Explain useful properties of low-discrepancy sequence theory
Explain useful properties of low-discrepancy sequence theory or quasi random number theory.
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The subject relates the distribution of points in an arbitrary no. of dimensions in order to cover this space as efficiently as possible, along with as little points as possible, as demonstrated in figure. The methodology is used in the evaluation of multiple integrals between other things. Such ideas would find a use in finance approximately three decades later.
Figure 1.1: They may not look like this, but all dots are distributed deterministically in order to have very useful properties.
The part of the net income which is not distributed to shareholders goes to reserves (to shareholders’ equity). As dividends shows real money, reserves are real money as well. Is it true?
Is there any consensus among the chief authors in finance concerning the market risk premium?
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We were assigned a valuation of a pharmaceutical laboratory’ shares. Which valuation method is further convenient?
XYZ Company has debt/assets ratio 50%, that is too high and it must be at 45% to be optimal. This debt reduction must also reduce the bankruptcy costs by $30 million. At present, XYZ has 5 million shares of common stock selling at $50 each. The tax rate of XYZ is 30%.
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