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farms unviable. Colombian coca growers would suffer the same economic shock suffered by the coca growers of Bolivia and Peru when the eradication programs took effect in those countries. • Good sides A program of controlled drug legalization could solve many of these problems. It is the illegal nature of the drug trade that makes drug profits so high and empowers violent criminal mafias. If drugs were a legal, banal product, the infrastructure of violence would be unnecessary and that would inflates

achievement of the objectives. The last one is the experience that the company gained by the use of this plan. It is helpful for the future to analyze what were the problems we had to face during the implementation of the strategy, what was our reaction to solve them and if the responses proposed were the better ones. 3.Describe the functions of a Management Accounting system A Management Accounting system aims to determine the costs for the production of the goods and those for the report needed

40’ there are emissions which film the everyday life of people : Candid Camera where people react to the pranks appears in 1948. Aktenzeichen where the public can solve criminal businesses thanks to reconstitutions is diffused in Germany by ZDF since1967. In 1973, the chain PBS filmed the

" or "send." -We have to consider what technology to use, HTML tables are the safest. Googlemail, hotmail, Outlook (and every other email client) interpret E-mail code differently so our email may look different in each of them. Using tables will solve this problem. -Use both HTML E-mails and text only E-mails as peoples E-mail clients may support one or the other or both. Other factors: -We have to be certain we manage subscriber expectations at the start. We have to describe in a sentence

tensions and ease the tensions between the upstream and downstream countries. Conclusion. To conclude, as we saw it, water is the next major source of conflict, and the situation worsen everywhere in the world. In my opinion the best way to solve a big part of the water crisis in Africa is to promote the cooperation between countries in transboundary river basins. Furthermore arid areas should develop desalinization projects, which could be one of the best solutions to erase water scarcity

set up = to fix = to establish = to create to set something forth = to explain to settle a problem = to solve ≠ to settle somewhere = to establish to share = to put/have something in common the shelter = the protection a skill = a capacity to slaughter : massacrer to sort : trier to sort out = to resolve = to solve to spark = to provoke to speak out on something = to debate = to discuss = to express an opinion

contents in theses P(n, m, t ) . We are interested by compute them to derive some interesting informations, as the probability to initiate a chain reaction, the pic power we can have during fluctuations, etc … A method to have these numbesr is to solve a partial differential equation where unknown is the m function g ( x, y, t ) = ∑ ∑ ... ∑ x n y1m1 ... y6 6 p (n, m, t ) with y = (y1,…,y6). The backward Kolmogorov n = 0 m1 = 0 m6 = 0 ∞ ∞ ∞ equations, which describe the history of a neutron in

the northern states or Free states which were in favour of its abolition. The compromise was that the slave trade was to be allowed for another twenty years until 1808, and slavery was left to the decision of each state and for future generations to solve; slaves were not freed, nothing was changed for them. Indeed, it took a Civil War and hundreds of thousands of deaths to achieve the abolition of slavery (Emancipation Declaration by President Abraham Lincoln, 1863 and 13th amendment, 1865). But even

attributes. Given a training set of l training examples: [pic] xi is the ith input vector, xi∈Rn with labels yi∈{-1,+1}, i=1,...,l is the total number of input vectors and n is the dimension of the input space. The main task of training an SVM is to solve the following quadratic optimization problem: [pic] Subject to [pic] where K(xi, xj) is a kernel function calculating dot product between two vector xi and xj in some feature space. Suppose the parameters (* is the optimization solution of

an intricate fashion. Second, the inhomogeneity of the atmosphere complicates the nature of the field equations. These complications rule out analytical closed form solutions, leaving numerical simulations as the only resort. The methods applied to solve these problems are generally categorized as integral equation methods and differential equation methods. Integral equation methods result in extremely large, full matrices that need to be inverted in order to determine the unknown fields. In addition