AMR.Rmd
Note: values on this page will change with every website update since they are based on randomly created values and the page was written in RMarkdown. However, the methodology remains unchanged. This page was generated on 08 January 2019.
For this tutorial, we will create fake demonstration data to work with.
You can skip to Cleaning the data if you already have your own data ready. If you start your analysis, try to make the structure of your data generally look like this:
date | patient_id | mo | amox | cipr |
---|---|---|---|---|
2019-01-08 | abcd | Escherichia coli | S | S |
2019-01-08 | abcd | Escherichia coli | S | R |
2019-01-08 | efgh | Escherichia coli | R | S |
As with many uses in R, we need some additional packages for AMR analysis. The most important one is dplyr
, which tremendously improves the way we work with data - it allows for a very natural way of writing syntaxes in R. Another important dependency is ggplot2
. This package can be used to create beautiful plots in R.
Our AMR
package depends on these packages and even extends their use and functions.
We will create some fake example data to use for analysis. For antimicrobial resistance analysis, we need at least: a patient ID, name or code of a microorganism, a date and antimicrobial results (an antibiogram). It could also include a specimen type (e.g. to filter on blood or urine), the ward type (e.g. to filter on ICUs).
With additional columns (like a hospital name, the patients gender of even [well-defined] clinical properties) you can do a comparative analysis, as this tutorial will demonstrate too.
To start with patients, we need a unique list of patients.
The LETTERS
object is available in R - it’s a vector with 26 characters: A
to Z
. The patients
object we just created is now a vector of length 260, with values (patient IDs) varying from A1
to Z10
. Now we we also set the gender of our patients, by putting the ID and the gender in a table:
The first 135 patient IDs are now male, the other 125 are female.
Let’s pretend that our data consists of blood cultures isolates from 1 January 2010 until 1 January 2018.
This dates
object now contains all days in our date range.
For this tutorial, we will uses four different microorganisms: Escherichia coli, Staphylococcus aureus, Streptococcus pneumoniae, and Klebsiella pneumoniae:
For completeness, we can also add the hospital where the patients was admitted and we need to define valid antibmicrobial results for our randomisation:
Using the sample()
function, we can randomly select items from all objects we defined earlier. To let our fake data reflect reality a bit, we will also approximately define the probabilities of bacteria and the antibiotic results with the prob
parameter.
data <- data.frame(date = sample(dates, 5000, replace = TRUE),
patient_id = sample(patients, 5000, replace = TRUE),
hospital = sample(hospitals, 5000, replace = TRUE, prob = c(0.30, 0.35, 0.15, 0.20)),
bacteria = sample(bacteria, 5000, replace = TRUE, prob = c(0.50, 0.25, 0.15, 0.10)),
amox = sample(ab_interpretations, 5000, replace = TRUE, prob = c(0.60, 0.05, 0.35)),
amcl = sample(ab_interpretations, 5000, replace = TRUE, prob = c(0.75, 0.10, 0.15)),
cipr = sample(ab_interpretations, 5000, replace = TRUE, prob = c(0.80, 0.00, 0.20)),
gent = sample(ab_interpretations, 5000, replace = TRUE, prob = c(0.92, 0.00, 0.08))
)
Using the left_join()
function from the dplyr
package, we can ‘map’ the gender to the patient ID using the patients_table
object we created earlier:
The resulting data set contains 5,000 blood culture isolates. With the head()
function we can preview the first 6 values of this data set:
date | patient_id | hospital | bacteria | amox | amcl | cipr | gent | gender |
---|---|---|---|---|---|---|---|---|
2011-02-27 | M6 | Hospital C | Escherichia coli | S | S | R | S | M |
2012-07-12 | C2 | Hospital B | Streptococcus pneumoniae | S | R | S | S | M |
2016-09-13 | O7 | Hospital A | Escherichia coli | R | R | S | S | F |
2016-12-05 | E4 | Hospital A | Escherichia coli | I | S | S | S | M |
2017-10-05 | M1 | Hospital A | Escherichia coli | R | I | R | S | M |
2012-02-22 | H9 | Hospital C | Streptococcus pneumoniae | S | S | R | S | M |
Now, let’s start the cleaning and the analysis!
Use the frequency table function freq()
to look specifically for unique values in any variable. For example, for the gender
variable:
# Frequency table of `gender`
# Class: factor (numeric)
# Levels: F, M
# Length: 5,000 (of which NA: 0 = 0.00%)
# Unique: 2
#
# Item Count Percent Cum. Count Cum. Percent
# --- ----- ------ -------- ----------- -------------
# 1 M 2,635 52.7% 2,635 52.7%
# 2 F 2,365 47.3% 5,000 100.0%
So, we can draw at least two conclusions immediately. From a data scientist perspective, the data looks clean: only values M
and F
. From a researcher perspective: there are slightly more men. Nothing we didn’t already know.
The data is already quite clean, but we still need to transform some variables. The bacteria
column now consists of text, and we want to add more variables based on microbial IDs later on. So, we will transform this column to valid IDs. The mutate()
function of the dplyr
package makes this really easy:
We also want to transform the antibiotics, because in real life data we don’t know if they are really clean. The as.rsi()
function ensures reliability and reproducibility in these kind of variables. The mutate_at()
will run the as.rsi()
function on defined variables:
Finally, we will apply EUCAST rules on our antimicrobial results. In Europe, most medical microbiological laboratories already apply these rules. Our package features their latest insights on intrinsic resistance and exceptional phenotypes. Moreover, the eucast_rules()
function can also apply additional rules, like forcing
Because the amoxicillin (column amox
) and amoxicillin/clavulanic acid (column amcl
) in our data were generated randomly, some rows will undoubtedly contain amox = S and amcl = R, which is technically impossible. The eucast_rules()
fixes this:
data <- eucast_rules(data, col_mo = "bacteria")
#
# Rules by the European Committee on Antimicrobial Susceptibility Testing (EUCAST)
#
# EUCAST Clinical Breakpoints (v8.1, 2018)
# Enterobacteriales (Order) (no changes)
# Staphylococcus (no changes)
# Enterococcus (no changes)
# Streptococcus groups A, B, C, G (no changes)
# Streptococcus pneumoniae (no changes)
# Viridans group streptococci (no changes)
# Haemophilus influenzae (no changes)
# Moraxella catarrhalis (no changes)
# Anaerobic Gram positives (no changes)
# Anaerobic Gram negatives (no changes)
# Pasteurella multocida (no changes)
# Campylobacter jejuni and C. coli (no changes)
# Aerococcus sanguinicola and A. urinae (no changes)
# Kingella kingae (no changes)
#
# EUCAST Expert Rules, Intrinsic Resistance and Exceptional Phenotypes (v3.1, 2016)
# Table 1: Intrinsic resistance in Enterobacteriaceae (349 changes)
# Table 2: Intrinsic resistance in non-fermentative Gram-negative bacteria (no changes)
# Table 3: Intrinsic resistance in other Gram-negative bacteria (no changes)
# Table 4: Intrinsic resistance in Gram-positive bacteria (694 changes)
# Table 8: Interpretive rules for B-lactam agents and Gram-positive cocci (no changes)
# Table 9: Interpretive rules for B-lactam agents and Gram-negative rods (no changes)
# Table 10: Interpretive rules for B-lactam agents and other Gram-negative bacteria (no changes)
# Table 11: Interpretive rules for macrolides, lincosamides, and streptogramins (no changes)
# Table 12: Interpretive rules for aminoglycosides (no changes)
# Table 13: Interpretive rules for quinolones (no changes)
#
# Other rules
# Non-EUCAST: ampicillin = R where amoxicillin/clav acid = R (no changes)
# Non-EUCAST: piperacillin = R where piperacillin/tazobactam = R (no changes)
# Non-EUCAST: trimethoprim = R where trimethoprim/sulfa = R (no changes)
# Non-EUCAST: amoxicillin/clav acid = S where ampicillin = S (no changes)
# Non-EUCAST: piperacillin/tazobactam = S where piperacillin = S (no changes)
# Non-EUCAST: trimethoprim/sulfa = S where trimethoprim = S (no changes)
#
# => EUCAST rules affected 1,854 out of 5,000 rows -> changed 1,043 test results.
Now that we have the microbial ID, we can add some taxonomic properties:
data <- data %>%
mutate(gramstain = mo_gramstain(bacteria),
genus = mo_genus(bacteria),
species = mo_species(bacteria))
We also need to know which isolates we can actually use for analysis.
To conduct an analysis of antimicrobial resistance, you must only include the first isolate of every patient per episode (Hindler et al., Clin Infect Dis. 2007). If you would not do this, you could easily get an overestimate or underestimate of the resistance of an antibiotic. Imagine that a patient was admitted with an MRSA and that it was found in 5 different blood cultures the following weeks (yes, some countries like the Netherlands have these blood drawing policies). The resistance percentage of oxacillin of all isolates would be overestimated, because you included this MRSA more than once. It would clearly be selection bias.
The Clinical and Laboratory Standards Institute (CLSI) appoints this as follows:
(…) When preparing a cumulative antibiogram to guide clinical decisions about empirical antimicrobial therapy of initial infections, only the first isolate of a given species per patient, per analysis period (eg, one year) should be included, irrespective of body site, antimicrobial susceptibility profile, or other phenotypical characteristics (eg, biotype). The first isolate is easily identified, and cumulative antimicrobial susceptibility test data prepared using the first isolate are generally comparable to cumulative antimicrobial susceptibility test data calculated by other methods, providing duplicate isolates are excluded.
M39-A4 Analysis and Presentation of Cumulative Antimicrobial Susceptibility Test Data, 4th Edition. CLSI, 2014. Chapter 6.4
This AMR
package includes this methodology with the first_isolate()
function. It adopts the episode of a year (can be changed by user) and it starts counting days after every selected isolate. This new variable can easily be added to our data:
data <- data %>%
mutate(first = first_isolate(.))
# NOTE: Using column `bacteria` as input for `col_mo`.
# NOTE: Using column `date` as input for `col_date`.
# NOTE: Using column `patient_id` as input for `col_patient_id`.
# => Found 2,929 first isolates (58.6% of total)
So only 58.6% is suitable for resistance analysis! We can now filter on is with the filter()
function, also from the dplyr
package:
For future use, the above two syntaxes can be shortened with the filter_first_isolate()
function:
We made a slight twist to the CLSI algorithm, to take into account the antimicrobial susceptibility profile. Imagine this data, sorted on date:
isolate | date | patient_id | bacteria | amox | amcl | cipr | gent | first |
---|---|---|---|---|---|---|---|---|
1 | 2010-01-31 | L4 | B_ESCHR_COL | R | S | S | S | TRUE |
2 | 2010-08-01 | L4 | B_ESCHR_COL | R | S | S | S | FALSE |
3 | 2010-12-29 | L4 | B_ESCHR_COL | I | S | R | S | FALSE |
4 | 2011-01-21 | L4 | B_ESCHR_COL | R | I | S | S | FALSE |
5 | 2011-02-06 | L4 | B_ESCHR_COL | I | S | R | S | TRUE |
6 | 2011-05-30 | L4 | B_ESCHR_COL | S | I | R | S | FALSE |
7 | 2011-08-16 | L4 | B_ESCHR_COL | S | S | R | R | FALSE |
8 | 2012-01-15 | L4 | B_ESCHR_COL | S | S | S | S | FALSE |
9 | 2014-07-16 | L4 | B_ESCHR_COL | S | S | S | S | TRUE |
10 | 2014-09-19 | L4 | B_ESCHR_COL | S | R | S | S | FALSE |
Only 3 isolates are marked as ‘first’ according to CLSI guideline. But when reviewing the antibiogram, it is obvious that some isolates are absolutely different strains and show be included too. This is why we weigh isolates, based on their antibiogram. The key_antibiotics()
function adds a vector with 18 key antibiotics: 6 broad spectrum ones, 6 small spectrum for Gram negatives and 6 small spectrum for Gram positives. These can be defined by the user.
If a column exists with a name like ‘key(…)ab’ the first_isolate()
function will automatically use it and determine the first weighted isolates. Mind the NOTEs in below output:
data <- data %>%
mutate(keyab = key_antibiotics(.)) %>%
mutate(first_weighted = first_isolate(.))
# NOTE: Using column `bacteria` as input for `col_mo`.
# amox amcl cipr gent
# "amox" "amcl" "cipr" "gent"
# [1] "amox" "amcl" "cipr"
# amox amcl cipr gent
# "amox" "amcl" "cipr" "gent"
# NOTE: Using column `bacteria` as input for `col_mo`.
# NOTE: Using column `date` as input for `col_date`.
# NOTE: Using column `patient_id` as input for `col_patient_id`.
# NOTE: Using column `keyab` as input for `col_keyantibiotics`. Use col_keyantibiotics = FALSE to prevent this.
# [Criterion] Inclusion based on key antibiotics, ignoring I.
# => Found 4,435 first weighted isolates (88.7% of total)
isolate | date | patient_id | bacteria | amox | amcl | cipr | gent | first | first_weighted |
---|---|---|---|---|---|---|---|---|---|
1 | 2010-01-31 | L4 | B_ESCHR_COL | R | S | S | S | TRUE | TRUE |
2 | 2010-08-01 | L4 | B_ESCHR_COL | R | S | S | S | FALSE | FALSE |
3 | 2010-12-29 | L4 | B_ESCHR_COL | I | S | R | S | FALSE | TRUE |
4 | 2011-01-21 | L4 | B_ESCHR_COL | R | I | S | S | FALSE | TRUE |
5 | 2011-02-06 | L4 | B_ESCHR_COL | I | S | R | S | TRUE | TRUE |
6 | 2011-05-30 | L4 | B_ESCHR_COL | S | I | R | S | FALSE | FALSE |
7 | 2011-08-16 | L4 | B_ESCHR_COL | S | S | R | R | FALSE | TRUE |
8 | 2012-01-15 | L4 | B_ESCHR_COL | S | S | S | S | FALSE | TRUE |
9 | 2014-07-16 | L4 | B_ESCHR_COL | S | S | S | S | TRUE | TRUE |
10 | 2014-09-19 | L4 | B_ESCHR_COL | S | R | S | S | FALSE | TRUE |
Instead of 3, now 8 isolates are flagged. In total, 88.7% of all isolates are marked ‘first weighted’ - 147.3% more than when using the CLSI guideline. In real life, this novel algorithm will yield 5-10% more isolates than the classic CLSI guideline.
As with filter_first_isolate()
, there’s a shortcut for this new algorithm too:
So we end up with 4,435 isolates for analysis.
We can remove unneeded columns:
Now our data looks like:
date | patient_id | hospital | bacteria | amox | amcl | cipr | gent | gender | gramstain | genus | species | first_weighted | |
---|---|---|---|---|---|---|---|---|---|---|---|---|---|
1 | 2011-02-27 | M6 | Hospital C | B_ESCHR_COL | S | S | R | S | M | Gram negative | Escherichia | coli | TRUE |
2 | 2012-07-12 | C2 | Hospital B | B_STRPTC_PNE | S | R | S | R | M | Gram positive | Streptococcus | pneumoniae | TRUE |
3 | 2016-09-13 | O7 | Hospital A | B_ESCHR_COL | R | R | S | S | F | Gram negative | Escherichia | coli | TRUE |
5 | 2017-10-05 | M1 | Hospital A | B_ESCHR_COL | R | I | R | S | M | Gram negative | Escherichia | coli | TRUE |
6 | 2012-02-22 | H9 | Hospital C | B_STRPTC_PNE | S | S | R | R | M | Gram positive | Streptococcus | pneumoniae | TRUE |
7 | 2011-01-13 | S6 | Hospital D | B_STPHY_AUR | I | S | S | S | F | Gram positive | Staphylococcus | aureus | TRUE |
Time for the analysis!
You might want to start by getting an idea of how the data is distributed. It’s an important start, because it also decides how you will continue your analysis. ## Dispersion of species To just get an idea how the species are distributed, create a frequency table with our freq()
function. We created the genus
and species
column earlier based on the microbial ID. With paste()
, we can concatenate them together.
The freq()
function can be used like the base R language was intended:
Or can be used like the dplyr
way, which is easier readable:
Frequency table of genus
and species
Columns: 2
Length: 4,435 (of which NA: 0 = 0.00%)
Unique: 4
Shortest: 16
Longest: 24
Item | Count | Percent | Cum. Count | Cum. Percent | |
---|---|---|---|---|---|
1 | Escherichia coli | 2,203 | 49.7% | 2,203 | 49.7% |
2 | Staphylococcus aureus | 1,072 | 24.2% | 3,275 | 73.8% |
3 | Streptococcus pneumoniae | 689 | 15.5% | 3,964 | 89.4% |
4 | Klebsiella pneumoniae | 471 | 10.6% | 4,435 | 100.0% |
The functions portion_R
, portion_RI
, portion_I
, portion_IS
and portion_S
can be used to determine the portion of a specific antimicrobial outcome. They can be used on their own:
Or can be used in conjuction with group_by()
and summarise()
, both from the dplyr
package:
hospital | amoxicillin |
---|---|
Hospital A | 0.4504164 |
Hospital B | 0.4782034 |
Hospital C | 0.4670571 |
Hospital D | 0.4471101 |
Of course it would be very convenient to know the number of isolates responsible for the percentages. For that purpose the n_rsi()
can be used, which works exactly like n_distinct()
from the dplyr
package. It counts all isolates available for every group (i.e. values S, I or R):
data_1st %>%
group_by(hospital) %>%
summarise(amoxicillin = portion_IR(amox),
available = n_rsi(amox))
hospital | amoxicillin | available |
---|---|---|
Hospital A | 0.4504164 | 1321 |
Hospital B | 0.4782034 | 1514 |
Hospital C | 0.4670571 | 683 |
Hospital D | 0.4471101 | 917 |
These functions can also be used to get the portion of multiple antibiotics, to calculate co-resistance very easily:
data_1st %>%
group_by(genus) %>%
summarise(amoxicillin = portion_S(amcl),
gentamicin = portion_S(gent),
"amox + gent" = portion_S(amcl, gent))
genus | amoxicillin | gentamicin | amox + gent |
---|---|---|---|
Escherichia | 0.7162960 | 0.9051294 | 0.9786655 |
Klebsiella | 0.7494692 | 0.9129512 | 0.9766454 |
Staphylococcus | 0.7341418 | 0.9244403 | 0.9776119 |
Streptococcus | 0.7576197 | 0.0000000 | 0.7576197 |
To make a transition to the next part, let’s see how this difference could be plotted:
To show results in plots, most R users would nowadays use the ggplot2
package. This package lets you create plots in layers. You can read more about it on their website. A quick example would look like these syntaxes:
ggplot(data = a_data_set,
mapping = aes(x = year,
y = value)) +
geom_col() +
labs(title = "A title",
subtitle = "A subtitle",
x = "My X axis",
y = "My Y axis")
ggplot(a_data_set,
aes(year, value) +
geom_bar()
The AMR
package contains functions to extend this ggplot2
package, for example geom_rsi()
. It automatically transforms data with count_df()
or portion_df()
and show results in stacked bars. Its simplest and shortest example:
Omit the translate_ab = FALSE
to have the antibiotic codes (amox, amcl, cipr, gent) translated to official WHO names (amoxicillin, amoxicillin and betalactamase inhibitor, ciprofloxacin, gentamicin).
If we group on e.g. the genus
column and add some additional functions from our package, we can create this:
# group the data on `genus`
ggplot(data_1st %>% group_by(genus)) +
# create bars with genus on x axis
# it looks for variables with class `rsi`,
# of which we have 4 (earlier created with `as.rsi`)
geom_rsi(x = "genus") +
# split plots on antibiotic
facet_rsi(facet = "Antibiotic") +
# make R red, I yellow and S green
scale_rsi_colours() +
# show percentages on y axis
scale_y_percent(breaks = 0:4 * 25) +
# turn 90 degrees, make it bars instead of columns
coord_flip() +
# add labels
labs(title = "Resistance per genus and antibiotic",
subtitle = "(this is fake data)") +
# and print genus in italic to follow our convention
# (is now y axis because we turned the plot)
theme(axis.text.y = element_text(face = "italic"))
To simplify this, we also created the ggplot_rsi()
function, which combines almost all above functions:
The next example uses the included septic_patients
, which is an anonymised data set containing 2,000 microbial blood culture isolates with their full antibiograms found in septic patients in 4 different hospitals in the Netherlands, between 2001 and 2017. It is true, genuine data. This data.frame
can be used to practice AMR analysis.
We will compare the resistance to fosfomycin (column fosf
) in hospital A and D. The input for the final fisher.test()
will be this:
A | D | |
---|---|---|
IR | 24 | 33 |
S | 25 | 77 |
We can transform the data and apply the test in only a couple of lines:
septic_patients %>%
filter(hospital_id %in% c("A", "D")) %>% # filter on only hospitals A and D
select(hospital_id, fosf) %>% # select the hospitals and fosfomycin
group_by(hospital_id) %>% # group on the hospitals
count_df(combine_IR = TRUE) %>% # count all isolates per group (hospital_id)
tidyr::spread(hospital_id, Value) %>% # transform output so A and D are columns
select(A, D) %>% # and select these only
as.matrix() %>% # transform to good old matrix for fisher.test()
fisher.test() # do Fisher's Exact Test
#
# Fisher's Exact Test for Count Data
#
# data: .
# p-value = 0.03104
# alternative hypothesis: true odds ratio is not equal to 1
# 95 percent confidence interval:
# 1.054283 4.735995
# sample estimates:
# odds ratio
# 2.228006
As can be seen, the p value is 0.03, which means that the fosfomycin resistances found in hospital A and D are really different.