--- Log opened Sat May 25 00:00:35 2013 |
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02:11 | <&McMartin> | Whoa, NSIS 3.0 has an official download now |
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03:21 | < [R]> | Nullsoft Scriptable Install System? |
03:22 | <&McMartin> | The very same |
03:27 | < Turaiel> | How is NSIS, anyway? |
03:30 | < Vorntastic> | It combines, explicitly, php and assembler. |
03:30 | < Turaiel> | You make it sound terrible |
03:31 | <&McMartin> | It is terrible |
03:31 | <&McMartin> | It is also the best of breed in its class by a depressingly gigantic margin. |
03:32 | <&McMartin> | And they've got the good grace to hide that particular little boast on a sub-sub-page instead of right up front. |
03:35 | | * Turaiel nods |
03:35 | < Turaiel> | It's also one of the few free installers |
03:36 | <&McMartin> | That, and its excellent foreign function interface, and its intentional design from the ground up to be Turing-complete, are the main reasons that it is so far ahead of its competition. |
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04:28 | | * Derakon ponders Pyrel. |
04:28 | <&Derakon> | Specifically, the confusion status. |
04:28 | <&Derakon> | This makes you move randomly -- when you try to move, you have like a 25% chance of going in the direction you want. |
04:29 | <&Derakon> | Currently, movement is handled in the command processing layer. |
04:29 | <&Derakon> | Which is part of the engine and thus ideally would not know anything about status ailments. |
04:30 | <&Derakon> | I guess I could add a hook for "attempt to move" that would mutate the movement. |
04:30 | <&Derakon> | Any better ideas? |
04:30 | <&Derakon> | (The goal is to have a proc, i.e. a bit of script, that is allowed to know about the confusion effect and can do the necessary game logic) |
04:30 | < [R]> | That's the best I think |
04:31 | < [R]> | Let it bind a default-cancelable event on it |
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08:54 | <@froztbyte> | McMartin: I never knew that about NSIS |
08:54 | <@froztbyte> | (the software components) |
08:55 | <@froztbyte> | or rather, vorn ^, I guess |
08:55 | <@froztbyte> | but missing vornses |
09:09 | <&McMartin> | Oh, no, it isn't actually made of PHP and Assembler |
09:09 | <&McMartin> | But they used to advertise that it was super easy to use because it was a scripting language that combined the two |
09:09 | <&McMartin> | Apparently unaware that this is like saying that your pies have the best features of both arsenic and ipecac |
09:10 | <@froztbyte> | haha |
09:10 | <@froztbyte> | well |
09:10 | <@froztbyte> | they come from windows country |
09:11 | <@froztbyte> | when all things are terrible, the free/open terrible things probably seem ideologically better |
09:18 | <&jerith> | "The updates that were intended for PHP 6 were added to PHP 5.3.0 (namespace support, late static bindings, lambda functions, closures, goto) and 5.4.0 (traits, closure rebinding) instead." -- https://en.wikipedia.org/wiki/PHP |
09:22 | < Syka> | i'm not sure that 'goto considered harmful' really has much weight in PHP |
09:23 | <@froztbyte> | rofl |
09:23 | < Syka> | that's like complaining about a sharp edge on the inside of a chipping machine |
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13:34 | <@sshine> | has anyone here played with mixture models in statistics? |
13:37 | <@sshine> | I've run k-means and have found k centers for which it seems points from my dataset could be centered around. I'd like to extend that thought and assume that for some centers, my sub-populations of points are actually normally distributed around them, but that for the entire set of points, I have a mixture model that consists of those normal distributions. |
13:39 | <@sshine> | I can easily imagine that: a landscape of hills where there's a hill of some height around each center that e.g. k-means finds. I wonder then, is there any other way to estimate the means (and variances, for that matter) for those hills without running k-means? i.e., how would I obtain the parameters for my mixture model? |
13:40 | <@sshine> | I've got this matlab command called gmdistribution() that takes as argument the parameters for my Gaussian sub-distributions... but I'd have to have them first. maybe it is ideal to use the output of k-means. |
13:42 | <@Tamber> | I... think I understand some of those words. |
13:43 | <@sshine> | the part about k-means? |
13:43 | <@sshine> | or the part about normal distributions? |
13:43 | <@Tamber> | "hills" |
13:43 | <@sshine> | ah :) yeah, the intuition is really straight-forward |
13:44 | <@Tamber> | (Go easy on me; I'm hard of thinking.) |
13:46 | <@sshine> | I've got one example that I think is a good example of where a mixture model makes sense |
13:53 | <@sshine> | if you've got a theme park where parents take their 10-year-olds, and you measure the height of everyone there, you'll get some average heights for men, women and children |
13:53 | <@sshine> | maybe the average heights of men and women will mix together, but the ten-year olds will stand out |
13:54 | <@sshine> | so if you look at the distribution of heights and you disregard all those factors that it depends on (such as gender, age, etc.), you'll get a distribution with at least two apparent peaks |
13:54 | <@sshine> | (one for children and one for adults) |
13:54 | <@sshine> | it makes sense to consider which of these sub-populations they come from so you don't get some average that's in the middle (where very few probably actually lie) |
13:55 | <@Tamber> | Makes sense. |
13:57 | <@sshine> | so if I had a bunch of measured heights (but no knowledge of whose they are), and I want to find the average heights for adults and children, respectively, how would I know? |
13:59 | <@sshine> | I could divide heights into discrete bins and make a histogram of how often each bin occurs. then I'll get an approximation of a distribution, and I can pick the k local maxima. |
13:59 | <@Tamber> | Hmm |
13:59 | <@sshine> | I don't know how I'd find variance for those sub-populations, since they interfere (e.g. there's someone having a freakishly tall kid, and there's a family of dwarves) |
14:00 | <@sshine> | but meh. not my main problem. |
14:00 | <@Tamber> | But, for most of the time, it'd be Good Enough(TM)? |
14:00 | <@sshine> | so I wish I was just dealing with one-dimensional data, but unfortunately it's four-dimensional (e.g. I know four things about my data points, and I don't even know what they signify... they're just numbers) |
14:01 | <@Tamber> | ugh |
14:01 | <@sshine> | well, I can imagine that this solution would work for discrete values in low dimensions. I've got four dimensions and continuous variables. |
14:01 | <@sshine> | I don't know if four is a lot, but in terms of visualisation, it's just beyond what I can make sense of. :) |
14:02 | <@Tamber> | I just about have a handle on 3 dimensions, 4 pushes it into the realm of "I have no idea what you want me to do." |
14:02 | <@Tamber> | Which is why I shall probably stick to working with things I can hit with hammers. |
14:02 | <@sshine> | yeah... either you look at 3 at a time, or you have some scrollbar you can move forth and back for the last dimension. |
14:03 | <@sshine> | ...or you add color for the 4th dimension |
14:05 | <@sshine> | so yeah... my only guess so far is: assume that output from the k-means algorithm are good mean estimates for my sub-populations... but then, when my assignment text says "fit a 5-component Gaussian Mixture Model to the data points," and the previous assignment was to run k-means, I wonder if having solved the previously assignment can really be the answer to the next assignment. |
14:05 | <@sshine> | i.e., there isn't much "fitting" if I just re-use the points. |
14:07 | <@sshine> | unfortunately, my teacher doesn't think it is necessary to give any literature on mixture models, so I'm using wikipedia, various introductions I find online and my patient flatmate's time. |
14:08 | <@sshine> | all of the examples I've seen assume that you already know the parameters of the sub-distributions. so maybe I'm just supposed to assume that, even though k-means doesn't give me k variances. |
14:09 | <@sshine> | I suppose I could find the variances, that's not a problem. |
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--- Log closed Sun May 26 00:00:49 2013 |