I wonder too, Andy. We have some private prisons here but judges and prosecutors aren't elected. http://lawprofessors.typepad.com/crimprof_blog/2008/05/adam-liptak-on.html Judy Evans, Cardiff --- On Tue, 18/10/11, Andy <mimi.erva@xxxxxxxxx> wrote: From: Andy <mimi.erva@xxxxxxxxx> Subject: [lit-ideas] Re: Hitchens Arguably on John Brown To: "lit-ideas" <lit-ideas@xxxxxxxxxxxxx> Date: Tuesday, 18 October, 2011, 13:44 I could be misunderstanding, but it seems to me that probability would be different from coincidence. What's the probability that I walk into traffic for no reason? A lot of variables would go into that (not paying attention, lose my mind, etc.). However, what's the probability that I and someone else who I don't know and for no reason walk into traffic together? Or someone named Stone gets hired as an accountant by a stone cutting company? I could be wrong, but there's no "explanation" for coincidence because by definition (again, I'll stand corrected if necessary), it's a random act happening in conjunction with another random act. Probability of coincidence can go up if certain conditions are favorable, but by its nature coincidence will happen just because it happens. Coincidence isn't chaos, where, if I remember correctly, one random event sets into motion a series of events that could result in, for example, a steel beam failing. Regarding the Texas prisons, one has to wonder if they were going to be run by private companies. Then each prisoner becomes a profit center, so the more prisoners the better. I know they were doing that with juvenile crime, actually making money on sending kids away, kickbacks and all (that was in the Northeast I think). I saw later that at least that one judge was prosecuted. Andy From: Donal McEvoy <donalmcevoyuk@xxxxxxxxxxx> To: "lit-ideas@xxxxxxxxxxxxx" <lit-ideas@xxxxxxxxxxxxx> Sent: Tuesday, October 18, 2011 6:50 AM Subject: [lit-ideas] Re: Hitchens Arguably on John Brown The probability of any event E (including an event that is a combination of two or more events, or what we might sometimes term a 'coincidence'] will lie somewhere between 0 (which denotes the event has zero probability and therefore is impossible) and 1 (which denotes maximal probability and therefore that E is certain). The probability of any E over an almost infinity of time is vastly increased compared to its probability over a relatively short period of time (unless we bring in further assumptions, including ruling out E as impossible at any time), and E may approach being almost certain (unless it is ruled out as impossible) as any possible event may be thought to be almost certain to occur given enough time, and infinite time is surely enough. We use this principle in calculating the probability, say, of someone breaking their leg in the course of their life as opposed to before the age of ten, knowing that this probability generally increases over time because there are more opportunities (as it were) for a leg-breaking E to occur. [It was therefore very significant for researchers to find that the occurrence of depression in persons born after the war was much greater than that in persons born at the beginning of the century: this showed depression was both occurring earlier in individuals and striking more often with those born later, a marked 'change in probabilities' that therefore invites explanation]. This is enough to indicate that the 'probability of E' may vary in accordance with other factors, like the parameters of time involved and the state of affairs (or other events) against which that probability is measured: the probability of a mass marketed home computer existing by 1990 would have varied if the question were asked as if we were back in the year 1066, the year 1666, the year 1966 and the year 1976: only in a certain form of determinism would we say that it was always preordained that there would a mass marketed home computer by 1990 and therefore this E was certain [with probability 1] at all stages in history, and that it is simply because probability measures our subjective lack of complete knowledge that this probability varies with changes in our subjective lack of knowledge over the centuries. When we speak of a coincidence, even a 'pure coincidence' or a 'staggering coincidence', we are all either talking loosely or we are straying into an area that requires understanding of probabilities and indeed the various 'philosophies' of probability. It is a further question how the logical analysis of the 'probability of E' ties in with our psychological sense of the liklihood or otherwise of E; but we need the logical analysis to put our psychological intuitions into rational perspective. For example, take an intuitively plausible claim like,"Coincidences ONLY exist because of the miniscule chance of some things overlapping in the trillions of things that happen in a given time period." For reasons indicated "a given time period" may affect probabilities (and therefore "coincidences" where these are seen as improbable occurrences), but it is nevertheless way too simple to say coincidences or improbable events "ONLY exist because of the miniscule chance of some things overlapping in the trillions of things that happen in a given time period". It may be true that, if we are not determinists, then it is probable over "a given time period" that some improbable events, even highly improbable events, will occur: but this does not explain why these occur while many more "improbable events" do not; or why these improbable events occur and many probable events do not in fact occur [for every highly improbable event that occurs, we might say, there must be at least one more-probable event that has therefore not occurred]. We may say, almost by definition or a priori, that it is probable that a greater percentage of highly probable events will occur [relative to those that do not] than highly improbable events will occur [relative to those that do not]. But this, even if true, does not explain itself. Still less does it help explain why some highly improbable events occur and some do not. Nor does it allow us to conclude they "ONLY exist because" of anything. In fact, it is unclear what theory or philosophy of probability the claim, "Coincidences ONLY exist because of the miniscule chance of some things overlapping in the trillions of things that happen in a given time period", is meant to reflect or assert. This is a weakness in such a claim. If such a claim is meant only to express a deterministic POV, such that events/coincidence only appear improbable but in fact are not, then this may be discussed on its own terms. [At his death, in his nineties, probability theory was one of the topics Popper was still working on btw, and he was defending an objectivist account of probabilities as measures of underlying propensities in states-of-affairs for changed states-of-affairs, as part of understanding the universe as involving "changed propensities for change". Probability theory remains an intellectual minefield even if we progress beyond our untutored intuitions.] Donal England Where snow is falling like pieces of a snowman that had just stepped on a mine in a minefield From: Eric Yost <mr.eric.yost@xxxxxxxxx> To: lit-ideas@xxxxxxxxxxxxx Sent: Tuesday, 18 October 2011, 7:17 Subject: [lit-ideas] Re: Hitchens Arguably on John Brown Colin Bruce’s _Conned again, Watson!_ describes many of the perceptual biases that people read into, hope for, or are manipulated by in daily probabilities. He agrees with Paul. From: lit-ideas-bounce@xxxxxxxxxxxxx [mailto:lit-ideas-bounce@xxxxxxxxxxxxx] On Behalf Of Paul Stone Sent: Monday, October 17, 2011 9:06 PM To: lit-ideas@xxxxxxxxxxxxx Subject: [lit-ideas] Re: Hitchens Arguably on John Brown No magic! Paul