Explain breakthroughs on low-discrepancy sequences
Explain breakthroughs on low-discrepancy sequences.
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Taking a time of O (N) you can expect an accuracy of O (1/N1/2), with N function evaluations independent of the no. of dimensions. As given above, breakthroughs in the 1960s on low-discrepancy sequences demonstrated how clever, distributions and non-random could be used for an accuracy of O (1/N), to leading order. There is a weak dependency upon the dimension.
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Exploitation of favorable market conditions: The firms after estimating WCR are in a position to clearly identify their status of excess current assets. After this realization they can use this knowledge to encash conditions arising in market even for
Cheever Corp stock is selling at $40 a share. Its dividend in subsequent year will be $2 a share and its β is 1.25. Crane Company has similar growth rate as Cheever. The current stock price of Crane is $55 a share, and its dividend this year is $3. The riskless r
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Calculated betas give different information if they are acquired by using weekly, monthly or daily data.
If an investor is considered to be risk-averse, what is his/her attitude towards expected return and standard deviation?
Which parameter good measures value creation; the Economic Value Added (EVA), the CVA (Cash Value Added) or the economic profit?
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Explain the term Indenture and also describe their provisions?
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