From ce6d97eb6f7f22023e41ea018e084e1443740136 Mon Sep 17 00:00:00 2001 From: AlanBerger Date: Tue, 19 May 2020 22:50:54 -0400 Subject: [PATCH 1/2] add pdf of slides on GitHub and Git May 19 2020 --- ProgrammingAssignment2.Rproj | 13 +++++++++++++ ...ning it and pushing changes 19 May 2020.pdf | Bin 0 -> 447718 bytes 2 files changed, 13 insertions(+) create mode 100644 ProgrammingAssignment2.Rproj create mode 100644 slides for walk through of forking a repository cloning it and pushing changes 19 May 2020.pdf diff --git a/ProgrammingAssignment2.Rproj b/ProgrammingAssignment2.Rproj new file mode 100644 index 00000000000..8e3c2ebc99e --- /dev/null +++ b/ProgrammingAssignment2.Rproj @@ -0,0 +1,13 @@ +Version: 1.0 + +RestoreWorkspace: Default +SaveWorkspace: Default +AlwaysSaveHistory: Default + +EnableCodeIndexing: Yes +UseSpacesForTab: Yes +NumSpacesForTab: 2 +Encoding: UTF-8 + +RnwWeave: Sweave +LaTeX: pdfLaTeX diff --git a/slides for walk through of forking a repository cloning it and 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zL--)%&Y;hx8TKpr|8^+p>p>(7EY-)4end%^;_dH4_5;8{^sP6Zgro14=|_?OxiEDo_=e3KZi4GA0u#061dnFo5M>q{F}nkR^peqo;3$MOlKZNWpYFAMvNh z$lj7b1lc)305AZ=<-6y>bJD|uVVk@`OiPYvmZ+$xzP79yYnBU>{537v<^6zOWViG_ z4;~o@C2bj#k8Lux?)(aT4RUPz3Rz_ww5k*Dm$%CZxTk4G8O3<;^)ioiF+yXtZKSb0 zPHJ(ppCV+bQhMn5DF22?|4-Yq_mMbk?=#9=Y(qd7!;LG&lS16UuAFqQoE&hk z+ZHEu%CJ86G-tUI!|e<`sF{S`M`XBv#IWxqb4@#$IL<;f&JnPe13gS$bcZRO)* Date: Tue, 4 Aug 2020 15:21:59 -0400 Subject: [PATCH 2/2] Update cachematrix.R --- cachematrix.R | 145 +++++++++++--------------------------------------- 1 file changed, 30 insertions(+), 115 deletions(-) diff --git a/cachematrix.R b/cachematrix.R index 7fd007ea6f0..ac62f750a3e 100644 --- a/cachematrix.R +++ b/cachematrix.R @@ -1,120 +1,35 @@ -## some instructions for testing your makeCacheMatrix and cacheSolve functions +R session: -This is from this post: "Simple test matrices for the lexical scoping programming assignment" +# makeCacheMatrix +# creates a special "matrix" object that can cache its inverse -https://www.coursera.org/learn/r-programming/discussions/weeks/3/threads/ePlO1eMdEeahzg7_4P4Vvg +makeCacheMatrix <- function(x = matrix()) { + inv <- NULL + set <- function(y) { + x <<- y + inv <<- NULL + } + get <- function() x + setInverse <- function(inverse) inv <<- inverse + getInverse <- function() inv + list(set=set, get=get, + setInverse=setInverse, + getInverse=getInverse) + } -R session: -> # Matrices for testing the R functions -> # makeCacheMatrix and cacheSolve -> # in the Coursera R Programming Course -> # -> # First, -> # If you haven't read Leonard Greski's invaluable -> # [TIPS] Demystifying makeVector() Post -> # be sure to do so. -> # -> # A simple matrix m1 with a simple matrix inverse n1 -> # Define -> m1 <- matrix(c(1/2, -1/4, -1, 3/4), nrow = 2, ncol = 2) -> m1 - [,1] [,2] -[1,] 0.50 -1.00 -[2,] -0.25 0.75 -> -> # You can use m1 to test your -> # makeCacheMatrix and cacheSolve functions. -> # Since the grading is done on the correctness of your -> # makeCacheMatrix and cacheSolve functions and your -> # comments on how they work, using this (or some other) -> # test matrix to check your code -> # before submitting it -> # is OK relative to the Coursera Honor Code. -> # (Checking code with test cases is always a good idea.) -> # -> # m1 was constructed (using very simple linear algebra, so -> # no references are given, almost surely the examples -> # in this post have been given many times before) -> # to have a simple marrix inverse, call it n1. -> # This means m1 %*% n1 (%*% is matrix multiply in R) -> # is the 2 row by 2 column Identity matrix I2 -> I2 <- matrix(c(1,0,0,1), nrow = 2, ncol = 2) -> I2 - [,1] [,2] -[1,] 1 0 -[2,] 0 1 -> -> # And so (by linear algebra) n1 %*% m1 is also equal I2. -> # (If n1 is the inverse of m1 then m1 is the inverse of n1.) -> # With m1 defined as above, n1 ( the inverse of m1) is -> n1 <- matrix(c(6,2,8,4), nrow = 2, ncol = 2) -> n1 - [,1] [,2] -[1,] 6 8 -[2,] 2 4 -> -> # Checks: -> m1 %*% n1 - [,1] [,2] -[1,] 1 0 -[2,] 0 1 -> -> n1 %*% m1 - [,1] [,2] -[1,] 1 0 -[2,] 0 1 -> -> solve(m1) - [,1] [,2] -[1,] 6 8 -[2,] 2 4 -> -> solve(n1) - [,1] [,2] -[1,] 0.50 -1.00 -[2,] -0.25 0.75 -> -> # So if you have programmed your functions -> # correctly (in the file cachematrix.R), -> # (that, and your comments-explanation of how they work -> # are what you are graded on) -> # and sourced cachematrix.R so they are -> # available in your R session workspace, then doing -> # -> myMatrix_object <- makeCacheMatrix(m1) -> -> # and then -> # cacheSolve(myMatrix_object) -> -> # should return exactly the matrix n1 -> cacheSolve(myMatrix_object) - [,1] [,2] -[1,] 6 8 -[2,] 2 4 -> -> # calling cacheSolve again should retrieve (not recalculate) -> # n1 -> cacheSolve(myMatrix_object) -getting cached data - [,1] [,2] -[1,] 6 8 -[2,] 2 4 -> -> # you can use the set function to "put in" a new matrix. -> # For example n2 -> n2 <- matrix(c(5/8, -1/8, -7/8, 3/8), nrow = 2, ncol = 2) -> myMatrix_object$set(n2) -> # and obtain its matrix inverse by -> cacheSolve(myMatrix_object) - [,1] [,2] -[1,] 3 7 -[2,] 1 5 -> -> cacheSolve(myMatrix_object) -getting cached data - [,1] [,2] -[1,] 3 7 -[2,] 1 5 -> \ No newline at end of file +# cacheSolve +# computes the inverse of the special "matrix" returned by makeCachematrix + +cacheSolve <- function(x, ...) { +inv <- x$getInverse() + if(!is.null(inv)){ + message("getting cached data") + return(inv) + } + matrix <- x$get() + inv <- solve(matrix) + x$setInverse(inv) + inv +}