This vignette shows how to generate an unreplicated optimized
arrangement design using both the FielDHub Shiny App and the
scripting function optimized_arrangement()
from the
FielDHub
R package.
One kind of unreplicated design you can use in FielDHub is the optimized arrangement. Unlike the diagonal design, the optimized arrangement completely randomizes the positions for the checks instead of putting them in a systematic diagonal pattern. Randomization is subject to some restrictions. These restrictions seek to optimize the distribution of control plots in the field and ensure that they are spread across all rows and columns.
FielDHub includes a function to run such experimental designs, features include options to set the number of entries and the number of checks for the experiment. Users can also choose to run the same experiment over multiple locations.
An early generation plant breeding project needs to test 401 genotypes of winter wheat. It is planned to carry out this experiment on a field containing 29 rows and 15 columns of plots. In this project, these 401 genotypes are allocated into one experiment and tested over three locations. In addition, three checks are randomly included across field to fill 34 plots representing 7.8% of the total number of experimental plots.
To launch the app you need to run either,
::run_app() FielDHub
or
library(FielDHub)
run_app()
Once the app is running, go to Unreplicated Designs > Optimized Arrangement
Then, follow the following steps where we will show how to generate an unreplicated optimized arrangement design.
If the selection is No
, that means the app is going
to generate synthetic data for entries and names of the
treatment/genotypes based on the user inputs.
If the selection is Yes
, the entries list must
fulfill a specific format and must be a .csv
file. The file
must have the columns ENTRY
, NAME
, and
REPS
. The ENTRY
column must have a unique
entry integer number for each treatment/genotype. The column
NAME
must have a unique name that identifies each
treatment/genotype. The REPS
column must have an integer
entry for the replications of the checks and other entries. Both ENTRY
and NAME must be unique, duplicates are not allowed. In the following
table, we show an example of the entries list format. This example has
an entry list with three checks and nine treatments/genotypes. It is
crucial to allocate the checks in the top part of the file.
ENTRY | NAME | REPS |
---|---|---|
1 | CHECK1 | 10 |
2 | CHECK2 | 10 |
3 | CHECK3 | 10 |
4 | G-4 | 1 |
5 | G-5 | 1 |
6 | G-6 | 1 |
7 | G-7 | 1 |
8 | G-8 | 1 |
9 | G-9 | 1 |
10 | G-10 | 1 |
11 | G-11 | 1 |
12 | G-12 | 1 |
Enter the number of checks in the Input # of
Checks box, which is 3
in our case.
Enter the number of replications of the checks in a comma
separated list containing a number for each check in the Input #
Check’s Reps box. For our example experiment, we will enter
12,11,11
.
Enter the number of entries/treatments in the Input # of
Entries box, which is 300
in our case.
Select serpentine
or cartesian
in the
Plot Order Layout. For this example we will set the
serpentine
layout.
Since we want to run this experiment over 3 locations, set
Input # of Locations to 3
.
To ensure that randomizations are consistent across sessions, we
can set a seed number in the box labeled Seed Number.
For instance, we will set it to 130
.
Enter the name for the experiment in the Input Experiment
Name box. For example, PYT_WHEAT_22
.
Enter the starting plot number in the Starting Plot
Number box. If the experiment has multiple locations, you must
enter a comma separated list of numbers the length of the number of
locations for the input to be valid. Since we have 3 locations in this
experiment, we will enter 1001,2001,3001
.
Enter the name of the site/location in the Input the
Location box. In our case we will run the experiment in three
locations, the name for each location must be enter separate by comma,
for example: FARGO, CASSELTON, MINOT
.
Once we have entered the information for our experiment on the left side panel, click the Run! button to run the design.
You will then be prompted to select the dimensions of the field
from the list of options in the drop down in the middle of the screen
with the box labeled Select dimensions of field. In our
case, we will select 15 x 29
.
Click the Randomize! button to randomize the experiment with the set field dimensions and to see the output plots. If you change the dimensions again, you must re-randomize.
If you change any of the inputs on the left side panel after running an experiment initially, you have to click the Run and Randomize buttons again, to re-run with the new inputs.
After you run an unreplicated optimized arrangement design in FielDHub and set the dimensions of the field, there are several ways to display the information contained in the field book. The first tab, Get Random, shows the option to change the dimensions of the field and re-randomize, as well as a reference guide for experiment design.
On the second tab, Data Input, you can see all the entries in the randomization in a list, as well as a table of the checks with the number of times they appear in the field. In the list of entries, the reps for each check is included as well.
The Randomized Field tab displays a graphical representation of the randomization of the entries in a field of the specified dimensions. The checks are all colored uniquely, showing the number of times they are distributed throughout the field. The display includes numbered labels for the rows and columns. You can copy the field as a table or save it directly as an Excel file with the Copy and Excel buttons at the top.
On the Plot Number Field tab, there is a table display of the field with the plots numbered according to the Plot Order Layout specified, either serpentine or cartesian. You can see the corresponding entries for each plot number in the field book. Like the Randomized Field tab, you can copy the table or save it as an Excel file with the Copy and Excel buttons.
The Field Book displays all the information on the
experimental design in a table format. It contains the specific plot
number and the row and column address of each entry, as well as the
corresponding treatment on that plot. This table is searchable, and we
can filter the data in relevant columns.
FielDHub
function:
optimized_arrangement()
.You can run the same design with the function
optimized_arrangement()
in the FielDHub
package.
First, you need to load the FielDHub
package typing,
library(FielDHub)
Then, you can enter the information describing the above design like this:
<- optimized_arrangement(
optim_expt nrows = 29,
ncols = 15,
lines = 401,
amountChecks = c(12,11,11),
checks = 3,
l = 3,
plotNumber = c(1001,2001,3001),
exptName = "WINTER_WHEAT_22",
locationNames = c("FARGO", "CASSELTON", "MINOT"),
seed = 130
)1] 435 [
optimized_arrangement()
aboveThe description for the inputs that we used to generate the design,
nrows = 29
is the number of rows in the field.ncols = 15
is the number of columns in the field.lines = 401
is the number of entriesamountChecks = c(12,11,11)
are the values for
representing respective replicates of each check, or an integer total
number of checks.checks = 3
is the number of checks.l = 3
is the number of locations.plotNumber = c(1001,2001,3001)
are the starting plot
number for each location respectively, or a single number for 1
location.exptName = "WINTER_WHEAT_22"
is an optional name for
experiment.locationNames = c("FARGO", "CASSELTON", "MINOT")
are
the values for representing respective name for each location.seed = 130
is the seed number to replicate identical
randomizations.optim_expt
objectTo print a summary of the information that is in the object
optim_expt
, we can use the generic function
print()
.
print(optim_expt)
Un-replicated Optimized Arrangement Design
Information on the design parameters:
List of 9
$ rows : num 29
$ columns : num 15
$ treatments : num 401
$ checks : int 3
$ entry_checks: int [1:3] 1 2 3
$ rep_checks : num [1:3] 12 11 11
$ locations : num 3
$ planter : chr "serpentine"
$ seed : num 130
10 First observations of the data frame with the optimized_arrangement field book:
ID EXPT LOCATION YEAR PLOT ROW COLUMN CHECKS ENTRY TREATMENT
1 1 WINTER_WHEAT_22 FARGO 2022 1001 1 1 0 222 G222
2 2 WINTER_WHEAT_22 FARGO 2022 1002 1 2 0 174 G174
3 3 WINTER_WHEAT_22 FARGO 2022 1003 1 3 0 82 G82
4 4 WINTER_WHEAT_22 FARGO 2022 1004 1 4 0 374 G374
5 5 WINTER_WHEAT_22 FARGO 2022 1005 1 5 1 1 CH1
6 6 WINTER_WHEAT_22 FARGO 2022 1006 1 6 0 218 G218
7 7 WINTER_WHEAT_22 FARGO 2022 1007 1 7 0 382 G382
8 8 WINTER_WHEAT_22 FARGO 2022 1008 1 8 0 18 G18
9 9 WINTER_WHEAT_22 FARGO 2022 1009 1 9 0 384 G384
10 10 WINTER_WHEAT_22 FARGO 2022 1010 1 10 0 398 G398
optim_expt
objectThe optimized_arrangement()
function returns a list
consisting of all the information displayed in the output tabs in the
FielDHub app: design information, plot layout, plot numbering, entries
list, and field book. These are Accessible by the $
operator, i.e. optim_expt$layoutRandom
or
optim_expt$fieldBook
.
optim_expt$fieldBook
is a data frame containing
information about every plot in the field, with information about the
location of the plot and the treatment in each plot. As seen in the
output below, the field book has columns for ID
,
EXPT
, LOCATION
, YEAR
,
PLOT
, ROW
, COLUMN
,
CHECKS
, ENTRY
, and TREATMENT
.
Let us see the first 10 rows of the field book for this experiment.
<- optim_expt$fieldBook
field_book head(field_book, 10)
ID EXPT LOCATION YEAR PLOT ROW COLUMN CHECKS ENTRY TREATMENT
1 1 WINTER_WHEAT_22 FARGO 2022 1001 1 1 0 222 G222
2 2 WINTER_WHEAT_22 FARGO 2022 1002 1 2 0 174 G174
3 3 WINTER_WHEAT_22 FARGO 2022 1003 1 3 0 82 G82
4 4 WINTER_WHEAT_22 FARGO 2022 1004 1 4 0 374 G374
5 5 WINTER_WHEAT_22 FARGO 2022 1005 1 5 1 1 CH1
6 6 WINTER_WHEAT_22 FARGO 2022 1006 1 6 0 218 G218
7 7 WINTER_WHEAT_22 FARGO 2022 1007 1 7 0 382 G382
8 8 WINTER_WHEAT_22 FARGO 2022 1008 1 8 0 18 G18
9 9 WINTER_WHEAT_22 FARGO 2022 1009 1 9 0 384 G384
10 10 WINTER_WHEAT_22 FARGO 2022 1010 1 10 0 398 G398
For plotting the layout in function of the coordinates
ROW
and COLUMN
in the field book object we can
use the generic function plot()
as follow,
plot(optim_expt)
The figure above shows a map of an experiment randomized as an unreplicated optimized arrangement design. Gray plots represent the unreplicated treatments, while distinctively colored check plots are randomly replicated throughout the field.
It is possible to pass more arguments to plot()
such as
the specific location. For example, you can plot specifically the layout
for location 2.
plot(optim_expt, l = 2)