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Graduate Circular Error Probability in polar error expression
it was a typo for y expression, it should be, y=r\sin(\theta) For the final P(r), I'm trying to find the other way that involve both \sigma_r and \sigma_\theta. So it seems like it is impossible unless i substitute them into the following expression? P(r) = \int\int...- dbeeo
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- Forum: Set Theory, Logic, Probability, Statistics
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Graduate Circular Error Probability in polar error expression
After doing various searching through the google, most of the circular error probability I found are expressed interm of \sigma_x and \sigma_y, which the CEP(circular error probability) usually looks like (assume normal distribution): P(r) = \int\int...- dbeeo
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- Circular Error Expression Polar Probability
- Replies: 4
- Forum: Set Theory, Logic, Probability, Statistics