Michiel
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 Mar31 revised Problems with votes major rewriting of the question Mar31 suggested approved edit on Problems with votes Mar31 awarded Critic Mar31 reviewed Reviewed Conditional probabilities, urns Mar31 revised Determine if the Series Converges and Explain approach added 494 characters in body Mar31 answered Determine if the Series Converges and Explain approach Mar31 comment Geometric calculation: two kneading discs Do you know the exact geometry of 1 of the discs? or only the area? If you know the function describing the long edge of the discs then it shouldn't be too hard to come up with an answer Mar30 awarded Custodian Mar30 reviewed No Action Needed Is this equation on the right form? Mar30 comment Detect values in array that are statistically inconsistent Moreover, from the sentence "these values are sampled in less than 1 millisecond, and that what is being measured has no chance of changing so fast", I would think that using a low-pass filter doesn't need any additional assumptions Mar30 comment Detect values in array that are statistically inconsistent For the general case, I agree with you, but I think, given the explanation of the OP, these options are both not necessarily statistically terrible. He mentions himself: "Glitches do happen and these need to be thrown out or the end result data may spike unnecessarily. It may be helpful to know that these values are sampled in less than 1 millisecond, and that what is being measured has no chance of changing so fast." So we are not looking at the tails of a normal distribution, we are really looking at spikes in the data which are easily recognized by thresholding Mar29 revised Detect values in array that are statistically inconsistent edited body Mar29 answered Detect values in array that are statistically inconsistent Mar26 comment Lagrange Multipliers; two inequalities. You are mixing two things here. You are looking for the extremum of $f(x,y,z)$ and all of a sudden you have constraints on a function $g(x,y,z)$. I think you should write $$g(x,y,z) \leq f(x,y,z) \leq h(x,y,z)$$ Then the equation for a constraint extremum becomes: $$\nabla f = \lambda \nabla g + \mu \nabla h$$ with $g(x,y,z)=c_1$ and $h(x,y,z)=c_2$ Mar25 revised Tough integration with change of variables and switch to polar coordinates edited latex in Mar25 suggested approved edit on Tough integration with change of variables and switch to polar coordinates Mar17 answered Is there a rule for prime numbers? Mar4 comment Expanding the power series Nope, sorry. But since this is homework I think you will have to do with hints and pointers instead of full answers Mar4 answered Expanding the power series Mar3 awarded Scholar