Algorithmen in der Quantentheorie und statistischen Physik by Schnakenberg J.

By Schnakenberg J.

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2. , a large number of dying patients) before we could come to an emphatic conclusion assuming a high precision of the scale used. True it is that the weight of the body does change at least due to the breathing in and breathing out process, although such a change cannot be measured since the weight of the oxygen intake is a numerical zero compared to the body weight. Assume that the weight of the live body just before death is 60 kg. 00047249% for the body. 005%)!! This accuracy of the weighing platform is certainly questionable if we attempt to know the difference in weight using the foregoing weighing platform.

We can certainly compute the foregoing closed interval which is also known as the relative error bounds. But how can we be sure that the exact quantity Qe lies in this interval? Further how can we be sure that Q is closer to Qe? To attempt an answer for these questions we will consider a few test8 examples. Example 1 The sequence xi+i = Xj(l - q) + 1 i = 0, 1, . . , the order of convergence is 1) to l / q i f 0 < x 0 < 2 a n d 0 < q < 1. 111119 by executing the MATLAB command x = x*(l - q) + 1 five times.

The current — one carrying electric current and the other carrying practically no current. Is there a difference in terms of elementary/fundamental particles (which are matter)? Yet we are still not sure if weights differ. One might have firm conviction that weights are absolutely identical but he cannot prove this conviction beyond doubt possibly due to the relative limitation of the measuring instrument. , 10~6 gm to 106 gm, 10"6 amp to 106 amp). Weights in normal and samadhi states: different?

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