Archived
files |
01.01-course_introduction.mkv
[435d4372deee17ff]
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361,801,301 |
CD001CDA |
01.02-curriculum_walkthrough.mkv
[2ae9745ce4e097ae]
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38,482,992 |
0796D5AF |
02.01-section_introduction.mkv
[4fbabcbae8354fc9]
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2,598,392 |
41B2B7DE |
02.02-complexity_analysis.mkv
[126a7b74aaca6bf1]
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17,599,472 |
0834B21C |
02.03-why_we_need_big_o_notation.mkv
[d13ec1fa397de4f0]
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16,730,469 |
DC592F80 |
02.04-big_o(n)_complexity.mkv
[8dbc64ef15b74525]
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13,708,130 |
80697F8C |
02.05-big_o(1)_complexity.mkv
[7d4c7f0847367f6e]
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6,365,127 |
1B9DDC0B |
02.06-counting_operations.mkv
[59f1a3b0afa9d1c2]
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6,022,821 |
6ECE391F |
02.07-simplifying_big_o-part_1.mkv
[9648492136ebccfa]
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13,502,781 |
CE97A525 |
02.08-big_o(n2)_complexity.mkv
[10b85b76c8304fe1]
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6,603,558 |
D9BA4FBE |
02.09-simplifying_big_o-part_2.mkv
[29ac846848cbeed]
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4,832,197 |
FCAB4655 |
02.10-big_o(n)_complexity.mkv
[69fdb2d9effa4b0b]
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2,369,958 |
86D70817 |
02.11-space_complexity-part_1.mkv
[67f781a1865aa97f]
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14,183,852 |
EA0BC921 |
02.12-space_complexity-part_2.mkv
[21d727197e032ef9]
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5,428,853 |
74D2EC77 |
02.13-section_summary.mkv
[2b94b201c800f5]
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3,318,761 |
B5E4820B |
03.01-memory.mkv
[a80604d9673a969a]
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18,912,233 |
23E3A693 |
03.02-logarithm.mkv
[f35165d4f4b8da6e]
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19,365,435 |
85BA761C |
04.01-introduction_to_data_structures.mkv
[1f15b4f1f9589121]
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13,219,467 |
6EEAA6B9 |
05.01-array_introduction.mkv
[8fdf9de9ace96803]
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7,896,946 |
12A4222C |
05.02-array-common_operations-part_1.mkv
[96dd0c962bc7fbd8]
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13,680,478 |
FB0830F7 |
05.03-array-common_operations-part_2.mkv
[c0adc11a9446d21d]
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14,619,833 |
902C15DF |
05.04-static_versus_dynamic_array-common_operations-part_3.mkv
[94cf2f948f1bc537]
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12,860,391 |
65738949 |
06.01-linked_lists.mkv
[2cd5ed16b82e1ade]
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41,733,572 |
18E34DC1 |
06.02-linked_list_complexities.mkv
[df3c7fdb58374a69]
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31,788,472 |
D27704F3 |
06.03-doubly_linked_list.mkv
[82ce79d7276aa019]
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12,308,494 |
FE239BE2 |
06.04-circular_linked_list_and_implementing_a_linked_list.mkv
[45a7f17777e28072]
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35,445,855 |
C7A6862D |
07.01-stack_and_queue.mkv
[5f325e7f57b5dcb0]
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40,098,425 |
556EA7A8 |
08.01-hash_tables.mkv
[877e96cc06daf1c9]
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53,581,690 |
0E982D88 |
09.01-trees-part_1.mkv
[8cfa517485285a19]
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31,850,672 |
48845C06 |
09.02-trees-part_2.mkv
[e74dd610878fb52a]
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8,747,332 |
A1E80320 |
09.03-binary_tree.mkv
[426486d910858608]
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24,966,256 |
73E3462D |
09.04-binary_search_tree.mkv
[c99d01ad93be20cd]
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41,860,921 |
61EB6C7C |
09.05-adelson-vekskii_landis_(avl)_trees_versus_red_black_trees.mkv
[d24c28262da3da53]
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14,649,317 |
C8C6C1CB |
10.01-heaps.mkv
[c9dd8c8812e2ffc7]
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43,785,411 |
32DD9774 |
10.02-heap_sort_and_priority_queues.mkv
[a4b8565616e2ae3e]
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23,040,618 |
71299421 |
11.01-trie-i.mkv
[b7bc8e222610a3c0]
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19,656,663 |
D692D0E8 |
11.02-trie-ii.mkv
[53711695a8cfa69c]
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34,965,736 |
D5ED576C |
11.03-why_are_tries_important.mkv
[30eace2bfdc8e3ae]
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5,930,930 |
FD1F184D |
12.01-graphs.mkv
[4829813910208afa]
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63,833,839 |
83743CE7 |
13.01-what_is_recursion.mkv
[5aec85c704e417d8]
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11,380,358 |
77CA1B44 |
13.02-recursion_control_of_a_function-part_1.mkv
[201bc38cbc3eee93]
|
10,628,868 |
EF7C6C02 |
13.03-recursion_tracing_tree-part_2.mkv
[82f5ae94aa91d8ab]
|
26,678,633 |
E1F308A3 |
13.04-recursion_understanding_a_call_stack-part_3.mkv
[2a63722b07cfa728]
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22,929,212 |
3001B02D |
13.05-recursion_tree_recursion-part_4.mkv
[fc4a7b6798822950]
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28,516,950 |
008C7A47 |
13.06-recursion_example-factorial_of_a_number.mkv
[e69dee82e353e99b]
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10,726,398 |
00797023 |
14.01-linear_search.mkv
[ff9a8e7d03926773]
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10,360,112 |
EDCF027B |
14.02-binary_search.mkv
[d1a5cbe687583fd3]
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15,734,229 |
F37BAFA6 |
14.03-binary_search_complexity.mkv
[625b82875fd615c0]
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7,311,665 |
A2358480 |
14.04-implementing_binary_search-part_1.mkv
[42ed0ea9bc69f3c4]
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8,187,711 |
CC558A26 |
14.05-implementing_binary_search_implementation-recursion-part_2.mkv
[fc1e47e32cc605e]
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48,412,213 |
89E41538 |
15.01-sorting_algorithm-introduction.mkv
[55bf86c36df6681c]
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4,499,278 |
7BE5981A |
15.02-bubble_sort.mkv
[631a22507f553858]
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6,809,819 |
2E51211F |
15.03-bubble_sort_visualization.mkv
[fd9f3fb5e58f8644]
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3,247,482 |
FAB933DA |
15.04-implementing_bubble_sort.mkv
[632e51600e84bebc]
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11,317,306 |
4EDA8E97 |
15.05-bubble_sort_complexity.mkv
[6996b427d4e4ad4]
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5,379,139 |
6EFCD9F0 |
15.06-selection_sort.mkv
[f7ae56fed1a5fdb8]
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6,177,331 |
0DA96752 |
15.07-selection_sort_visualization.mkv
[d3664264832a6a4f]
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4,539,844 |
41120E6E |
15.08-implementing_selection_sort.mkv
[de434403562c617b]
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11,918,182 |
60751EAF |
15.09-selection_sort_complexity.mkv
[af0fde813a89d294]
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5,009,529 |
91268717 |
15.10-insertion_sort.mkv
[134c954d1d9f002a]
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5,781,091 |
321FF536 |
15.11-implementing_insertion_sort.mkv
[e0650f853fb5909a]
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12,243,657 |
D547F10B |
15.12-insertion_sort_complexity.mkv
[5476f9ab9348b85c]
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4,319,476 |
3694D728 |
15.13-performance_analysis.mkv
[339bf86da48dbc1f]
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6,357,304 |
E90BB95F |
16.01-quick_sort.mkv
[e8694cae40dc6628]
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30,970,622 |
25F0CDB7 |
16.02-quick_sort_complexity.mkv
[d7ebb5be4e82b300]
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18,768,243 |
77627534 |
16.03-implementing_quicksort.mkv
[e7decc9146696339]
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18,215,726 |
E14DF5E3 |
16.04-merge_sort.mkv
[d102d733f87999e2]
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19,884,892 |
E47FB376 |
16.05-merge_sort_complexity.mkv
[f2125a820f3a4f14]
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8,515,451 |
09D70C9C |
16.06-implementing_merge_sort.mkv
[65fdfb5923d4f3f3]
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38,459,726 |
1321783B |
17.01-tree_traversal.mkv
[330fb6bd994d2943]
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26,938,791 |
453A817B |
17.02-depth-first_search-(preorder_inorder_and_postorder).mkv
[f0bd15969df853cb]
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15,877,843 |
EF5B34C7 |
17.03-implementing_a_binary_tree.mkv
[5b38ec78cf5c705c]
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14,879,929 |
FA76DBDD |
17.04-implementing_depth-first_search.mkv
[8a9a9cb2eb09c32d]
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37,606,115 |
02E50C8D |
17.05-depth-first_search_complexity.mkv
[7869052c06d91003]
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6,074,025 |
949ECE8D |
17.06-breadth-first_search-level_order.mkv
[7ed8fdf97aa8bffb]
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14,573,715 |
7BBD9EF1 |
17.07-implementing_breadth-first_search.mkv
[a9dc875bdc53060b]
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25,065,501 |
768F8B0F |
17.08-breadth-first_search_complexity.mkv
[88213a6c57c6a5e3]
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3,856,909 |
D169C6B1 |
18.01-graph_traversal.mkv
[11c785affb907ef8]
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8,955,320 |
0F8D8C6E |
18.02-implementing_graph_animation.mkv
[ab9e9b95948ef56b]
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12,708,844 |
3EAC6256 |
18.03-implementing_breadth-first_search.mkv
[bcc83785a40df4e0]
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25,540,380 |
5EB23CA3 |
18.04-implementing_depth-first_search.mkv
[ce057a78c673a92f]
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15,069,140 |
24D8D723 |
18.05-graph_traversal_complexity.mkv
[37351cbe073405e3]
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4,764,604 |
49B279F1 |
19.01-implementing_data_structures.mkv
[5ecedfeab77c12e8]
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17,120,571 |
5751E571 |
19.02-problem_solving_approach.mkv
[714e33ccdf703fe]
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28,052,606 |
671B943D |
20.01-two_sum.mkv
[d737d10c4c386cf5]
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27,218,208 |
60ACD494 |
21.01-min_stacks.mkv
[f534f48ae4f3d38a]
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23,075,401 |
10DC2BBD |
21.02-implementing_a_min_stack.mkv
[f84d39e1ef55f108]
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11,936,588 |
63A2FED0 |
22.01-max_stacks.mkv
[1de57599bc83b480]
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8,930,118 |
45CFA0AA |
23.01-designing_a_linked_list-part_i.mkv
[9013e94321abf845]
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16,648,471 |
D863A7C5 |
23.02-designing_a_linked_list-part_2.mkv
[716f6a1667d6e52b]
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52,824,526 |
FBAD6069 |
23.03-designing_a_linked_list-part_3.mkv
[6ef3d1040cdf5a3c]
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20,770,450 |
71710F34 |
23.04-designing_a_linked_list-part_4.mkv
[ed4f2eeb0064b63f]
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27,251,922 |
4119E230 |
24.01-reversing_linked_list-i.mkv
[8075a9fe1b22778e]
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48,328,379 |
A13C2669 |
24.02-reversing_linked_list-ii.mkv
[3f90a8f98f0f5751]
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9,972,534 |
7A1A18B4 |
25.01-traversal_(preorder_inorder_and_postorder).mkv
[18f2490413383d5a]
|
24,814,059 |
2A9B45AB |
25.02-constructing_a_binary_tree_from_preorder_and_inorder_traversal-part_1.mkv
[5bf31073730e6d92]
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78,069,611 |
D30C5198 |
25.03-constructing_a_binary_tree_from_preorder_and_inorder_traversal-part_2.mkv
[590a07b70046be04]
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47,478,331 |
38ED46E8 |
26.01-invert_binary_tree-part_1.mkv
[a163c160162ee74c]
|
43,828,230 |
EDD4005C |
26.02-invert_binary_tree-part_2.mkv
[f8f93e516f0f746]
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22,324,103 |
EEBCBDF3 |
27.01-constructing_a_binary_search_tree_from_preorder_traversal-part_1.mkv
[b6e2d36a81dcfb1b]
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67,545,781 |
BCABEF37 |
27.02-constructing_a_binary_search_tree_from_preorder_traversal-part_2.mkv
[962629a6e6679f3e]
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2,549,348 |
BA95B25C |
28.01-detect_capital.mkv
[fc63b3011e1ca3cb]
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31,576,894 |
939D09A2 |
29.01-reverse_strings.mkv
[245b5d570364f03b]
|
28,944,022 |
A9764BAF |
30.01-longest_palindromic_substring-part_1.mkv
[1b5bed8c4534492b]
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39,332,673 |
5BBD10C5 |
30.02-longest_palindromic_substring-part_2.mkv
[828851fda409dc4c]
|
28,946,770 |
5DEA0529 |
31.01-thank_you_for_being_here.mkv
[d6c853590e8488ee]
|
10,890,254 |
1FE830FA |
9781801078504_Code.zip |
20,448 |
A5CDF905 |
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Total size: |
2,495,989,511 |
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