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Asking over 8500 students to pick a random number from 1 to 10 [OC] : r/dataisbeautiful. Go to dataisbeautiful. r/dataisbeautiful. r/dataisbeautiful. DataIsBeautiful is for visualizations that effectively convey information. Aesthetics are an important part of information visualization, but pretty pictures are not the sole aim of this subreddit.
One I though of was to select 3 different numbers from 1-10 of your choosing, multiply them together, then subtract each of the numbers from the result. Then take the units as your number, selecting 10 if the answer is 0. E.g. pick 2, 4, 7, multiplying them = 56, then - 2 - 4 - 7 = 43, so the random number is 3.
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For the options to be 1,2,3,4,&5, the question should be "pick a number from 1 to 5." The word between defines the options as being only 2,3,&4. Similarly, if said to pick a point on a line between the two ends, that would exclude the ends from being picked.
Terminology / Definition of Phenomenon. I once experiment this with 12 people. 10 of them, that's right: 10 of them said the number 7. And sometimes. I, myself. Think of that number when asked to pick a number from 1-10.
Random random = new Random(); int number = random.Next(0, possibilities.Length); return possibilities[number]; Something like this should work. Though, if you need to generate more than one number, you'd need to create and use a random from outside of the method.
I.E. if you picked 1, that is only 2 steps away from 3 but, it is 9 steps away from 10. If you picked 5/6, you're never more than 5 steps away from any potential number. Of course, the people who pick after you are probably going to pick a number nearby yours so, your best bet really is to somehow find a way to go last.
When asked to pick a random number between 1 and 100, most people will choose a number that is odd, often prime, and approximately 1/3 or 2/3 of the way between the lower and upper limits. For some reason we think these values are "more random" than other numbers.
Let's test this conclusion by picking another number and applying the same steps. We'll select the number 10: 1. Pick any number:. 2. Multiply the number by 3:. 3. Add 6 to the product:. 4. Divide the sum by 3:. 5. Subtract 2 from the quotient:. As we can see, our final number is 10, which is the same as the original number we started with.
As a note, recycled players have been excluded from data (i.e. Sav Rocca, Nicky Winmar and Luke Ball were all selected for their 2nd club with pick 30 and thus are removed from pick 30 data) Draft Pick. Average number of Games. Average number of Games (98-07 only) 1. 186.1.