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Alex Bilzerian
RT @alexbilz: Additional details on Gilbert Strang's short proof of the Central Limit Theorem: https://t.co/zq1dA8byoH

'The Central Limit Theorem' - p. 288 https://t.co/tSPXNUmwLb
- Alex Bilzerian
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Alex Bilzerian
RT @alexbilz: Lectures by Stephen Boyd at Stanford University.

Introduction to applied linear algebra with emphasis on applications: https://t.co/oVjyyBRriy

h/t @dr_sergiomedina https://t.co/Rp00hKO8Za

@alexbilz Also it is available in YouTube https://t.co/2up58cKrLf
- Sergio Medina
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Alex Bilzerian
RT @alexbilz: 'Interpretations of Probability' - Andrei Khrennikov (2003, PDF):
https://t.co/dyFkbYk13E

See Ch. 3 for negative probabilities & Ch. 4 for p-adic probability.
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Alex Bilzerian
RT @alexbilz: "Without understanding probability, there is almost no chance for anyone to truly understand the intricacies of the financial market, the financial products, and how to price them."

study probability or give up https://t.co/1qwTfpIcQp
- booklet boy
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Hidden Value Gems
RT @HiddenValueGems: A short thesis on $BRK.B at Value Investors Club.

I think it misses Capital Allocation and Reinsurance operations, but it is fair that Geico has been underperforming. Haven’t followed BNSF that closely recently.

h/t @WhitneyTilson
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Alex Bilzerian
Where are negative probabilities?

'Interpretations of Probability' - Andrei Khrennikov (2003, PDF):
https://t.co/dyFkbYk13E

See Ch. 3 for negative probabilities & Ch. 4 for p-adic probability.
- Alex Bilzerian
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Alex Bilzerian
This approach induces the rigorous mathematical theory of negative probabilities. https://t.co/oGzw2ZKBVV

'Interpretations of Probability' - Andrei Khrennikov (2003, PDF):
https://t.co/dyFkbYk13E

See Ch. 3 for negative probabilities & Ch. 4 for p-adic probability.
- Alex Bilzerian
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Alex Bilzerian
RT @EGHaug: but with background from strings should u not know about extended probability theories, things discussed in physics and even finance magazines etc 20+ years ago "Khrennikov: It would be natural to compare the Kolmogorov model with the p--adic measure-theoretical model. The main purely mathematical difference is that the only p--adic valued sigma-additive measures defined on sigma-fields are discrete measures. Thus the condition of
sigma-additivity is not so fruitful in
the p--adic case."
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