BlackHatKings: Proxy Lists
Posted by: Afterbarbag
Post time: June 11, 2019 at 7:10 am

couples of problems related to Gauss flow and vector analysis

the surface $ S $ is given by $ r $ (R,$ theta $) = (r $ cos theta $)$ i $+ (r $ sin theta $)$ j+ $ theta k $. (0 <= r <= a, 0 <=$ theta $<=$ frac { pi} {2} $ ) if the vector feild $ A $ is given by $ A $= x$ i $+ y$ j++ zk $,

1. Get the normal unit vector $ n $ of $ S $

2.évaluer $ int_ {S} A $ cdot n $ and $ int_ {S} left ( bigtriangledown times A right) cdot n dS $

I am new in vector analysis, any index would be appreciated.

graphs – Polynomial time algorithm – Couples of corresponding vertices

The idea is to use recursion. Suppose the children of the root $ r $ are $ v_1, ldots, $ v_dand let $ S_1, ldots, S_d $ consist of these elements of $ S $ in the subtree rooted at $ v_1, ldots, $ v_d, respectively.

An easy case, that's when $ r notin S $ and $ | S_i | $ is even for everyone $ i $. In this case, we can simply recurse on the subtrees. There are two complications in the general case:

  1. Some $ | S_i | $ could be strange.
  2. The root could belong to $ S $.

The two complications are related, but let's look at them one by one. Suppose first that $ r notin S $. Yes $ | S_i | $ is strange for some $ i $, so we would like to solve this problem. The only reasonable way is to add $ v_i $ at $ S_i $ if $ v_i notin S_i $and remove $ v_i $ of $ S_i $ is $ v_i in S_i $. We now solve the recursively modified problem and somehow have to find a solution to the initial problem.

Let's introduce some notations: $ O $ is the set of $ i $ such as $ | S_i | $ is strange, and $ S $ _i is the whole $ S_i $ after modification (adding or removing $ v_i $). Consider a solution for the new instance. We will derive a solution for the original instance by associating the indexes in $ O $. Suppose we choose to twin $ i, j $and look at solutions for $ S-i, S $ _j. There are three cases to consider:

  1. $ v_i in S_i $ and $ v_j in S_j $. In this case, we add a path from $ v_i $ at $ v_j $ via $ r $.
  2. $ v_i notin S_i $ and $ v_j notin S_j $. In this case, we add a path from $ v_i $ at $ v_j $ and "erase" $ v_i, v_j $. That is, in the solution to the new problem, $ v_i $ is connected to some $ w_i $ in his subtree, and $ v_j $ is connected to some $ w_j $ in his subtree. We connect $ w_i $ and $ w_j $ via the path $ w_i-v_i-r-v_j-w_j $.
  3. $ v_i in S_i $ and $ v_j notin S_j $. In this case, we add a path from $ v_i $ at $ v_j $ and "erase" $ v_j $. That is, in the solution to the new problem, $ v_j $ is connected to some $ w_j $ in the subtree. We connect $ v_i $ and $ w_j $ via the path $ v_i-r-v_j-w_j $.

When $ r in S $just change the strategy above. We appear arbitrarily $ r $ with some $ i in O $, then proceed as above. This time, there are only two cases:

  1. $ v_i in S_i $. In this case, we simply connect $ r $ and $ v_i $.
  2. $ v_i notin S_i $. In this case, we add the edge between $ r $ and $ v_i $ and "erase" $ v_i $. That is, in the solution to the new problem, $ v_i $ is connected to some $ w_i $ in his subtree. We connect $ r $ and $ w_i $ via the path $ r-v_i-w_i $.

Technical analysis of all major couples | 24 December 2018 – News and Analysis

Most trade articles aim to minimize weaknesses rather than identify and improve the trader's strengths.

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What exactly are the strengths we need to find in a merchant and why is it important to identify them?

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1. Review your trading accounts

Check your trading logs and identify the cases in which you think you have performed well.

Identify your ten most profitable trades and note the following:

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In addition to asking you these questions, identify other common factors that helped you gain those trades.

2. List your strengths as a trader

Try to identify your top five: creativity, curiosity, open-mindedness, love of knowledge, wisdom, courage, perseverance, integrity, vitality, love, kindness, social intelligence, citizenship, fairness, leadership, forgiveness, modesty, prudence control , appreciation of beauty, gratitude, optimism, humor, spirituality.

3. Ask others for advice

Although self-reflection is helpful, we can neglect a few traits that other people can easily identify in us. So, take the time to ask for the outside opinion.

Ask your co-workers, sales manager, coach, and friends what traits they think make you a good trader.

Compile their contributions and compare them to your own list. You may be surprised to see how others perceive you.

Just as to identify your weaknesses, it's equally important to know where you're good, what you're losing, or whether you're looking to improve your game.