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+


```java public class Heap> { @@ -682,7 +682,7 @@ public class Heap> { 在堆中,当一个节点比父节点大,那么需要交换这个两个节点。交换后还可能比它新的父节点大,因此需要不断地进行比较和交换操作,把这种操作称为上浮。 -

+

```java private void swim(int k) { @@ -695,7 +695,7 @@ private void swim(int k) { 类似地,当一个节点比子节点来得小,也需要不断地向下进行比较和交换操作,把这种操作称为下沉。一个节点如果有两个子节点,应当与两个子节点中最大那个节点进行交换。 -

+

```java private void sink(int k) { @@ -744,15 +744,13 @@ public T delMax() { 无序数组建立堆最直接的方法是从左到右遍历数组进行上浮操作。一个更高效的方法是从右至左进行下沉操作,如果一个节点的两个节点都已经是堆有序,那么进行下沉操作可以使得这个节点为根节点的堆有序。叶子节点不需要进行下沉操作,可以忽略叶子节点的元素,因此只需要遍历一半的元素即可。 -

+

#### 5.2 交换堆顶元素与最后一个元素 交换之后需要进行下沉操作维持堆的有序状态。 -

- -

+

```java public class HeapSort> extends Sort { @@ -2045,7 +2043,7 @@ public class Transaction { 对于 N 个键,M 条链表 (N>M),如果哈希函数能够满足均匀性的条件,每条链表的大小趋向于 N/M,因此未命中的查找和插入操作所需要的比较次数为 \~N/M。 -

+

### 3. 线性探测法 @@ -2053,7 +2051,7 @@ public class Transaction { 使用线性探测法,数组的大小 M 应当大于键的个数 N(M>N)。 -

+

```java public class LinearProbingHashST implements UnorderedST { @@ -2154,7 +2152,7 @@ public void delete(Key key) { 线性探测法的成本取决于连续条目的长度,连续条目也叫聚簇。当聚簇很长时,在查找和插入时也需要进行很多次探测。例如下图中 2\~5 位置就是一个聚簇。 -

+

α = N/M,把 α 称为使用率。理论证明,当 α 小于 1/2 时探测的预计次数只在 1.5 到 2.5 之间。为了保证散列表的性能,应当调整数组的大小,使得 α 在 [1/4, 1/2] 之间。 diff --git a/docs/pics/10.gif b/docs/pics/10.gif index d52a911e5b9566150887142155916d21cae3f74f..df38020900fdde88e73f5a7a91776b2804dc7cdf 100644 GIT binary patch literal 16384 zcmeIZ2UJsA+wZ&5kWMJN5m2fKRzO9tKtM#mMzH`kiUklA+ukUaB(x-ukWfRFPUxWu zs1S~KXN>dB@nmJK%r)m)S!1mK^E|&f=LJ(^ z9bJ0_xa zwf|uc|K9xH_y2DA@7sT<{fDam@CN?-6TsdSe+gYVf6eNgf%$o@BN{LW004^XaJVt} zeF*#jf4(LFKM!aSkTapjmV5F`9=KggkE`@WDw{=_H>n{^!?8ZfG%vX+Qs?DlZ(UwW%O{kl;2yJlT5Ezy(1APk`Kj$G<_Tue zW(8?K(yjAc`sxePe`ecN682my%;?HIlUunTB(H@L}3`gF>_0_2!eTPb|*0s%vlb_HqzM=tf ziA&5Fb71Td+Y>Rn9|Aii{lm^n`eD&t%=~4iN-XLQzr61x#ahX0=`t<}%6pukgcAc;;&CwLuS<+KOv=Sv;I?O3c;daB*Xmi7NMO7;}{W-(zS zrYo%Z;MrLn6ihPD+4NJ0(-^AC^-8yztOOK5p~P+Ke?JERBc=fIL4D}CsJA?HWO!7$ z`us4wrZXHAv3N&8$yL&KOnq4ADDu@K&aQ z#fFVUI@b2lW79*jDW4k)jUS4oi)y6P@I%gwIA(;8YXT6AoGv)8*X8=HI9EIEA!lqi zwqUwj;IY7VsJ2TKoCRdlQ~DSj08Jv#KVtdN4wMaudZ8YdMLJ 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+

- Leader 会把修改复制到所有 Follower。 -

+

- Leader 会等待大多数的 Follower 也进行了修改,然后才将修改提交。 -

+

- 此时 Leader 会通知的所有 Follower 让它们也提交修改,此时所有节点的值达成一致。 -

+

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+

### 2. DNS 域名解析 @@ -111,7 +111,7 @@ HTTP 重定向负载均衡服务器使用某种负载均衡算法计算得到服 大型网站基本使用了 DNS 做为第一级负载均衡手段,然后在内部使用其它方式做第二级负载均衡。也就是说,域名解析的结果为内部的负载均衡服务器 IP 地址。 -

+

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zXK25<*Ln84mGS_iQqs3-n|vM;n_CLei#1yU)?VkuL*F+XeM${=JLb4iIfWqsT}!0Tq|C|4R^Z!4U|NjT_H-ZfS literal 0 HcmV?d00001 From 019fcdf2cd5a174d80ebbbca4df42413069322e7 Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Sun, 17 Feb 2019 23:04:28 +0800 Subject: [PATCH 04/26] auto commit --- docs/notes/HTTP.md | 2 +- docs/notes/pics/1_2001550415765493.png | Bin 0 -> 37888 bytes docs/pics/1_2001550415765493.png | Bin 0 -> 37888 bytes 3 files changed, 1 insertion(+), 1 deletion(-) create mode 100644 docs/notes/pics/1_2001550415765493.png create mode 100644 docs/pics/1_2001550415765493.png diff --git a/docs/notes/HTTP.md b/docs/notes/HTTP.md index e68b3733..701a5da8 100644 --- a/docs/notes/HTTP.md +++ b/docs/notes/HTTP.md @@ -67,7 +67,7 @@ URI 包含 URL 和 URN。 - URL(Uniform Resource Locator,统一资源定位符) - URN(Uniform Resource Name,统一资源名称) -

+

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+

## 请求和响应报文 From 0413f7e451ce348fd75b629b7615916572f833ef Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Mon, 18 Feb 2019 01:58:20 +0800 Subject: [PATCH 06/26] auto commit --- docs/notes/Java 容器.md | 87 +------------------------ docs/notes/pics/2_2001550426232419.png | Bin 0 -> 46080 bytes docs/pics/2_2001550426232419.png | Bin 0 -> 46080 bytes 3 files changed, 1 insertion(+), 86 deletions(-) create mode 100644 docs/notes/pics/2_2001550426232419.png create mode 100644 docs/pics/2_2001550426232419.png diff --git a/docs/notes/Java 容器.md b/docs/notes/Java 容器.md index 04ab70c7..41233b3c 100644 --- a/docs/notes/Java 容器.md +++ b/docs/notes/Java 容器.md @@ -15,7 +15,6 @@ * [ConcurrentHashMap](#concurrenthashmap) * [LinkedHashMap](#linkedhashmap) * [WeakHashMap](#weakhashmap) -* [附录](#附录) * [参考资料](#参考资料) @@ -52,7 +51,7 @@ ## Map -

+

- TreeMap:基于红黑树实现。 @@ -1097,90 +1096,6 @@ public final class ConcurrentCache { } ``` -# 附录 - -Collection 绘图源码: - -``` -@startuml - -interface Collection -interface Set -interface List -interface Queue -interface SortSet - -class HashSet -class LinkedHashSet -class TreeSet -class ArrayList -class Vector -class LinkedList -class PriorityQueue - - -Collection <|-- Set -Collection <|-- List -Collection <|-- Queue -Set <|-- SortSet - -Set <|.. HashSet -Set <|.. LinkedHashSet -SortSet <|.. TreeSet -List <|.. ArrayList -List <|.. Vector -List <|.. LinkedList -Queue <|.. LinkedList -Queue <|.. PriorityQueue - -@enduml -``` - -Map 绘图源码 - -``` -@startuml - -interface Map -interface SortMap - -class HashTable -class LinkedHashMap -class HashMap -class TreeMap - -Map <|.. HashTable -Map <|.. LinkedHashMap -Map <|.. HashMap -Map <|-- SortMap -SortMap <|.. TreeMap - -@enduml -``` - -迭代器类图 - -``` -@startuml - -interface Iterable -interface Collection -interface List -interface Set -interface Queue -interface Iterator -interface ListIterator - -Iterable <|-- Collection -Collection <|.. List -Collection <|.. Set -Collection <|-- Queue -Iterator <-- Iterable -Iterator <|.. ListIterator -ListIterator <-- List - -@enduml -``` # 参考资料 diff --git a/docs/notes/pics/2_2001550426232419.png b/docs/notes/pics/2_2001550426232419.png new file mode 100644 index 0000000000000000000000000000000000000000..810892ec491c9cc057df76abc47d62d32edd48c5 GIT binary patch literal 46080 zcmcG#^Dba!`mH$%UBxS#W!^AEf~ z_(5i~_r79XYkgx)h=QC1DiRUWt5>g3zec+`~eoNA|b1bo^?N23gF*>qH+z4x_uCAf%C* zbTH3N;=5G75vr*pPCr_ULE|8)SRP!BXszv3m>xxwL2s>*iHLQQf+4U-*Kr4!)l}#{ zVu*YP;$JElMF<*9OxR*~p}Lt}#2cPF%OdL-M4}K?gHAtIO$~y&@GG%2(Yez;b2ln1 zbQmj;rzeuY@l8(UFzc!VDo+1m30r2b<1o+ZLuF|j7k9S6(1y6i&)^;IoL|GmxuZ?O zJRcc#hnIm>MW6;2JQxeP>#8gw1zFZ8?6>rQ|GAk~NfEG?l$)o>*%-pHl4k1o*=(ov zPG4t{DTJedE7_ftVa;?*-)@e@zKzRqyjRC(2A+lc@~p6r33N=HC7MCE7dwW_O>U>I zml2W(n7q*aq{id)#m!dG8yb6v3LUplLBP~d-bbL2VyajS6YkJBXbz5yydFZP5Dors zsz&wr0RaQL4za+*{fU4m5e*TG2Pv9CI1-LVrPkO2FepTU?N>C2-qOLrW4Sgn`L(5k zfcfLUcc~wX>93vNWM{su77kX(`6dDU;aR^uD-yCgFcy8`mpji6SSfrX2M#J1rGYRL zj(CY7Ov{G|v#oe4e}qpAPS9X|w-F$}IAG5TeDD&XqGe|i;Qt+!KL+J4WU|@d|9OB> 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+ ## 解题思路 ```java @@ -560,6 +564,8 @@ public int RectCover(int n) { 一只青蛙一次可以跳上 1 级台阶,也可以跳上 2 级... 它也可以跳上 n 级。求该青蛙跳上一个 n 级的台阶总共有多少种跳法。 +

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+ ## 解题思路 ### 动态规划解法 @@ -2796,6 +2798,8 @@ public List> dicesSum(int n) { 五张牌,其中大小鬼为癞子,牌面大小为 0。判断这五张牌是否能组成顺子。 +

+ ## 解题思路 ```java @@ -2853,6 +2857,8 @@ public int LastRemaining_Solution(int n, int m) { 可以有一次买入和一次卖出,那么买入必须在前。求最大收益。 +

+ ## 解题思路 使用贪心策略,假设第 i 轮进行卖出操作,买入操作价格应该在 i 之前并且价格最低。 @@ -2921,7 +2927,7 @@ public int Add(int a, int b) { ## 题目描述 -给定一个数组 A[0, 1,..., n-1],请构建一个数组 B[0, 1,..., n-1],其中 B 中的元素 B[i]=A[0]\*A[1]\*...\*A[i-1]\*A[i+1]\*...\*A[n-1]。要求不能使用除法。 +

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+ ## 解题思路 ```java @@ -1375,7 +1377,7 @@ boolean isSymmetrical(TreeNode t1, TreeNode t2) { 下图的矩阵顺时针打印结果为:1, 2, 3, 4, 8, 12, 16, 15, 14, 13, 9, 5, 6, 7, 11, 10 -


+

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题解.md +++ b/docs/notes/剑指 offer 题解.md @@ -2859,7 +2859,7 @@ public int LastRemaining_Solution(int n, int m) { 可以有一次买入和一次卖出,那么买入必须在前。求最大收益。 -

+

## 解题思路 @@ -2929,7 +2929,9 @@ public int Add(int a, int b) { ## 题目描述 -

+给定一个数组 A[0, 1,..., n-1],请构建一个数组 B[0, 1,..., n-1],其中 B 中的元素 B[i]=A[0]\*A[1]\*...\*A[i-1]\*A[i+1]\*...\*A[n-1]。要求不能使用除法。 + +

## 解题思路 From dbeca9c49f4acf2a58359201fde0b55106d1699b Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Mon, 18 Feb 2019 15:49:08 +0800 Subject: [PATCH 14/26] auto commit --- docs/notes/Java 容器.md | 3 ++- docs/notes/pics/6_2001550476096035.png | Bin 0 -> 96256 bytes docs/pics/6_2001550476096035.png | Bin 0 -> 96256 bytes 3 files changed, 2 insertions(+), 1 deletion(-) create mode 100644 docs/notes/pics/6_2001550476096035.png create mode 100644 docs/pics/6_2001550476096035.png diff --git a/docs/notes/Java 容器.md b/docs/notes/Java 容器.md index 41233b3c..bdbc5654 100644 --- a/docs/notes/Java 容器.md +++ b/docs/notes/Java 容器.md @@ -25,7 +25,8 @@ ## Collection -

+

+ ### 1. 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ostoSWJMv-IWba;`d{Xd>hkMHEO2xM=0{`Ft|KI=rPx}A=0Hs|ZE&u=k literal 0 HcmV?d00001 From bf2aae070d06b8b46507d2ce20c0bf1b7804211b Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Mon, 18 Feb 2019 15:53:51 +0800 Subject: [PATCH 15/26] Update README.md --- docs/README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/docs/README.md b/docs/README.md index c2fca50d..aec666b1 100644 --- a/docs/README.md +++ b/docs/README.md @@ -1,5 +1,5 @@ -> [🍉 点击阅读面试进阶指南](https://github.com/CyC2018/Backend-Interview-Guide) +> [点击阅读面试进阶指南](https://github.com/CyC2018/Backend-Interview-Guide) ## ✏️ 算法 From 69e1c3a9b83c7d55425cdcfc4f322a81f80d5f1b Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Mon, 18 Feb 2019 15:54:49 +0800 Subject: [PATCH 16/26] =?UTF-8?q?Update=20=E5=89=91=E6=8C=87=20offer=20?= =?UTF-8?q?=E9=A2=98=E8=A7=A3.md?= MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit --- docs/notes/剑指 offer 题解.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/docs/notes/剑指 offer 题解.md b/docs/notes/剑指 offer 题解.md index b86db3ed..742e5a01 100644 --- a/docs/notes/剑指 offer 题解.md +++ b/docs/notes/剑指 offer 题解.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +   [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [3. 数组中重复的数字](#3-数组中重复的数字) * [4. 二维数组中的查找](#4-二维数组中的查找) From 1a462d4c7c7e3b7567b288519155a82ef305d7db Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Mon, 18 Feb 2019 15:55:10 +0800 Subject: [PATCH 17/26] =?UTF-8?q?Update=20=E5=89=91=E6=8C=87=20offer=20?= =?UTF-8?q?=E9=A2=98=E8=A7=A3.md?= MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit --- docs/notes/剑指 offer 题解.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/docs/notes/剑指 offer 题解.md b/docs/notes/剑指 offer 题解.md index 742e5a01..204ffa38 100644 --- a/docs/notes/剑指 offer 题解.md +++ b/docs/notes/剑指 offer 题解.md @@ -1,4 +1,4 @@ -   [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [3. 数组中重复的数字](#3-数组中重复的数字) * [4. 二维数组中的查找](#4-二维数组中的查找) From f07ccb4e13096ba604c7e5a6edf1b67ab0d011bb Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Mon, 18 Feb 2019 15:58:55 +0800 Subject: [PATCH 18/26] auto commit --- docs/notes/Docker.md | 2 +- docs/notes/Git.md | 2 +- docs/notes/HTTP.md | 2 +- docs/notes/Java IO.md | 2 +- docs/notes/Java 基础.md | 2 +- docs/notes/Java 容器.md | 2 +- docs/notes/Java 并发.md | 2 +- docs/notes/Java 虚拟机.md | 2 +- docs/notes/Leetcode 题解.md | 2 +- docs/notes/Leetcode-Database 题解.md | 2 +- docs/notes/Linux.md | 2 +- docs/notes/MySQL.md | 2 +- docs/notes/Redis.md | 2 +- docs/notes/SQL.md | 2 +- docs/notes/Socket.md | 2 +- docs/notes/代码可读性.md | 2 +- docs/notes/代码风格规范.md | 2 +- docs/notes/分布式.md | 2 +- docs/notes/剑指 offer 题解.md | 2 +- docs/notes/攻击技术.md | 2 +- docs/notes/数据库系统原理.md | 2 +- docs/notes/构建工具.md | 2 +- docs/notes/正则表达式.md | 2 +- docs/notes/消息队列.md | 2 +- docs/notes/算法.md | 2 +- docs/notes/系统设计基础.md | 2 +- docs/notes/缓存.md | 2 +- docs/notes/计算机操作系统.md | 2 +- docs/notes/计算机网络.md | 2 +- docs/notes/设计模式.md | 2 +- docs/notes/集群.md | 2 +- docs/notes/面向对象思想.md | 2 +- 32 files changed, 32 insertions(+), 32 deletions(-) diff --git a/docs/notes/Docker.md b/docs/notes/Docker.md index 9e8e86c5..acbdd6f5 100644 --- a/docs/notes/Docker.md +++ b/docs/notes/Docker.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、解决的问题](#一解决的问题) * [二、与虚拟机的比较](#二与虚拟机的比较) diff --git a/docs/notes/Git.md b/docs/notes/Git.md index aaf943bf..aeb88045 100644 --- a/docs/notes/Git.md +++ b/docs/notes/Git.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [集中式与分布式](#集中式与分布式) * [中心服务器](#中心服务器) diff --git a/docs/notes/HTTP.md b/docs/notes/HTTP.md index d8275d4b..ef821d3d 100644 --- a/docs/notes/HTTP.md +++ b/docs/notes/HTTP.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一 、基础概念](#一-基础概念) * [URI](#uri) diff --git a/docs/notes/Java IO.md b/docs/notes/Java IO.md index 2cec5b5e..c84c9220 100644 --- a/docs/notes/Java IO.md +++ b/docs/notes/Java IO.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、概览](#一概览) * [二、磁盘操作](#二磁盘操作) diff --git a/docs/notes/Java 基础.md b/docs/notes/Java 基础.md index 83ef04bc..06f40fc4 100644 --- a/docs/notes/Java 基础.md +++ b/docs/notes/Java 基础.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、数据类型](#一数据类型) * [基本类型](#基本类型) diff --git a/docs/notes/Java 容器.md b/docs/notes/Java 容器.md index bdbc5654..e58b9cfd 100644 --- a/docs/notes/Java 容器.md +++ b/docs/notes/Java 容器.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、概览](#一概览) * [Collection](#collection) diff --git a/docs/notes/Java 并发.md b/docs/notes/Java 并发.md index 2cc387a4..394d6189 100644 --- a/docs/notes/Java 并发.md +++ b/docs/notes/Java 并发.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、线程状态转换](#一线程状态转换) * [新建(New)](#新建new) diff --git a/docs/notes/Java 虚拟机.md b/docs/notes/Java 虚拟机.md index 1178cabe..75d00106 100644 --- a/docs/notes/Java 虚拟机.md +++ b/docs/notes/Java 虚拟机.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、运行时数据区域](#一运行时数据区域) * [程序计数器](#程序计数器) diff --git a/docs/notes/Leetcode 题解.md b/docs/notes/Leetcode 题解.md index 9065e7e1..97d4c6e4 100644 --- a/docs/notes/Leetcode 题解.md +++ b/docs/notes/Leetcode 题解.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [算法思想](#算法思想) * [双指针](#双指针) diff --git a/docs/notes/Leetcode-Database 题解.md b/docs/notes/Leetcode-Database 题解.md index d608c2fb..33877bb3 100644 --- a/docs/notes/Leetcode-Database 题解.md +++ b/docs/notes/Leetcode-Database 题解.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [595. Big Countries](#595-big-countries) * [627. Swap Salary](#627-swap-salary) diff --git a/docs/notes/Linux.md b/docs/notes/Linux.md index 3c08ae55..061bedbb 100644 --- a/docs/notes/Linux.md +++ b/docs/notes/Linux.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、常用操作以及概念](#一常用操作以及概念) * [快捷键](#快捷键) diff --git a/docs/notes/MySQL.md b/docs/notes/MySQL.md index c9914a0b..329e4ecb 100644 --- a/docs/notes/MySQL.md +++ b/docs/notes/MySQL.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、索引](#一索引) * [B+ Tree 原理](#b-tree-原理) diff --git a/docs/notes/Redis.md b/docs/notes/Redis.md index 340455a2..4291f6a8 100644 --- a/docs/notes/Redis.md +++ b/docs/notes/Redis.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、概述](#一概述) * [二、数据类型](#二数据类型) diff --git a/docs/notes/SQL.md b/docs/notes/SQL.md index e7ed9b90..2ac1b071 100644 --- a/docs/notes/SQL.md +++ b/docs/notes/SQL.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、基础](#一基础) * [二、创建表](#二创建表) diff --git a/docs/notes/Socket.md b/docs/notes/Socket.md index e08d04b3..141d3e63 100644 --- a/docs/notes/Socket.md +++ b/docs/notes/Socket.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、I/O 模型](#一io-模型) * [阻塞式 I/O](#阻塞式-io) diff --git a/docs/notes/代码可读性.md b/docs/notes/代码可读性.md index d11e8086..47be0adc 100644 --- a/docs/notes/代码可读性.md +++ b/docs/notes/代码可读性.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、可读性的重要性](#一可读性的重要性) * [二、用名字表达代码含义](#二用名字表达代码含义) diff --git a/docs/notes/代码风格规范.md b/docs/notes/代码风格规范.md index 90ee45a2..c94a413b 100644 --- a/docs/notes/代码风格规范.md +++ b/docs/notes/代码风格规范.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) diff --git a/docs/notes/分布式.md b/docs/notes/分布式.md index 9394de21..2dc4d356 100644 --- a/docs/notes/分布式.md +++ b/docs/notes/分布式.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、分布式锁](#一分布式锁) * [数据库的唯一索引](#数据库的唯一索引) diff --git a/docs/notes/剑指 offer 题解.md b/docs/notes/剑指 offer 题解.md index b86db3ed..204ffa38 100644 --- a/docs/notes/剑指 offer 题解.md +++ b/docs/notes/剑指 offer 题解.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [3. 数组中重复的数字](#3-数组中重复的数字) * [4. 二维数组中的查找](#4-二维数组中的查找) diff --git a/docs/notes/攻击技术.md b/docs/notes/攻击技术.md index 49ed6b4b..b698e496 100644 --- a/docs/notes/攻击技术.md +++ b/docs/notes/攻击技术.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、跨站脚本攻击](#一跨站脚本攻击) * [二、跨站请求伪造](#二跨站请求伪造) diff --git a/docs/notes/数据库系统原理.md b/docs/notes/数据库系统原理.md index c6f5437e..34a2a3e3 100644 --- a/docs/notes/数据库系统原理.md +++ b/docs/notes/数据库系统原理.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、事务](#一事务) * [概念](#概念) diff --git a/docs/notes/构建工具.md b/docs/notes/构建工具.md index 5730c27d..fcdd6b44 100644 --- a/docs/notes/构建工具.md +++ b/docs/notes/构建工具.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、构建工具的作用](#一构建工具的作用) * [二、Java 主流构建工具](#二java-主流构建工具) diff --git a/docs/notes/正则表达式.md b/docs/notes/正则表达式.md index 9b55f63d..2b6505a4 100644 --- a/docs/notes/正则表达式.md +++ b/docs/notes/正则表达式.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、概述](#一概述) * [二、匹配单个字符](#二匹配单个字符) diff --git a/docs/notes/消息队列.md b/docs/notes/消息队列.md index 9e13abb7..16ac80df 100644 --- a/docs/notes/消息队列.md +++ b/docs/notes/消息队列.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、消息模型](#一消息模型) * [点对点](#点对点) diff --git a/docs/notes/算法.md b/docs/notes/算法.md index b16e79b0..fa85797c 100644 --- a/docs/notes/算法.md +++ b/docs/notes/算法.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、前言](#一前言) * [二、算法分析](#二算法分析) diff --git a/docs/notes/系统设计基础.md b/docs/notes/系统设计基础.md index 2d4d5aa1..2b095426 100644 --- a/docs/notes/系统设计基础.md +++ b/docs/notes/系统设计基础.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、性能](#一性能) * [二、伸缩性](#二伸缩性) diff --git a/docs/notes/缓存.md b/docs/notes/缓存.md index a2b975dd..3e43a32b 100644 --- a/docs/notes/缓存.md +++ b/docs/notes/缓存.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、缓存特征](#一缓存特征) * [二、LRU](#二lru) diff --git a/docs/notes/计算机操作系统.md b/docs/notes/计算机操作系统.md index 01cea91a..9520d1be 100644 --- a/docs/notes/计算机操作系统.md +++ b/docs/notes/计算机操作系统.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、概述](#一概述) * [基本特征](#基本特征) diff --git a/docs/notes/计算机网络.md b/docs/notes/计算机网络.md index 2920d424..37634060 100644 --- a/docs/notes/计算机网络.md +++ b/docs/notes/计算机网络.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、概述](#一概述) * [网络的网络](#网络的网络) diff --git a/docs/notes/设计模式.md b/docs/notes/设计模式.md index 47f0522d..4a35404f 100644 --- a/docs/notes/设计模式.md +++ b/docs/notes/设计模式.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、概述](#一概述) * [二、创建型](#二创建型) diff --git a/docs/notes/集群.md b/docs/notes/集群.md index 260201f5..1ab268db 100644 --- a/docs/notes/集群.md +++ b/docs/notes/集群.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、负载均衡](#一负载均衡) * [负载均衡算法](#负载均衡算法) diff --git a/docs/notes/面向对象思想.md b/docs/notes/面向对象思想.md index acef2475..75f7ca8f 100644 --- a/docs/notes/面向对象思想.md +++ b/docs/notes/面向对象思想.md @@ -1,4 +1,4 @@ -[🍉 点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) +* [点击阅读面试进阶指南 ](https://github.com/CyC2018/Backend-Interview-Guide) * [一、三大特性](#一三大特性) * [封装](#封装) From c94b137c563699b792da3be380c18f8e90a26832 Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Mon, 18 Feb 2019 16:03:29 +0800 Subject: [PATCH 19/26] Update style.css --- docs/_style/style.css | 4 +++- 1 file changed, 3 insertions(+), 1 deletion(-) diff --git a/docs/_style/style.css b/docs/_style/style.css index f56081d9..0b87ac12 100644 --- a/docs/_style/style.css +++ b/docs/_style/style.css @@ -75,5 +75,7 @@ pre { } .markdown-section pre { - padding: 0 !important; + padding-left: 0 !important; + padding-right: 0px !important; + box-shadow: 2px 1px 20px 2px #aaa; } \ No newline at end of file From 50cca1399a21a5af31784979e170db295441c58b Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Tue, 19 Feb 2019 11:42:06 +0800 Subject: [PATCH 20/26] auto commit --- docs/notes/Java 虚拟机.md | 8 ++++---- docs/notes/pics/1_2001550547261811.png | Bin 0 -> 16384 bytes docs/notes/pics/2_2001550547456403.png | Bin 0 -> 28672 bytes docs/notes/pics/3_2001550547558008.png | Bin 0 -> 29696 bytes docs/notes/pics/4_2001550547640585.png | Bin 0 -> 24576 bytes docs/pics/1_2001550547261811.png | Bin 0 -> 16384 bytes docs/pics/2_2001550547456403.png | Bin 0 -> 28672 bytes docs/pics/3_2001550547558008.png | Bin 0 -> 29696 bytes docs/pics/4_2001550547640585.png | Bin 0 -> 24576 bytes 9 files changed, 4 insertions(+), 4 deletions(-) create mode 100644 docs/notes/pics/1_2001550547261811.png create mode 100644 docs/notes/pics/2_2001550547456403.png create mode 100644 docs/notes/pics/3_2001550547558008.png create mode 100644 docs/notes/pics/4_2001550547640585.png create mode 100644 docs/pics/1_2001550547261811.png create mode 100644 docs/pics/2_2001550547456403.png create mode 100644 docs/pics/3_2001550547558008.png create mode 100644 docs/pics/4_2001550547640585.png diff --git a/docs/notes/Java 虚拟机.md b/docs/notes/Java 虚拟机.md index 75d00106..b3f9abb2 100644 --- a/docs/notes/Java 虚拟机.md +++ b/docs/notes/Java 虚拟机.md @@ -60,7 +60,7 @@ java -Xss512M HackTheJava 本地方法一般是用其它语言(C、C++ 或汇编语言等)编写的,并且被编译为基于本机硬件和操作系统的程序,对待这些方法需要特别处理。 -


+

## 堆 @@ -220,7 +220,7 @@ obj = null; ### 1. 标记 - 清除 -

+

标记要回收的对象,然后清除。 @@ -231,13 +231,13 @@ obj = null; ### 2. 标记 - 整理 -

+

让所有存活的对象都向一端移动,然后直接清理掉端边界以外的内存。 ### 3. 复制 -

+

将内存划分为大小相等的两块,每次只使用其中一块,当这一块内存用完了就将还存活的对象复制到另一块上面,然后再把使用过的内存空间进行一次清理。 diff --git a/docs/notes/pics/1_2001550547261811.png b/docs/notes/pics/1_2001550547261811.png new file mode 100644 index 0000000000000000000000000000000000000000..a3331e43f22b7acc4a88c7215e65e03c49493a29 GIT binary patch literal 16384 zcmdtJRa9JEuq})P4boVGL*woi++Bk^gb*ME4^HFm?he7-wb9^&U?Dh-yK7^&^PTg* z{bSts`vC0ClHI%4T2-@Z&Wcc1mBU0QMu&rg!&H!${s;#L{|vi+Mn#7GZt1KMhW&we z`6wp|SM!VX0Cw}nN>kZgUf%@{4)^=NANaK|6drJJV#x~95?UT6 zCpk9pD}Ov|dKRtZvBHEttb{&-BeUcq8@?&D(2hHQl54?VzGx;Z-8{NXq-bS&aPr&v zR%LKSMmN*)AX==Nd%cZfFvp!8a_x86-Yy) zevJlej2HiZy%GN>@3p05_*D4MO)de#gg$syo4n^|9HM=Snb%C>t`(;fLXYu_3KE6o zVh4%`Lno&M{4{(eG|{N2W=o%UHb>Ose@(PLlQKI+rymgRp6IzLDcD44>7**k$do5j zr=%(B>qorkN{)C)Ow$jRHZ^@8$uShk{400E3i;%$k}{F4&ze-he9amhuUxQ?x5?ch z__$+Wk#%_-AwQYSRBp&)90~YD8T|PTYYPF=s}^O#idr_rqsd3Z($?yelJd!q8avpWfN_{YpOxv@fiP}f@k31R+)M> zn7Nh<{NR4e^>31V*#8lck*P3DJM%j$P3_mgDiC@a6$WVVy}$IjH@ZGkWR%iQ|HE6@ 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100644 --- a/docs/notes/Java 虚拟机.md +++ b/docs/notes/Java 虚拟机.md @@ -220,7 +220,7 @@ obj = null; ### 1. 标记 - 清除 -

+

标记要回收的对象,然后清除。 @@ -231,7 +231,7 @@ obj = null; ### 2. 标记 - 整理 -

+

让所有存活的对象都向一端移动,然后直接清理掉端边界以外的内存。 From fca155be73c2bd60cbb81ad28cb77cfa360db582 Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Wed, 20 Feb 2019 00:04:17 +0800 Subject: [PATCH 22/26] auto commit --- docs/notes/Java 虚拟机.md | 3 +++ docs/notes/剑指 offer 题解.md | 15 +++++++++++---- 2 files changed, 14 insertions(+), 4 deletions(-) diff --git a/docs/notes/Java 虚拟机.md b/docs/notes/Java 虚拟机.md index 48845861..023b3831 100644 --- a/docs/notes/Java 虚拟机.md +++ b/docs/notes/Java 虚拟机.md @@ -222,6 +222,7 @@ obj = null;

+ 标记要回收的对象,然后清除。 不足: @@ -231,8 +232,10 @@ obj = null; ### 2. 标记 - 整理 +

+ 让所有存活的对象都向一端移动,然后直接清理掉端边界以外的内存。 ### 3. 复制 diff --git a/docs/notes/剑指 offer 题解.md b/docs/notes/剑指 offer 题解.md index 204ffa38..b6e4fecf 100644 --- a/docs/notes/剑指 offer 题解.md +++ b/docs/notes/剑指 offer 题解.md @@ -967,6 +967,8 @@ private void printNumber(char[] number) {

+② 如果链表只有一个节点,那么直接 + ② 否则,就需要先遍历链表,找到节点的前一个节点,然后让前一个节点指向 null,时间复杂度为 O(N)。

@@ -983,10 +985,15 @@ public ListNode deleteNode(ListNode head, ListNode tobeDelete) { tobeDelete.val = next.val; tobeDelete.next = next.next; } else { - ListNode cur = head; - while (cur.next != tobeDelete) - cur = cur.next; - cur.next = null; + if (head == tobeDelete) + // 只有一个节点 + head = null; + else { + ListNode cur = head; + while (cur.next != tobeDelete) + cur = cur.next; + cur.next = null; + } } return head; } From 50f4d1bdd62d0e551e52cab06e70eea8820ac653 Mon Sep 17 00:00:00 2001 From: Silverados <295843706@qq.com> Date: Wed, 20 Feb 2019 09:15:09 +0800 Subject: [PATCH 23/26] =?UTF-8?q?Update=20=E8=AE=A1=E7=AE=97=E6=9C=BA?= =?UTF-8?q?=E7=BD=91=E7=BB=9C.md?= MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit --- docs/notes/计算机网络.md | 6 ++++-- 1 file changed, 4 insertions(+), 2 deletions(-) diff --git a/docs/notes/计算机网络.md b/docs/notes/计算机网络.md index 37634060..aa6b40be 100644 --- a/docs/notes/计算机网络.md +++ b/docs/notes/计算机网络.md @@ -656,15 +656,17 @@ BGP 只能寻找一条比较好的路由,而不是最佳路由。 TCP 使用超时重传来实现可靠传输:如果一个已经发送的报文段在超时时间内没有收到确认,那么就重传这个报文段。 -一个报文段从发送再到接收到确认所经过的时间称为往返时间 RTT,加权平均往返时间 RTTs 计算如下: +一个报文段从发送再到接收到确认所经过的时间称为往返时间 RTT,加权平均往返时间 RTTs 。第一次测量到 RTT 样本时,RTTS 值就取为所测量到的 RTT 样本值。以后每测量到一个新的 RTT 样本,就按下式重新计算一次 RTTS:

+式中,0 ≤ α < 1。若 α 很接近于零,表示 RTT 值更新较慢。若 α 接近于 1,则表示 RTT 值更新较快。RFC 2988 推荐的 α 值为 1/8,即 0.125。 + 超时时间 RTO 应该略大于 RTTs,TCP 使用的超时时间计算如下:

-其中 RTTd 为偏差。 +其中 RTTd 为偏差的加权平均值。 ## TCP 滑动窗口 From 9cb6720eb9a8d465de47793c22c0568c79cec0d7 Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Wed, 20 Feb 2019 10:21:04 +0800 Subject: [PATCH 24/26] auto commit --- docs/notes/计算机网络.md | 6 ++++-- 1 file changed, 4 insertions(+), 2 deletions(-) diff --git a/docs/notes/计算机网络.md b/docs/notes/计算机网络.md index 37634060..3f475876 100644 --- a/docs/notes/计算机网络.md +++ b/docs/notes/计算机网络.md @@ -658,13 +658,15 @@ TCP 使用超时重传来实现可靠传输:如果一个已经发送的报文 一个报文段从发送再到接收到确认所经过的时间称为往返时间 RTT,加权平均往返时间 RTTs 计算如下: -

+

+ +其中,0 ≤ α < 1,RTTs 随着 α 的增加更容易受到 RTT 的影响。 超时时间 RTO 应该略大于 RTTs,TCP 使用的超时时间计算如下:

-其中 RTTd 为偏差。 +其中 RTTd 为偏差的加权平均值。 ## TCP 滑动窗口 From 8766f098e682bbef771f76b1c7d5bc892e251736 Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Wed, 20 Feb 2019 10:26:19 +0800 Subject: [PATCH 25/26] auto commit --- docs/notes/计算机网络.md | 4 +--- 1 file changed, 1 insertion(+), 3 deletions(-) diff --git a/docs/notes/计算机网络.md b/docs/notes/计算机网络.md index b61e502b..3f475876 100644 --- a/docs/notes/计算机网络.md +++ b/docs/notes/计算机网络.md @@ -656,14 +656,12 @@ BGP 只能寻找一条比较好的路由,而不是最佳路由。 TCP 使用超时重传来实现可靠传输:如果一个已经发送的报文段在超时时间内没有收到确认,那么就重传这个报文段。 -一个报文段从发送再到接收到确认所经过的时间称为往返时间 RTT,加权平均往返时间 RTTs 。第一次测量到 RTT 样本时,RTTS 值就取为所测量到的 RTT 样本值。以后每测量到一个新的 RTT 样本,就按下式重新计算一次 RTTS: +一个报文段从发送再到接收到确认所经过的时间称为往返时间 RTT,加权平均往返时间 RTTs 计算如下:

其中,0 ≤ α < 1,RTTs 随着 α 的增加更容易受到 RTT 的影响。 -式中,0 ≤ α < 1。若 α 很接近于零,表示 RTT 值更新较慢。若 α 接近于 1,则表示 RTT 值更新较快。RFC 2988 推荐的 α 值为 1/8,即 0.125。 - 超时时间 RTO 应该略大于 RTTs,TCP 使用的超时时间计算如下:

From aa1e5e0f9e4849fe7532d12da3756f2f2944f95e Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Thu, 21 Feb 2019 16:35:34 +0800 Subject: [PATCH 26/26] auto commit --- docs/notes/计算机网络.md | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/docs/notes/计算机网络.md b/docs/notes/计算机网络.md index 3f475876..242f332d 100644 --- a/docs/notes/计算机网络.md +++ b/docs/notes/计算机网络.md @@ -658,9 +658,9 @@ TCP 使用超时重传来实现可靠传输:如果一个已经发送的报文 一个报文段从发送再到接收到确认所经过的时间称为往返时间 RTT,加权平均往返时间 RTTs 计算如下: -

+

-其中,0 ≤ α < 1,RTTs 随着 α 的增加更容易受到 RTT 的影响。 +其中,0 ≤ a < 1,RTTs 随着 a 的增加更容易受到 RTT 的影响。 超时时间 RTO 应该略大于 RTTs,TCP 使用的超时时间计算如下:

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+ ## 解题思路 ```java @@ -535,6 +537,8 @@ public int JumpFloor(int n) { 我们可以用 2\*1 的小矩形横着或者竖着去覆盖更大的矩形。请问用 n 个 2\*1 的小矩形无重叠地覆盖一个 2\*n 的大矩形,总共有多少种方法? +