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== Runiform == == RBeta ==

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== RBinomial ==

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== RCauchy ==

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== RChi2 ==

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== RExponential ==

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== RGamma ==

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== RHypergeometric ==

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== RIGaussian ==

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== RLaplace ==

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== RLogistic ==

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== RNBinomial ==

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== RNormal ==

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== RPoisson ==

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== RT ==

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== RUniform ==
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== RUniformInt ==

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== RWeibull ==

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== RWeibullPH ==

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Stata Numeric Functions

Stata supports these numeric functions in the global scope.


Dhms

Convert an date value (formatted as %td) plus an hour, minute, and second into the number of milliseconds since the Stata epoch (01jan1960 00:00:00.000`) ignoring leap seconds.

generate double datetime = dhms(dmy(day, month, year), hour, minute, second)
format date %tc

See also Cdhms, which creates returns a number that should instead be formatted as %tC because it does not ignore leap seconds.


Dmy

Convert a day, month, and year into the number of days since the Stata epoch (01jan1960 00:00:00.000).

generate long date = dmy(day, month, year)
format date %td


Hms

Convert an hour, minute, and second into the number of milliseconds since midnight ignoring leap seconds.

generate double datetime = hms(hour, minute, second)
format date %tc

See also Chms, which creates returns a number that should instead be formatted as %tC because it does not ignore leap seconds.


Mdy

Convert a month, day, and year into the number of days since the Stata epoch (01jan1960 00:00:00.000).

generate long date = mdy(month, day, year)
format date %td


Mdyhms

Convert a day, month, year, hour, minute, and second into the number of milliseconds since the Stata epoch (01jan1960 00:00:00.000) ignoring leap seconds.

generate double datetime = mdyhms(month, day, year, hour, minute, second)
format date %tc

See also Cmdyhms, which creates returns a number that should instead be formatted as %tC because it does not ignore leap seconds.


Real


RBeta


RBinomial


RCauchy


RChi2


RExponential


RGamma


RHypergeometric


RIGaussian


RLaplace


RLogistic


RNBinomial


RNormal


RPoisson


RT


RUniform

runiform(a,b) returns a random number between a and b. If no parameters are specified, the defaults of 0 and 1 are used.

Below is a demonstration for how an SRS sample can be drawn.

set seed 123456
generate double r_sampled = runiform()
sort r_sampled
generate byte sampled = _n <= 100 

The return value is a double; it will be within a + c(epsdouble) and b − c(epsdouble).

By default, runiform uses the 64-bit Mersenne Twister algorithm. Alternate algorithms are available; see set rng.

See also set seed for designing deterministic programs.


RUniformInt


RWeibull


RWeibullPH


String

Alias for strofreal.


StrOfReal


Y

Convert a year into the number of years since the Stata epoch (01jan1960 00:00:00.000).

generate int year = y(year)
format year %ty


Yh

Convert a year and half year into the number of half years since the Stata epoch (01jan1960 00:00:00.000).

generate int halfyears = yh(year, halfyear)
format halfyears %th


Ym

Convert a year and month into the number of months since the Stata epoch (01jan1960 00:00:00.000).

generate int months = y(year, month)
format months %tm


Yq

Convert a year and quarter into the number of years since the Stata epoch (01jan1960 00:00:00.000).

generate int quarters = yq(year, quarter)
format quarters %tq


Yw

Convert a year and week into the number of weeks since the Stata epoch (01jan1960 00:00:00.000).

generate int weeks = yw(year, week)
format weeks %tw


CategoryRicottone

Stata/NumericFunctions (last edited 2025-03-05 03:59:22 by DominicRicottone)