We show that any objective risk measurement algorithm mandated by central banks for regulated financial entities will result in more risk being taken by those financial entities than would otherwise be the case. Furthermore, the risks taken by the regulated financial entities are far more...

We show that the probability of risk parity beating any other portfolio is more than 50 percent. We also prove that if portfolio performance is measured by Sharpe ratio, risk parity is the only maximin portfolio when (1) all assets' future Sharpe ratios are greater than an unknown constant and...

We show that any objective risk measurement algorithm mandated by central banks for regulated financial entities will result in more risk being taken on by those financial entities than would otherwise be the case. Furthermore, the risks taken on by the regulated financial entities are far more...

Drawing on and extending an estate allocation algorithm of 12th century philosopher Moses ben Maimon, we show how “Maimonides Risk Parity” can link together the equal weighted, market capitalization weighted, and risk parity portfolios in a unified, elegant, and concise theoretical...