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.
Explain deducing yield curve model of HJM.
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Which one model was great breakthrough for side of finance theory?
A financial consultant is valuing the company I set as an objective (an entertainment centre) by discounting the cash flows until the end of the dealership at 7.26% (interest rate on 30-year-bonds = 5.1%; market premium = 5%, and Beta = 0.47%). 0.47 is a beta provided
Why is Split useful?
Crawford Corporation is planning to lease a machine for the next 4 years for an annual lease payment of $3,000 paid in advance, plus a non-refundable initial fee of $3,000. There is a 1-year delay for the tax benefits of leasing. Crawford may buy the machine, deprecia
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A financial consultant obtains various valuations of my company when this discounts the Free Cash Flow (FCF) as opposed to when this uses the Equity Cash Flow. Is it correct?
Inventory is an important part of WCR estimation. It is a current asset, which depletes over period of time. Also, it requires creation of facility, which would help in storing the inventory and estimate the associated cost of maintaining and transporting it. The esti
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