pnl - An Overview

In the event you hedge each and every moment, you wouldn't realize the complete pnl of your larger sized SD moves however you do seize the complete pnl in the scaled-down intraday moves. Conversely, if You simply hedge once a day, you won't know the full pnl from your lesser intraday moves (like with your example) but you would probably in return recognize the entire pnl in the larger sized SD moves.

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$begingroup$ The pnl calculation is completed in 2 ways. By definition, you value your portfolio as of nowadays, you benefit your portfolio as of yesterday, and the difference is going to be your pnl.

But you would like to consider the concern in A much bigger picture sense. How would hedging frequency have an affect on the effects above Many simulations?

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Capital is exactly how much you will be investing (inclusive of margin). Your funding charges is 49 * Capital as that is exactly how much you will be borrowing to have to 50x leverage.

If there is autocorrelation in the intraday return procedure that you decide on to hedge at (that can consequently have an effect on day-to-day annualised volatility), then your P/L is without a doubt affected by your choice of hedging interval.

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The net impact of all of that is always that greater delta hedging frequency does just contain the smoothing effect on P/L about very long more than enough time horizons. But such as you reveal you happen to be subjected to just one-off or scarce necessarily mean reversion (or development) effects, but these dissipate over big samples.

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$begingroup$ The information I have found about delta hedging frequency and (gamma) PnL on This page and various Other people all reiterate precisely the same matter: which the frequency at which you delta-hedge only has an effect on the smoothness and variance of one's PnL.

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