Finish ArrayStack.
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@ -1,18 +0,0 @@
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pkgdata_DATA = corpus.txt ods-cpp/main.cpp ods-cpp.pdf
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corpus.txt: corpus.txt.gz
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gzip -d -k $@.gz
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ods-cpp/main.cpp: ods-cpp.tgz
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tar xzf ods-cpp.tgz
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ODS_SAMPLE_CODE_URL := http://opendatastructures.org/ods-cpp.tgz
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ods-cpp.tgz:
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if command -v curl 2>&1 > /dev/null ; then curl -L -O $(ODS_SAMPLE_CODE_URL) ; \
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elif command -v curl 2>&1 > /dev/null ; then wget $(ODS_SAMPLE_CODE_URL) ; fi
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ODS_PDF_URL := http://opendatastructures.org/ods-cpp.pdf
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ods-cpp.pdf:
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if command -v curl 2>&1 > /dev/null ; then curl -L -O $(ODS_PDF_URL) ; \
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elif command -v curl 2>&1 > /dev/null ; then wget $(ODS_PDF_URL) ; fi
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@ -19,3 +19,15 @@ resizing isn't too bad.
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* Uses backing array *a*.
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* Typically, the array will be larger than necessary, so an element *n* is
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used to track the actual number of elements stored in the stack.
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* Add and remove requires shifting all the elements after i (O(n - i)
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complexity), ignoring potential calls to resize
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* Resizing is triggered when we run out of room in an add or when a remove
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brings us to the point where the array is more than 3n elements
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* Resizing creates a new array of size 2n and copies all the elements over;
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this then has complexity O(n).
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* The analysis of add and remove didn't consider cost of resize.
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* An amortised analysis is done instead that considers the cost of all calls
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to add and remove, given a sequence of *m* calls to either.
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* Lemma: if an empty ArrayStack is created and any sequence of *m* >= 1 calls
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to add and remove are performed, the total time spent in calls to resize is
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O(m).
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@ -23,4 +23,11 @@ main(void)
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cout << "as[1] " << as.get(1) << endl;
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as.remove(0);
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cout << "as[0] " << as.get(0) << endl;
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cout << "size: " << as.size() << ", cap: " << as.cap() << endl;
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as.add(0, 47);
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as.add(0, 11);
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as.add(0, 17);
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as.add(0, 1);
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cout << "size: " << as.size() << ", cap: " << as.cap() << endl;
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}
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@ -11,9 +11,13 @@ template<typename T>
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class ArrayStack {
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public:
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ArrayStack(int len) : n(0), a(Array<T>(len)) {}
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int size(void) { return a.length; }
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int size(void) { return n; }
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int cap(void) { return a.length; }
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T get(int i) { return a[i]; }
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T set(int i, T x) {
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T set(int i, T x) {
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if (i > n) {
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n = i+1;
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}
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T y = a[i];
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a[i] = x;
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return y;
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@ -35,7 +39,6 @@ public:
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T remove(int i) {
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T x = a[i];
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for (int j = i; j < (n-1); j++) {
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std::cout << j << "\t" << i << "\t" << a[j] << std::endl;
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a[j] = a[j+1];
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}
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n--;
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@ -47,7 +50,26 @@ public:
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return x;
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}
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void resize(void) {}
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static inline int max(int x, int y) {
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return x > y ? x : y;
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}
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void resize(void) {
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int nlen = max(2 * n, 1);
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Array<T> b(nlen);
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for (int i = 0; i < n; i++) {
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b[i] = a[i];
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}
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a = b;
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}
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T pop(void) {
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return a.remove(n - 1);
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}
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void push(T x) {
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return a.add(n, x);
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}
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private:
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int n;
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Array<T> a;
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