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Create macros within formulas and expand them with character vectors or other formulas.

Usage

xpd(fml, ..., add = NULL, lhs, rhs, data = NULL, frame = parent.frame())

Arguments

fml

A formula containing macros variables. Each macro variable must start with two dots. The macro variables can be set globally using setFixest_fml, or can be defined in .... Special macros of the form ..("regex") can be used to fetch, through a regular expression, variables directly in a character vector (or in column names) given in the argument data (note that the algorithm tries to "guess" the argument data when nested in function calls [see example]). You can negate the regex by starting with a "!". Square brackets have a special meaning: Values in them are evaluated and parsed accordingly. Example: y~x.[1:2] + z.[i] will lead to y~x1+x2+z3 if i==3. You can trigger the auto-completion of variables by using the '..' suffix, like in y ~ x.. which would include x1 and x2, etc. See examples.

...

Definition of the macro variables. Each argument name corresponds to the name of the macro variable. It is required that each macro variable name starts with two dots (e.g. ..ctrl). The value of each argument must be a one-sided formula or a character vector, it is the definition of the macro variable. Example of a valid call: setFixest_fml(..ctrl = ~ var1 + var2). In the function xpd, the default macro variables are taken from getFixest_fml, any variable in ... will replace these values. You can enclose values in .[], if so they will be evaluated from the current environment. For example ..ctrl = ~ x.[1:2] + .[z] will lead to ~x1 + x2 + var if z is equal to "var".

add

Either a character scalar or a one-sided formula. The elements will be added to the right-hand-side of the formula, before any macro expansion is applied.

lhs

If present then a formula will be constructed with lhs as the full left-hand-side. The value of lhs can be a one-sided formula, a call, or a character vector. Note that the macro variables wont be applied. You can use it in combination with the argument rhs. Note that if fml is not missing, its LHS will be replaced by lhs.

rhs

If present, then a formula will be constructed with rhs as the full right-hand-side. The value of rhs can be a one-sided formula, a call, or a character vector. Note that the macro variables wont be applied. You can use it in combination with the argument lhs. Note that if fml is not missing, its RHS will be replaced by rhs.

data

Either a character vector or a data.frame. This argument will only be used if a macro of the type ..("regex") is used in the formula of the argument fml. If so, any variable name from data that matches the regular expression will be added to the formula.

frame

The environment containing the values to be expanded with the dot square bracket operator. Default is parent.frame().

Value

It returns a formula where all macros have been expanded.

Details

In xpd, the default macro variables are taken from getFixest_fml. Any value in the ... argument of xpd will replace these default values.

The definitions of the macro variables will replace in verbatim the macro variables. Therefore, you can include multi-part formulas if you wish but then beware of the order of the macros variable in the formula. For example, using the airquality data, say you want to set as controls the variable Temp and Day fixed-effects, you can do setFixest_fml(..ctrl = ~Temp | Day), but then feols(Ozone ~ Wind + ..ctrl, airquality) will be quite different from feols(Ozone ~ ..ctrl + Wind, airquality), so beware!

Dot square bracket operator in formulas

In a formula, the dot square bracket (DSB) operator can: i) create manifold variables at once, or ii) capture values from the current environment and put them verbatim in the formula.

Say you want to include the variables x1 to x3 in your formula. You can use xpd(y ~ x.[1:3]) and you'll get y ~ x1 + x2 + x3.

To summon values from the environment, simply put the variable in square brackets. For example: for(i in 1:3) xpd(y.[i] ~ x) will create the formulas y1 ~ x to y3 ~ x depending on the value of i.

You can include a full variable from the environment in the same way: for(y in c("a", "b")) xpd(.[y] ~ x) will create the two formulas a ~ x and b ~ x.

The DSB can even be used within variable names, but then the variable must be nested in character form. For example y ~ .["x.[1:2]_sq"] will create y ~ x1_sq + x2_sq. Using the character form is important to avoid a formula parsing error. Double quotes must be used. Note that the character string that is nested will be parsed with the function dsb, and thus it will return a vector.

By default, the DSB operator expands vectors into sums. You can add a comma, like in .[, x], to expand with commas--the content can then be used within functions. For instance: c(x.[, 1:2]) will create c(x1, x2) (and not c(x1 + x2)).

In all fixest estimations, this special parsing is enabled, so you don't need to use xpd.

One-sided formulas can be expanded with the DSB operator: let x = ~sepal + petal, then xpd(y ~ .[x]) leads to color ~ sepal + petal.

You can even use multiple square brackets within a single variable, but then the use of nesting is required. For example, the following xpd(y ~ .[".[letters[1:2]]_.[1:2]"]) will create y ~ a_1 + b_2. Remember that the nested character string is parsed with dsb, which explains this behavior.

When the element to be expanded i) is equal to the empty string or, ii) is of length 0, it is replaced with a neutral element, namely 1. For example, x = "" ; xpd(y ~ .[x]) leads to y ~ 1.

Regular expressions

You can catch several variable names at once by using regular expressions. To use regular expressions, you need to enclose it in the dot-dot or the regex function: ..("regex") or regex("regex"). For example, regex("Sepal") will catch both the variables Sepal.Length and Sepal.Width from the iris data set. In a fixest estimation, the variables names from which the regex will be applied come from the data set. If you use xpd, you need to provide either a data set or a vector of names in the argument data.

By default the variables are aggregated with a sum. For example in a data set with the variables x1 to x10, regex("x(1|2)" will yield x1 + x2 + x10. You can instead ask for "comma" aggregation by using a comma first, just before the regular expression: y ~ sw(regex(,"x(1|2)")) would lead to y ~ sw(x1, x2, x10).

Note that the dot square bracket operator (DSB, see before) is applied before the regular expression is evaluated. This means that regex("x.[3:4]_sq") will lead, after evaluation of the DSB, to regex("x3_sq|x4_sq"). It is a handy way to insert range of numbers in a regular expression.

See also

setFixest_fml to set formula macros, and dsb to modify character strings with the DSB operator.

Author

Laurent Berge

Examples


# Small examples with airquality data
data(airquality)
# we set two macro variables
setFixest_fml(..ctrl = ~ Temp + Day,
              ..ctrl_long = ~ poly(Temp, 2) + poly(Day, 2))

# Using the macro in lm with xpd:
lm(xpd(Ozone ~ Wind + ..ctrl), airquality)
#> 
#> Call:
#> lm(formula = xpd(Ozone ~ Wind + ..ctrl), data = airquality)
#> 
#> Coefficients:
#> (Intercept)         Wind         Temp          Day  
#>    -76.5168      -3.0681       1.8622       0.2506  
#> 
lm(xpd(Ozone ~ Wind + ..ctrl_long), airquality)
#> 
#> Call:
#> lm(formula = xpd(Ozone ~ Wind + ..ctrl_long), data = airquality)
#> 
#> Coefficients:
#>    (Intercept)            Wind  poly(Temp, 2)1  poly(Temp, 2)2   poly(Day, 2)1  
#>         69.603          -2.773         206.921          90.449          26.681  
#>  poly(Day, 2)2  
#>         20.483  
#> 

# You can use the macros without xpd() in fixest estimations
a = feols(Ozone ~ Wind + ..ctrl, airquality)
#> NOTE: 37 observations removed because of NA values (LHS: 37).
b = feols(Ozone ~ Wind + ..ctrl_long, airquality)
#> NOTE: 37 observations removed because of NA values (LHS: 37).
etable(a, b, keep = "Int|Win")
#>                                  a                  b
#> Dependent Var.:              Ozone              Ozone
#>                                                      
#> Wind            -3.068*** (0.6629) -2.773*** (0.6451)
#> _______________ __________________ __________________
#> S.E. type                      IID                IID
#> Observations                   116                116
#> R2                         0.57308            0.62167
#> Adj. R2                    0.56164            0.60447
#> ---
#> Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1


# Using .[]

base = setNames(iris, c("y", "x1", "x2", "x3", "species"))
i = 2:3
z = "species"
lm(xpd(y ~ x.[2:3] + .[z]), base)
#> 
#> Call:
#> lm(formula = xpd(y ~ x.[2:3] + .[z]), data = base)
#> 
#> Coefficients:
#>       (Intercept)                 x2                 x3  speciesversicolor  
#>          3.682982           0.905946          -0.005995          -1.598362  
#>  speciesvirginica  
#>         -2.112647  
#> 

# No xpd() needed in feols
feols(y ~ x.[2:3] + .[z], base)
#> OLS estimation, Dep. Var.: y
#> Observations: 150
#> Standard-errors: IID 
#>                    Estimate Std. Error   t value   Pr(>|t|)    
#> (Intercept)        3.682982   0.107403 34.291343  < 2.2e-16 ***
#> x2                 0.905946   0.074311 12.191282  < 2.2e-16 ***
#> x3                -0.005995   0.156260 -0.038368 9.6945e-01    
#> speciesversicolor -1.598362   0.205706 -7.770113 1.3154e-12 ***
#> speciesvirginica  -2.112647   0.304024 -6.948940 1.1550e-10 ***
#> ---
#> Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
#> RMSE: 0.333482   Adj. R2: 0.832221

#
# Auto completion with '..' suffix
#

# You can trigger variables autocompletion with the '..' suffix
# You need to provide the argument data
base = setNames(iris, c("y", "x1", "x2", "x3", "species"))
xpd(y ~ x.., data = base)
#> y ~ x1 + x2 + x3
#> <environment: 0x000001cf4a40d738>

# In fixest estimations, this is automatically taken care of
feols(y ~ x.., data = base)
#> OLS estimation, Dep. Var.: y
#> Observations: 150
#> Standard-errors: IID 
#>              Estimate Std. Error  t value   Pr(>|t|)    
#> (Intercept)  1.855997   0.250777  7.40098 9.8539e-12 ***
#> x1           0.650837   0.066647  9.76538  < 2.2e-16 ***
#> x2           0.709132   0.056719 12.50248  < 2.2e-16 ***
#> x3          -0.556483   0.127548 -4.36293 2.4129e-05 ***
#> ---
#> Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
#> RMSE: 0.310327   Adj. R2: 0.855706


#
# You can use xpd for stepwise estimations
#

# Note that for stepwise estimations in fixest, you can use
# the stepwise functions: sw, sw0, csw, csw0
# -> see help in feols or in the dedicated vignette

# we want to look at the effect of x1 on y
# controlling for different variables

base = iris
names(base) = c("y", "x1", "x2", "x3", "species")

# We first create a matrix with all possible combinations of variables
my_args = lapply(names(base)[-(1:2)], function(x) c("", x))
(all_combs = as.matrix(do.call("expand.grid", my_args)))
#>      Var1 Var2 Var3     
#> [1,] ""   ""   ""       
#> [2,] "x2" ""   ""       
#> [3,] ""   "x3" ""       
#> [4,] "x2" "x3" ""       
#> [5,] ""   ""   "species"
#> [6,] "x2" ""   "species"
#> [7,] ""   "x3" "species"
#> [8,] "x2" "x3" "species"

res_all = list()
for(i in 1:nrow(all_combs)){
  res_all[[i]] = feols(xpd(y ~ x1 + ..v, ..v = all_combs[i, ]), base)
}

etable(res_all)
#>                             model 1            model 2            model 3
#> Dependent Var.:                   y                  y                  y
#>                                                                          
#> Constant          6.526*** (0.4789)  2.249*** (0.2480)  3.457*** (0.3092)
#> x1                 -0.2234 (0.1551) 0.5955*** (0.0693) 0.3991*** (0.0911)
#> x2                                  0.4719*** (0.0171)                   
#> x3                                                     0.9721*** (0.0521)
#> speciesversicolor                                                        
#> speciesvirginica                                                         
#> _________________ _________________ __________________ __________________
#> S.E. type                       IID                IID                IID
#> Observations                    150                150                150
#> R2                          0.01382            0.84018            0.70724
#> Adj. R2                     0.00716            0.83800            0.70325
#> 
#>                               model 4            model 5             model 6
#> Dependent Var.:                     y                  y                   y
#>                                                                             
#> Constant            1.856*** (0.2508)  2.251*** (0.3698)   2.390*** (0.2623)
#> x1                 0.6508*** (0.0667) 0.8036*** (0.1063)  0.4322*** (0.0814)
#> x2                 0.7091*** (0.0567)                     0.7756*** (0.0643)
#> x3                -0.5565*** (0.1275)                                       
#> speciesversicolor                      1.459*** (0.1121) -0.9558*** (0.2152)
#> speciesvirginica                       1.947*** (0.1000)  -1.394*** (0.2857)
#> _________________ ___________________ __________________ ___________________
#> S.E. type                         IID                IID                 IID
#> Observations                      150                150                 150
#> R2                            0.85861            0.72591             0.86331
#> Adj. R2                       0.85571            0.72027             0.85954
#> 
#>                              model 7            model 8
#> Dependent Var.:                    y                  y
#>                                                        
#> Constant           2.521*** (0.3939)  2.171*** (0.2798)
#> x1                0.6982*** (0.1195) 0.4959*** (0.0861)
#> x2                                   0.8292*** (0.0685)
#> x3                  0.3716. (0.1983)  -0.3152* (0.1512)
#> speciesversicolor 0.9881*** (0.2747) -0.7236** (0.2402)
#> speciesvirginica    1.238** (0.3913)  -1.023** (0.3337)
#> _________________ __________________ __________________
#> S.E. type                        IID                IID
#> Observations                     150                150
#> R2                           0.73238            0.86731
#> Adj. R2                      0.72500            0.86271
#> ---
#> Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
coefplot(res_all, group = list(Species = "^^species"))


#
# You can use macros to grep variables in your data set
#

# Example 1: setting a macro variable globally

data(longley)
setFixest_fml(..many_vars = grep("GNP|ployed", names(longley), value = TRUE))
feols(Armed.Forces ~ Population + ..many_vars, longley)
#> OLS estimation, Dep. Var.: Armed.Forces
#> Observations: 16
#> Standard-errors: IID 
#>                 Estimate  Std. Error   t value Pr(>|t|)    
#> (Intercept)  4403.682352 4091.847594  1.076209 0.307112    
#> Population    -22.844324   32.671302 -0.699217 0.500356    
#> GNP.deflator    7.638472   12.347773  0.618611 0.550003    
#> GNP             3.150533    3.554170  0.886433 0.396201    
#> Unemployed     -0.591649    0.389005 -1.520928 0.159248    
#> Employed      -50.059800   25.348299 -1.974878 0.076522 .  
#> ---
#> Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
#> RMSE: 36.1   Adj. R2: 0.569345

# Example 2: using ..("regex") or regex("regex") to grep the variables "live"

feols(Armed.Forces ~ Population + ..("GNP|ployed"), longley)
#> OLS estimation, Dep. Var.: Armed.Forces
#> Observations: 16
#> Standard-errors: IID 
#>                 Estimate  Std. Error   t value Pr(>|t|)    
#> (Intercept)  4403.682352 4091.847594  1.076209 0.307112    
#> Population    -22.844324   32.671302 -0.699217 0.500356    
#> GNP.deflator    7.638472   12.347773  0.618611 0.550003    
#> GNP             3.150533    3.554170  0.886433 0.396201    
#> Unemployed     -0.591649    0.389005 -1.520928 0.159248    
#> Employed      -50.059800   25.348299 -1.974878 0.076522 .  
#> ---
#> Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
#> RMSE: 36.1   Adj. R2: 0.569345

# Example 3: same as Ex.2 but without using a fixest estimation

# Here we need to use xpd():
lm(xpd(Armed.Forces ~ Population + regex("GNP|ployed"), data = longley), longley)
#> 
#> Call:
#> lm(formula = xpd(Armed.Forces ~ Population + regex("GNP|ployed"), 
#>     data = longley), data = longley)
#> 
#> Coefficients:
#>  (Intercept)    Population  GNP.deflator           GNP    Unemployed  
#>    4403.6824      -22.8443        7.6385        3.1505       -0.5916  
#>     Employed  
#>     -50.0598  
#> 

# Stepwise estimation with regex: use a comma after the parenthesis
feols(Armed.Forces ~ Population + sw(regex(,"GNP|ployed")), longley)
#> Standard-errors: IID 
#> Expl. vars.: Population + GNP.deflator
#>               Estimate Std. Error  t value Pr(>|t|)    
#> (Intercept)  1126.8354  573.65977  1.96429 0.071242 .  
#> Population    -21.9900   10.44869 -2.10457 0.055351 .  
#> GNP.deflator   16.8762    6.73510  2.50570 0.026304 *  
#> ---
#> Expl. vars.: Population + GNP
#>               Estimate  Std. Error  t value  Pr(>|t|)    
#> (Intercept) 4123.92248 1276.578585  3.23045 0.0065709 ** 
#> Population   -44.01096   14.088805 -3.12382 0.0080681 ** 
#> GNP            3.36522    0.985998  3.41301 0.0046253 ** 
#> ---
#> Expl. vars.: Population + Unemployed
#>                Estimate Std. Error  t value  Pr(>|t|)    
#> (Intercept) -627.459659 282.947983 -2.21758 0.0450189 *  
#> Population     9.201621   2.755427  3.33945 0.0053277 ** 
#> Unemployed    -0.602393   0.205112 -2.93689 0.0115594 *  
#> ---
#> Expl. vars.: Population + Employed
#>               Estimate Std. Error  t value Pr(>|t|) 
#> (Intercept) -396.96880  310.16774 -1.27985  0.22297 
#> Population    -9.63435    8.44253 -1.14117  0.27439 
#> Employed      27.38861   16.72199  1.63788  0.12541 

# Multiple LHS
etable(feols(..("GNP|ployed") ~ Population, longley))
#>                 feols(..("GNP|..1 feols(..("GNP|pl..2 feols(..("GN..3
#> Dependent Var.:      GNP.deflator                 GNP      Unemployed
#>                                                                      
#> Constant        -76.69*** (9.903) -1,275.2*** (59.83) -763.7* (307.0)
#> Population      1.519*** (0.0842)   14.16*** (0.5086) 9.223** (2.610)
#> _______________ _________________ ___________________ _______________
#> S.E. type                     IID                 IID             IID
#> Observations                   16                  16              16
#> R2                        0.95876             0.98226         0.47135
#> Adj. R2                   0.95582             0.98099         0.43359
#> 
#>                 feols(..("GNP|p..4
#> Dependent Var.:           Employed
#>                                   
#> Constant            8.381. (4.422)
#> Population      0.4849*** (0.0376)
#> _______________ __________________
#> S.E. type                      IID
#> Observations                    16
#> R2                         0.92235
#> Adj. R2                    0.91680
#> ---
#> Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1


#
# lhs and rhs arguments
#

# to create a one sided formula from a character vector
vars = letters[1:5]
xpd(rhs = vars)
#> ~a + b + c + d + e
#> <environment: 0x000001cf4a40d738>

# Alternatively, to replace the RHS
xpd(y ~ 1, rhs = vars)
#> y ~ a + b + c + d + e
#> <environment: 0x000001cf4a40d738>

# To create a two sided formula
xpd(lhs = "y", rhs = vars)
#> y ~ a + b + c + d + e
#> <environment: 0x000001cf4a40d738>

#
# argument 'add'
#

xpd(~x1, add = ~ x2 + x3)
#> ~x1 + x2 + x3
#> <environment: 0x000001cf4a40d738>

# also works with character vectors
xpd(~x1, add = c("x2", "x3"))
#> ~x1 + x2 + x3
#> <environment: 0x000001cf4a40d738>

# only adds to the RHS
xpd(y ~ x, add = ~bon + jour)
#> y ~ x + bon + jour
#> <environment: 0x000001cf4a40d738>

#
# Dot square bracket operator
#

# The basic use is to add variables in the formula
x = c("x1", "x2")
xpd(y ~ .[x])
#> y ~ x1 + x2
#> <environment: 0x000001cf4a40d738>

# Alternatively, one-sided formulas can be used and their content will be inserted verbatim
x = ~x1 + x2
xpd(y ~ .[x])
#> y ~ x1 + x2
#> <environment: 0x000001cf4a40d738>

# You can create multiple variables at once
xpd(y ~ x.[1:5] + z.[2:3])
#> y ~ x1 + x2 + x3 + x4 + x5 + z2 + z3
#> <environment: 0x000001cf4a40d738>

# You can summon variables from the environment to complete variables names
var = "a"
xpd(y ~ x.[var])
#> y ~ xa
#> <environment: 0x000001cf4a40d738>

# ... the variables can be multiple
vars = LETTERS[1:3]
xpd(y ~ x.[vars])
#> y ~ xA + xB + xC
#> <environment: 0x000001cf4a40d738>

# You can have "complex" variable names but they must be nested in character form
xpd(y ~ .["x.[vars]_sq"])
#> y ~ xA_sq + xB_sq + xC_sq
#> <environment: 0x000001cf4a40d738>

# DSB can be used within regular expressions
re = c("GNP", "Pop")
xpd(Unemployed ~ regex(".[re]"), data = longley)
#> Unemployed ~ GNP.deflator + GNP + Population
#> <environment: 0x000001cf4a40d738>

# => equivalent to regex("GNP|Pop")

# Use .[,var] (NOTE THE COMMA!) to expand with commas
# !! can break the formula if missused
vars = c("wage", "unemp")
xpd(c(y.[,1:3]) ~ csw(.[,vars]))
#> c(y1, y2, y3) ~ csw(wage, unemp)
#> <environment: 0x000001cf4a40d738>


# Example of use of .[] within a loop
res_all = list()
for(p in 1:3){
  res_all[[p]] = feols(Ozone ~ Wind + poly(Temp, .[p]), airquality)
}
#> NOTE: 37 observations removed because of NA values (LHS: 37).
#> NOTE: 37 observations removed because of NA values (LHS: 37).
#> NOTE: 37 observations removed because of NA values (LHS: 37).

etable(res_all)
#>                            model 1            model 2            model 3
#> Dependent Var.:              Ozone              Ozone              Ozone
#>                                                                         
#> Constant          72.28*** (6.847)   70.40*** (6.518)   71.31*** (6.512)
#> Wind            -3.055*** (0.6633) -2.866*** (0.6315) -2.928*** (0.6295)
#> poly(Temp)1       214.7*** (29.17)   209.0*** (27.73)   201.5*** (28.02)
#> poly(Temp)2                          93.36*** (25.44)   101.7*** (25.91)
#> poly(Temp)3                                               -37.32 (25.03)
#> _______________ __________________ __________________ __________________
#> S.E. type                      IID                IID                IID
#> Observations                   116                116                116
#> R2                         0.56871            0.61501            0.62256
#> Adj. R2                    0.56108            0.60469            0.60896
#> ---
#> Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1

# The former can be compactly estimated with:
res_compact = feols(Ozone ~ Wind + sw(.[, "poly(Temp, .[1:3])"]), airquality)
#> NOTE: 37 observations removed because of NA values (LHS: 37).
#>       |-> this msg only concerns the variables common to all estimations

etable(res_compact)
#>                      res_compact.1      res_compact.2      res_compact.3
#> Dependent Var.:              Ozone              Ozone              Ozone
#>                                                                         
#> Constant          72.28*** (6.847)   70.40*** (6.518)   71.31*** (6.512)
#> Wind            -3.055*** (0.6633) -2.866*** (0.6315) -2.928*** (0.6295)
#> poly(Temp)1       214.7*** (29.17)   209.0*** (27.73)   201.5*** (28.02)
#> poly(Temp)2                          93.36*** (25.44)   101.7*** (25.91)
#> poly(Temp)3                                               -37.32 (25.03)
#> _______________ __________________ __________________ __________________
#> S.E. type                      IID                IID                IID
#> Observations                   116                116                116
#> R2                         0.56871            0.61501            0.62256
#> Adj. R2                    0.56108            0.60469            0.60896
#> ---
#> Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1

# How does it work?
# 1)  .[, stuff] evaluates stuff and, if a vector, aggregates it with commas
#     Comma aggregation is done thanks to the comma placed after the square bracket
#     If .[stuff], then aggregation is with sums.
# 2) stuff is evaluated, and if it is a character string, it is evaluated with
# the function dsb which expands values in .[]
#
# Wrapping up:
# 2) evaluation of dsb("poly(Temp, .[1:3])") leads to the vector:
#    c("poly(Temp, 1)", "poly(Temp, 2)", "poly(Temp, 3)")
# 1) .[, c("poly(Temp, 1)", "poly(Temp, 2)", "poly(Temp, 3)")] leads to
#    poly(Temp, 1), poly(Temp, 2), poly(Temp, 3)
#
# Hence sw(.[, "poly(Temp, .[1:3])"]) becomes:
#       sw(poly(Temp, 1), poly(Temp, 2), poly(Temp, 3))


#
# In non-fixest functions: guessing the data allows to use regex
#

# When used in non-fixest functions, the algorithm tries to "guess" the data
# so that ..("regex") can be directly evaluated without passing the argument 'data'
data(longley)
lm(xpd(Armed.Forces ~ Population + ..("GNP|ployed")), longley)
#> 
#> Call:
#> lm(formula = xpd(Armed.Forces ~ Population + ..("GNP|ployed")), 
#>     data = longley)
#> 
#> Coefficients:
#>  (Intercept)    Population  GNP.deflator           GNP    Unemployed  
#>    4403.6824      -22.8443        7.6385        3.1505       -0.5916  
#>     Employed  
#>     -50.0598  
#> 

# same for the auto completion with '..'
lm(xpd(Armed.Forces ~ Population + GN..), longley)
#> 
#> Call:
#> lm(formula = xpd(Armed.Forces ~ Population + GN..), data = longley)
#> 
#> Coefficients:
#>  (Intercept)    Population  GNP.deflator           GNP  
#>     3901.079       -43.219         2.522         3.039  
#>