I&#x27;ve thought a bit about sortition. My favourite way of explaining it: Suppose a billionaire is looking for someone to marry. They want a partner who is interested in them for more than just a paycheque. Say gold-diggers represent just a very small fraction of the population but are extremely good at feigning fascination in pursuit of their goals and finding themselves in the company of billionaires. In fact they are so good at ingratiating themselves with billionaires that any potential partner this billionaire picks from the people he or she knows is likely to be a gold digger. What is a good but non-optimal solution? The billionaire should pick 1000 random people of the gender he&#x2F;she prefers and make their selection from this pack. This cuts out the  influence of the adverse selection effects the billionaire experiences just from being a billionaire. If all they’re looking for in a partner is someone in at most in the ~99th percentile of people this approach will work with little cost, as candidates can then be selected from this pool using conventional means. This would not work if gold-digging is a reaction to circumstance rather than an in-built characteristic - the same is true of corruption.<p>For politics, one approach would be sortition applied to those in the 99th percentile on a widely used standardized test like the SATs -it&#x27;s important that this test be used outside politics, too. Sortition would then be applied to narrow down the pool from ~160000 (about the number of people with sufficient scores over a 10 year time-span) to say a few hundred, a few dozen, or less and then a conventional election from there. Though, you may need very attractive salaries to ensure those elected choose to serve as most don&#x27;t have an interest in politics - perhaps a ridiculous pension for life after a few years of service.