Suppose that you are an investor, and that you have the ability to buy assets on margin (i.e., you are allowed to use the asset that you wish to purchase as collateral to borrow the funds necessary to make the purchase). Note, in passing, that because the borrower keeps position of the collateral during the period of repayment, a fairly sophisticated courts system is a prerequisite for buying on margin.
Buying on margin will allow those agents with the most optimistic view of the future value of those assets (in the Geanakoplos (1997) framework optimistic agents are those agents whose marginal utility of holding the asset is the highest) can hold a larger fraction of those assets in their portfolio than would have been possible absent the ability to buy on margin. This will lead (initially) to an increase in asset prices because:
- Asset prices will be higher because every agent can now afford to buy more assets (because of the ability to buy on margin)
- The marginal buyer of the assets will be an agent with strictly higher marginal utility (compared to a world without the ability to buy on margin).
- Every agent now values the asset less than before the arrival of the "bad news"
- The lower valuation redistributes wealth from optimistic agents to the pessimistic agents (who did not purchase the asset on margin). This redistribution of wealth can be very large depending on the leverage of the optimistic agents.
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