Back on January 14, 2009, I went to the Florida/Auburn basketball game when I was in Georgia doing some work. I finally got around to pulling the pictures off the camera and decided to post them here.
The way I decided to set up Tasker is to use some reusable tasks that can be called from other places. The first one I'll talk about is the Get Voice Command. This task listens for some stock commands like "yes", "no", "cancel", or "repeat". It is a quicker listener than the "Get Voice Input" command which I'll talk about in another post. This is meant some some quick one or two word commands. It uses regular expressions to match commands (meaning, you can say "yep" or "yeah" or "yes sir" and it will return "yes"). Being generic like this means that I don't have to duplicate all these regular expressions everywhere. I can just call this task and if it returns "yes", then I know the user (me) said something like "yes" or "yeah" or whatever. There's an input parameter to the task of the message to speak before listening for the answer. The task will re...
Yesterday started the NCAA Men's basketball conference tournaments, which means there are now some teams that are officially done with their basketball seasons either because they lost in the first round of the tournament, or didn't qualify for the tournament. This begins my favorite time of the year - from the conference tournaments through the NCAA tournament. (The fact that the days are getting longer and the weather is getting warmer in March also help make this my favorite time of year).
Here's the information on how the expected value was computed for the How would you play this hand? posting. It's a lot less complicated talking about keeping both the 7's and the 3's, so let's start there. If you keep those 4 cards, then there are only 47 possible outcomes. You start out with a deck of 52 cards, but the 5 you see - two 7's, two 3's, and the king - are already used. That leaves 47 cards to fill in that spot of the card you didn't hold. Out of those 47 cards, there are two 7's remaining, two 3's remaining, and four 2's remaining. That's 8 cards that would give you a full house. The expected value is the odds of getting that full house (which is 8 divided by 47) times the payout (which is a variable in our case). If the payout is 3, then the expected value is 8*3/47 = 0.5106 and for a payout of 4 it is 8*4/47 = 0.6809 Keeping just the 7's is a lot more complicated. There are now 3 cards that will be filled in by using ...
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