| Title: | Record Linkage Based on an Entropy-Maximizing Classifier |
| Version: | 1.0.0 |
| Description: | The goal of 'automatedRecLin' is to perform record linkage (also known as entity resolution) in unsupervised or supervised settings. It compares pairs of records from two datasets using selected comparison functions to estimate the probability or density ratio between matched and non-matched records. Based on these estimates, it predicts a set of matches that maximizes entropy. For details see: Lee et al. (2022) https://www150.statcan.gc.ca/n1/pub/12-001-x/2022001/article/00007-eng.htm, Vo et al. (2023) https://ideas.repec.org/a/eee/csdana/v179y2023ics0167947322002365.html, Sugiyama et al. (2008) <doi:10.1007/s10463-008-0197-x>. |
| License: | GPL-3 |
| Encoding: | UTF-8 |
| URL: | https://github.com/ncn-foreigners/automatedRecLin, http://ncn-foreigners.ue.poznan.pl/automatedRecLin/ |
| BugReports: | https://github.com/ncn-foreigners/automatedRecLin/issues |
| RoxygenNote: | 7.3.2 |
| Imports: | data.table, densityratio, FixedPoint, methods, nleqslv, purrr, reclin2, stats, utils |
| Suggests: | tinytest, xgboost |
| Depends: | R (≥ 4.1.0) |
| LazyData: | true |
| NeedsCompilation: | no |
| Packaged: | 2025-11-13 16:36:39 UTC; adamstruzik |
| Author: | Adam Struzik [aut, cre],
Maciej Beręsewicz |
| Maintainer: | Adam Struzik <adastr5@st.amu.edu.pl> |
| Repository: | CRAN |
| Date/Publication: | 2025-11-18 09:20:02 UTC |
A_example dataset
Description
An example dataset containing artificial personal data.
Usage
A_example
Format
A data.frame with 10 records. Each row represents one record, with the following columns:
name, surname, and city. Some records can be matched with records in the
B_example dataset.
Examples
data("A_example")
A_example
B_example dataset
Description
An example dataset containing artificial personal data.
Usage
B_example
Format
A data.frame with 12 records. Each row represents one record, with the following columns:
name, surname, and city. Some records can be matched with records in the
A_example dataset.
Examples
data("B_example")
B_example
Absolute Distance Comparison Function
Description
Creates a function that calculates the absolute distance between two values.
Usage
abs_distance()
Value
Returns a function taking two arguments, x and y, and returning their absolute difference.
Author(s)
Adam Struzik
Examples
cmp <- abs_distance()
cmp(1, 5) # returns 4
Create Comparison Vectors for Record Linkage
Description
Creates comparison vectors between records in two datasets based on specified variables and comparison functions.
Usage
comparison_vectors(A, B, variables, comparators = NULL, matches = NULL)
Arguments
A |
A duplicate-free |
B |
A duplicate-free |
variables |
A character vector of key variables used to create comparison vectors. |
comparators |
A named list of functions for comparing pairs of records. |
matches |
Optional. A |
Details
Consider two datasets: A and B.
For each pair of records (a,b) \in \Omega,
the function creates a comparison vector
\pmb{\gamma}_{ab} = (\gamma_{ab}^1,\gamma_{ab}^2,\ldots,\gamma_{ab}^K)'
based on specified K variables and comparison functions.
Value
Returns a list containing:
Omega– adata.tablewith comparison vectors between all records from both datasets, including optional match information,variables– a character vector of key variables used for comparison,comparators– a list of functions used to compare pairs of records,match_prop– proportion of matches in the smaller dataset.
Note
Each comparison function must return another function, which serves as the actual comparator.
Author(s)
Adam Struzik
Examples
df_1 <- data.frame(
"name" = c("John", "Emily", "Mark", "Anna", "David"),
"surname" = c("Smith", "Johnson", "Taylor", "Williams", "Brown")
)
df_2 <- data.frame(
"name" = c("Jon", "Emely", "Marc", "Michael"),
"surname" = c("Smitth", "Jonson", "Tailor", "Henderson")
)
comparators <- list("name" = jarowinkler_complement(),
"surname" = jarowinkler_complement())
matches <- data.frame("a" = 1:3, "b" = 1:3)
result <- comparison_vectors(A = df_1, B = df_2, variables = c("name", "surname"),
comparators = comparators, matches = matches)
result
Controls for the kliep Function
Description
Controls for the kliep function used in the package.
Usage
control_kliep(scale = NULL, progressbar = FALSE, nfold = 2, ...)
Arguments
scale |
|
progressbar |
Logical indicating whether or not to display a progressbar. |
nfold |
Number of cross-validation folds used in order to calculate the optimal sigma value (default is 2-fold cv). |
... |
Additional arguments. |
Value
Returns a list with parameters.
Author(s)
Adam Struzik
Create a Custom Record Linkage Model
Description
Creates a supervised record linkage model using a custom machine learning (ML) classifier.
Usage
custom_rec_lin_model(ml_model, vectors)
Arguments
ml_model |
A trained ML model that predicts the probability of a match based on comparison vectors. |
vectors |
An object of class |
Details
The custom_rec_lin_model function creates a custom record linkage model,
based on known matches and non-matches (which might later serve as a classifier
for pairs outside training data). The procedure of creating a custom model
based on training data is as follows.
Use the
comparison_vectorsfunction to compare pairs of records.Train a machine learning classifier using the
Omegaelement of the output of thecomparison_vectorsfunction. The classifier should predict the probability of matching based on a given vector.Use the
custom_rec_lin_modelfunction with appropriate arguments.
Value
Returns a list containing:
b_vars– hereNULL,cpar_vars– hereNULL,cnonpar_vars– hereNULL,b_params– hereNULL,cpar_params– hereNULL,cnonpar_params– hereNULL,ratio_kliep– hereNULL,ratio_kliep_list– hereNULL,ml_model– ML model used for creating the record linkage model,pi_est– a prior probability of matching,match_prop– proportion of matches in the smaller dataset,variables– a character vector of key variables used for comparison,comparators– a list of functions used to compare pairs of records,methods– hereNULL,prob_ratio– here"2".
Author(s)
Adam Struzik
Examples
if (requireNamespace("xgboost", quietly = TRUE)) {
df_1 <- data.frame(
"name" = c("James", "Emma", "William", "Olivia", "Thomas",
"Sophie", "Harry", "Amelia", "George", "Isabella"),
"surname" = c("Smith", "Johnson", "Brown", "Taylor", "Wilson",
"Davis", "Clark", "Harris", "Lewis", "Walker")
)
df_2 <- data.frame(
"name" = c("James", "Ema", "Wimliam", "Olivia", "Charlotte",
"Henry", "Lucy", "Edward", "Alice", "Jack"),
"surname" = c("Smith", "Johnson", "Bron", "Tailor", "Moore",
"Evans", "Hall", "Wright", "Green", "King")
)
comparators <- list("name" = jarowinkler_complement(),
"surname" = jarowinkler_complement())
matches <- data.frame("a" = 1:4, "b" = 1:4)
vectors <- comparison_vectors(A = df_1, B = df_2, variables = c("name", "surname"),
comparators = comparators, matches = matches)
train_data <- xgboost::xgb.DMatrix(
data = as.matrix(vectors$Omega[, c("gamma_name", "gamma_surname")]),
label = vectors$Omega$match
)
params <- list(objective = "binary:logistic",
eval_metric = "logloss")
model_xgb <- xgboost::xgboost(data = train_data, params = params,
nrounds = 100, verbose = 0)
custom_xgb_model <- custom_rec_lin_model(model_xgb, vectors)
custom_xgb_model
}
Jaro-Winkler Distance Complement
Description
Creates a function that calculates the complement of the Jaro-Winkler
distance between two strings (i.e.,
1 - \text{Jaro-Winkler distance}).
Usage
jarowinkler_complement()
Value
Returns a function taking two string arguments, x and y,
and returning the complement of the Jaro-Winkler distance.
Author(s)
Adam Struzik
Unsupervised Maximum Entropy Classifier for Record Linkage
Description
Implements several extensions to the maximum entropy classification (MEC) algorithm for record linkage (see Lee et al. (2022)), iteratively estimating probability/density ratios to classify record pairs into matches and non-matches based on comparison vectors.
Usage
mec(
A,
B,
variables,
comparators = NULL,
methods = NULL,
duplicates_in_A = FALSE,
start_params = NULL,
nonpar_hurdle = TRUE,
set_construction = NULL,
target_rate = 0.03,
max_iter_bisection = 100,
tol = 0.005,
delta = 0.5,
eps = 0.05,
max_iter_em = 10,
tol_em = 1,
controls_nleqslv = list(),
controls_kliep = control_kliep(),
true_matches = NULL
)
Arguments
A |
A duplicate-free |
B |
A duplicate-free |
variables |
A character vector of key variables used to create comparison vectors. |
comparators |
A named list of functions for comparing pairs of records. |
methods |
A named list of methods used for estimation ( |
duplicates_in_A |
Logical indicating whether to allow |
start_params |
Start parameters for the |
nonpar_hurdle |
Logical indicating whether to use a hurdle model or not
(used only if the |
set_construction |
A method for constructing the predicted set of matches ( |
target_rate |
A target false link rate (FLR) or missing match rate
(MMR) (used only if |
max_iter_bisection |
A maximum number of iterations for the bisection procedure
(used only if |
tol |
Error tolerance in the bisection procedure
(used only if |
delta |
A numeric value specifying the tolerance for the change in the estimated number of matches between iterations. |
eps |
A numeric value specifying the tolerance for the change in model parameters between iterations. |
max_iter_em |
A maximum number of iterations for the EM algorithm
(used only if the |
tol_em |
Error tolerance in the EM algorithm
(used only if the |
controls_nleqslv |
Controls passed to the nleqslv function
(only if the |
controls_kliep |
Controls passed to the kliep function
(only if the |
true_matches |
A |
Details
Consider two datasets without duplicates: A and B.
Let the bipartite comparison space \Omega = A \times B consist of
matches M and non-matches U between the records in files
A and B. For any pair of records (a,b) \in \Omega,
let \pmb{\gamma}_{ab} = (\gamma_{ab}^1,\gamma_{ab}^2,
\ldots,\gamma_{ab}^K)' be the comparison vector between
a set of key variables. The original MEC algorithm uses the binary
comparison function to evaluate record pairs across two datasets.
However, this approach may be insufficient when handling datasets
with frequent errors across multiple variables.
We propose the use of continuous comparison functions to address
the limitations of binary comparison methods. We consider every
semi-metric, i.e., a function d: A \times B \to \mathbb{R},
satisfying the following conditions:
d(x,y) \geq 0,d(x,y) = 0if and only ifx = y,d(x,y) = d(y,x).
For example, we can use 1 - \text{Jaro-Winkler distance} for character variables
(which is implemented in the automatedRecLin package as the jarowinkler_complement function)
or the Euclidean distance for numerical variables. The automatedRecLin package allows the use of
a different comparison function for each key variable (which should be specified
as a list in the comparators argument). The default function
for each key variable is cmp_identical
(the binary comparison function).
The mec function offers different approaches to estimate the
probability/density ratio between matches and non-matches,
which should be specified as a list in the methods argument.
The available methods suitable for the binary comparison function
are "binary" and "hit_miss". Both assume that \gamma_{ab}^k|M
and \gamma_{ab}^k|U follow Bernoulli distributions.
"binary" and "hit_miss" both estimate the parameters for the matches iteratively,
but "binary" estimates the parameters for the non-matches
only at the start, while "hit_miss" does
so iteratively using a hit-miss model (for details see
Lee et al. (2022)).
"binary" is the default method for each variable.
For the continuous semi-metrics we suggest the usage
of "continuous_parametric" or "continuous_nonparametric"
method. The "continuous_parametric" method assumes that
\gamma_{ab}^k|M and \gamma_{ab}^k|U follow
hurdle Gamma distributions. The density function of a hurdle
Gamma distribution is characterized by three parameters
p_0 \in (0,1) and \alpha, \beta > 0 as follows:
f(x;p_0,\alpha,\beta) = p_0^{\mathbb{I}(x = 0)}[(1 - p_0) v(x;\alpha,\beta)]^{\mathbb{I}(x > 0)},
where
v(x;\alpha,\beta) = \frac{\beta^{\alpha} x^{\alpha - 1} \exp(-\beta x)}
{\Gamma(\alpha)}
is the density function of a Gamma distribution
(for details see Vo et al. (2023)).
At the beginning, the algorithm estimates the parameters for the non-matches
and then does it iteratively for the matches.
The "continuous_nonparametric" method does not assume anything about
the distributions of the comparison vectors. It iteratively directly
estimates the density ratio between the matches and the non-matches, using
the Kullback-Leibler Importance Estimation Procedure (KLIEP).
For details see Sugiyama et al. (2008).
The mec function allows the construction of the predicted set
of matches using its estimated size or the bisection procedure,
described in Lee et al. (2022),
based on a target False Link Rate (FLR)
or missing match rate (MMR). To use the second option, set set_construction = "flr"
or set_construction = "mmr" and
specify a target error rate using the target_rate argument.
The assumption that A and B contain no duplicate records
might be relaxed by allowing A to have duplicates. To do so,
set duplicates_in_A = TRUE.
Value
Returns a list containing:
M_est– adata.tablewith predicted matches,n_M_est– estimated classification set size,flr_est– estimated false link rate (FLR),mmr_est– estimated missing match rate (MMR),iter_bisection– the number of iterations in the bisection procedure,b_vars– a character vector of variables used for the"binary"method (with the prefix"gamma_"),cpar_vars– a character vector of variables used for the"continuous_parametric"method (with the prefix"gamma_"),cnonpar_vars– a character vector of variables used for the"continuous_nonparametric"method (with the prefix"gamma_"),hm_vars– a character vector of variables used for the"hit_miss"method (with the prefix"gamma_"),b_params– parameters estimated using the"binary"method,cpar_params– parameters estimated using the"continuous_parametric"method,hm_params– parameters estimated using the"hit_miss"method,ratio_kliep– a result of the kliep function,variables– a character vector of key variables used for comparison,set_construction– a method for constructing the predicted set of matches,eval_metrics– standard metrics for quality assessment (iftrue_matchesis provided),confusion– confusion matrix (iftrue_matchesis provided).
Author(s)
Adam Struzik
References
Lee, D., Zhang, L.-C. and Kim, J. K. (2022). Maximum entropy classification for record linkage. Survey Methodology, Statistics Canada, Catalogue No. 12-001-X, Vol. 48, No. 1.
Vo, T. H., Chauvet, G., Happe, A., Oger, E., Paquelet, S., and Garès, V. (2023). Extending the Fellegi-Sunter record linkage model for mixed-type data with application to the French national health data system. Computational Statistics & Data Analysis, 179, 107656.
Sugiyama, M., Suzuki, T., Nakajima, S. et al. Direct importance estimation for covariate shift adaptation. Ann Inst Stat Math 60, 699–746 (2008). doi:10.1007/s10463-008-0197-x
Examples
df_1 <- data.frame(
name = c("Emma", "Liam", "Olivia", "Noah", "Ava",
"Ethan", "Sophia", "Mason", "Isabella", "James"),
surname = c("Smith", "Johnson", "Williams", "Brown", "Jones",
"Garcia", "Miller", "Davis", "Rodriguez", "Wilson"),
city = c("New York", "Los Angeles", "Chicago", "Houston", "Phoenix",
"Philadelphia", "San Antonio", "San Diego", "Dallas", "San Jose")
)
df_2 <- data.frame(
name = c(
"Emma", "Liam", "Olivia", "Noah",
"Ava", "Ehtan", "Sopia", "Mson",
"Charlotte", "Benjamin", "Amelia", "Lucas"
),
surname = c(
"Smith", "Johnson", "Williams", "Brown",
"Jnes", "Garca", "Miler", "Dvis",
"Martinez", "Lee", "Hernandez", "Clark"
),
city = c(
"New York", "Los Angeles", "Chicago", "Houston",
"Phonix", "Philadelpia", "San Antnio", "San Dieg",
"Seattle", "Miami", "Boston", "Denver"
)
)
true_matches <- data.frame(
"a" = 1:8,
"b" = 1:8
)
variables <- c("name", "surname", "city")
comparators <- list(
"name" = jarowinkler_complement(),
"surname" = jarowinkler_complement(),
"city" = jarowinkler_complement()
)
methods <- list(
"name" = "continuous_parametric",
"surname" = "continuous_parametric",
"city" = "continuous_parametric"
)
set.seed(1)
result <- mec(A = df_1, B = df_2,
variables = variables,
comparators = comparators,
methods = methods,
true_matches = true_matches)
result
Predict Matches Based on a Given Record Linkage Model
Description
Predicts matches between records in two datasets based on a given record linkage model, using the maximum entropy classification (MEC) algorithm (see Lee et al. (2022)).
Usage
## S3 method for class 'rec_lin_model'
predict(
object,
newdata_A,
newdata_B,
duplicates_in_A = FALSE,
set_construction = c("size", "flr", "mmr"),
fixed_method = "Newton",
target_rate = 0.03,
tol = 0.005,
max_iter = 50,
data_type = c("data.frame", "data.table", "matrix"),
true_matches = NULL,
...
)
Arguments
object |
A |
newdata_A |
A duplicate-free |
newdata_B |
A duplicate-free |
duplicates_in_A |
Logical indicating whether to allow |
set_construction |
A method for constructing the predicted set of matches ( |
fixed_method |
A method for solving fixed-point equations using the FixedPoint function. |
target_rate |
A target false link rate (FLR) or missing match rate (MMR)
(used only if |
tol |
Error tolerance in the bisection procedure
(used only if |
max_iter |
A maximum number of iterations for the bisection procedure
(used only if |
data_type |
Data type for predictions with a custom ML model ( |
true_matches |
A |
... |
Additional controls passed to the |
Details
The predict function estimates the probability/density ratio
between matches and non-matches for pairs in given
datasets, based on a model obtained using the
train_rec_lin or custom_rec_lin_model functions.
Then, it estimates the number of matches and
returns the predicted matches, using the maximum
entropy classification (MEC) algorithm
(see Lee et al. (2022)).
The predict function allows the construction of the predicted set
of matches using its estimated size or the bisection procedure,
described in Lee et al. (2022),
based on a target False Link Rate (FLR)
or missing match rate (MMR). To use the second option, set set_construction = "flr"
or set_construction = "mmr" and
specify a target error rate using the target_rate argument.
By default, the function assumes that the datasets newdata_A and newdata_B
contain no duplicate records. This assumption
might be relaxed by allowing newdata_A to have duplicates. To do so,
set duplicates_in_A = TRUE.
Value
Returns a list containing:
M_est– adata.tablewith predicted matches,set_construction– a method for constructing the predicted set of matches,n_M_est– estimated classification set size,flr_est– estimated false link rate (FLR),mmr_est– estimated missing match rate (MMR),iter– the number of iterations in the bisection procedure,eval_metrics– standard metrics for quality assessment, iftrue_matchesis provided,confusion– confusion matrix, iftrue_matchesis provided.
Author(s)
Adam Struzik
References
Lee, D., Zhang, L.-C. and Kim, J. K. (2022). Maximum entropy classification for record linkage. Survey Methodology, Statistics Canada, Catalogue No. 12-001-X, Vol. 48, No. 1.
Vo, T. H., Chauvet, G., Happe, A., Oger, E., Paquelet, S., and Garès, V. (2023). Extending the Fellegi-Sunter record linkage model for mixed-type data with application to the French national health data system. Computational Statistics & Data Analysis, 179, 107656.
Sugiyama, M., Suzuki, T., Nakajima, S. et al. Direct importance estimation for covariate shift adaptation. Ann Inst Stat Math 60, 699–746 (2008). doi:10.1007/s10463-008-0197-x
Examples
df_1 <- data.frame(
"name" = c("James", "Emma", "William", "Olivia", "Thomas",
"Sophie", "Harry", "Amelia", "George", "Isabella"),
"surname" = c("Smith", "Johnson", "Brown", "Taylor", "Wilson",
"Davis", "Clark", "Harris", "Lewis", "Walker")
)
df_2 <- data.frame(
"name" = c("James", "Ema", "Wimliam", "Olivia", "Charlotte",
"Henry", "Lucy", "Edward", "Alice", "Jack"),
"surname" = c("Smith", "Johnson", "Bron", "Tailor", "Moore",
"Evans", "Hall", "Wright", "Green", "King")
)
comparators <- list("name" = jarowinkler_complement(),
"surname" = jarowinkler_complement())
matches <- data.frame("a" = 1:4, "b" = 1:4)
methods <- list("name" = "continuous_nonparametric",
"surname" = "continuous_nonparametric")
model <- train_rec_lin(A = df_1, B = df_2, matches = matches,
variables = c("name", "surname"),
comparators = comparators,
methods = methods)
df_new_1 <- data.frame(
"name" = c("John", "Emily", "Mark", "Anna", "David"),
"surname" = c("Smith", "Johnson", "Taylor", "Williams", "Brown")
)
df_new_2 <- data.frame(
"name" = c("John", "Emely", "Mark", "Michael"),
"surname" = c("Smitth", "Johnson", "Tailor", "Henders")
)
predict(model, df_new_1, df_new_2)
Train a Record Linkage Model
Description
Trains a supervised record linkage model using probability or density ratio estimation, based on Lee et al. (2022), with several extensions.
Usage
train_rec_lin(
A,
B,
matches,
variables,
comparators = NULL,
methods = NULL,
prob_ratio = NULL,
nonpar_hurdle = TRUE,
controls_nleqslv = list(),
controls_kliep = control_kliep()
)
Arguments
A |
A duplicate-free |
B |
A duplicate-free |
matches |
A |
variables |
A character vector of key variables used to create comparison vectors. |
comparators |
A named list of functions for comparing pairs of records. |
methods |
A named list of methods used for estimation ( |
prob_ratio |
Probability/density ratio type ( |
nonpar_hurdle |
Logical indicating whether to use a hurdle model or not
(used only if the |
controls_nleqslv |
Controls passed to the nleqslv function (only if the |
controls_kliep |
Controls passed to the kliep function (only if the |
Details
Consider two datasets: A and B.
Let the bipartite comparison space \Omega = A \times B consist of
matches M and non-matches U between the records in files
A and B. For any pair of records (a,b) \in \Omega,
let \pmb{\gamma}_{ab} = (\gamma_{ab}^1,\gamma_{ab}^2,
\ldots,\gamma_{ab}^K)' be the comparison vector between
a set of key variables. The original MEC algorithm uses the binary
comparison function to evaluate record pairs across two datasets.
However, this approach may be insufficient when handling datasets
with frequent errors across multiple variables.
We propose the use of continuous comparison functions to address
the limitations of binary comparison methods. We consider every
semi-metric, i.e., a function d: A \times B \to \mathbb{R},
satisfying the following conditions:
d(x,y) \geq 0,d(x,y) = 0if and only ifx = y,d(x,y) = d(y,x).
For example, we can use 1 - \text{Jaro-Winkler distance} for character variables
(which is implemented in the automatedRecLin package as the jarowinkler_complement function)
or the Euclidean distance for numerical variables. The automatedRecLin package allows the use of
a different comparison function for each key variable (which should be specified
as a list in the comparators argument). The default function
for each key variable is cmp_identical
(the binary comparison function).
The train_rec_lin function is used to train a record linkage model,
when M and U are known (which might later serve as a classifier
for pairs outside \Omega). It offers different approaches to estimate the
probability/density ratio between matches and non-matches, which should be
specified as a list in the methods argument. The method suitable for the binary
comparison function is "binary", which is also the default method for each
variable.
For the continuous semi-metrics we suggest the usage
of "continuous_parametric" or "continuous_nonparametric"
method. The "continuous_parametric" method assumes that
\gamma_{ab}^k|M and \gamma_{ab}^k|U follow
hurdle Gamma distributions. The density function of a hurdle
Gamma distribution is characterized by three parameters
p_0 \in (0,1) and \alpha, \beta > 0 as follows:
f(x;p_0,\alpha,\beta) = p_0^{\mathbb{I}(x = 0)}[(1 - p_0) v(x;\alpha,\beta)]^{\mathbb{I}(x > 0)},
where
v(x;\alpha,\beta) = \frac{\beta^{\alpha} x^{\alpha - 1} \exp(-\beta x)}
{\Gamma(\alpha)}
is the density function of a Gamma distribution
(for details see Vo et al. (2023)).
The "continuous_nonparametric" method does not assume anything about
the distributions of the comparison vectors. It directly
estimates the density ratio between the matches and the non-matches, using
the Kullback-Leibler Importance Estimation Procedure (KLIEP).
For details see Sugiyama et al. (2008).
Value
Returns a list containing:
b_vars– a character vector of variables used for the"binary"method (with the prefix"gamma_"),cpar_vars– a character vector of variables used for the"continuous_parametric"method (with the prefix"gamma_"),cnonpar_vars– a character vector of variables used for the"continuous_nonparametric"method (with the prefix"gamma_"),b_params– parameters estimated using the"binary"method,cpar_params– parameters estimated using the"continuous_parametric"method,cnonpar_params– probability of exact matching estimated using the"continuous_nonparametric"method,ratio_kliep– a result of the kliep function,ratio_kliep_list– an object containing the results of the kliep function,ml_model– hereNULL,pi_est– a prior probability of matching,match_prop– proportion of matches in the smaller dataset,variables– a character vector of key variables used for comparison,comparators– a list of functions used to compare pairs of records,methods– a list of methods used for estimation,"prob_ratio"– probability/density ratio type.
Author(s)
Adam Struzik
References
Lee, D., Zhang, L.-C. and Kim, J. K. (2022). Maximum entropy classification for record linkage. Survey Methodology, Statistics Canada, Catalogue No. 12-001-X, Vol. 48, No. 1.
Vo, T. H., Chauvet, G., Happe, A., Oger, E., Paquelet, S., and Garès, V. (2023). Extending the Fellegi-Sunter record linkage model for mixed-type data with application to the French national health data system. Computational Statistics & Data Analysis, 179, 107656.
Sugiyama, M., Suzuki, T., Nakajima, S. et al. Direct importance estimation for covariate shift adaptation. Ann Inst Stat Math 60, 699–746 (2008). doi:10.1007/s10463-008-0197-x
Examples
df_1 <- data.frame(
"name" = c("James", "Emma", "William", "Olivia", "Thomas",
"Sophie", "Harry", "Amelia", "George", "Isabella"),
"surname" = c("Smith", "Johnson", "Brown", "Taylor", "Wilson",
"Davis", "Clark", "Harris", "Lewis", "Walker")
)
df_2 <- data.frame(
"name" = c("James", "Ema", "Wimliam", "Olivia", "Charlotte",
"Henry", "Lucy", "Edward", "Alice", "Jack"),
"surname" = c("Smith", "Johnson", "Bron", "Tailor", "Moore",
"Evans", "Hall", "Wright", "Green", "King")
)
comparators <- list("name" = jarowinkler_complement(),
"surname" = jarowinkler_complement())
matches <- data.frame("a" = 1:4, "b" = 1:4)
methods <- list("name" = "continuous_nonparametric",
"surname" = "continuous_nonparametric")
model <- train_rec_lin(A = df_1, B = df_2, matches = matches,
variables = c("name", "surname"),
comparators = comparators,
methods = methods)
model