probability

Percentage Based Probability

折月煮酒 提交于 2019-11-28 00:11:19
问题 I have this code snippet: Random rand = new Random(); int chance = rand.Next(1, 101); if (chance <= 25) // probability of 25% { Console.WriteLine("You win"); } else { Console.WriteLine("You lose"); } My question is, does it really calculate a 25% probability for winning here? Is the chance of winning for the player here is really 25%? Edit: I just wrote this: double total = 0; double prob = 0; Random rnd = new Random(); for (int i = 0; i < 100; i++) { double chance = rnd.Next(1, 101); if

generate random numbers within a range with different probabilities

China☆狼群 提交于 2019-11-27 23:08:41
How can i generate a random number between A = 1 and B = 10 where each number has a different probability? Example: number / probability 1 - 20% 2 - 20% 3 - 10% 4 - 5% 5 - 5% ...and so on. I'm aware of some hard-coded workarounds which unfortunately are of no use with larger ranges, for example A = 1000 and B = 100000. Assume we have a Rand() method which returns a random number R, 0 < R < 1, can anyone post a code sample with a proper way of doing this ? prefferable in c# / java / actionscript. Build an array of 100 integers and populate it with 20 1's, 20 2's, 10 3's, 5 4's, 5 5's, etc. Then

Probability Random Number Generator

喜你入骨 提交于 2019-11-27 21:19:58
Let's say I'm writing a simple luck game - each player presses Enter and the game assigns him a random number between 1-6. Just like a cube. At the end of the game, the player with the highest number wins. Now, let's say I'm a cheater. I want to write the game so player #1 (which will be me) has a probability of 90% to get six, and 2% to get each of the rest numbers (1, 2, 3, 4, 5). How can I generate a number random, and set the probability for each number? static Random random = new Random(); static int CheatToWin() { if (random.NextDouble() < 0.9) return 6; return random.Next(1, 6); }

How to calculate conditional probability of values in dataframe pandas-python?

人走茶凉 提交于 2019-11-27 20:36:17
问题 I want to calculate conditional probabilites of ratings('A','B','C') in ratings column. company model rating type 0 ford mustang A coupe 1 chevy camaro B coupe 2 ford fiesta C sedan 3 ford focus A sedan 4 ford taurus B sedan 5 toyota camry B sedan Output: Prob(rating=A) = 0.333333 Prob(rating=B) = 0.500000 Prob(rating=C) = 0.166667 Prob(type=coupe|rating=A) = 0.500000 Prob(type=sedan|rating=A) = 0.500000 Prob(type=coupe|rating=B) = 0.333333 Prob(type=sedan|rating=B) = 0.666667 Prob(type=coupe

How to incrementally sample without replacement?

我只是一个虾纸丫 提交于 2019-11-27 20:16:46
问题 Python has my_sample = random.sample(range(100), 10) to randomly sample without replacement from [0, 100) . Suppose I have sampled n such numbers and now I want to sample one more without replacement (without including any of the previously sampled n ), how to do so super efficiently? update: changed from "reasonably efficiently" to "super efficiently" (but ignoring constant factors) 回答1: Note to readers from OP: Please consider looking at the originally accepted answer to understand the

Calculate probability in normal distribution given mean, std in Python

时光毁灭记忆、已成空白 提交于 2019-11-27 19:55:54
问题 How to calculate probability in normal distribution given mean, std in Python? I can always explicitly code my own function according to the definition like the OP in this question did: Calculating Probability of a Random Variable in a Distribution in Python Just wondering if there is a library function call will allow you to do this. In my imagine it would like this: nd = NormalDistribution(mu=100, std=12) p = nd.prob(98) There is a similar question in Perl: How can I compute the probability

How do I calculate the probability for a given quantile in R?

元气小坏坏 提交于 2019-11-27 19:51:10
Using R, it is trivial to calculate the quantiles for given probabilities in a sampled distribution: x <- rnorm(1000, mean=4, sd=2) quantile(x, .9) # results in 6.705755 However, I can't find an easy way to do the inverse—calculate the probability for a given quantile in the sample x . The closest I've come is to use pnorm() with the same mean and standard deviation I used when creating the sample: pnorm(5, mean=4, sd=2) # results in 0.6914625 However, because this is calculating the probability from the full normal distribution, and not the sample x , it's not entirely accurate. Is there a

Normalizing a list of numbers in Python

偶尔善良 提交于 2019-11-27 19:21:08
I need to normalize a list of values to fit in a probability distribution, i.e. between 0.0 and 1.0. I understand how to normalize, but was curious if Python had a function to automate this. I'd like to go from: raw = [0.07, 0.14, 0.07] to normed = [0.25, 0.50, 0.25] Tony Suffolk 66 Use : norm = [float(i)/sum(raw) for i in raw] to normalize against the sum to ensure that the sum is always 1.0 (or as close to as possible). use norm = [float(i)/max(raw) for i in raw] to normalize against the maximum How long is the list you're going to normalize? def psum(it): "This function makes explicit how

Algorithm to find hole in an infinite one dimensional graph

南楼画角 提交于 2019-11-27 18:38:07
问题 A cow is standing in front of an infinite fence . On the other side is grass. The cow wants to get to this grass. Somewhere along this fence is a hole through which the cow can get to the other side. The distance d from the cow to the hole has a probability distribution f(d) associated with it i.e. the probability that the hole is k steps away from the cow is given by f(k). Note that we think of all distances as discrete i.e. they are always measured in terms of steps taken by the cow.The cow

What is the probability of guessing (matching) a Guid?

一曲冷凌霜 提交于 2019-11-27 17:54:59
问题 Just curious but what is the probability of matching a Guid? Say a Guid from SQL server: 5AC7E650-CFC3-4534-803C-E7E5BBE29B3D is it a factorial?: (36*32)! = (1152)! discuss =D 回答1: It's not clear what you're asking. I see two ways to interpret your question. Given a GUID g , what is the probability of someone guessing it? Let's assume for simplicity that all 128 bits of a GUID are available. Then the probability of guessing g is 2^-128 . That's small. Let's get some intuition around that. Let