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{{Regression bar}}
In [[statistics]], a '''probit model''' is a type of [[regression analysis|regression]] where the [[dependent variable]] can only take two values, for example married or not married. The name is from '''''prob'''ability'' + ''un'''it'''''.<ref>''Oxford English Dictionary'', 3rd ed. s.v. ''probit'' (article dated June 2007): C. I. Bliss in ''Science'' 12 Jan. 1934, 38/1, "These arbitrary probability units have been called ‘probits’."</ref> The purpose of the model is to estimate the probability that an observation with particular characteristics will fall into a specific one of the categories; moreover, if estimated probabilities greater than 1/2 are treated as classifying an observation into a predicted category, the probit model is a type of [[binary classification]] model.
 
A [[probit]] model is a popular specification for an ordinal<ref>Ordinal probit regression model UCLA Academic Technology Services http://www.ats.ucla.edu/stat/stata/dae/ologit.htm</ref> or a [[binomial regression|binary response model]]. As such it treats the same set of problems as does [[logistic regression]] using similar techniques. The probit model, which employs a [[probit]] [[link function]], is most often estimated using the standard [[maximum likelihood estimation|maximum likelihood]] procedure, such an estimation being called a '''probit regression'''.
 
Probit models were introduced by [[Chester Ittner Bliss|Chester Bliss]] in 1934; a fast method for computing [[maximum likelihood]] estimates for them was proposed by [[Ronald Fisher]] as an appendix to Bliss' work in 1935.
 
==Conceptual framework==
Suppose response variable ''Y'' is ''binary'', that is it can have only [[Limited dependent variable|two possible outcomes]] which we will denote as 1 and 0. For example ''Y'' may represent presence/absence of a certain condition, success/failure of some device, answer yes/no on a survey, etc. We also have a vector of regressors ''X'', which are assumed to influence the outcome ''Y''. Specifically, we assume that the model takes the form
: <math>
    \Pr(Y=1 \mid X) = \Phi(X'\beta),
  </math>
where Pr denotes [[probability]], and Φ is the Cumulative Distribution Function ([[cumulative distribution function|CDF]]) of the standard [[normal distribution]]. The parameters ''β'' are typically estimated by [[maximum likelihood]].
 
It is possible to motivate the probit model as a [[latent variable model]]. Suppose there exists an auxiliary  random variable
: <math> Y^\ast = X'\beta + \varepsilon, \, </math>
where ''ε'' ~ ''N''(0, 1). Then ''Y'' can be viewed as an indicator for whether this latent variable is positive:
: <math> Y = \begin{cases} 1 & \text{if }Y^\ast > 0 \ \text{ i.e. } - \varepsilon < X'\beta, \\
0 &\text{otherwise.} \end{cases} </math>
 
The use of the standard normal distribution causes no [[loss of generality]] compared with using an arbitrary mean and standard deviation because adding a fixed amount to the mean can be compensated by subtracting the same amount from the intercept, and multiplying the standard deviation by a fixed amount can be compensated by multiplying the weights by the same amount.
 
To see that the two models are equivalent, note that
:<math>
\begin{align}
\Pr(Y = 1 \mid X) &= \Pr(Y^\ast > 0) = \Pr(X'\beta + \varepsilon > 0) \\
&= \Pr(\varepsilon > -X'\beta) \\
&= \Pr(\varepsilon < X'\beta) \quad \text{(by symmetry of the normal dist)}\\
&= \Phi(X'\beta)
\end{align}
</math>
 
==Model estimation==
 
===Maximum likelihood estimation===
Suppose data set <math>\{y_i,x_i\}_{i=1}^n</math> contains ''n'' independent [[statistical unit]]s corresponding to the model above. Then their joint log-likelihood function is
: <math> \ln\mathcal{L}(\beta) = \sum_{i=1}^n \bigg( y_i\ln\Phi(x_i'\beta) + (1-y_i)\ln\!\big(1-\Phi(x_i'\beta)\big) \bigg)</math>
The estimator <math>\hat\beta</math> which maximizes this function will be [[consistent estimator|consistent]], asymptotically normal and [[Efficiency (statistics)|efficient]] provided that E[''XX'''] exists and is not singular. It can be shown that this log-likelihood function is globally [[concave function|concave]] in ''β'', and therefore standard numerical algorithms for optimization will converge rapidly to the unique maximum.
 
Asymptotic distribution for <math>\hat\beta</math> is given by
: <math>\sqrt{n}(\hat\beta - \beta)\ \xrightarrow{d}\ \mathcal{N}(0,\,\Omega^{-1}),</math>
where
: <math>\Omega = \operatorname{E}\bigg[ \frac{\varphi^2(X'\beta)}{\Phi(X'\beta)(1-\Phi(X'\beta))}XX' \bigg], \qquad
  \hat\Omega = \frac{1}{n}\sum_{i=1}^n \frac{\varphi^2(x'_i\hat\beta)}{\Phi(x'_i\hat\beta)(1-\Phi(x'_i\hat\beta))}x_ix'_i
  </math>
and ''φ = Φ''' is the Probability Density Function ([[probability density function|PDF]]) of standard normal distribution.
 
===Berkson's minimum chi-square method===
 
{{main|Minimum chi-square estimation}}
 
This method can be applied only when there are many observations of response variable <math>y_i</math> having the same value of the vector of regressors <math>x_i</math> (such situation may be referred to as "many observations per cell"). More specifically, the model can be formulated as follows.
 
Suppose among ''n'' observations <math>\{y_i,x_i\}_{i=1}^n</math> there are only ''T'' distinct values of the regressors, which can be denoted as <math>\{x_{(1)},\ldots,x_{(T)}\}</math>. Let <math>n_t</math> be the number of observations with <math>x_i=x_{(t)},</math> and <math>r_t</math> the number of such observations with <math>y_i=1</math>. We assume that there are indeed "many" observations per each "cell": for each <math> t, \lim_{n \rightarrow \infty} n_t/n = c_t > 0 </math>.
 
Denote
: <math> \hat{p}_t = r_t/n_t </math>
: <math> \hat\sigma_t^2 = \frac{1}{n_t} \frac{\hat{p}_t(1-\hat{p}_t)}{\varphi^2\big(\Phi^{-1}(\hat{p}_t)\big)} </math>
 
Then '''Berkson's minimum chi-square''' estimator is a [[generalized least squares]] estimator in a regression of <math>\Phi^{-1}(\hat{p}_t)</math> on <math>x_{(t)}</math> with weights <math>\hat\sigma_t^{-2}</math>:
: <math> \hat\beta = \Bigg( \sum_{t=1}^T \hat\sigma_t^{-2}x_{(t)}x'_{(t)} \Bigg)^{-1} \sum_{t=1}^T \hat\sigma_t^{-2}x_{(t)}\Phi^{-1}(\hat{p}_t) </math>
 
It can be shown that this estimator is consistent (as ''n''→∞ and ''T'' fixed), asymptotically normal and efficient.{{Citation needed|date=August 2009}} Its advantage is the presence of a closed-form formula for the estimator. However, it is only meaningful to carry out this analysis when individual observations are not available, only their aggregated counts <math>r_t</math>, <math>n_t</math>, and <math>x_{(t)}</math> (for example in the analysis of voting behavior).
 
===Gibbs sampling===
[[Gibbs sampling]] of a probit model is possible because regression models typically use normal [[prior distribution]]s over the weights, and this distribution is conjugate with the normal distribution of the errors (and hence of the latent variables''Y''<sup>*</sup>). The model can be described as
 
:<math>
\begin{align}
\boldsymbol\beta &\sim \mathcal{N}(\mathbf{b}_0, \mathbf{B}_0) \\[3pt]
y_i^\ast\mid\mathbf{x}_i,\boldsymbol\beta &\sim \mathcal{N}(\mathbf{x}'_i\boldsymbol\beta, 1) \\[3pt]
y_i &= \begin{cases} 1 & \text{if } y_i^\ast > 0 \\ 0 & \text{otherwise} \end{cases}
\end{align}
</math>
 
From this, we can determine the full conditional densities needed:
 
:<math>
\begin{align}
\mathbf{B} &= (\mathbf{B}_0^{-1} + \mathbf{X}'\mathbf{X})^{-1} \\[3pt]
\boldsymbol\beta\mid\mathbf{y}^\ast &\sim \mathcal{N}(\mathbf{B}(\mathbf{B}_0^{-1}\mathbf{b}_0 + \mathbf{X}'\mathbf{y}^\ast), \mathbf{B}) \\[3pt]
y_i^\ast\mid y_i=0,\mathbf{x}_i,\boldsymbol\beta &\sim \mathcal{N}(\mathbf{x}'_i\boldsymbol\beta, 1)[y_i^\ast < 0] \\[3pt]
y_i^\ast\mid y_i=1,\mathbf{x}_i,\boldsymbol\beta &\sim \mathcal{N}(\mathbf{x}'_i\boldsymbol\beta, 1)[y_i^\ast \ge 0]
\end{align}
</math>
 
The result for '''β''' is given in the article on [[Bayesian linear regression]], although specified with different notation.
 
The only trickiness is in the last two equations. The notation <math>[y_i^\ast < 0]</math> is the [[Iverson bracket]], sometimes written <math>\mathcal{I}(y_i^\ast < 0)</math> or similar.  It indicates that the distribution must be [[truncated distribution|truncated]] within the given range, and rescaled appropriately.  In this particular case, a [[truncated normal distribution]] arises. Sampling from this distribution depends on how much is truncated. If a large fraction of the original mass remains, sampling can be easily done with [[rejection sampling]] — simply sample a number from the non-truncated distribution, and reject it if it falls outside the restriction imposed by the truncation.  If sampling from only a small fraction of the original mass, however (e.g. if sampling from one of the tails of the normal distribution — for example if <math>\mathbf{x}'_i\boldsymbol\beta</math> is around 3 or more, and a negative sample is desired), then this will be inefficient and it becomes necessary to fall back on other sampling algorithms.  General sampling from the truncated normal can be achieved using approximations to the normal [[cumulative distribution function|CDF]] and the [[probit function]], and [[R (programming language)|R]] has a function <code>rtnorm()</code> for generating truncated-normal samples.
 
==Model evaluation==
 
The suitability of an estimated binary model can be evaluated by counting the number of true observations equaling 1, and the number equaling zero, for which the model assigns a correct predicted classification by treating any estimated probability above 1/2 (or, below 1/2), as an assignment of a prediction of 1 (or, of 0). See [[Logistic regression#Model suitability|here]] for details.
 
==See also==
* [[Generalized linear model]]
* [[Limited dependent variable]]
* [[Multivariate probit]] models
* [[Ordered probit]] and [[Ordered logit]] model
* [[Separation (statistics)]]
* [[Multinomial probit]]
 
==References==
{{Reflist}}
 
==Further reading==
* {{cite journal |last=Albert |first=J. H. |last2=Chib |first2=S. |year=1993 |title=Bayesian Analysis of Binary and Polychotomous Response Data |journal=Journal of the American Statistical Association |volume=88 |issue=422 |pages=669–679 |jstor=2290350 }}
* {{cite journal |authorlink=Chester Ittner Bliss |last=Bliss |first=C. I. |year=1935 |title=The calculation of the dosage-mortality curve |journal=Annals of Applied Biology |volume=22 |issue= |pages=134–167 |doi=10.1111/j.1744-7348.1935.tb07713.x }}
* {{cite journal |last=Bliss |first=C. I. |year=1938 |title=The determination of the dosage-mortality curve from small numbers |journal=Quarterly Journal of Pharmacology |volume=11 |issue= |pages=192–216 }}
* {{cite book  | last = McCullagh | first = Peter | authorlink=Peter McCullagh | coauthors = [[John Nelder]] | title = Generalized Linear Models | location = London |publisher= Chapman and Hall | year = 1989 | isbn = 0-412-31760-5 }}
 
{{DEFAULTSORT:Probit Model}}
[[Category:Regression analysis]]

Revision as of 22:49, 30 October 2013

Template:Regression bar In statistics, a probit model is a type of regression where the dependent variable can only take two values, for example married or not married. The name is from probability + unit.[1] The purpose of the model is to estimate the probability that an observation with particular characteristics will fall into a specific one of the categories; moreover, if estimated probabilities greater than 1/2 are treated as classifying an observation into a predicted category, the probit model is a type of binary classification model.

A probit model is a popular specification for an ordinal[2] or a binary response model. As such it treats the same set of problems as does logistic regression using similar techniques. The probit model, which employs a probit link function, is most often estimated using the standard maximum likelihood procedure, such an estimation being called a probit regression.

Probit models were introduced by Chester Bliss in 1934; a fast method for computing maximum likelihood estimates for them was proposed by Ronald Fisher as an appendix to Bliss' work in 1935.

Conceptual framework

Suppose response variable Y is binary, that is it can have only two possible outcomes which we will denote as 1 and 0. For example Y may represent presence/absence of a certain condition, success/failure of some device, answer yes/no on a survey, etc. We also have a vector of regressors X, which are assumed to influence the outcome Y. Specifically, we assume that the model takes the form

where Pr denotes probability, and Φ is the Cumulative Distribution Function (CDF) of the standard normal distribution. The parameters β are typically estimated by maximum likelihood.

It is possible to motivate the probit model as a latent variable model. Suppose there exists an auxiliary random variable

where ε ~ N(0, 1). Then Y can be viewed as an indicator for whether this latent variable is positive:

The use of the standard normal distribution causes no loss of generality compared with using an arbitrary mean and standard deviation because adding a fixed amount to the mean can be compensated by subtracting the same amount from the intercept, and multiplying the standard deviation by a fixed amount can be compensated by multiplying the weights by the same amount.

To see that the two models are equivalent, note that

Model estimation

Maximum likelihood estimation

Suppose data set contains n independent statistical units corresponding to the model above. Then their joint log-likelihood function is

The estimator which maximizes this function will be consistent, asymptotically normal and efficient provided that E[XX'] exists and is not singular. It can be shown that this log-likelihood function is globally concave in β, and therefore standard numerical algorithms for optimization will converge rapidly to the unique maximum.

Asymptotic distribution for is given by

where

and φ = Φ' is the Probability Density Function (PDF) of standard normal distribution.

Berkson's minimum chi-square method

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This method can be applied only when there are many observations of response variable having the same value of the vector of regressors (such situation may be referred to as "many observations per cell"). More specifically, the model can be formulated as follows.

Suppose among n observations there are only T distinct values of the regressors, which can be denoted as . Let be the number of observations with and the number of such observations with . We assume that there are indeed "many" observations per each "cell": for each .

Denote

Then Berkson's minimum chi-square estimator is a generalized least squares estimator in a regression of on with weights :

It can be shown that this estimator is consistent (as n→∞ and T fixed), asymptotically normal and efficient.Potter or Ceramic Artist Truman Bedell from Rexton, has interests which include ceramics, best property developers in singapore developers in singapore and scrabble. Was especially enthused after visiting Alejandro de Humboldt National Park. Its advantage is the presence of a closed-form formula for the estimator. However, it is only meaningful to carry out this analysis when individual observations are not available, only their aggregated counts , , and (for example in the analysis of voting behavior).

Gibbs sampling

Gibbs sampling of a probit model is possible because regression models typically use normal prior distributions over the weights, and this distribution is conjugate with the normal distribution of the errors (and hence of the latent variablesY*). The model can be described as

From this, we can determine the full conditional densities needed:

The result for β is given in the article on Bayesian linear regression, although specified with different notation.

The only trickiness is in the last two equations. The notation is the Iverson bracket, sometimes written or similar. It indicates that the distribution must be truncated within the given range, and rescaled appropriately. In this particular case, a truncated normal distribution arises. Sampling from this distribution depends on how much is truncated. If a large fraction of the original mass remains, sampling can be easily done with rejection sampling — simply sample a number from the non-truncated distribution, and reject it if it falls outside the restriction imposed by the truncation. If sampling from only a small fraction of the original mass, however (e.g. if sampling from one of the tails of the normal distribution — for example if is around 3 or more, and a negative sample is desired), then this will be inefficient and it becomes necessary to fall back on other sampling algorithms. General sampling from the truncated normal can be achieved using approximations to the normal CDF and the probit function, and R has a function rtnorm() for generating truncated-normal samples.

Model evaluation

The suitability of an estimated binary model can be evaluated by counting the number of true observations equaling 1, and the number equaling zero, for which the model assigns a correct predicted classification by treating any estimated probability above 1/2 (or, below 1/2), as an assignment of a prediction of 1 (or, of 0). See here for details.

See also

References

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    A vendor's stamp duty has been launched on industrial property for the primary time, at rates ranging from 5 per cent to 15 per cent. The Authorities might be trying to reassure the market that they aren't in opposition to foreigners and PRs investing in Singapore's property market. They imposed these measures because of extenuating components available in the market." The sale of new dual-key EC models will even be restricted to multi-generational households only. The models have two separate entrances, permitting grandparents, for example, to dwell separately. The vendor's stamp obligation takes effect right this moment and applies to industrial property and plots which might be offered inside three years of the date of buy. JLL named Best Performing Property Brand for second year running

    The data offered is for normal info purposes only and isn't supposed to be personalised investment or monetary advice. Motley Fool Singapore contributor Stanley Lim would not personal shares in any corporations talked about. Singapore private home costs increased by 1.eight% within the fourth quarter of 2012, up from 0.6% within the earlier quarter. Resale prices of government-built HDB residences which are usually bought by Singaporeans, elevated by 2.5%, quarter on quarter, the quickest acquire in five quarters. And industrial property, prices are actually double the levels of three years ago. No withholding tax in the event you sell your property. All your local information regarding vital HDB policies, condominium launches, land growth, commercial property and more

    There are various methods to go about discovering the precise property. Some local newspapers (together with the Straits Instances ) have categorised property sections and many local property brokers have websites. Now there are some specifics to consider when buying a 'new launch' rental. Intended use of the unit Every sale begins with 10 p.c low cost for finish of season sale; changes to 20 % discount storewide; follows by additional reduction of fiftyand ends with last discount of 70 % or extra. Typically there is even a warehouse sale or transferring out sale with huge mark-down of costs for stock clearance. Deborah Regulation from Expat Realtor shares her property market update, plus prime rental residences and houses at the moment available to lease Esparina EC @ Sengkang
  • 20 year-old Real Estate Agent Rusty from Saint-Paul, has hobbies and interests which includes monopoly, property developers in singapore and poker. Will soon undertake a contiki trip that may include going to the Lower Valley of the Omo.

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  1. Oxford English Dictionary, 3rd ed. s.v. probit (article dated June 2007): C. I. Bliss in Science 12 Jan. 1934, 38/1, "These arbitrary probability units have been called ‘probits’."
  2. Ordinal probit regression model UCLA Academic Technology Services http://www.ats.ucla.edu/stat/stata/dae/ologit.htm