| Title: | Generates Raven-Like Matrices According to Rules |
|---|---|
| Description: | Generates Raven like matrices according to different rules and the response list associated to the matrix. The package can generate matrices composed of 4 or 9 cells, along with a response list of 11 elements (the correct response + 10 incorrect responses). The matrices can be generated according to both logical rules (i.e., the relationships between the elements in the matrix are manipulated to create the matrix) and visual-spatial rules (i.e., the visual or spatial characteristics of the elements are manipulated to generate the matrix). The graphical elements of this package are based on the 'DescTools' package. This package has been developed within the PRIN2020 Project (Prot. 20209WKCLL) titled "Computerized, Adaptive and Personalized Assessment of Executive Functions and Fluid Intelligence" and founded by the Italian Ministry of Education and Research. |
| Authors: | Andrea Brancaccio [aut, ctb, cph, cre], Ottavia M. Epifania [aut, ctb, com], Debora de Chiusole [ctb] |
| Maintainer: | Andrea Brancaccio <[email protected]> |
| License: | MIT + file LICENSE |
| Version: | 0.1.3 |
| Built: | 2024-12-13 06:39:01 UTC |
| Source: | CRAN |
Define the coordinates for drawing an axe
axe(size.x = 15, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, shd = NA) s_axe(size.x = 15, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, shd = NA)axe(size.x = 15, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, shd = NA) s_axe(size.x = 15, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, shd = NA)
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 15 |
pos.x |
numeric, define the position on the x axis. Default is 0 |
pos.y |
numeric, define the position on the y axis. Default is 0 |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
lwd |
integer, define the line width of the figure. Default is 3 |
shd |
character, define the color of the figure. Default is NA, which results in a transparent figure |
Return the coordinates for drawing an axe
Return the coordinates for drawing a single axe
s_axe(): Coordinates of a single axe
Define the coordinates for drawing a single axe, to be used in shape()
# return the default coordinates for drawing an axe axe() # change the coordinates for drawing a smaller single axe axe(size.x = 5) # return the default coordinates for drawing single axe s_axe() # change the coordinates for drawing a smaller single axe s_axe(size.x = 5)# return the default coordinates for drawing an axe axe() # change the coordinates for drawing a smaller single axe axe(size.x = 5) # return the default coordinates for drawing single axe s_axe() # change the coordinates for drawing a smaller single axe s_axe(size.x = 5)
Define the coordinates for drawing a biscuit (composed of two hexagons)
biscuit(size.x = 10, size.y = size.x, shd = "black", lwd = 3, lty = 0) s_biscuit( pos.x = 0, pos.y = 0, size.x = 10, size.y = size.x, shd = "black", lty = 1, lwd = 3 )biscuit(size.x = 10, size.y = size.x, shd = "black", lwd = 3, lty = 0) s_biscuit( pos.x = 0, pos.y = 0, size.x = 10, size.y = size.x, shd = "black", lty = 1, lwd = 3 )
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 10 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is size.x |
shd |
character, define the shading of the figure. Default is black |
lwd |
integer, define the line width of the figure. Default is 3 |
lty |
integer, define the line type of the figure, default is 0 |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
Return the coordinates for drawing a biscuit
Return the coordinates for drawing a single biscuit
s_biscuit(): Coordinates of a single biscuit
Define the coordinates for drawing a single biscuit (composed of two hexagons), to be used in shape()
# return the default coordinates for drawing a biscuit biscuit() # change the shade of the biscuit biscuit(shd = "grey", lty = 0) # return the default coordinates for drawing a single biscuit s_biscuit() # change the shade of the single biscuit biscuit(shd = "grey", lty = 0)# return the default coordinates for drawing a biscuit biscuit() # change the shade of the biscuit biscuit(shd = "grey", lty = 0) # return the default coordinates for drawing a single biscuit s_biscuit() # change the shade of the single biscuit biscuit(shd = "grey", lty = 0)
Change the shade of a figure
change_color(obj, ...) ## S3 method for class 'figure' change_color(obj, ...)change_color(obj, ...) ## S3 method for class 'figure' change_color(obj, ...)
obj |
The figure |
... |
other arguments |
Return the original figure with the inverted shade
Return the original figure with the inverted shade
change_color(figure): Change shade
Change the shade of a figure
# draw a square with inverted color draw(change_color(square())) draw(change_color(square()))# draw a square with inverted color draw(change_color(square())) draw(change_color(square()))
Define the coordinates for drawing a circle
circle( size.x = 10, size.y = size.x, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, shd = NA, vis = 1 )circle( size.x = 10, size.y = size.x, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, shd = NA, vis = 1 )
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 10 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is size.x |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
lty |
integer, define the line type of the figure, default is 1 (solid line). |
lwd |
integer, define the line width of the figure. Default is 3 |
shd |
character, define the shading of the figure. Default is NA which results in a transparent figure |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
Return the coordinates for drawing a circle
# return the default coordinates for drawing a circle circle() # change the coordinates for drawing a smaller circle circle(size.x = 5)# return the default coordinates for drawing a circle circle() # change the coordinates for drawing a smaller circle circle(size.x = 5)
Concatenation of different figures to create a new figure
cof(..., name, single) ## S3 method for class 'figure' cof(..., name = NULL, single = FALSE) ## S3 method for class 'character' cof(...) com(...) ## S3 method for class 'matriks' com(...) concatenation(...) ## S3 method for class 'list' concatenation(...) ## S3 method for class 'double' concatenation(...) ## S3 method for class 'double' cof(...) ## S3 method for class 'numeric' cof(...) ## S3 method for class 'character' concatenation(...) ## S3 method for class 'integer' concatenation(...)cof(..., name, single) ## S3 method for class 'figure' cof(..., name = NULL, single = FALSE) ## S3 method for class 'character' cof(...) com(...) ## S3 method for class 'matriks' com(...) concatenation(...) ## S3 method for class 'list' concatenation(...) ## S3 method for class 'double' concatenation(...) ## S3 method for class 'double' cof(...) ## S3 method for class 'numeric' cof(...) ## S3 method for class 'character' concatenation(...) ## S3 method for class 'integer' concatenation(...)
... |
The to be concatenated |
name |
character, name of the figure created with cof() |
single |
logical, force the figure to be a single figure to be used in shape(). Default is FALSE |
An object of class figure
An object of class figure
A concatenation of character
An object of class matriks resulting from the hierarchical concatenation of the original matrices
An object of class matriks resulting from the hierarchical concatenation of the original matrices
cof(figure): Concatenation of figures (figures)
Concatenation of different figures to create a new figure
cof(character): Concatenation of character
Concatenation of different figures to create a new figure
cof(double): Concatenation of double
cof(numeric): Concatenation of numeric
com(): Concatenation of matrices (Method)
Hierarchical concatenation of 2+ matrices on top of one another. The first matrix is placed on the bottom, the last matrix is placed on top of all other matrices.
com(matriks): Concatenation of matrices
Hierarchical concatenation of 2+ matrices on top of one another. The first matrix is placed on the bottom, the last matrix is placed on top of all other matrices.
concatenation(): Concatenation (Method)
concatenation(list): Concatenation of lists
concatenation(double): Concatenation of double
concatenation(character): Concatenation of characters
concatenation(integer): Concatenation of stuff
# concatenate figures without creating a new figure new_figure <- cof(square(), size(malta(), 2)) # structure of new_figure str(new_figure) # concatenate figures and create a new figure my_figure <- cof(square(), size(malta(), 2), single = TRUE, name = "my_figure") # structure of new_figure str(my_figure) # concatenate figures without creating a new figure new_figure <- cof(square(), size(malta(), 2)) # structure of new_figure str(new_figure) # concatenate figures and create a new figure my_figure <- cof(square(), size(malta(), 2), single = TRUE, name = "my_figure") # structure of new_figure str(my_figure) # concatenate figures without creating a new figure new_figure <- cof(square(), size(malta(), 2)) # structure of new_figure str(new_figure) # concatenate figures and create a new figure my_figure <- cof(square(), size(malta(), 2), single = TRUE, name = "my_figure") # structure of new_figure str(my_figure) # create the first layer matrix m1 <- mat_apply(hexagon(), hrules = "lty") # create the second matrix m2 <- mat_apply(size(malta(), 2), vrules = "shade") # concatenate the matrices the_mat <- com(m1, m2) # draw the final matrix draw(the_mat) # create the first layer matrix m1 <- mat_apply(hexagon(), hrules = "lty") # create the second matrix m2 <- mat_apply(size(malta(), 2), vrules = "shade") # concatenate the matrices the_mat <- com(m1, m2) # draw the final matrix draw(the_mat) # concatenate two characters concatenation("a", "b") # create some lists a <- list(letters[c(14,13)], LETTERS[c(4, 3)]) b <- list(letters[c(12, 13)], LETTERS[c(4, 3)]) concatenation(a, b) # create the first layer matrix m1 <- mat_apply(hexagon(), hrules = "lty") # create the second matrix m2 <- mat_apply(size(malta(), 2), vrules = "shade") # concatenate the matrices the_mat <- com(m1, m2) # draw the final matrix draw(the_mat) # create the first layer matrix m1 <- mat_apply(hexagon(), hrules = "lty") # create the second matrix m2 <- mat_apply(size(malta(), 2), vrules = "shade") # concatenate the matrices the_mat <- com(m1, m2) # draw the final matrix draw(the_mat) # concatenate two numeric cof(rnorm(1, 25), rnorm(4, 34)) # concatenate two numeric cof("a", "b", "d") # concatenate two numeric cof(1:3, 22:20)# concatenate figures without creating a new figure new_figure <- cof(square(), size(malta(), 2)) # structure of new_figure str(new_figure) # concatenate figures and create a new figure my_figure <- cof(square(), size(malta(), 2), single = TRUE, name = "my_figure") # structure of new_figure str(my_figure) # concatenate figures without creating a new figure new_figure <- cof(square(), size(malta(), 2)) # structure of new_figure str(new_figure) # concatenate figures and create a new figure my_figure <- cof(square(), size(malta(), 2), single = TRUE, name = "my_figure") # structure of new_figure str(my_figure) # concatenate figures without creating a new figure new_figure <- cof(square(), size(malta(), 2)) # structure of new_figure str(new_figure) # concatenate figures and create a new figure my_figure <- cof(square(), size(malta(), 2), single = TRUE, name = "my_figure") # structure of new_figure str(my_figure) # create the first layer matrix m1 <- mat_apply(hexagon(), hrules = "lty") # create the second matrix m2 <- mat_apply(size(malta(), 2), vrules = "shade") # concatenate the matrices the_mat <- com(m1, m2) # draw the final matrix draw(the_mat) # create the first layer matrix m1 <- mat_apply(hexagon(), hrules = "lty") # create the second matrix m2 <- mat_apply(size(malta(), 2), vrules = "shade") # concatenate the matrices the_mat <- com(m1, m2) # draw the final matrix draw(the_mat) # concatenate two characters concatenation("a", "b") # create some lists a <- list(letters[c(14,13)], LETTERS[c(4, 3)]) b <- list(letters[c(12, 13)], LETTERS[c(4, 3)]) concatenation(a, b) # create the first layer matrix m1 <- mat_apply(hexagon(), hrules = "lty") # create the second matrix m2 <- mat_apply(size(malta(), 2), vrules = "shade") # concatenate the matrices the_mat <- com(m1, m2) # draw the final matrix draw(the_mat) # create the first layer matrix m1 <- mat_apply(hexagon(), hrules = "lty") # create the second matrix m2 <- mat_apply(size(malta(), 2), vrules = "shade") # concatenate the matrices the_mat <- com(m1, m2) # draw the final matrix draw(the_mat) # concatenate two numeric cof(rnorm(1, 25), rnorm(4, 34)) # concatenate two numeric cof("a", "b", "d") # concatenate two numeric cof(1:3, 22:20)
Isolate the correct response from a matriks
correct(obj) ## S3 method for class 'matriks' correct(obj)correct(obj) ## S3 method for class 'matriks' correct(obj)
obj |
The matrix |
The correct response of a matriks
The correct response of a matriks
correct(matriks): Correct response
Isolate the correct response from a matriks
# apply the size rule on a triangle for creating a matriks with 9 cell my_mat <- mat_apply(triangle(), mat.type = 9, hrule = "size") # draw the matriks without the correct response draw(my_mat, hide = TRUE) # add the correct response draw(correct(my_mat)) # apply the rotate rule on a pacman for creating a matriks with 4 cells my_mat <- mat_apply(pacman(), mat.type = 4, vrule = "rotate") # draw the matriks without the correct response draw(my_mat, hide = TRUE) # add the correct response draw(correct(my_mat)) # apply the size rule on a triangle for creating a matriks with 9 cell my_mat <- mat_apply(triangle(), mat.type = 9, hrule = "size") # draw the matriks without the correct response draw(my_mat, hide = TRUE) # add the correct response draw(correct(my_mat)) # apply the rotate rule on a pacman for creating a matriks with 4 cells my_mat <- mat_apply(pacman(), mat.type = 4, vrule = "rotate") # draw the matriks without the correct response draw(my_mat, hide = TRUE) # add the correct response draw(correct(my_mat))# apply the size rule on a triangle for creating a matriks with 9 cell my_mat <- mat_apply(triangle(), mat.type = 9, hrule = "size") # draw the matriks without the correct response draw(my_mat, hide = TRUE) # add the correct response draw(correct(my_mat)) # apply the rotate rule on a pacman for creating a matriks with 4 cells my_mat <- mat_apply(pacman(), mat.type = 4, vrule = "rotate") # draw the matriks without the correct response draw(my_mat, hide = TRUE) # add the correct response draw(correct(my_mat)) # apply the size rule on a triangle for creating a matriks with 9 cell my_mat <- mat_apply(triangle(), mat.type = 9, hrule = "size") # draw the matriks without the correct response draw(my_mat, hide = TRUE) # add the correct response draw(correct(my_mat)) # apply the rotate rule on a pacman for creating a matriks with 4 cells my_mat <- mat_apply(pacman(), mat.type = 4, vrule = "rotate") # draw the matriks without the correct response draw(my_mat, hide = TRUE) # add the correct response draw(correct(my_mat))
Define the coordinates for drawing a cross
cross( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = size.x, lwd = 3, lty = 1 ) X(size.x = sqrt(square()$size.x[[1]]^2/2), size.y = size.x, lwd = 3, lty = 1)cross( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = size.x, lwd = 3, lty = 1 ) X(size.x = sqrt(square()$size.x[[1]]^2/2), size.y = size.x, lwd = 3, lty = 1)
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is sqrt(square()$ size.x[[1]]^2 /2) |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is size.x. |
lwd |
integer, define the line width of the figure. Default is 3 |
lty |
integer, define the line type of the figure, default is 1 (solid line |
Return the coordinates for drawing a cross
Return the coordinates for drawing an X
X(): Coordinates of an X
Define the coordinates for drawing an X
# default coordinates of an horizontal line cross() # draw a vertical line with different lty draw(cross(lty = 2)) # default coordinates of an X X() # draw an X with different lty draw(X(lty = 2))# default coordinates of an horizontal line cross() # draw a vertical line with different lty draw(cross(lty = 2)) # default coordinates of an X X() # draw an X with different lty draw(X(lty = 2))
Return the elements composing a figure
decof(obj) ## S3 method for class 'figure' decof(obj)decof(obj) ## S3 method for class 'figure' decof(obj)
obj |
The figure of class figure to be split in its single components |
A named list of figures of length equal to the total of shapes in a figure (both visible and not visible)
A named list of figures of length equal to the total of shapes in a figure (both visible and not visible)
decof(figure): Split the elements of a figure
Return the elements composing a figure
# apply the size rule on a triangle for creating a matriks with 9 cell my_mat1 <- mat_apply(triangle(), hrules = "size") my_mat2 <- mat_apply(dot(), hrules = "shade") my_mat <- com(my_mat1, my_mat2) # Return the figures composing the first cell of the matriks decof(my_mat$Sq2) # apply the size rule on a triangle for creating a matriks with 9 cell my_mat1 <- mat_apply(triangle(), hrules = "size") my_mat2 <- mat_apply(dot(), hrules = "shade") my_mat <- com(my_mat1, my_mat2) # Return the figures composing the first cell of the matriks decof(my_mat$Sq2)# apply the size rule on a triangle for creating a matriks with 9 cell my_mat1 <- mat_apply(triangle(), hrules = "size") my_mat2 <- mat_apply(dot(), hrules = "shade") my_mat <- com(my_mat1, my_mat2) # Return the figures composing the first cell of the matriks decof(my_mat$Sq2) # apply the size rule on a triangle for creating a matriks with 9 cell my_mat1 <- mat_apply(triangle(), hrules = "size") my_mat2 <- mat_apply(dot(), hrules = "shade") my_mat <- com(my_mat1, my_mat2) # Return the figures composing the first cell of the matriks decof(my_mat$Sq2)
Define the coordinates for drawing four dots placed in the vertices of a square
dice(pos.x = 13, pos.y = 13, shd = "black", lwd = 3, lty = 1) cross_dice(shd = "black", lwd = 3, lty = 1)dice(pos.x = 13, pos.y = 13, shd = "black", lwd = 3, lty = 1) cross_dice(shd = "black", lwd = 3, lty = 1)
pos.x |
numeric, position on the x axis. Default is 13 (-13) |
pos.y |
numeric, position on the y axis. Default is 13 (-13) |
shd |
character, define the shading of the figure. Default is black |
lwd |
integer, define the line width of the figure. Default is 3 |
lty |
integer, define the line type of the figure, default is 1 (solid line). |
Return the coordinates for drawing a dice with 4 dots
The coordinates for drawing a dice with 4 dots
cross_dice(): Coordinates of a cross dice with four dots
Define the coordinates for drawing four dots placed in the vertices of a luck
# return the default coordinates for drawing a dot dice() # change the shade of the dice dice(shd = "grey") # return the default coordinates for drawing a dot cross_dice() # change the shade of the cross dice cross_dice(shd = "grey")# return the default coordinates for drawing a dot dice() # change the shade of the dice dice(shd = "grey") # return the default coordinates for drawing a dot cross_dice() # change the shade of the cross dice cross_dice(shd = "grey")
Generate difference distractor from a matriks
difference(obj, seed, ...) ## S3 method for class 'matriks' difference(obj, seed = 666, ...)difference(obj, seed, ...) ## S3 method for class 'matriks' difference(obj, seed = 666, ...)
obj |
matriks, The matriks for which the distractor is generated |
seed |
seed |
... |
other arguments |
An object of class figure that is the difference distractor of a matrix
An object of class figure that is the difference distractor of a matrix
difference(matriks): Difference distractors
# create a matrix m1 <- mat_apply(hexagon(), hrules = "lty") # draw the matrix draw(m1) # draw the difference distractor draw(difference(m1)) # create a matrix m1 <- mat_apply(hexagon(), hrules = "lty") # draw the matrix draw(m1) # draw the difference distractor draw(difference(m1))# create a matrix m1 <- mat_apply(hexagon(), hrules = "lty") # draw the matrix draw(m1) # draw the difference distractor draw(difference(m1)) # create a matrix m1 <- mat_apply(hexagon(), hrules = "lty") # draw the matrix draw(m1) # draw the difference distractor draw(difference(m1))
Define the coordinates for drawing a dot
dot( size.x = 2, size.y = size.x, pos.x = 0, pos.y = 0, lwd = 3, lty = 1, shd = "black", vis = 1 )dot( size.x = 2, size.y = size.x, pos.x = 0, pos.y = 0, lwd = 3, lty = 1, shd = "black", vis = 1 )
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 2 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is size.x |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
lwd |
integer, define the line width of the figure. Default is 3 |
lty |
integer, define the line type of the figure, default is 1 (solid line). |
shd |
character, define the shading of the figure. Default is black |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
Return the coordinates for drawing a dot
# return the default coordinates for drawing a dot dot() # change the shade of the dot dot(shd = "grey")# return the default coordinates for drawing a dot dot() # change the shade of the dot dot(shd = "grey")
Draws single figures, matrices with 9 or 4 cells, or response list of a matriks
draw( obj, main = NULL, canvas = TRUE, hide = FALSE, bg = "white", mar = c(1, 1, 1, 1), xlim = 16, ... ) ## S3 method for class 'figure' draw( obj, main = NULL, canvas = TRUE, hide = FALSE, bg = "white", mar = c(1, 1, 1, 1), xlim = 16, ... ) ## S3 method for class 'matriks' draw( obj, main = NULL, canvas = TRUE, hide = FALSE, bg = "white", mar = c(1, 1, 1, 1), xlim = 16, ... ) ## S3 method for class 'responses' draw( obj, main = NULL, canvas = TRUE, hide = FALSE, bg = "white", mar = c(1, 1, 1, 1), xlim = 16, distractors = NULL, print = FALSE, ... )draw( obj, main = NULL, canvas = TRUE, hide = FALSE, bg = "white", mar = c(1, 1, 1, 1), xlim = 16, ... ) ## S3 method for class 'figure' draw( obj, main = NULL, canvas = TRUE, hide = FALSE, bg = "white", mar = c(1, 1, 1, 1), xlim = 16, ... ) ## S3 method for class 'matriks' draw( obj, main = NULL, canvas = TRUE, hide = FALSE, bg = "white", mar = c(1, 1, 1, 1), xlim = 16, ... ) ## S3 method for class 'responses' draw( obj, main = NULL, canvas = TRUE, hide = FALSE, bg = "white", mar = c(1, 1, 1, 1), xlim = 16, distractors = NULL, print = FALSE, ... )
obj |
The figure/matriks/response list to be drawn |
main |
logical, print the title of the drawing. Default is FALSE |
canvas |
logical, draw the figure on a new canvas. Default is TRUE |
hide |
logical, hide the cell corresponding to the correct response. Default is FALSE |
bg |
character, define the color background. Default is white |
mar |
numeric vector, change margins of the canvas |
xlim |
numeric, change the length of the x axis |
... |
other arguments |
distractors |
character, names of the distractors to be printed |
print |
logical, print all the distractors together (default, FALSE) or one by one (TRUE) |
A graphic
A graphic of the figure
A graphic of the matriks
A graphic of the matriks
draw(figure): Draw figure
Draw a figure
draw(matriks): Draw Matriks
Draw a matriks
draw(responses): Draw response list
Draw the response list of a matriks
# draw a circle draw(circle()) # draw a circle inside the first circle draw(size(circle(), 2), canvas = FALSE) # draw a circle draw.figure(circle()) # draw a circle inside the other draw.figure(size(circle(), 2), canvas = FALSE) # draw a matriks my_mat <- mat_apply(cof(circle(), luck(), pacman()), "shade", "shape") draw(my_mat) # generate a matriks my_mat1 <- mat_apply(cof(s_axe(), luck(), pacman()), "rotate", "shape") my_mat2 <- mat_apply(dot(), "shade", "shade") my_mat <- com(my_mat1, my_mat2) # generate a response list my_resp <- response_list(my_mat) # draw response list draw(my_resp)# draw a circle draw(circle()) # draw a circle inside the first circle draw(size(circle(), 2), canvas = FALSE) # draw a circle draw.figure(circle()) # draw a circle inside the other draw.figure(size(circle(), 2), canvas = FALSE) # draw a matriks my_mat <- mat_apply(cof(circle(), luck(), pacman()), "shade", "shape") draw(my_mat) # generate a matriks my_mat1 <- mat_apply(cof(s_axe(), luck(), pacman()), "rotate", "shape") my_mat2 <- mat_apply(dot(), "shade", "shade") my_mat <- com(my_mat1, my_mat2) # generate a response list my_resp <- response_list(my_mat) # draw response list draw(my_resp)
Define the coordinates for drawing an ellipse
ellipse( size.x = 10, size.y = 7, rot = 0, shd = NA, pos.x = 0, pos.y = 0, vis = 1, lty = 1, lwd = 3 )ellipse( size.x = 10, size.y = 7, rot = 0, shd = NA, pos.x = 0, pos.y = 0, vis = 1, lty = 1, lwd = 3 )
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 10 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is 7 |
rot |
define the rotation. Default is 0 |
shd |
character, define the shading of the figure. Default is NA which results in a transparent figure |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
lty |
integer, define the line type of the figure, default is 1 (solid line). |
lwd |
integer, define the line width of the figure. Default is 3 |
Return the coordinates for drawing a ellipse
# return the default coordinates for drawing an ellipse ellipse() # change the coordinates for drawing a smaller ellipse ellipse(size.x = 5, size.y = 3)# return the default coordinates for drawing an ellipse ellipse() # change the coordinates for drawing a smaller ellipse ellipse(size.x = 5, size.y = 3)
Define the coordinates for drawing an hexagon
hexagon( size.x = 15, size.y = size.x, rot = 0, pos.x = 0, pos.y = 0, shd = NA, vis = 1, lty = 1, lwd = 3 )hexagon( size.x = 15, size.y = size.x, rot = 0, pos.x = 0, pos.y = 0, shd = NA, vis = 1, lty = 1, lwd = 3 )
size.x |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is 15 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is size.x |
rot |
define the rotation. Default is 0 |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
shd |
character, define the shading of the figure. Default is NA which results in a transparent figure |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
lty |
integer, define the line type of the figure, default is 1 (solid line). |
lwd |
integer, define the line width of the figure. Default is 3 |
Return the coordinates for drawing an hexagon
# return the default coordinates for drawing a hexagon hexagon() # change the coordinates for drawing a smaller hexagon hexagon(size.x = 10)# return the default coordinates for drawing a hexagon hexagon() # change the coordinates for drawing a smaller hexagon hexagon(size.x = 10)
Change the visibility of a figure from 1 to 0
hide(obj, index)hide(obj, index)
obj |
A figure composed of different figures |
index |
integer, the index of the element to hide |
The starting object with a hidden figure
# concatenate three figures into an object my_shapes <- cof(square(), triangle(), slice()) # draw object draw(my_shapes) # hide the triangle draw(hide(my_shapes, 2))# concatenate three figures into an object my_shapes <- cof(square(), triangle(), slice()) # draw object draw(my_shapes) # hide the triangle draw(hide(my_shapes, 2))
Change the visibility of a figure from 1 to 0
## S3 method for class 'figure' hide(obj, index = "Full")## S3 method for class 'figure' hide(obj, index = "Full")
obj |
A figure composed of different figures |
index |
integer, the index of the element to hide |
The starting object with a hidden figure
# concatenate three figures into an object my_shapes <- cof(square(), triangle(), slice()) # draw object draw(my_shapes) # hide the triangle draw(hide(my_shapes, 2))# concatenate three figures into an object my_shapes <- cof(square(), triangle(), slice()) # draw object draw(my_shapes) # hide the triangle draw(hide(my_shapes, 2))
Generate incomplete correlate flip distractor from a matriks
ic(obj) ## S3 method for class 'matriks' ic(obj, ...) ic_flip(obj, ...) ## S3 method for class 'matriks' ic_flip(obj, ...) ic_inc(obj, ...) ## S3 method for class 'matriks' ic_inc(obj, ...) ic_neg(obj, ...) ## S3 method for class 'matriks' ic_neg(obj, ...) ic_size(obj, ...) ## S3 method for class 'matriks' ic_size(obj, ...)ic(obj) ## S3 method for class 'matriks' ic(obj, ...) ic_flip(obj, ...) ## S3 method for class 'matriks' ic_flip(obj, ...) ic_inc(obj, ...) ## S3 method for class 'matriks' ic_inc(obj, ...) ic_neg(obj, ...) ## S3 method for class 'matriks' ic_neg(obj, ...) ic_size(obj, ...) ## S3 method for class 'matriks' ic_size(obj, ...)
obj |
matriks, The matriks for which the distractor is generated |
... |
other arguments |
An object of class responses of length 4, which contains the incomplete correlate distractors of a matriks (IC-Inc, IC-Flip, IC-Neg, IC-Size). If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
An object of class responses of length 4, which contains the incomplete correlate distractors of a matriks. If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
An object of class figure that is the incomplete correlate flip distractor of a matrix. If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
An object of class figure that is the incomplete correlate flip distractor of a matrix. If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
An object of class figure that is the incomplete correlate incomplete distractor of a matrix. If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
An object of class figure that is the incomplete correlate incomplete distractor of a matrix. If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
An object of class figure that is the incomplete correlate negative distractor of a matrix. If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
An object of class figure that is the incomplete correlate negative distractor of a matrix. If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
An object of class figure that is the incomplete correlate size distractor of a matrix. If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
An object of class figure that is the incomplete correlate size distractor of a matrix. If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
ic(matriks): Incomplete correlate distractors
Generate incomplete correlate flip distractor from a matriks
ic_flip(): Incomplete correlate flip distractor (method)
Generate incomplete correlate flip distractor from a matriks
ic_flip(matriks): Incomplete correlate flip distractor
Generate incomplete correlate flip distractor from a matriks
ic_inc(): Incomplete correlate incomplete distractor (method)
Generate incomplete correlate incomplete distractor from a matriks
ic_inc(matriks): Incomplete correlate incomplete distractor
Generate incomplete correlate incomplete distractor from a matriks
ic_neg(): Incomplete correlate negative distractor (method)
Generate incomplete negative incomplete distractor from a matriks
ic_neg(matriks): Incomplete correlate negative distractor
Generate incomplete negative incomplete distractor from a matriks
ic_size(): Incomplete correlate size distractor (method)
Generate incomplete size incomplete distractor from a matriks
ic_size(matriks): Incomplete correlate size
Generate incomplete correlate size distractor of a matrix
# create a matrix m1 <- mat_apply(pacman(), hrules = "lty") m2 <- mat_apply(dot(), "shade") mat <- com(m1, m2) # draw the matrix draw(mat) # draw the incomplete correlate distractors draw(ic(mat)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") m2 <- mat_apply(dot(), "shade") mat <- com(m1, m2) # draw the matrix draw(mat) # draw the incomplete correlate distractors draw(ic(mat)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") # draw the matrix draw(m1) # draw the incomplete correalate flip distractor draw(ic_flip(m1)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") # draw the matrix draw(m1) # draw the incomplete correalate flip distractor draw(ic_flip(m1)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") m2 <- mat_apply(dot(), "shade") mat <- com(m1, m2) # draw the matrix draw(mat) # draw the incomplete correlate incomplete distractor draw(ic_inc(mat)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") m2 <- mat_apply(dot(), "shade") mat <- com(m1, m2) # draw the matrix draw(mat) # draw the incomplete correlate incomplete distractor draw(ic_inc(mat)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") # draw the matrix draw(m1) # draw the incomplete correlate negative distractor draw(ic_neg(m1)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") # draw the matrix draw(m1) # draw the incomplete correlate negative distractor draw(ic_neg(m1)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") # draw the incomplete correlate size distractor draw(ic_size(m1)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") # draw the incomplete correlate size distractor draw(ic_size(m1))# create a matrix m1 <- mat_apply(pacman(), hrules = "lty") m2 <- mat_apply(dot(), "shade") mat <- com(m1, m2) # draw the matrix draw(mat) # draw the incomplete correlate distractors draw(ic(mat)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") m2 <- mat_apply(dot(), "shade") mat <- com(m1, m2) # draw the matrix draw(mat) # draw the incomplete correlate distractors draw(ic(mat)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") # draw the matrix draw(m1) # draw the incomplete correalate flip distractor draw(ic_flip(m1)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") # draw the matrix draw(m1) # draw the incomplete correalate flip distractor draw(ic_flip(m1)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") m2 <- mat_apply(dot(), "shade") mat <- com(m1, m2) # draw the matrix draw(mat) # draw the incomplete correlate incomplete distractor draw(ic_inc(mat)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") m2 <- mat_apply(dot(), "shade") mat <- com(m1, m2) # draw the matrix draw(mat) # draw the incomplete correlate incomplete distractor draw(ic_inc(mat)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") # draw the matrix draw(m1) # draw the incomplete correlate negative distractor draw(ic_neg(m1)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") # draw the matrix draw(m1) # draw the incomplete correlate negative distractor draw(ic_neg(m1)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") # draw the incomplete correlate size distractor draw(ic_size(m1)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") # draw the incomplete correlate size distractor draw(ic_size(m1))
Apply an identity rule to the figures in a matrix (i.e., no changes)
identity(fig, ...) ## S3 method for class 'figure' identity(fig, ...)identity(fig, ...) ## S3 method for class 'figure' identity(fig, ...)
fig |
Vector of figures obtained with the concatenation of figures function ('cof()'). Three figures are needed. |
... |
Other arguments |
An object composed of figures combined according to an identity rule
identity(figure): Identity figure
# generate a matrix with 9 squares draw(mat_apply(square(), hrules = "identity")) # generate a matrix with 9 squares draw(mat_apply(square(), hrules = "identity"))# generate a matrix with 9 squares draw(mat_apply(square(), hrules = "identity")) # generate a matrix with 9 squares draw(mat_apply(square(), hrules = "identity"))
Define the coordinates for drawing the circle arches composing a lily
lily(lwd = 3, lty = 1) s_lily(lwd = 3, lty = 1)lily(lwd = 3, lty = 1) s_lily(lwd = 3, lty = 1)
lwd |
integer, define the line width of the figure. Default is 3 |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
Return the coordinates for drawing the circle arches composing a lily
Return the coordinates for drawing the circle arches composing a single lily, to be used in shape()
s_lily(): Define the coordinates a single lily
Define the coordinates for drawing the circle arches composing a single lily, to be used in shape()
# return the default coordinates drawing the circle arches composing a lily lily() # change the line type of the lily lily(lty = 3) # return the default coordinates for drawing a single lily s_lily() # change the line type of the single lily s_lily(lty = 3)# return the default coordinates drawing the circle arches composing a lily lily() # change the line type of the lily lily(lty = 3) # return the default coordinates for drawing a single lily s_lily() # change the line type of the single lily s_lily(lty = 3)
Apply logical rules (intersection–AND, union–OR, symmetrical difference–XOR) to a concatenation of figures
logic(fig, n, rule, seed, ...) ## S3 method for class 'figure' logic(fig, n = 1, rule = "logic", seed = 1, ...)logic(fig, n, rule, seed, ...) ## S3 method for class 'figure' logic(fig, n = 1, rule = "logic", seed = 1, ...)
fig |
Vector of figures obtained with the concatenation of figures function ('cof()'). Three figures are needed. |
n |
integer, defines the elements of the logical expression. n=1 and n=2 are the concatenations of figures to which the logical operation is applied. n=3 is the result of the operation. |
rule |
character, logic rule to be applied, either 'AND', 'OR', 'XOR' |
seed |
integer, Set the random seed so that the permutations are consistent |
... |
Other arguments |
An object that is the logical combination of the figures
An object that is the logical combination of the figures
logic(figure): Logical rules
Apply logical rules (intersection–AND, union–OR, symmetrical difference–XOR) to a concatenation of figures
draw(logic(cof(square(), malta(), circle()), "AND")) draw(logic(cof(square(), malta(), circle()), "AND"))draw(logic(cof(square(), malta(), circle()), "AND")) draw(logic(cof(square(), malta(), circle()), "AND"))
Define the coordinates for drawing a luck of the ellipse within which a luck can be inscribed.
luck( size.x = 10, size.y = 15, rot = pi/2, pos.x = 0, pos.y = 0, shd = NA, vis = 1, lty = 1, lwd = 3 ) luck4(size.x = 10, size.y = 7, lwd = 3, lty = 1)luck( size.x = 10, size.y = 15, rot = pi/2, pos.x = 0, pos.y = 0, shd = NA, vis = 1, lty = 1, lwd = 3 ) luck4(size.x = 10, size.y = 7, lwd = 3, lty = 1)
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 10 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is 7 |
rot |
define the rotation. Default is |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
shd |
character, define the shading of the figure. Default is NA which results in a transparent figure |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
lwd |
integer, define the line width of the figure. Default is 3 |
Return the coordinates for drawing a luck
Return the coordinates for drawing a luck composed of 4 lines
luck4(): Coordinates of a luck composed of 4 lines
Define the coordinates for drawing of a luck composed of 4 lines
# return the default coordinates for drawing a luck luck() # change the coordinates for drawing a smaller luck luck(size.x = 10, size.y = 15) # default coordinates of an luck composed of 4 lines luck4() # draw a luck composed of 4 lines with different lty draw(luck4(lty = 2))# return the default coordinates for drawing a luck luck() # change the coordinates for drawing a smaller luck luck(size.x = 10, size.y = 15) # default coordinates of an luck composed of 4 lines luck4() # draw a luck composed of 4 lines with different lty draw(luck4(lty = 2))
Define the coordinates for drawing a Malta cross
malta(size.x = 10, size.y = size.x, pos.x = 0, shd = NA, lwd = 3, lty = 1) s_malta(size.x = 10, pos.x = 0, shd = NA, lwd = 3, lty = 1)malta(size.x = 10, size.y = size.x, pos.x = 0, shd = NA, lwd = 3, lty = 1) s_malta(size.x = 10, pos.x = 0, shd = NA, lwd = 3, lty = 1)
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 10 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is size.x |
pos.x |
numeric, define the position on the x axis. Default is 0 |
shd |
character, define the color of the figure. Default is NA, which results in a transparent figure |
lwd |
integer, define the line width of the figure. Default is 3 |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
Return the coordinates for drawing a Malta cross
Return the coordinates for drawing a single Malta cross
s_malta(): Coordinates of a single Malta cross
Define the coordinates for drawing a single Malta cross, to be used in shape()
# return the default coordinates for drawing a Malta cross malta() # change the coordinates for drawing a smaller Malta cross malta(size.x = 5) # return the default coordinates for drawing a single Malta cross s_malta() # change the coordinates for drawing a smaller single Malta cross s_malta(size.x = 5)# return the default coordinates for drawing a Malta cross malta() # change the coordinates for drawing a smaller Malta cross malta(size.x = 5) # return the default coordinates for drawing a single Malta cross s_malta() # change the coordinates for drawing a smaller single Malta cross s_malta(size.x = 5)
Apply a change in the margins of the figure
margin(fig, n, rule, ...) ## S3 method for class 'figure' margin(fig, n, rule, ...)margin(fig, n, rule, ...) ## S3 method for class 'figure' margin(fig, n, rule, ...)
fig |
The figure on which the rule is applied |
n |
integer, defines the linetype of the linewidth |
rule |
character, lty changes the linetype (1 = solid, 2 = dashed, 3 = dotted), lwd changes the linewdith |
... |
Other arguments |
A figure with changed margins
A figure with changed margins
margin(figure): Change the margins rule
Apply a change in the margins of the figure
# draw default triangle draw(triangle()) # change the linetype draw(margin(triangle(), "lty", 2)) # draw default triangle draw(triangle()) # change the linetype draw(margin(triangle(),"lty", 2))# draw default triangle draw(triangle()) # change the linetype draw(margin(triangle(), "lty", 2)) # draw default triangle draw(triangle()) # change the linetype draw(margin(triangle(),"lty", 2))
Apply a rule or a set of rules to a figure to create a matriks
mat_apply(Sq1, hrules = "identity", vrules = "identity", mat.type = 9) ## S3 method for class 'figure' mat_apply(Sq1, hrules = "identity", vrules = "identity", mat.type = 9)mat_apply(Sq1, hrules = "identity", vrules = "identity", mat.type = 9) ## S3 method for class 'figure' mat_apply(Sq1, hrules = "identity", vrules = "identity", mat.type = 9)
Sq1 |
the figure(s) on which the rule should be applied for creating the matriks |
hrules |
character, the rule(s) to be applied horizontally. Default is identity |
vrules |
character, the rule(s) to be applied vertically. Default is identity |
mat.type |
integer, the type of matriks, either 4-cell matriks or 9-cell matriks (Default is 9) |
A list of length 7 (4-cell matriks) or of length 12 (9-cell matriks)
An object of class matriks of length 7 (4-cell matriks) or of length 12 (9-cell matriks)
mat_apply(figure): Apply rule to generate a matriks (method)
Apply a rule or a set of rules to a figure to create a matriks
# apply the size rule on a triangle for creating a matriks with 9 cell my_mat <- mat_apply(triangle(), mat.type = 9, hrule = "size") # apply the size rule on a triangle for creating a matriks with 9 cell my_mat <- mat_apply(triangle(), mat.type = 9, hrule = "size")# apply the size rule on a triangle for creating a matriks with 9 cell my_mat <- mat_apply(triangle(), mat.type = 9, hrule = "size") # apply the size rule on a triangle for creating a matriks with 9 cell my_mat <- mat_apply(triangle(), mat.type = 9, hrule = "size")
Define the coordinates for drawing a maxi (i.e., a cross composed of four lucks)
maxi(size.x = 8, size.y = 4, pos.x = 0, shd = NA, lty = 1, lwd = 3) s_maxi(size.x = 8, size.y = 4, pos.x = 0, shd = NA, lty = 1, lwd = 3)maxi(size.x = 8, size.y = 4, pos.x = 0, shd = NA, lty = 1, lwd = 3) s_maxi(size.x = 8, size.y = 4, pos.x = 0, shd = NA, lty = 1, lwd = 3)
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 8 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is 4 |
pos.x |
numeric, define the position on the x axis. Default is 0 |
shd |
character, define the color of the figure. Default is NA, which results in a transparent figure |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
lwd |
integer, define the line width of the figure. Default is 3 |
Return the coordinates for drawing a maxi
Return the coordinates for drawing a maxi
s_maxi(): Coordinates of a single maxi
Define the coordinates for drawing a single maxi (i.e., a cross composed of four lucks), to be used in shape()
# return the default coordinates for drawing a maxi maxi() # change the coordinates for drawing a smaller maxi maxi(size.x = 5) # return the default coordinates for drawing a single maxi s_maxi() # change the coordinates for drawing a smaller single maxi s_maxi(size.x = 5)# return the default coordinates for drawing a maxi maxi() # change the coordinates for drawing a smaller maxi maxi(size.x = 5) # return the default coordinates for drawing a single maxi s_maxi() # change the coordinates for drawing a smaller single maxi s_maxi(size.x = 5)
Define the coordinates for drawing the petals composing a miley
miley(lwd = 3, lty = 1) s_miley(lwd = 3, lty = 1)miley(lwd = 3, lty = 1) s_miley(lwd = 3, lty = 1)
lwd |
integer, define the line width of the figure. Default is 3 |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
Return the coordinates for drawing the petals composing a miley
Return the coordinates for drawing the petals composing a single miley
s_miley(): Define the coordinates a single miley
Define the coordinates for drawing the petals composing a single miley, to be used in shape()
# return the default coordinates for drawing a right petal miley() # change the line type of the right petal miley(lty = 3) # return the default coordinates for drawing the petals composing a single miley s_miley() # change the line type of the single miley s_miley(lty = 3)# return the default coordinates for drawing a right petal miley() # change the line type of the right petal miley(lty = 3) # return the default coordinates for drawing the petals composing a single miley s_miley() # change the line type of the single miley s_miley(lty = 3)
Define the coordinates for drawing a ninja star (composed of two lucks)
ninja(size.x = 10, size.y = 15, shd = "black", lwd = 3, lty = 0) s_ninja(size.x = 10, size.y = 15, shd = "black", lwd = 3, lty = 0)ninja(size.x = 10, size.y = 15, shd = "black", lwd = 3, lty = 0) s_ninja(size.x = 10, size.y = 15, shd = "black", lwd = 3, lty = 0)
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 10 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is 15 |
shd |
character, define the shading of the figure. Default is black |
lwd |
integer, define the line width of the figure. Default is 3 |
lty |
integer, define the line type of the figure, default is 0 |
Return the coordinates for drawing a ninja star
Return the coordinates for drawing a single ninja
s_ninja(): Coordinates of a single ninja
Define the coordinates for drawing a single ninja star (composed of two lucks), to be used in shape()
# return the default coordinates for drawing a ninja ninja() # change the shade of the ninja ninja(shd = "grey", lty = 0) # return the default coordinates for drawing a single ninja s_ninja() # change the shade of the single ninja s_ninja(shd = "grey", lty = 0)# return the default coordinates for drawing a ninja ninja() # change the shade of the ninja ninja(shd = "grey", lty = 0) # return the default coordinates for drawing a single ninja s_ninja() # change the shade of the single ninja s_ninja(shd = "grey", lty = 0)
Define the coordinates for drawing the circle sections for drawing a pacman
pacman( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = 0, pos.x = 0, pos.y = 0, theta1 = pi/4, theta2 = 7 * pi/4, lty = 1, lwd = 3, shd = NA, vis = 1 )pacman( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = 0, pos.x = 0, pos.y = 0, theta1 = pi/4, theta2 = 7 * pi/4, lty = 1, lwd = 3, shd = NA, vis = 1 )
size.x |
integer, length of the semi-major axis of the ellipse within which the figure is inscribed. Default is sqrt(square()$ size.x[[1]]^2 /2) |
size.y |
integer, length of the semi-minor axis of the ellipse within which the figure is inscribed. Default is 0 |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
theta1 |
Starting angle of the circle section. Default is |
theta2 |
Ending angle of the circle section. Default is |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
lwd |
integer, define the line width of the figure. Default is 3 |
shd |
character, define the shading of the figure. Default is NA which results in a transparent figure |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
Return the coordinates for drawing a pacman
# default coordinates of pacman pacman() # draw an actual pacman draw(cof(pacman(shd = "yellow"), dot(pos.y = 6)))# default coordinates of pacman pacman() # draw an actual pacman draw(cof(pacman(shd = "yellow"), dot(pos.y = 6)))
Define the coordinates for drawing a pentagon
pentagon( size.x = 15, size.y = size.x, rot = pi/2, pos.x = 0, pos.y = 0, shd = NA, vis = 1, lty = 1, lwd = 3 )pentagon( size.x = 15, size.y = size.x, rot = pi/2, pos.x = 0, pos.y = 0, shd = NA, vis = 1, lty = 1, lwd = 3 )
size.x |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is 15 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is size.x |
rot |
define the rotation. Default is |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
shd |
character, define the shading of the figure. Default is NA which results in a transparent figure |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
lty |
integer, define the line type of the figure, default is 1 (solid line). |
lwd |
integer, define the line width of the figure. Default is 3 |
Return the coordinates for drawing a pentagon
# return the default coordinates for drawing a pentagon pentagon() # change the coordinates for drawing a smaller pentagon pentagon(size.x = 10)# return the default coordinates for drawing a pentagon pentagon() # change the coordinates for drawing a smaller pentagon pentagon(size.x = 10)
Draw an empty figure
phantom()phantom()
An empty figure (nothing is plotted in draw)
# empty figure phantom() # draw an empty figure draw(phantom())# empty figure phantom() # draw an empty figure draw(phantom())
Define the coordinates for drawing the circle sections composing a pizza with four slices
pizza_4(size.x = 15, shd = NA, lwd = 3, lty = 1) s_pizza_4(size.x = 15, shd = NA, lwd = 3, lty = 1) pizza_2( size.x = 15, size.y = 0, pos.x = 0, pos.y = 0, shd = NA, lty = 1, lwd = 3 ) s_pizza_2( size.x = 15, size.y = 0, pos.x = 0, pos.y = 0, shd = NA, lty = 1, lwd = 3 ) pizza_2_inv( size.x = 15, size.y = 0, pos.x = 0, pos.y = 0, shd = NA, lty = 1, lwd = 3 ) s_pizza_2_inv( size.x = 15, size.y = 0, pos.x = 0, pos.y = 0, shd = NA, lty = 1, lwd = 3 )pizza_4(size.x = 15, shd = NA, lwd = 3, lty = 1) s_pizza_4(size.x = 15, shd = NA, lwd = 3, lty = 1) pizza_2( size.x = 15, size.y = 0, pos.x = 0, pos.y = 0, shd = NA, lty = 1, lwd = 3 ) s_pizza_2( size.x = 15, size.y = 0, pos.x = 0, pos.y = 0, shd = NA, lty = 1, lwd = 3 ) pizza_2_inv( size.x = 15, size.y = 0, pos.x = 0, pos.y = 0, shd = NA, lty = 1, lwd = 3 ) s_pizza_2_inv( size.x = 15, size.y = 0, pos.x = 0, pos.y = 0, shd = NA, lty = 1, lwd = 3 )
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 15 |
shd |
character, define the shading of the figure. Default is NA which results in a transparent figure |
lwd |
integer, define the line width of the figure. Default is 3 |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is 0 |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
Return the coordinates for drawing four circle sections composing a pizza with four slices
Return the coordinates for drawing four circle sections composing a singledocu pizza with four slices
Return the coordinates for drawing two circle sections composing a pizza with two slices
Return the coordinates for drawing two circle sections composing a single pizza with two slices
The coordinates of two circle sections composing an inverse pizza with two slices
The coordinates of two circle sections composing a single pizza with two slices
s_pizza_4(): Coordinates of a single pizza with four slices
Define the coordinates for drawing the circle section composing a single pizza with four slices, to be used in shape()
pizza_2(): Coordinates of a pizza with two slices
Define the coordinates for drawing the circle sections composing a pizza with two slices
s_pizza_2(): Coordinates of a single pizza with two slices
Define the coordinates for drawing the circle section composing a single pizza with two slices, to be used in shape()
pizza_2_inv(): Coordinates of an inverse pizza with two slices
Define the coordinates for drawing the circle sections composing an inverse pizza with two slices
s_pizza_2_inv(): Coordinates of a single inverse pizza with two slices
Define the coordinates for drawing the circle sections composing an inverse pizza with two slices, to be used in shape()
# default coordinates of the pizza with four slices pizza_4() # default coordinates of the single pizza with four slices s_pizza_4() # default coordinates of the pizza with two slices pizza_2() # default coordinates of the single pizza with two slices s_pizza_2() # default coordinates of the inverse pizza with two slices pizza_2_inv() # default coordinates of the single inverse pizza with two slices s_pizza_2_inv()# default coordinates of the pizza with four slices pizza_4() # default coordinates of the single pizza with four slices s_pizza_4() # default coordinates of the pizza with two slices pizza_2() # default coordinates of the single pizza with two slices s_pizza_2() # default coordinates of the inverse pizza with two slices pizza_2_inv() # default coordinates of the single inverse pizza with two slices s_pizza_2_inv()
Generate repetition distractors from a matriks
repetition(obj, ...) ## S3 method for class 'matriks' repetition(obj, ...)repetition(obj, ...) ## S3 method for class 'matriks' repetition(obj, ...)
obj |
matriks, The matriks for which the distractor is generated |
... |
other arguments |
An object of class responses of length 3, which contains the repetition distractors of a matriks (R-Left, R-Top, R-Diag). If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
An object of class responses of length 3, which contains the repetition distractors of a matriks (R-Left, R-Top, R-Diag). If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
repetition(matriks): Repetition distractors (Method)
Generate repetition distractors from a matriks
# create a matrix m1 <- mat_apply(pacman(), hrules = "lty") m2 <- mat_apply(dot(), "shade") mat <- com(m1, m2) # draw the matrix draw(mat) # draw the repetition distractors draw(repetition(mat)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") m2 <- mat_apply(dot(), "shade") mat <- com(m1, m2) # draw the matrix draw(mat) # draw the repetition distractors draw(repetition(mat))# create a matrix m1 <- mat_apply(pacman(), hrules = "lty") m2 <- mat_apply(dot(), "shade") mat <- com(m1, m2) # draw the matrix draw(mat) # draw the repetition distractors draw(repetition(mat)) # create a matrix m1 <- mat_apply(pacman(), hrules = "lty") m2 <- mat_apply(dot(), "shade") mat <- com(m1, m2) # draw the matrix draw(mat) # draw the repetition distractors draw(repetition(mat))
Replace a figure with another figure
replace(obj, index, replacement, visible) ## S3 method for class 'figure' replace(obj, index, replacement, visible = FALSE)replace(obj, index, replacement, visible) ## S3 method for class 'figure' replace(obj, index, replacement, visible = FALSE)
obj |
A figure composed of different figures |
index |
integer, the index of the element to replace |
replacement |
The figure with which the original one is replaced |
visible |
logical, if TRUE it will replace only the visible figure. Default is FALSE |
An object with a changed figure
The starting object with a replaced figure
An object with a changed figure
The starting object with a replaced figure
replace(figure): Replace figures
Replace a figure with another figure
# concanate three figures into an object my_shapes <- cof(square(), triangle(), slice()) # draw object draw(my_shapes) # replace the square with a gray pacman draw(replace(my_shapes, 1, pacman(shd = "grey"))) # concanate three figures into an object my_shapes <- cof(square(), triangle(), slice()) # draw object draw(my_shapes) # replace the square with a gray pacman draw(replace(my_shapes, 1, pacman(shd = "grey")))# concanate three figures into an object my_shapes <- cof(square(), triangle(), slice()) # draw object draw(my_shapes) # replace the square with a gray pacman draw(replace(my_shapes, 1, pacman(shd = "grey"))) # concanate three figures into an object my_shapes <- cof(square(), triangle(), slice()) # draw object draw(my_shapes) # replace the square with a gray pacman draw(replace(my_shapes, 1, pacman(shd = "grey")))
Generate the response list from a matriks (correct response and distractors)
response_list(obj, seed, ...) ## S3 method for class 'matriks' response_list(obj, seed = 666, ...)response_list(obj, seed, ...) ## S3 method for class 'matriks' response_list(obj, seed = 666, ...)
obj |
matriks, The matriks for which the distractor is generated |
seed |
seed |
... |
other arguments |
An object of class responses of length 11, containing the correct response + 10 distractors (3 repetition, 1 difference, 2 wrong principles, 4 incomplete correlate)
An object of class responses of length 11, containing the correct response + 10 distractors (3 repetition, 1 difference, 2 wrong principles, 4 incomplete correlate)
response_list(matriks): Response list
Generate the response list from a matriks (correct response and distractors)
# create a matrix m1 <- mat_apply(hexagon(), hrules = "lty", vrules = "size") # draw the matrix draw(m1) # draw the responses draw(response_list(m1)) # change the difference distractor by changing the random seed draw(response_list(m1, seed = 8)) # create a matrix m1 <- mat_apply(hexagon(), hrules = "lty", vrules = "size") # draw the matrix draw(m1) # draw the responses draw(response_list(m1)) # change the difference distractors by changing the random seed draw(response_list(m1, seed = 8))# create a matrix m1 <- mat_apply(hexagon(), hrules = "lty", vrules = "size") # draw the matrix draw(m1) # draw the responses draw(response_list(m1)) # change the difference distractor by changing the random seed draw(response_list(m1, seed = 8)) # create a matrix m1 <- mat_apply(hexagon(), hrules = "lty", vrules = "size") # draw the matrix draw(m1) # draw the responses draw(response_list(m1)) # change the difference distractors by changing the random seed draw(response_list(m1, seed = 8))
Apply a rotation of a fixed angle to a figure
rotate(fig, n, rule, ...) ## S3 method for class 'figure' rotate(fig, n = 4, rule = "rotation", ...)rotate(fig, n, rule, ...) ## S3 method for class 'figure' rotate(fig, n = 4, rule = "rotation", ...)
fig |
The figure on which the rule is applied |
n |
integer, defines the angle of the rotation. Default is 4, which corresponds to a rotation of |
rule |
character, defines the rotation rule. Default is counterclockwise. If the rule arguments contain the string "inv" forces a clockwise rotation. Each corresponds to an |
... |
Other arguments |
A figure of class figure with different rotation coordinates
A figure of class figure with different rotation coordinates
rotate(figure): Rotate a figure
Apply a rotation of a fixed angle to a figure
# default luck draw(luck()) # apply the default rotation on the default luck draw(rotate(luck())) # force clockwise rotation draw(rotate(luck(), rule = "inv")) # default luck draw(luck()) # apply the default rotation on the default luck draw(rotate(luck())) # force clockwise rotation draw(rotate(luck(), rule = "inv"))# default luck draw(luck()) # apply the default rotation on the default luck draw(rotate(luck())) # force clockwise rotation draw(rotate(luck(), rule = "inv")) # default luck draw(luck()) # apply the default rotation on the default luck draw(rotate(luck())) # force clockwise rotation draw(rotate(luck(), rule = "inv"))
Define the coordinates for drawing an upward-facing left semi-circle
semi_circle_bottom_inv( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = 0, pos.x = 0, pos.y = 0, theta1 = 5 * pi/4, theta2 = pi/4, shd = NA, lty = 1, lwd = 3, vis = 1 ) semi_circle_bottom( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = 0, pos.x = 0, pos.y = 0, theta1 = 3 * pi/4, theta2 = 7 * pi/4, shd = NA, lty = 1, lwd = 3, vis = 1 )semi_circle_bottom_inv( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = 0, pos.x = 0, pos.y = 0, theta1 = 5 * pi/4, theta2 = pi/4, shd = NA, lty = 1, lwd = 3, vis = 1 ) semi_circle_bottom( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = 0, pos.x = 0, pos.y = 0, theta1 = 3 * pi/4, theta2 = 7 * pi/4, shd = NA, lty = 1, lwd = 3, vis = 1 )
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is sqrt(square()$ size.x[[1]]^2 /2) |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is 0 |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
theta1 |
Starting angle of the circle section. Default is 3*pi/4. |
theta2 |
Ending angle of the circle section (built counterclockwise). Default is 7*pi/4. |
shd |
character, define the shading of the figure. Default is NA which results in a transparent figure |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
lwd |
integer, define the line width of the figure. Default is 3 |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
The coordinates for drawing an upward-facing left semi-circle
The coordinates a upward-facing left semi-circle
semi_circle_bottom_inv(): Coordinates of an upward-facing right semi-circle
Define the coordinates fr drawing an upward-facing right semi-circle
# default coordinates of the upward-facing right semi-circle semi_circle_bottom_inv() # change the rotation of the upward-facing right semi-circle semi_circle_bottom_inv(theta1 = pi, theta2 = 2*pi) # default coordinates of the upward-facing left semi-circle semi_circle_bottom() # change the rotation of the upward-facing left semi-circle semi_circle_bottom(theta1 = pi, theta2 = 2*pi)# default coordinates of the upward-facing right semi-circle semi_circle_bottom_inv() # change the rotation of the upward-facing right semi-circle semi_circle_bottom_inv(theta1 = pi, theta2 = 2*pi) # default coordinates of the upward-facing left semi-circle semi_circle_bottom() # change the rotation of the upward-facing left semi-circle semi_circle_bottom(theta1 = pi, theta2 = 2*pi)
Define the coordinates for drawing a downward-facing left semi-circle
semi_circle_top( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = 0, pos.x = 0, pos.y = 0, theta1 = pi/4, theta2 = 5 * pi/4, lty = 1, lwd = 3, shd = NA, vis = 1 ) semi_circle_top_inv( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = 0, pos.x = 0, pos.y = 0, theta1 = 7 * pi/4, theta2 = 3 * pi/4, shd = NA, lty = 1, lwd = 3, vis = 1 )semi_circle_top( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = 0, pos.x = 0, pos.y = 0, theta1 = pi/4, theta2 = 5 * pi/4, lty = 1, lwd = 3, shd = NA, vis = 1 ) semi_circle_top_inv( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = 0, pos.x = 0, pos.y = 0, theta1 = 7 * pi/4, theta2 = 3 * pi/4, shd = NA, lty = 1, lwd = 3, vis = 1 )
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is sqrt(square()$ size.x[[1]]^2 /2) |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is 0 |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
theta1 |
Starting angle of the circle section. Default is |
theta2 |
Ending angle of the circle section (built counterclockwise). Default is |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
lwd |
integer, define the line width of the figure. Default is 3 |
shd |
character, define the shading of the figure. Default is NA which results in a transparent figure |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
Return the coordinates for drawing downward-facing left semi-circle
Return the coordinates for drawing a downward-facing right semi-circle
semi_circle_top_inv(): Coordinates of a downward-facing right semi-circle
Define the coordinates for drawing a downward-facing right semi-circle
# default coordinates of the downward-facing left semi-circle semi_circle_top() # change the rotation of the downward-facing left semi-circle semi_circle_top(theta1 = pi/2, theta2 = 3*pi/2) # default coordinates of the downward-facing right semi-circle semi_circle_top_inv() # change the rotation of the downward-facing right semi-circle semi_circle_top_inv(theta1 = 0, theta2 = pi/2)# default coordinates of the downward-facing left semi-circle semi_circle_top() # change the rotation of the downward-facing left semi-circle semi_circle_top(theta1 = pi/2, theta2 = 3*pi/2) # default coordinates of the downward-facing right semi-circle semi_circle_top_inv() # change the rotation of the downward-facing right semi-circle semi_circle_top_inv(theta1 = 0, theta2 = pi/2)
Apply a change in the shading of the figure
shade(fig, n, rule, ...) ## S3 method for class 'figure' shade(fig, n = 1, rule = "shade", ...)shade(fig, n, rule, ...) ## S3 method for class 'figure' shade(fig, n = 1, rule = "shade", ...)
fig |
The figure on which the rule is applied |
n |
integer, defines the color of the shading. Default is 1 (white). Other options are 2 (grey) and 3 (black) |
rule |
character, defines the rule for shading the figure |
... |
Other arguments |
An object of class figure with different shading characteristics
An object of class figure with different shading characteristics
shade(figure): Change the shade of a figure
Apply a change in the shading of the figure
# draw default triangle draw(triangle()) # make it grey draw(shade(triangle(), 2)) # draw default triangle draw(triangle()) # make it grey draw(shade(triangle(), 2))# draw default triangle draw(triangle()) # make it grey draw(shade(triangle(), 2)) # draw default triangle draw(triangle()) # make it grey draw(shade(triangle(), 2))
Apply a change in figures rule by change the visibility of the shapes in a figure
shape(fig, n, rule, ...) ## S3 method for class 'figure' shape(fig, n = 1, rule = "shape", ...)shape(fig, n, rule, ...) ## S3 method for class 'figure' shape(fig, n = 1, rule = "shape", ...)
fig |
A vector of figures obtained with the concatenation of figures function (cof()). Three figures are needed |
n |
integer, the index of the element to see. Default is 1 (the first figure in cof() is shown). To see the other figures, change n to index the figure you want to show |
rule |
character, defines the rule for shading the figure |
... |
Other arguments |
An object of class figures, only the first figure is visible
shape(figure): Change the visible shapes
# Three figures, only the first is shown draw(shape(cof(s_lily(), square(), s_star()))) # Show the third figure (star) draw(shape(cof(s_lily(), square(), s_star()), n = 3)) # Show the first and the second figures draw(shape(cof(s_lily(), square(), s_star()), n = c(1,2)))# Three figures, only the first is shown draw(shape(cof(s_lily(), square(), s_star()))) # Show the third figure (star) draw(shape(cof(s_lily(), square(), s_star()), n = 3)) # Show the first and the second figures draw(shape(cof(s_lily(), square(), s_star()), n = c(1,2)))
Change the visibility of a figure from 0 to 1
show(obj, index) ## S3 method for class 'figure' show(obj, index = "Full")show(obj, index) ## S3 method for class 'figure' show(obj, index = "Full")
obj |
A figure composed of different figures |
index |
integer, the index of the element to hide |
The starting object with one more visible figure
The starting object with one more visible figure
show(figure): Show figures
Change the visibility of a figure from 0 to 1
# concatenate three figures into an object. The first figure is not visible my_shapes <- cof(square(vis = 0), triangle(), slice()) # draw object draw(my_shapes) # show the square draw(show(my_shapes, 1)) # concatenate three figures into an object. The first figure is not visible my_shapes <- cof(square(vis = 0), triangle(), slice()) # draw object draw(my_shapes) # show the square draw(show(my_shapes, 1))# concatenate three figures into an object. The first figure is not visible my_shapes <- cof(square(vis = 0), triangle(), slice()) # draw object draw(my_shapes) # show the square draw(show(my_shapes, 1)) # concatenate three figures into an object. The first figure is not visible my_shapes <- cof(square(vis = 0), triangle(), slice()) # draw object draw(my_shapes) # show the square draw(show(my_shapes, 1))
Apply a resizing to a figure
size(fig, n, rule, ...) ## S3 method for class 'figure' size(fig, n = 2, rule = "size", ...)size(fig, n, rule, ...) ## S3 method for class 'figure' size(fig, n = 2, rule = "size", ...)
fig |
The figure on which the rule is applied |
n |
A number defining the dimension of the sizing. Default is 2. |
rule |
Define the sizing rule. Default is to reduce the dimension. rule = "inv" forces to increase the dimension. |
... |
Other arguments |
A figure of class figure with different size.x and size.y
size(figure): Resize a figure
# default square draw(square()) # apply the default resizing to the default square draw(size(square())) # make the square bigger draw(size(square(), rule = "inv"))# default square draw(square()) # apply the default resizing to the default square draw(size(square())) # make the square bigger draw(size(square(), rule = "inv"))
Define the coordinates for drawing a circle section
slice( size.x = 15, size.y = 0, pos.x = 0, pos.y = 0, theta1 = pi/4, theta2 = 3 * pi/4, lty = 1, lwd = 3, vis = 1, shd = NA )slice( size.x = 15, size.y = 0, pos.x = 0, pos.y = 0, theta1 = pi/4, theta2 = 3 * pi/4, lty = 1, lwd = 3, vis = 1, shd = NA )
size.x |
integer, length of the semi-major axis of the ellipse within which the figure is inscribed. Default is 15 |
size.y |
integer, length of the semi-major axis of the ellipse within which the figure is inscribed. Default is 0 |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
theta1 |
Starting angle of the circle section. Default is |
theta2 |
Ending angle of the circle section (built counterclockwise). Default is |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
lwd |
integer, define the line width of the figure. Default is 3 |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
shd |
character, define the shading of the figure. Default is NA which results in a transparent figure |
Return the coordinates for drawing a circle section
# default coordinates of the pizza slice slice() # change the rotation of the pizza slice slice(theta1 = 3*pi/4, theta2 = 5*pi/4)# default coordinates of the pizza slice slice() # change the rotation of the pizza slice slice(theta1 = 3*pi/4, theta2 = 5*pi/4)
Split all the visible figures composing a cell of the matrix or of a concatenation of figures
split_mat(obj, vis = TRUE, cell = NULL) ## S3 method for class 'figure' split_mat(obj, vis = TRUE, cell = NULL) ## S3 method for class 'matriks' split_mat(obj, vis = TRUE, cell = NULL)split_mat(obj, vis = TRUE, cell = NULL) ## S3 method for class 'figure' split_mat(obj, vis = TRUE, cell = NULL) ## S3 method for class 'matriks' split_mat(obj, vis = TRUE, cell = NULL)
obj |
The complex figure or the matrix to split |
vis |
logical, split only the visible figures. Default is TRUE |
cell |
integer, The index of the cell to be split. Default is the correct response |
A list of figures of length equal to the number of figures visible in the correct response (vis = TRUE) or to all the figures composing the complex figure (vis = FALSE)
A list of figures of length equal to the number of figures visible in the correct response (vis = TRUE) or to all the figures composing the complex figure (vis = FALSE)
A list of figures of length equal to the number of figures visible in the correct response (vis = TRUE) or to all the figures composing the complex figure (vis = FALSE)
split_mat(figure): Split the correct response
Split all the visible figures composing a cell of the matrix or of a concatenation of figures
split_mat(matriks): Split all the visible figures composing a cell of the matrix or a concatenation of figures
m1 <- mat_apply(hexagon(), hrules = "lty") # split the elements in the correct response and assign to an object split_m1 <- split_mat(m1$Sq1) m1 <- mat_apply(hexagon(), hrules = "lty") # split the elements in the correct response and assign to an object split_m1 <- split_mat(m1$Sq1) m1 <- mat_apply(hexagon(), hrules = "lty") # split the elements in the correct response and assign to an object split_m1 <- split_mat(m1)m1 <- mat_apply(hexagon(), hrules = "lty") # split the elements in the correct response and assign to an object split_m1 <- split_mat(m1$Sq1) m1 <- mat_apply(hexagon(), hrules = "lty") # split the elements in the correct response and assign to an object split_m1 <- split_mat(m1$Sq1) m1 <- mat_apply(hexagon(), hrules = "lty") # split the elements in the correct response and assign to an object split_m1 <- split_mat(m1)
Define the coordinates for drawing a square
square( size.x = 15, size.y = size.x, rot = pi/4, pos.x = 0, pos.y = 0, shd = NA, vis = 1, lty = 1, lwd = 3 ) square4( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = size.x, pos.x = size.x, pos.y = size.x, lwd = 3, lty = 1 )square( size.x = 15, size.y = size.x, rot = pi/4, pos.x = 0, pos.y = 0, shd = NA, vis = 1, lty = 1, lwd = 3 ) square4( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = size.x, pos.x = size.x, pos.y = size.x, lwd = 3, lty = 1 )
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is sqrt(square()$ size.x[[1]]^2 /2) |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is size.x. |
rot |
define the rotation. Default is |
pos.x |
numeric, position on the x axis. Default is 0. |
pos.y |
numeric, position the y axis, Default is 0. |
shd |
character, define the shading of the figure. Default is NA which results in a transparent figure |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
lty |
integer, define the line type of the figure, default is 1 (solid line). |
lwd |
integer, define the line width of the figure. Default is 3. |
Return the coordinates for drawing a square
Return the coordinates for drawing a square composed of 4 lines
square4(): Coordinates of a square composed of 4 lines
Define the coordinates for drawing a square composed of 4 lines
# return the default coordinates for drawing a square square() # change the coordinates for drawing a smaller square square(size.x = 5) # default coordinates of square composed of 4 lines square4() # draw square composed of 4 lines with different lty draw(square4(lty = 2))# return the default coordinates for drawing a square square() # change the coordinates for drawing a smaller square square(size.x = 5) # default coordinates of square composed of 4 lines square4() # draw square composed of 4 lines with different lty draw(square4(lty = 2))
Define the coordinates for drawing a star (composed of 4 luck)
star(size.x = 10, size.y = 15, shd = "black", lwd = 3, lty = 0) s_star(size.x = 10, size.y = 15, shd = "black", lwd = 3, lty = 0)star(size.x = 10, size.y = 15, shd = "black", lwd = 3, lty = 0) s_star(size.x = 10, size.y = 15, shd = "black", lwd = 3, lty = 0)
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 10 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is 15 |
shd |
character, define the shading of the figure. Default is black |
lwd |
integer, define the line width of the figure. Default is 3 |
lty |
integer, define the line type of the figure, default is 0 |
Return the coordinates for drawing star composed of four lucks
Return the coordinates for drawing a single star composed of four lucks
s_star(): Coordinates of a single star
Define the coordinates for drawing a single star (composed of 4 luck), to be used in shape()
# get the coordinates of a star composed of four luck star() # change the color of the star draw(star(shd = "grey", lty = 0)) # get the coordinates of a single star composed of four luck s_star() # change the color of the star draw(s_star(shd = "grey", lty = 0))# get the coordinates of a star composed of four luck star() # change the color of the star draw(star(shd = "grey", lty = 0)) # get the coordinates of a single star composed of four luck s_star() # change the color of the star draw(s_star(shd = "grey", lty = 0))
Define the coordinates for drawing a triangle
triangle( size.x = 10, size.y = size.x, pos.x = 0, pos.y = 0, rot = pi/2, shd = NA, vis = 1, lty = 1, lwd = 3 )triangle( size.x = 10, size.y = size.x, pos.x = 0, pos.y = 0, rot = pi/2, shd = NA, vis = 1, lty = 1, lwd = 3 )
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 10 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is size.x |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
rot |
define the rotation. Default is |
shd |
character, define the shading of the figure. Default is NA which results in a transparent figure |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
lty |
integer, define the line type of the figure, default is 1 (solid line). |
lwd |
integer, define the line width of the figure. Default is 3 |
Return the coordinates for drawing a triangle
# return the default coordinates for drawing a triangle triangle() # change the coordinates for drawing a smaller triangle triangle(size.x = 5)# return the default coordinates for drawing a triangle triangle() # change the coordinates for drawing a smaller triangle triangle(size.x = 5)
Define the coordinates for drawing the circle arches composing some petals
up_petal(lwd = 3, lty = 1) down_petal(lwd = 3, lty = 1) left_petal(lwd = 3, lty = 1) right_petal(lwd = 3, lty = 1)up_petal(lwd = 3, lty = 1) down_petal(lwd = 3, lty = 1) left_petal(lwd = 3, lty = 1) right_petal(lwd = 3, lty = 1)
lwd |
integer, define the line width of the figure. Default is 3 |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
Return the coordinates for drawing the circle arches composing an up petal
Return the coordinates for drawing the circle arches composing a down petal
Return the coordinates for drawing the circle arches composing a left petal
Return the coordinates for drawing the circle arches composing a right petal
down_petal(): Define the coordinates of a down petal
Define the coordinates for drawing the circle arches composing a down petal
left_petal(): Define the coordinates of a left petal
Define the coordinates for drawing the circle arches composing a left petal
right_petal(): Define the coordinates of a right petal
Define the coordinates for drawing the circle arches composing a right petal
# return the default coordinates for drawing the circle arches composing an up petal up_petal() # change the line type of the up petal up_petal(lty = 3) # return the default coordinates for drawing a down petal down_petal() # change the line type of the down petal down_petal(lty = 3) # return the default coordinates for drawing a left petal left_petal() # change the line type of the left petal left_petal(lty = 3) # return the default coordinates for drawing a right petal right_petal() # change the line type of the right petal right_petal(lty = 3)# return the default coordinates for drawing the circle arches composing an up petal up_petal() # change the line type of the up petal up_petal(lty = 3) # return the default coordinates for drawing a down petal down_petal() # change the line type of the down petal down_petal(lty = 3) # return the default coordinates for drawing a left petal left_petal() # change the line type of the left petal left_petal(lty = 3) # return the default coordinates for drawing a right petal right_petal() # change the line type of the right petal right_petal(lty = 3)
Define the coordinates for drawing different circle arches
v_arc_left_up( size.x = square()$size.x[[1]]/2, size.y = size.x, pos.x = 0, pos.y = 0, vis = 1, lty = 1, lwd = 3 ) v_arc_right_up( size.x = square()$size.x[[1]]/2, size.y = size.x, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, vis = 1 ) v_arc_left_down( size.x = square()$size.x[[1]]/2, size.y = size.x, lty = 1, lwd = 3, vis = 1, pos.x = 0, pos.y = 0 ) v_arc_right_down( size.x = square()$size.x[[1]]/2, size.y = size.x, lty = 1, lwd = 3, vis = 1, pos.x = 0, pos.y = 0 ) h_arc_left_up( size.x = square()$size.x[[1]]/2, size.y = size.x, lty = 1, lwd = 3, vis = 1, pos.x = 0, pos.y = 0 ) h_arc_right_up( size.x = square()$size.x[[1]]/2, size.y = size.x, lty = 1, lwd = 3, vis = 1, pos.x = 0, pos.y = 0 ) h_arc_left_down( size.x = square()$size.x[[1]]/2, size.y = size.x, lty = 1, lwd = 3, vis = 1, pos.x = 0, pos.y = 0 ) h_arc_right_down( size.x = square()$size.x[[1]]/2, size.y = size.x, lty = 1, lwd = 3, vis = 1, pos.x = 0, pos.y = 0 )v_arc_left_up( size.x = square()$size.x[[1]]/2, size.y = size.x, pos.x = 0, pos.y = 0, vis = 1, lty = 1, lwd = 3 ) v_arc_right_up( size.x = square()$size.x[[1]]/2, size.y = size.x, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, vis = 1 ) v_arc_left_down( size.x = square()$size.x[[1]]/2, size.y = size.x, lty = 1, lwd = 3, vis = 1, pos.x = 0, pos.y = 0 ) v_arc_right_down( size.x = square()$size.x[[1]]/2, size.y = size.x, lty = 1, lwd = 3, vis = 1, pos.x = 0, pos.y = 0 ) h_arc_left_up( size.x = square()$size.x[[1]]/2, size.y = size.x, lty = 1, lwd = 3, vis = 1, pos.x = 0, pos.y = 0 ) h_arc_right_up( size.x = square()$size.x[[1]]/2, size.y = size.x, lty = 1, lwd = 3, vis = 1, pos.x = 0, pos.y = 0 ) h_arc_left_down( size.x = square()$size.x[[1]]/2, size.y = size.x, lty = 1, lwd = 3, vis = 1, pos.x = 0, pos.y = 0 ) h_arc_right_down( size.x = square()$size.x[[1]]/2, size.y = size.x, lty = 1, lwd = 3, vis = 1, pos.x = 0, pos.y = 0 )
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is square()$size.x[[1]]/2 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is size.x |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
vis |
Visibility of the figure. Default is 1, making the figure visible. To hide the figure, change it to 0 |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
lwd |
integer, define the line width of the figure. Default is 3 |
Return the coordinates for drawing the left up arch of a circle
Return the coordinates for drawing the right up arch of a circle
Return the coordinates for drawing the left down arch of a circle
Return the coordinates for drawing the right down arch of a circle
Return the coordinates for drawing the left up arch of a circle
Return the coordinates for drawing the right up arch of a circle
Return the coordinates for drawing the left down arch of a circle
Return the coordinates for drawing the right down arch
v_arc_right_up(): Coordinates of a vertical right up arch
Define the coordinates for drawing the right up arch of a circle
v_arc_left_down(): Coordinates of a vertical left down arch
Define the coordinates for drawing the left down arch of a circle
v_arc_right_down(): Coordinates of a vertical right down arch
Define the coordinates for drawing f the right down arch of a circle
h_arc_left_up(): Coordinates of a horizontal left up arch
Define the coordinates for drawing the left up arch of a circle
h_arc_right_up(): Coordinates of a horizontal right up arch
Define the coordinates for drawing the right up arch of a circle
h_arc_left_down(): Coordinates of a horizontal left down arch
Define the coordinates for drawing the left down arch of a circle
h_arc_right_down(): Coordinates of a horizontal right down arch
Define the coordinates for drawing the right down arch of a circle
# default coordinates of the left up arch v_arc_left_up() # default coordinates of the right up arch v_arc_right_up() # default coordinates of the left down arch v_arc_left_down() # default coordinates of the right down arch v_arc_right_down() # default coordinates of the left up arch h_arc_left_up() # default coordinates of the right up arch h_arc_right_up() # default coordinates of the left down arch h_arc_left_down() # default coordinates of the right down arch h_arc_right_down()# default coordinates of the left up arch v_arc_left_up() # default coordinates of the right up arch v_arc_right_up() # default coordinates of the left down arch v_arc_left_down() # default coordinates of the right down arch v_arc_right_down() # default coordinates of the left up arch h_arc_left_up() # default coordinates of the right up arch h_arc_right_up() # default coordinates of the left down arch h_arc_left_down() # default coordinates of the right down arch h_arc_right_down()
Define the coordinates for drawing bow ties composed of two triangles
vert_bow_tie( size.x = 10, size.y = size.x, pos.x = 0, shd = NA, lty = 1, lwd = 3 ) s_vert_bow_tie( size.x = 10, size.y = size.x, pos.x = 0, shd = NA, lty = 1, lwd = 3 ) hor_bow_tie( size.x = 10, size.y = size.x, pos.x = 0, shd = NA, lwd = 3, lty = 1 ) s_hor_bow_tie( size.x = 10, size.y = size.x, pos.x = 0, shd = NA, lwd = 3, lty = 1 )vert_bow_tie( size.x = 10, size.y = size.x, pos.x = 0, shd = NA, lty = 1, lwd = 3 ) s_vert_bow_tie( size.x = 10, size.y = size.x, pos.x = 0, shd = NA, lty = 1, lwd = 3 ) hor_bow_tie( size.x = 10, size.y = size.x, pos.x = 0, shd = NA, lwd = 3, lty = 1 ) s_hor_bow_tie( size.x = 10, size.y = size.x, pos.x = 0, shd = NA, lwd = 3, lty = 1 )
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is 10 |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is size.x |
pos.x |
numeric, define the position on the x axis. Default is 0 |
shd |
character, define the color of the figure. Default is NA, which results in a transparent figure |
lty |
integer, define the line type of the figure, default is 1 (solid line) |
lwd |
integer, define the line width of the figure. Default is 3 |
vert_bow_tie() Define the coordinates for drawing a vertical bow tie composed of two triangles
Return the coordinates for drawing a vertical bow tie
Return the coordinates for drawing a single vertical bow tie
Return the coordinates for drawing a vertical bow tie
Return the coordinates for drawing a single horizontal bow tie
s_vert_bow_tie(): Coordinates of a single vertical bow tie
Define the coordinates for drawing a single vertical bow tie composed of two triangles, to be used in shape()
hor_bow_tie(): Coordinates of an horizontal bow tie
Define the coordinates for drawing an horizontal bow tie composed of two triangles
s_hor_bow_tie(): Coordinates of a single horizontal bow tie
Define the coordinates for drawing a single horizontal bow tie composed of two triangles, to be used in shape()
# return the default coordinates for drawing a vertical bow tie vert_bow_tie() # change the coordinates for drawing a smaller bow tie vert_bow_tie(size.x = 5) # return the default coordinates for drawing a bow tie s_vert_bow_tie() # change the coordinates for drawing a smaller bow tie s_vert_bow_tie(size.x = 5) # return the default coordinates for drawing a vertical bow tie hor_bow_tie() # change the coordinates for drawing a smaller bow tie hor_bow_tie(size.x = 5) # return the default coordinates for drawing a single horizontal bow tie s_hor_bow_tie() # change the coordinates for drawing a smaller bow tie s_hor_bow_tie(size.x = 5)# return the default coordinates for drawing a vertical bow tie vert_bow_tie() # change the coordinates for drawing a smaller bow tie vert_bow_tie(size.x = 5) # return the default coordinates for drawing a bow tie s_vert_bow_tie() # change the coordinates for drawing a smaller bow tie s_vert_bow_tie(size.x = 5) # return the default coordinates for drawing a vertical bow tie hor_bow_tie() # change the coordinates for drawing a smaller bow tie hor_bow_tie(size.x = 5) # return the default coordinates for drawing a single horizontal bow tie s_hor_bow_tie() # change the coordinates for drawing a smaller bow tie s_hor_bow_tie(size.x = 5)
Define the coordinates for drawing eight-shaped figures vertical_eight defines the coordinates for drawing a vertical eight-shaped figures.
vertical_eight(lwd = 3, lty = 1) horizontal_eight(lwd = 3, lty = 1) s_vertical_eight(lwd = 3, lty = 1) s_horizontal_eight(lwd = 3, lty = 1)vertical_eight(lwd = 3, lty = 1) horizontal_eight(lwd = 3, lty = 1) s_vertical_eight(lwd = 3, lty = 1) s_horizontal_eight(lwd = 3, lty = 1)
lwd |
integer, define the line width of the figure. Default is 3. |
lty |
integer, define the line type of the figure, default is 1 (solid line). |
Return the coordinates for drawing a vertical eight-shaped figure
Return the coordinates for drawing an horizontal eight-shaped figure
Return the coordinates for drawing a single vertical eight-shaped figure to be used in shape()
Return the coordinates for drawing a single horizontal eight-shaped figure to be used in shape()
horizontal_eight(): Coordinates of an horizontal eight
Define the coordinates for drawing an horizontal eight-shaped figure
s_vertical_eight(): Coordinates of a single vertical eight
Define the coordinates for drawing a single vertical eight-shaped figure, to be used in shape()
s_horizontal_eight(): Coordinates of a single horizontal eight
Define the coordinates for drawing a single vertical eight-shaped figure, to be used in shape()
# default coordinates of the vertical eight-shaped figure vertical_eight() # change the line type vertical_eight(lty = 2) # default coordinates of the horizontal eight-shaped figure horizontal_eight() # change the line type horizontal_eight(lty = 2) # default coordinates of the single vertical eight-shaped figure s_vertical_eight() # change the line type s_vertical_eight(lty = 2) # default coordinates of a single horizontal eight-shaped figure s_horizontal_eight() # change the line type s_horizontal_eight(lty = 2)# default coordinates of the vertical eight-shaped figure vertical_eight() # change the line type vertical_eight(lty = 2) # default coordinates of the horizontal eight-shaped figure horizontal_eight() # change the line type horizontal_eight(lty = 2) # default coordinates of the single vertical eight-shaped figure s_vertical_eight() # change the line type s_vertical_eight(lty = 2) # default coordinates of a single horizontal eight-shaped figure s_horizontal_eight() # change the line type s_horizontal_eight(lty = 2)
Define the coordinates for drawing S-shaped figures
vertical_s(lty = 1, lwd = 3) vertical_s_inv(lty = 1, lwd = 3) horizontal_s(lty = 1, lwd = 3) horizontal_s_inv(lty = 1, lwd = 3) s_vertical_s(lty = 1, lwd = 3) s_vertical_s_inv(lty = 1, lwd = 3) s_horizontal_s(lty = 1, lwd = 3) s_horizontal_s_inv(lty = 1, lwd = 3)vertical_s(lty = 1, lwd = 3) vertical_s_inv(lty = 1, lwd = 3) horizontal_s(lty = 1, lwd = 3) horizontal_s_inv(lty = 1, lwd = 3) s_vertical_s(lty = 1, lwd = 3) s_vertical_s_inv(lty = 1, lwd = 3) s_horizontal_s(lty = 1, lwd = 3) s_horizontal_s_inv(lty = 1, lwd = 3)
lty |
integer, define the line type of the figure, default is 1 (solid line). |
lwd |
integer, define the line width of the figure. Default is 3. |
Define the coordinates of a vertical S-shaped figure
Return the coordinates for drawing a vertical S-shaped figure
Return the coordinates for drawing an inverted vertical S-shaped figure
Return the coordinates for drawing an horizontal S-shaped figure
Return the coordinates for drawing an horizontal S-shaped figure
Return the coordinates for drawing a vertical S-shaped figure
Return the coordinates for drawing a single vertical S-shaped figure
Return the coordinates for drawing a single horizontal S-shaped figure
Return the coordinates for drawing a single inverted horizontal S-shaped figure
vertical_s_inv(): Coordinates of an inverted vertical S-shaped figure
Define the coordinates of an inverted vertical S-shaped figure
horizontal_s(): Coordinates of an horizontal S-shaped figure
Define the coordinates of an horizontal S-shaped figure
horizontal_s_inv(): Coordinates of an inverted horizontal S-shaped figure
Define the coordinates of an inverted horizontal S-shaped figure
s_vertical_s(): Coordinates of a single vertical S-shaped figure
Define the coordinates for drawing a single vertical S-shaped figure composed of two arches, which is forced to be a single figure (to be used in shape())
s_vertical_s_inv(): Coordinates of a single inverted vertical S-shaped figure
Define the coordinates for drawing a single inverted vertical S-shaped figure composed of two arches, which is forced to be a single figure (to be used in shape())
s_horizontal_s(): Coordinates of a single horizontal S-shaped figure
Define the coordinates for drawing a single horizontal S-shaped figure composed of two arches, which is forced to be a single figure (to be used in shape())
s_horizontal_s_inv(): Coordinates of a single inverted horizontal S-shaped figure
Define the coordinates for drawing a single inverted horizontal S-shaped figure composed of two arches, which is forced to be a single figure (to be used in shape())
# default coordinates of the vertical S-shaped figure vertical_s() # change the line type vertical_s(lty = 2) # default coordinates of the inverted vertical S-shaped figure vertical_s_inv() # change the line type vertical_s_inv(lty = 2) # default coordinates of the horizontal S horizontal_s() # change the line type horizontal_s(lty = 2) # default coordinates of the horizontal S-shaped figure horizontal_s_inv() # change the line type horizontal_s_inv(lty = 2) # default coordinates of the vertical S-shaped figure s_vertical_s() # change the line type s_vertical_s(lty = 2) # default coordinates of the single inverted vertical S-shaped figure s_vertical_s_inv() # change the line type s_vertical_s_inv(lty = 2) # default coordinates of the single horizontal S-shaped figure s_horizontal_s() # change the line type s_horizontal_s(lty = 2) # default coordinates of the single inverted horizontal S-shaped figure s_horizontal_s_inv() # change the line type s_horizontal_s_inv(lty = 2)# default coordinates of the vertical S-shaped figure vertical_s() # change the line type vertical_s(lty = 2) # default coordinates of the inverted vertical S-shaped figure vertical_s_inv() # change the line type vertical_s_inv(lty = 2) # default coordinates of the horizontal S horizontal_s() # change the line type horizontal_s(lty = 2) # default coordinates of the horizontal S-shaped figure horizontal_s_inv() # change the line type horizontal_s_inv(lty = 2) # default coordinates of the vertical S-shaped figure s_vertical_s() # change the line type s_vertical_s(lty = 2) # default coordinates of the single inverted vertical S-shaped figure s_vertical_s_inv() # change the line type s_vertical_s_inv(lty = 2) # default coordinates of the single horizontal S-shaped figure s_horizontal_s() # change the line type s_horizontal_s(lty = 2) # default coordinates of the single inverted horizontal S-shaped figure s_horizontal_s_inv() # change the line type s_horizontal_s_inv(lty = 2)
Define the coordinates for drawing lines
vline( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = size.x, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, vis = 1 ) hline( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = size.x, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, vis = 1 ) diagline( size.x = list(sqrt(square()$size.x[[1]]^2/2)), size.y = size.x, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, rotation = pi - pi/4, vis = 1 ) diagline_inv( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = size.x, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, rotation = pi + pi/4, vis = 1 )vline( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = size.x, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, vis = 1 ) hline( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = size.x, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, vis = 1 ) diagline( size.x = list(sqrt(square()$size.x[[1]]^2/2)), size.y = size.x, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, rotation = pi - pi/4, vis = 1 ) diagline_inv( size.x = sqrt(square()$size.x[[1]]^2/2), size.y = size.x, pos.x = 0, pos.y = 0, lty = 1, lwd = 3, rotation = pi + pi/4, vis = 1 )
size.x |
numeric, define the semi-major axis of the ellipse within which the figure is inscribed. Default is sqrt(square()$ size.x[[1]]^2 /2) |
size.y |
numeric, define the semi-minor axis of the ellipse within which the figure is inscribed. Default is size.x. |
pos.x |
numeric, position on the x axis. Default is 0 |
pos.y |
numeric, position the y axis, Default is 0 |
lty |
integer, define the line type of the figure, default is 1 (solid line). |
lwd |
integer, define the line width of the figure. Default is 3. |
vis |
integer, define the visibility of the figure (default is 1, visible) |
rotation |
define the rotation of the line |
vline() Define the coordinates for drawing a vertical line
Return the coordinates for drawing a vertical line
Return the coordinates for drawing an horizontal line
Return the coordinates for drawing the main diagonal line
Return the coordinates for drawing the inverse diagonal line
hline(): description Coordinates of an horizontal line
Define the coordinates for drawing an horizontal line
diagline(): Coordinates of the main diagonal line
Define the coordinates for drawing the main diagonal line
diagline_inv(): Coordinates of the inverse diagonal line
Define the coordinates for drawing the inverse diagonal line
# default coordinates of a vertical line vline() # draw a vertical line with different lty draw(vline(lty = 2)) # default coordinates of an horizontal line hline() # draw a vertical line with different lty draw(hline(lty = 2)) # default coordinates of the main diagonal line diagline() # draw the main diagonal line with different lty draw(diagline(lty = 2)) # default coordinates of the inverse diagonal line diagline_inv() # draw the inverse diagonal line with different lty draw(diagline_inv(lty = 2))# default coordinates of a vertical line vline() # draw a vertical line with different lty draw(vline(lty = 2)) # default coordinates of an horizontal line hline() # draw a vertical line with different lty draw(hline(lty = 2)) # default coordinates of the main diagonal line diagline() # draw the main diagonal line with different lty draw(diagline(lty = 2)) # default coordinates of the inverse diagonal line diagline_inv() # draw the inverse diagonal line with different lty draw(diagline_inv(lty = 2))
Generate the wrong principle distractors
wp(obj, ...) ## S3 method for class 'matriks' wp(obj, ...)wp(obj, ...) ## S3 method for class 'matriks' wp(obj, ...)
obj |
The matriks |
... |
Other arguments |
An object of class responses that contains the wrong principle distractors of a matriks (WP-Matrix and WP-Copy). If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
An object of class responses that contains the wrong principle distractors of a matriks (WP-Matrix and WP-Copy). If the distractor could not be generated because of the constraints imposed by the matrix, it will be covered by a thick, black X and a warning is given.
wp(matriks): Wrong principle distractors
Generate the wrong principle distractors
m1 <- mat_apply(hexagon(), hrules = "lty") # draw the matriks draw(m1) # draw the wp distractors with the title draw(wp(m1), main = TRUE) m1 <- mat_apply(hexagon(), hrules = "lty") # draw the matriks draw(m1) # draw the wp distractors with the title draw(wp(m1), main = TRUE)m1 <- mat_apply(hexagon(), hrules = "lty") # draw the matriks draw(m1) # draw the wp distractors with the title draw(wp(m1), main = TRUE) m1 <- mat_apply(hexagon(), hrules = "lty") # draw the matriks draw(m1) # draw the wp distractors with the title draw(wp(m1), main = TRUE)