今天是公歷2022年2月1日，農(nóng)歷是2022年一月初一，也就今天我們所說的“春節(jié)”。 【公歷春節(jié)】 “安平，你知道什么今天是什么日子呀？” “不知道，我去看看！” “你去哪里...
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安安聊“春節(jié)”
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5.4 「THE MASTER METHOD」Examples - Part 1
In this video we'll put the master method to use by instantiating it for six different ...
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5.3 「THE MASTER METHOD」Formal Statement
So having motivated and hyped up the, the generality of the master method, and it's use...
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5.2 「THE MASTER METHOD」Motivation - Part2
quiz is the second one. Namely, the only thing that changes with respect to the first r...
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5.2 「THE MASTER METHOD」Motivation - Part1
In this series of videos, we'll study the master method, which is a general mathematica...
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5.1 「THE MASTER METHOD」Overview
THE MASTER METHOD- These lectures cover a "black-box" method for solving recurrences. Y...
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4.2 「Stanford Algorithms」Optional Theory Problems
Optional Theory Problems 1. You are given as input an unsorted array of n distinct numb...
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3.5 「Stanford Algorithms」O(n log n) Algorithm for Closest Pair 2 [Advanced - Optional]
Alright. So the plan for this video is to prove the correctness of the divide andconque...
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3.4 「Stanford Algorithms」O(n log n) Algorithm for Closest Pair 1 [Advanced - Optional] - Part 2
this quiz is the second one, and the reasoning is just by analogy with ourprevious algo...
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3.4 「Stanford Algorithms」O(n log n) Algorithm for Closest Pair 1 [Advanced - Optional] - Part 1
So in this video and the next, we're going to study a very cool divide and conquer algo...
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3.3 「Stanford Algorithms」Strassen's Subcubic Matrix Multiplication Algorithm - Part 2
answer, that the running time of the straightforward [inaudible] algorithm runs in cubi...
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3.3 「Stanford Algorithms」Strassen's Subcubic Matrix Multiplication Algorithm - Part 1
In this video, we'll apply the divide and conquer algorithm design paradigm to the prob...
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3.2「Stanford Algorithms」O(n log n) Algorithm for Counting Inversions2 - Part2
The correct answer is the second one. That if you have an array with no split inversion...
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3.2「Stanford Algorithms」O(n log n) Algorithm for Counting Inversions2 - Part1
So far, we've developed a divide and conquer approach to counting the number of inversi...
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3.1「Stanford Algorithms」O(n log n) Algorithm for Counting Inversions1 - Part2
So the answer to this question is the first one. Fifteen. Or in general in an N. Elemen...
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3.1「Stanford Algorithms」O(n log n) Algorithm for Counting Inversions1 - Part1
In this next series of videos, we'll get some more practice applying the divide and con...
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斯坦福算法設(shè)計與分析1 目錄
1 介紹 1.1 歡迎和概述[http://www.itdecent.cn/p/31f7b9a15051] 1.2 為什么要研究算法[https://www.jianshu...
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2.5「Stanford Algorithms」ASYMPTOTIC ANALYSIS｜Additional Examples (Optional)
This video is for those of you who want some additional practice with asymptotic notati...
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2.4「Stanford Algorithms」ASYMPTOTIC ANALYSIS｜Big Omega and Theta - Part 2
So the final three responses are all correct, and I hope the high level intuition for w...
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2.4「Stanford Algorithms」ASYMPTOTIC ANALYSIS｜Big Omega and Theta - Part 1In this lecture, we'll continue our formal treatment of asymptotic notation.We've alrea...