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If you buy a small piece of many houses you have much less uncertainty because it is incredibly unlikely that they will all fall down. The total loss is the sa
by seanflyon 12y ago
If you buy a small piece of many houses you have much less uncertainty because it is incredibly unlikely that they will all fall down. The total loss is the same but it is spread out so much that it averages out and becomes much more predictable. It reduces volatility (which is often referred to as "risk") but I think you are correctly pointing out that it does not change the average outcome.
- gaius 12y agoOr if you buy a small piece of many mortgages... Oh wait
- vegabook 12y agoha - brilliant. The fallacy of "diversification" is that it only transfers risk intertemporaly. Ultimately someone will get shafted double or more at some stage - it's just a question of arbing the unstable correl matrix while you can... which can and will go to a fully populated matrix of (abs)1s at some unfortunate stage when you (they!) are left holding the baby. You're left hoping that you'll have been paid a few bonuses before that happens....
- seanflyon 12y agoThe point of diversification is that no one gets shafted because lots of people are left holding the the "baby" together. It does not reduce the total amount of loss but it trades a 1% chance of losing $50 with a 50% chance of losing $1.
- vegabook 12y agosure but when correlations go to 1, you're as badly off as if you only had one position. Diversification engenders false senses of security, and moreover, means everybody has a bit of everything. Therefore mass panic can ensue causing the correl matrix to ramp. See: 2008. I contend that diversification makes for great maths, but often poor risk management.
- richardwhiuk 12y agoAssuming that none of your risk is uncorrelated - which is not as true as people wish or hope. E.g. if you buy a huge number of San Francisco you are now very exposed to large earthquakes, or the house price in SF falling due to a tech bubble