Question

How small the probability $\Bbb{P}(X_1+X_2 +\dots +X_n < n + 1)$ can be if $\Bbb{E}(X_i) = 1$?

score 2.1k · Answer 1 · 2017-05-03 22:17:14

2.1k

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How small the probability $\Bbb{P}(X_1+X_2 +\dots +X_n < n + 1)$ can be if $\Bbb{E}(X_i) = 1$?

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237

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196

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256

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581

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7.6k

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101

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score 668 · Answer 8 · 2017-05-10 15:15:25

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649

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39

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288

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List Question

How small the probability $\Bbb{P}(X_1+X_2 +\dots +X_n < n + 1)$ can be if $\Bbb{E}(X_i) = 1$?

What is a good upper bound for this integral?

Lower bound on smallest eigenvalue calculation

Tight upper bound for the following expression

If the roots of a cubic polynomial $\alpha x^3 + \beta x^2 -3x +1 = 0$ are in HP, then what can be the range of the first two coefficients?

Prove that a uniformly convergent sequence of bounded functions is uniformly bounded

About Gaussian Random Vectors

If the expectation of the norm of random variable is bounded, does that imply that the expectation of the squared norm is bounded?

Upper and Lower bounds on discrete zero sums and products equal to one

Bound for a Confluent hypergeometric function ${}_1F_1$

Are GCSE upper bounds correct?

Upper bound on sum of sine with integer frequencies

Constant and restrictions in Weil's bound for sum of character from polynomial over interval

Finding the error interpolating function.

Taylor series has bounds, but what about Laurent series?

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