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- Mutual_fund_separation_theorem abstract "In portfolio theory, a mutual fund separation theorem, mutual fund theorem, or separation theorem is a theorem stating that, under certain conditions, any investor's optimal portfolio can be constructed by holding each of certain mutual funds in appropriate ratios, where the number of mutual funds is smaller than the number of individual assets in the portfolio. Here a mutual fund refers to any specified benchmark portfolio of the available assets. There are two advantages of having a mutual fund theorem. First, if the relevant conditions are met, it may be easier (or lower in transactions costs) for an investor to purchase a smaller number of mutual funds than to purchase a larger number of assets individually. Second, from a theoretical and empirical standpoint, if it can be assumed that the relevant conditions are indeed satisfied, then implications for the functioning of asset markets can be derived and tested.".
- Mutual_fund_separation_theorem wikiPageID "29928965".
- Mutual_fund_separation_theorem wikiPageRevisionID "596328473".
- Mutual_fund_separation_theorem hasPhotoCollection Mutual_fund_separation_theorem.
- Mutual_fund_separation_theorem subject Category:Finance.
- Mutual_fund_separation_theorem subject Category:Financial_economics.
- Mutual_fund_separation_theorem subject Category:Portfolio_theories.
- Mutual_fund_separation_theorem type Abstraction100002137.
- Mutual_fund_separation_theorem type Cognition100023271.
- Mutual_fund_separation_theorem type Explanation105793000.
- Mutual_fund_separation_theorem type HigherCognitiveProcess105770664.
- Mutual_fund_separation_theorem type PortfolioTheories.
- Mutual_fund_separation_theorem type Process105701363.
- Mutual_fund_separation_theorem type PsychologicalFeature100023100.
- Mutual_fund_separation_theorem type Theory105989479.
- Mutual_fund_separation_theorem type Thinking105770926.
- Mutual_fund_separation_theorem comment "In portfolio theory, a mutual fund separation theorem, mutual fund theorem, or separation theorem is a theorem stating that, under certain conditions, any investor's optimal portfolio can be constructed by holding each of certain mutual funds in appropriate ratios, where the number of mutual funds is smaller than the number of individual assets in the portfolio. Here a mutual fund refers to any specified benchmark portfolio of the available assets.".
- Mutual_fund_separation_theorem label "Mutual fund separation theorem".
- Mutual_fund_separation_theorem sameAs m.0fqsx5f.
- Mutual_fund_separation_theorem sameAs Q17082552.
- Mutual_fund_separation_theorem sameAs Q17082552.
- Mutual_fund_separation_theorem sameAs Mutual_fund_separation_theorem.
- Mutual_fund_separation_theorem wasDerivedFrom Mutual_fund_separation_theorem?oldid=596328473.
- Mutual_fund_separation_theorem isPrimaryTopicOf Mutual_fund_separation_theorem.