What is the Law of Requisite Variety?
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Type in Law of Requisite Variety.  Several sites to choose from.  Amount of appropriate selection that can be performed by limited ...
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According to relgious law...
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Sounds like its something related to 'entropy' otherwise known as the 2nd Law of Thermodynamics. "What can go wrong, must go wrong" as Murphy would say.
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Do you mean a single composition. If so it is simply Introduction, Conclusion and in between these, each paragraph must deall with one particular point.\n\nIf this is not your question come back to me.
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Wait, I'm confused. Are we saying: 90 Red Balls, 90 Blue Balls, 90 White Balls, 10 Multicolored Balls? If that is the case, and you are asking how many must be taken to guarantee that there will be at least 10 of one variety, then the answer is 37. It is possible to pick 9 of each of the four varieties. The next ball would therefore guarantee at least 10 of the same type.\n\nADDED:\nSo then, it's 30 Red, 30 Blue, 30 White, and 10 Multicolor? Then the answer is still 37, for the reason I described before. Unless...are those 10 other balls all the same? Do you mean 10 balls with mixed colors on them, or 10 balls, each a different, random color, but not red, blue, or white? Because if that's the case, it's 38. It is possible to pick 9 of each of the three colors, and all 10 balls of different colors, and you would then have 37. The next ball (38th) would have to be the 10th of either red, blue or white.
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You are correct, there is no such thing as "The Law of Probability". However, you could, if pressed by someone, quote it as "Nothing is Always and Everything is Sometimes".
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This is an easy derivation. \n\nMultiplicative Principle: \nOne fundamental principle of counting is that if you have n of one type of object (N) and m of another type of object (M), then the number of ways to pair objects of type one with objects of type two with regard to order is n*m. This is argued by saying that one can first pair one of the N-type objects with all of the M type objects for m pairs, and then do the same for the remaining N type objects, giving m + m + ... + m n times, or n*m pairings. \n\nPermutations:\nSuppose you have k objects and you want to know how many ways you can order them in a line. You have k ways to choose the first object, k - 1 ways of choosing the second object, and so forth until you run out of objects. By the fundamental principles of counting, this makes the number of possible orderings k*(k - 1)*...*1 = k! which we will call P(k).\n\nCombinations:\nSuppose the number of combinations of k objects out of n objects without respect to order chosen is C(n, k). If we wanted to count order, we would multiply each combination by the number of ways it could be permuted (by the fundamental principles of counting). Let P(k) be the number of ways of ordering k objects (this is just k! = k*(k-1)*...*1 ). Thus P(k)*C(n, k) is the number of ways one could choose k people out of n people with regard to order. \nBut we can easily count this number another way. The number of possible choices for the first person is n, for the second person n-1, and so on until we reach n - k + 1. Thus, we get the equation P(k)*C(n, k) = n*(n - 1)*...*(n - k + 1) = n!/(n - k)!. Solving for C(n, k), we get C(n, k) = n!/[P(k)(n - k)!] = n!/[k!(n - k)!].
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making someting with the same genetic makeup as the original
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Its b.\nindependent assortment in meiosis
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Give me your email id. I will send a small chapter containing discussions on "Variation" as an attachment. Contact me at psbhowmick@yahoo.com
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No. Variation only indicates limited change.  Yes, there is indeed variation, but as far as such drastic changes as Evolution indicates, the changes that must occur for Evolution to be true do not occur.  The change is not that drastic.\n\nThere are limits to the changes.  Our own tampering with fruits and vegetables show that we may "create" a new fruit or vegetable, but seeds will not be produced.  It is because we have caused an unnatural thing to be produced.  \n\nYes, there are definite "Laws".
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similar nature or kind, consistent, uniform, & solid\n^_^
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Infinite number of values can be assigned. If you require a specific value, you need additional information as there are 4 variables. To be precise at least 4 different equations are required to do any further calculations.
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should depend on how manyyou already have
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varies with each individual.
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Example:\n\nCalifornia Law consists of 29 codes, covering various subject areas, the State Constitution and Statutes. Information presented reflects laws currently in effect. \nhttp://www.leginfo.ca.gov/calaw.html\nhttp://www.findlaw.com/11stategov/indexcode.html
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Each has its own uses.