Mac下 charles4.0 抓不到电脑包 可以抓手机的

我用的是Charles4.0 浏览网页等都不能抓包,我现在需要去抓浏览的网页的数据, 但是Charles 没有反应 ,应该怎么设置?

1个回答

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原来还需要设置代理

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抄袭、复制答案,以达到刷声望分或其他目的的行为,在CSDN问答是严格禁止的,一经发现立刻封号。是时候展现真正的技术了!
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Game Simulator 模拟器的问题
Problem Description “Tractor” is a very popular poker game in China. There are four players in the game. Suppose their names are Alice, Bob, Charles and David, in clockwise order. A judge is needed for this game. The players are divided into two teams, Alice and Charles are in team 1, and the other two are in team 2. The prop they use to play the game are two decks of pokers, including 108 cards in total. A simplified rule of the game is described below. The whole game contains a number of rounds. In each round, one team is called “Declarers” (CT); the other team is called “Defenders” (FT). Each team has a current rank (CR). The goal of the player is to increase his own team's CR as much as possible. A certain round has a Main Suit (Heart - H, Spade - S, Club - C, Diamond - D, or None - no main suit in this round) and its CR. The CR in this round is the CR of the CT, and Main Suit will be given. The Main Suit and CR will be used to determine the order of the cards. 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(2) For the trumps, the order are listed below: Red Joker Black Joker card with main suit and CR (if exists) other card with CR other trumps ordered by their ranks(i.e., A, K, Q, J, T, 9, 8, 7, ..., 3, 2) (3) For the “not-trumps”, they are ordered by their ranks. Assume in all the description below, in the current round, the CR of the CT is 7. Suppose the main suit is H, the cards can be arranged in this order (as an example): S2 , C2 , D2 < S3 , C3 , D3 < S4 , C4 , D4 < S5 , C5 , D5 < S6 , C6 , D6 < S8 , C8 , D8 < S9 , C9 , D9 < ST , FT , CT (T - 10) < SJ , CJ , DJ (J - Jack) < SQ , CQ , DQ (Q - Queen) < SK , CK , DK (K - King) < SA , CA , DA (A - Ace) < H2 < H3 < H4 < H5 < H6 < H8 < H9 < HT < HJ < HQ < HK < HA < S7 = C7 = D7 < H7 < BJ (the Black Joker) < RJ (the Red Joker) If “None” during this round, then the pokers can be arranged in this order: H2 , S2 , C2 , D2 < H3 , S3 , C3 , D3 < H4 , S4 , C4 , D4 < H5 , S5 , C5 , D5 < H6 , S6 , C6 , D6 < H8 , S8 , C8 , D8 < H9 , S9 , C9 , D9 < HT , ST , FT , CT < HJ , SJ , CJ , DJ < HQ , SQ , CQ , DQ < HK , SK , CK , DK < HA , SA , CA , DA < H7 = S7 = C7 = D7 < BJ < RJ In these two tables, cards written in italic are “trumps”, and cards written in boldface are “not-trumps”. In each trick, the lead cards (played by the player leading this trick) must be either all “trumps”, or all “not-trumps” with same suit. The possible structures of the cards are listed below (assume the main suit is H and main rank is 7 for the example): Single. A single card, such as D9. Pair. Two same cards, such as D9D9. But D7S7 is not a pair although their orders are the same. Tractor. Two or more consecutive-ordered pairs, satisfying the condition that they are all “trumps”, or all “not-trumps” with same suit, such as SJSJSQSQSKSKSASA, H7H7S7S7HAHA or RJRJBJBJ. But, these are not tractors: S7S7C7C7 (their orders are the same), C7C7C6C6 (they are not consecutive-ordered), DADAD2D2 (Ace is not “one”, so they are not consecutive-ordered), H2H2H4H4, or D2D2D3. Be careful: if “None” in this round, H7H7S7S7HAHA is not a tractor (H7 and S7 are same-ordered because of “None”). Throw. The combination of the structures above, satisfying the condition that they are all “trumps”, or all “not-trumps” with same suit. Each of the Single, Pair or Tractor in a Throw is one of the Throw’s component. In the original tractor game, in some situation, the throw will be rejected. But, to keep the rule simple, we assume in this problem all the throws are accepted. For example, RJRJBJBJH7H7HQHQHJHJH9H9H6H6HAH2 contains six components: two tractors, two pairs and two single cards (RJRJBJBJH7H7-HQHQHJHJ-H9H9-H6H6-HA-H2); CACAC8C8CK contains three components: two pairs and one single card(CACA-C8C8-CK). A throw can be treated as different list of components, for example, H2H2H3H3H4H4H5H5H6H6 can also be treated as H2H2H3H3-H4H4H5H5H6H6, or H2H2-H3H3H4H4H4H5H5-H6H6, and so on. For the lead cards, each time we choose the longest component (choose the one with the highest order to break the tie) to construct a list of components, this list is the structure of the lead cards, also the structure of the trick. So that the structure of the trick is unique. After the first player lead his or her cards, other players follow cards one by one in clockwise order, as mentioned above. An important part of the game is to determine the winner of a trick: If one’s follow cards contain both “trumps” and “not-trumps”, or all “not-trumps” but with different suits, this player can't be winner of this trick. Otherwise, if the lead cards are all “not-trumps” and one’s follow cards contain “not-trumps” with different suit from the lead cards, this follow player can’t be the winner of this trick. Else, if one’s follow cards can't be constructed as the same structure of lead cards, this player can't be the winner of this trick either. Otherwise, if the structure of this trick is not “throw”, the one who played the highest-ordered card wins this trick. If more than one player played the same highest-ordered card, the winner of this trick will be the one who plays the highest-ordered card first. Now let's consider the “throw” situation. We construct the follow cards into the structure of the lead cards, so that the order of the highest-ordered card in all the longest components of the “throw” is as high as possible (this card is called “honor card”). Note that tractor can be treated as several pairs or shorter tractors, and pair can be treated as two single cards. The winner of this trick is the one who plays the highest-ordered “honor card”. Similarly, if more than one player played the same highest-ordered “honor card” the winner of this trick will be the one who plays the highest-ordered “honor card” first. There are many hair-raising rules about lead and follow cards; fortunately, they're not related to this problem, the only thing we care about is: when someone leads a “not-trump” “throw” the only possible way to beat it is to “throw” the same structure of “trumps”. And it’s impossible to beat a leading “trump” “throw”. Special attention on the examples below. In these examples, Alice always leads cards. And assume in all the following examples, the CR is 7, and the main suit is H. There is a special rule about “hidden cards”: if the winner of the last trick of a certain round is a member of FT, then, in addition, the FT gets the sum of the hidden cards' pts, multiplied by 2w (2 to the power of w). When the structure of the final trick is not “throw”, then w is the number of lead cards of the last trick of this round. If the structure is “throw” instead, w is the length of the longest components, in the example RJRJBJBJH7H7HQHQHJHJH6H6HA, the w is 6 because the length of RJRJBJBJH7H7 (the longest components of the “throw”) is 6. To make the problem easier, you are only to write a single-round tractor game simulator. Input Multiple test cases, the number of them T is given in the very first line. For each test case: The first line contains the main suit of this round (H, S, C, D, O; O denotes “None” in this round), the dealer of this round, the CR of team 1, the CR of team 2, separated by single spaces. Each of the rest lines contains 4 strings: the lead cards and the cards played by the second, third and last player. In one string, the cards can be given in any order. Each player will play exactly 25 cards in one round. You may assume the input is always valid. There is a blank line between consecutive test cases, and a blank line also appears between T and the first test case. Output For each test case: The first line contains the case number. The second line contains the pts get by the FT in this round. If a team wins the whole game after this round, output “Winner: Team X”(without quotes, X should be either 1 or 2) in the second line. If no team wins, output the new CR of team 1, the new CR of team 2 after this round, followed by the name of the dealer of the next round, separated by single spaces. See the example for further details. Sample Input 1 O Charles 2 2 S6S6S7S7 SASKSJST STS8S4S4 S3S5SJSQ S9S9 H3D3 S3DT SAD3 DA DQ DK D4 SKS8S5S3 RJC2D2H2 C6C8CJD9 H3CKDTD5 H7H7 H6H4 HJHQ H9H9 DJDJ DKH5 D5D4 D6D6 D8D8 C4C3 HTH5 D9D7 C5C5 C6CT H8HQ C7C4 H8 C7 HA HA H2 RJ BJ CK DA BJ C8 HK S2S2C2 CQCAD2 HTHJHK C9CQCA Sample Output Case #1: 50 3 2 Alice
Polish notation 程序的编写
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