Postulates Golomb. mathematical expectation,dispersion
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Bernoulli trials: 1 (probability 1/2); 0 (probability 1/2)
quote: "in every period half of series (from twin symbols) must have length one, one quarter-must have length two, one-eighth must have length three and camping on D. Moreover, for each of these lengths should be voting number of series from" 1 "and"0.""
As I understand the quote indicates the mathematical expectation?
How to find the deviation from the waiting Mat?
And how much do the postulates work in practice, for example, in a random sequence of 300 steps?
probability
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up vote
0
down vote
favorite
Bernoulli trials: 1 (probability 1/2); 0 (probability 1/2)
quote: "in every period half of series (from twin symbols) must have length one, one quarter-must have length two, one-eighth must have length three and camping on D. Moreover, for each of these lengths should be voting number of series from" 1 "and"0.""
As I understand the quote indicates the mathematical expectation?
How to find the deviation from the waiting Mat?
And how much do the postulates work in practice, for example, in a random sequence of 300 steps?
probability
add a comment |
up vote
0
down vote
favorite
up vote
0
down vote
favorite
Bernoulli trials: 1 (probability 1/2); 0 (probability 1/2)
quote: "in every period half of series (from twin symbols) must have length one, one quarter-must have length two, one-eighth must have length three and camping on D. Moreover, for each of these lengths should be voting number of series from" 1 "and"0.""
As I understand the quote indicates the mathematical expectation?
How to find the deviation from the waiting Mat?
And how much do the postulates work in practice, for example, in a random sequence of 300 steps?
probability
Bernoulli trials: 1 (probability 1/2); 0 (probability 1/2)
quote: "in every period half of series (from twin symbols) must have length one, one quarter-must have length two, one-eighth must have length three and camping on D. Moreover, for each of these lengths should be voting number of series from" 1 "and"0.""
As I understand the quote indicates the mathematical expectation?
How to find the deviation from the waiting Mat?
And how much do the postulates work in practice, for example, in a random sequence of 300 steps?
probability
probability
asked Nov 21 at 11:41
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