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How do I get a tabled form of values of a probability plot in matlab?

开发者 https://www.devze.com 2023-03-06 05:54 出处:网络
I am trying to find the probability distribution of some stochastic data. I can generate the plot in mat开发者_Go百科lab but would find it more useful if i could get the values in tabled format so i c

I am trying to find the probability distribution of some stochastic data. I can generate the plot in mat开发者_Go百科lab but would find it more useful if i could get the values in tabled format so i can do a monte carlo simulation.


You can get the probabilities from stochastic data by using the optional output arguments of hist like so:

z=randn(10000,1); %# generate 10000 trials of a normally distributed random variable.
[f,x]=hist(z,100); %# get x values and bin counts (f)
prob=f/trapz(x,f); %# divide by area under the curve to get the 

You can easily verify that this gives you the probability distribution.

bar(x,prob);hold on
plot(x,1/sqrt(2*pi)*exp(-(x.^2)/2),'r','linewidth',1.25);hold off

How do I get a tabled form of values of a probability plot in matlab?

You can create a table from the above data using uitable.

data=num2cell([prob(:);x(:)]);
colNames={'Probability','x'};
t=uitable('Data',data,'ColumnName',colNames);

How do I get a tabled form of values of a probability plot in matlab?


This might be a silly question, however, are you working with a discrete distribution (binomial, Poisson, ...) or a continuous distribution? If you're working with any kind of continuous distribution adding a step and representing this as discrete is going to cause trouble.

Even if you're working with a discrete distribution the tabular representation is an unnecessary step.

Here's some code that shows a pretty easy way to do what you want.

%% Parametric fitting, followed by random number generation

% Generate some random data from a normal distribution with mean = 45 and
% standard devation = 6

X = 45 + 6 * randn(1000,1);
foo = fitdist(X, 'normal')

% Use the object to generate 1000 random numbers

My_data = random(foo, 1000,1);

mean(My_data)
std(My_data)


%% Kernel smoothing, followed by random number generation

% Generate some random data
X = 10 + 5 * randn(100,1);
Y = 15 + 3 * randn(60,1);
my_dist = vertcat(X,Y);

% fit a distribution to the data
bar = fitdist(my_dist, 'kernel')

% generate 100 random numbers from the distribution

random(bar, 100, 1)

%% Fitting a discrete distribution

% Use a poisson distribution to generate a 1000 random integers with mean = 6.8

Z = poissrnd(6.8, 1000,1);
foobar = fitdist(Z, 'poisson')

% generate 100 random numbers from the distribution
random(foobar, 100, 1)
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