# Why are the price of the house and size of the house poisson distributed [closed]

In the following example in Google tutorials, it says the distribution of the house price and house size is poisson.

Can you please explain how/why the distributions of price, size are poisson. Shouldn't they be normal ?

• I can't speak to why the tutorial says that house size and price are Poisson distributed, but the Poisson distribution is constrained to non-negative values, which seems consistent with expectations about the size/value of a home. But why Poisson specifically as opposed to any other distribution over non-negative values seems uncertain. Why do you suggest house prices have a normal distribution?
– Sycorax
Nov 5, 2020 at 22:09
• This example doesn't appear to make any assertions about actual house sizes or prices: it's merely an example to illustrate some techniques.
– whuber
Nov 5, 2020 at 22:19
• @Sycorax Thank you. I was just assuming them to be normal because, there are some houses at very low prices, size and some at very high price, size but most of them are kind of somewhere in the middle. I was assuming the distribution looks like the bell curve if plotted. I may be wrong, please correct in case I am wrong.
– tjt
Nov 6, 2020 at 1:50
• Normal distributions assign positive probability to all real numbers, which implies some non-zero probability is assigned to negative numbers. Poisson distributions with a large parameter likewise resemble a bell-curve shape, even if they're not exactly normal. In other words, given a large Poisson parameter, the normal approximation to a Poisson can be very good -- but it's still just an approximation. Compare a $P(10^6)$ distribution to a $N(10^6, (10^3)^2)$ distribution, for instance.
– Sycorax
Nov 6, 2020 at 2:08
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– Sycorax
Nov 6, 2020 at 2:19