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Think of it as that level of speed.\n- Numbers Bubble Up. Largest numbers slowly migrate up the array indices.\n\n#### 2. selectionSort(ArrayToBeSorted)\n- Takes one argument of number array.\n- Selection Sort is in place so even if it isn't the fastest for something large, it has simple space requirements.\n- Recommended for general use.\n\n#### 3. mergeSort(ArrayToBeSorted)\n- Takes one argument, yournumber array, sorts it, at decent speed.\n- This is used commonplace when data is large enough loading data is an issue.\n- This sort tends to be used externally, i.e. not-in-place\n- We follow the divide and conquer principle.\n- Sorting is easier one at a time, from the ground up.\n- Small arrays may be slower than necessary\n\nBubble Sort Code (Swap Included in Package):\n\nfunction bubblesort(ArrayToBeSorted) {\n for ( let i = 0; i < ArrayToBeSorted.size - 1; i++; )\n {\n     for ( let j = 0; j < ArrayToBeSorted - ArrayToBeSorted.size - 1; j++ )\n     {\n         if (ArrayToBeSorted[j] > ArrayToBeSorted[j+1]) \n         {\n             Swap (ArrayToBeSorted , j , j+1) \n         }\n     }\n }\n}\n\n\nfunction selectionSort(ArrayToBeSorted) {\n var i, j, min \n var n = ArrayToBeSorted.length;\n for ( i = 0; i < n; i++; ) {\n    min = i; \n    for ( j = i+1; j < n; j++) {\n        if ( ArrayToBeSorted[j] < ArrayToBeSorted[min]) {\n            min = j;\n        }\n    }\n    if (min != i) {\n        swap(ArrayToBeSorted, i, min)\n    }\n }\n}\n\nfunction mergeSort(ArrayToBeSorted, left, right) { \n     if ( left >= right) { \n         return; // Returns recursively \n     } \n     var middle = left + parseInt((right - left)/2); \n     mergeSort(ArrayToBeSorted, left, middle); \n     mergeSort(ArrayToBeSorted, middle+1, right); \n     merge(ArrayToBeSorted, left, middle, right); \n} \n```","readmeFilename":"README.md"}