Название | : | 0-1 Knapsack Problem (Dynamic Programming) |
Продолжительность | : | 9.20 |
Дата публикации | : | |
Просмотров | : | 442 rb |
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Quick note: I said "memorization" in this video, but it should be "memoization" Sorry, my mistake Comment from : CS Dojo |
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eisai gtp Comment from : Δημητρης Καρβουνιαρης |
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Is it not a np complete problem? Comment from : Smruti Dash |
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Okay but what if we tweak the problem so each node has one of 3 colors and we need to maximize the set of nodes with 1 blue 1 red and 1 green node? Comment from : Brock Obama |
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using this code as inspiration to solve a really wacky problem right now Comment from : VanessLife Tag Force Special! ♥ |
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5:35 Comment from : I Love Dat Fruity Booty |
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hi, cs dojo may i request u to iterate through dynamic programming solution to see clearly how it works Comment from : la |
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Not sure I understand - in the worst case, for example when weights are unique powers of two - each combination has a completely different C So that would be basically still 2^n as the cache would never hit twice Am I wrong? Comment from : uripre |
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how about pca the n-item (n-dimensional) space Comment from : Jkauppa |
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Thank you so much! A really helpful DP refresher for me :D Comment from : Jin Yang |
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I feel in over my head lol Comment from : Ian Hnizdo |
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Thank you, helped me a lot Comment from : Luis Alejandro Rubiano |
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This is Divide and Conquer not dynamic programmming Comment from : bellabas |
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For some reason this video didn't click for me so I went to Abdul Bari as he clearly explained the formula and approach step by step Maybe Im just a bit slower but hope this helps people who just didn't get it here :/ Don't feel bad if you didn't get it, you're not alone at least aha Comment from : Isaac King |
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Is there a leetcode equivalent of this problem? Comment from : Pooja Mehta |
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Is bottom up method always the efficient method? Pls provide a way to contact about our doubts Comment from : JEE HACKS |
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The bottom up approach does not need to store all the n-1 previous values Only the previous two This would get the space complexity down to O(1) Comment from : Mircea Nicolaescu |
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damn this was easy??? thanks so much! Comment from : Malavika Unnikrishnan |
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CS Goat Comment from : VisualDivider |
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Thanks Sir, god bless you Comment from : Roushan Kumar |
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1:22 why the cost is O(2^n)? i thought it's 2n, since you have 2 options for n elements Comment from : lello bidello |
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Thanks dude! brIt helped Comment from : Rahul Bhatija |
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i cant understand anything sorrry bro Comment from : varun sharma |
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Please do show solved problems in the end using both methodsbrAh! I am just 4 years late here Comment from : Nandkumar Pawar |
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oh, I thought only the bottom-up solution can be counted as dynamic programming hmm Comment from : Asahi Kitase |
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I used to be scared of recursion but I know realize how powerful it can be when you apply dp to it, not to mention how short the solution is Comment from : julian campos |
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Why used max() function? Comment from : Neo Jai |
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I cant hear well Comment from : soroyo |
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I finally understand! Thank you! Comment from : Jonathan Davies |
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need binary knapsack problem algorithm Comment from : JUNAKI AKTER |
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highest value on lowest weight LOL Comment from : ViniByte |
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Thank you, very clear and a great refresher, saved me waiting for a book that I borrowed to someone, and helped me finish me work Comment from : Penguin Monk |
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I'm a bit confused as to why the it is N*C? Can someone elaborate with an example Comment from : Carlos |
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volume issue Comment from : Shashank Rustagi |
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Memoize 😅(you told it in 1st video) Comment from : Disha Gupta |
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Best Knapsack explanation ever 💯💯 Comment from : dnavas77 |
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At 8:44, can someone explain why the time/call is constant?? Thanks Comment from : Tony / ToeKnee |
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i dont understand pls call me Comment from : Bogdan Vukomanović |
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You are the best SirWish you the best in your life !! Comment from : P G |
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Why the time per call is a constant time 8:50? Comment from : David Wu |
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Please, add more DP videos with examples Comment from : Sovan Mondal |
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Knapsack 0/1 with detailed explanation - youtube/ZYYNcm6Kn3g Comment from : Parul Goyal |
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Good explanation ! Comment from : IslandRai |
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Best explanation EVER Comment from : Dmitry Samoylenko |
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Sorry, did i miss something? How do you display maximum value and list of weights included in the result? Comment from : Sridhar Kondoji |
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Great job!! Comment from : Christian Sailor |
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Which software are they using ? Comment from : Ayushi Gupta |
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Please make more dp lectures Comment from : CobrAndrew G |
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why cannot we use greedy algorithm Comment from : Keshav Maheshwari |
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So we add a dummy variable to the array to get the right element Lol what does this even mean Comment from : Dan Yelizarov |
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Im not speak english, Im not understand all that u said, is it python? Comment from : Kali Maros |
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Wow, thank you for making this video It is very clear! Well explained >< Ah, saved the day! Comment from : Lovely world |
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Dear YK Sugi, Explanation of recursive problem solutions is a bit tricky I must commend you on the fine job you do in explaining your approach and solutions Thanks ! Comment from : rajiv r |
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Must watch for anyone interviewing in tech Comment from : Beyond Meaning |
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you my friend you are the bestbr<3 Comment from : Mml |
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What program do you use to record the video? Comment from : Dr Roger L |
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finally no Indian accent Comment from : Peter |
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Thanks, you saved my ass Comment from : JRYin |
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Very well explained! Comment from : Suraj Chavda |
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Can you show how bottom up is different from top down approach? I feel Bottom approach is easier to read and to figure out time complexity Comment from : A |
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Can anyone explain why the total number of total solutions at the start is 2^n? Comment from : pjately078 |
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I love u 3000 for explaining that naive recursive relation Comment from : Auctal |
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thank you Comment from : Sungjun Seo |
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Is this Jian Yang of Silicon Valley? Btw great explanation Comment from : eikenn |
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Hey, what software do you use to create these videos? As in the writing part Comment from : Amarnath Karthi |
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great man!! Comment from : Anguchamy periyakaruppan |
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love your explanations Comment from : Devansh Sharma |
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One of the best videos I have seen and learned from :) !!! Comment from : Omar Tahboub |
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your audio quality is below par video is good though Comment from : Aman Kumar |
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Your explanation really hit the core and was helpfulThanks Comment from : Ramesh Veeramani |
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Omg, Thank you for making my life less miserable Comment from : Skeptic Bubble |
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nice Comment from : Cheng Hongyu |
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Why did you take a 5*10 matrix??? Comment from : QuantChallenges |
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Kind sucks that in this example, caching values only saves us 3 calculations out 25 ([0,1], [0,3], and [0,5]) lol Comment from : r n |
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I think this is an Incomplete explanation that doesn't fully paint the picture of how the algorithm works on a deeper level, this explanation seems to encourage memorization of the pseudo-code, coming from someone who just wrote the code both recursively and iteratively without reference Comment from : Zehahaha |
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Well done CS dojo Comment from : Antony Vilson |
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Short and simple Thanks Comment from : XnD |
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When the “naive” solution is the best solution i could come up with 😭 Comment from : James Wu |
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why do you start from the last item ? Comment from : Shahriar Mim |
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anyone watching in 2019? Comment from : asd fgh jkl |
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Best video i ever seen Comment from : Imam Hossain |
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your audio is too low?? Comment from : shubham kumar |
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