On the Algebraical And Numerical Theory of Errors of Observations And the Combin
On the Algebraical And Numerical Theory of Errors of Observations And the Combin
Airy George Biddell
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Instance (2). A geodetic theodolite being con- sidered immoveable, observations (whose actual error is M) are made with it for the direction of the north meri- dian, and observations (subject to actual errors A, B, C, &c. ) are made on different triangulation-signals : to find the weight to be given to the determination of the true azimuth of each signal. Using analogous notation, the theoretical weight m is to be divided into parts m a, m b, m c, &c. ; and then the weights of the determination...s for separate signals are those produced by combining m a with a, m b with b, &c, or are am bm m + (a + b + c &c. ) ' m + (a + b + c &c. ) , &c. 80. Instance (3). In the observation of zenith-dis- tances of stars for the amplitude of a meridian arc divided f^S. ENTANGLED MEASURES. 65 into two sections by an intermediate station : suppose that a stars are observed at all the stations, the means of actual errors being respectively A t, A 2, A 3 : suppose that b stars are observed at the first and second stations only, the means of the actual errors being respectively B t, B 2 : that c stars are observed at the second and third only, the means of actual errors being C 2, C 3 : and that d stars are observed at the first and third only, the means of actual errors being J) 1, D 3 .
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