalman filter was invented in the 60s. Are Kalman filters still highly relevant, or are they (in practice and/or in theory) obsoleted by other techniques, such as general ML?
Re: How a Kalman filter works, in pictures (2015)
#6Pardon my ignorance, I'm just wondering about some context, since the Kalman filter was invented in the 60s. Are Kalman filters still highly relevant, or are they (in practice and/or in theory) obsoleted by other techniques, such as general ML?
Re: How a Kalman filter works, in pictures (2015)
#7Pardon my ignorance, I'm just wondering about some context, since the Kalman filter was invented in the 60s. Are Kalman filters still highly relevant, or are they (in practice and/or in theory) obsoleted by other techniques, such as general ML?
Re: How a Kalman filter works, in pictures (2015)
#8Pardon my ignorance, I'm just wondering about some context, since the Kalman filter was invented in the 60s. Are Kalman filters still highly relevant, or are they (in practice and/or in theory) obsoleted by other techniques, such as general ML?
Re: How a Kalman filter works, in pictures (2015)
#9I'm also a huge fan of the use of colors to understand all the different concepts at work. Yesterday I actually asked the secretary of my department to get my an 8 pack of multicolored pens for this exact purpose (red, blue, and black aren't enough!).
Re: How a Kalman filter works, in pictures (2015)
#10Pardon my ignorance, I'm just wondering about some context, since the Kalman filter was invented in the 60s. Are Kalman filters still highly relevant, or are they (in practice and/or in theory) obsoleted by other techniques, such as general ML?
Consider standard deviation. You can calculate the standard deviation of a stream of numbers without storing all of them, or knowing where the stream will end. 'The standard deviation so far', in effect.