what is a prover and how does it work?
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A device for passing measured amount of gas or compressed air under constant pressure through gas meters to test accuracy of meters.\n\nkindly check below websites also :)
344009
No, because it doesn't.\nThere's a number of "proofs" out there that rely on dividing by 0, even when it's not obvious that's what's going on.\nDivide by zero, and you can prove anything!
144392
Because obliviously, brute force makes everything work. Don't you know anything?\n\n:P
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It's how you organize a composition or theme paper.\n\nIntroduction: Introduce your topic. This is where you present the idea you intend to prove.\n\nBody: Provide details, information, evidence supporting your point of view. Traditionally, this requires at least three paragraphs, each with a supporting point.\n\nConclusion: Summarize what you have proven and draw a conclusion. This is where you restate how you have proven your thesis/point.\n\nAnother way to look at it is: (1) Say what you're going to say, (2) Say it, and (3) Say what you said.\n\nHere are a few links to get you started:
1153023
It is really surprising that there are still people who think they have a PROOF for statements like 1=2, 1=0, etc.\nFirst they should UNDERSTAND what is a PROOF.\n\nPROOF is a sequence of logically correct steps. If ONE of your step is wrong then it is NOT called a proof.\n\nI think these people should go back to Primary schools and LEARN the fundamentals.
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I typed "evidence bases term paper" in my yahoo search box and found 18,100,000 listings.  Maybe one will help you.\n\n\n\nPlease rate my answer best so I can earn points.
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http://computer.howstuffworks.com/boolean.htm check this site out.
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If p(1) is true and, for each integer k>1 the statements  p(1),p(2),....p(k) imply the statement p(k+1) then p(n) is true for all.\n\nIn other words if a statement is true for the integers 1..k\nand you can prove it from those for k+1, than it is true for all integers.\n\nIt is a stronger version of normal mathematical induction where one use P(k) to prove P(k+1).
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There's proof by deduction, proof by process of elimination, proof by contradiction and proof by induction.
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try to find the proof first
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Try these sites. Some have better explanations than others.\n\nSwitching and inverters: http://www.kpsec.freeuk.com/trancirc.htm\nAmplifiers: http://www.tpub.com/neets/book7/25c.htm\nLogic gates: http://hyperphysics.phy-astr.gsu.edu/hbase/electronic/trangate.html
838818
The skills you learn in doing geometry proofs, to prove something using minimal assumptions and logical arguments, will serve you well in many professions. Some fields that might require these skills, besides mathematics, are scientific research, law, business, economics, public relations, almost any career where you need to sometimes convince someone else to do or buy somethings.
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A predicate is something that is assumed to be true in an arguement (I believe). For instance, if someone argued the following...\n\n1. This real river contains moving water.\n2. Therefore, the water in the river is moving.\n\nThe predicate to that arguement is this hypothetical river exists. Points one and two, however valid or invalid, are premises. A premise is merely a point in an arguement.
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cheater. try learning it.
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There are two reasons to prove a theorem.\n\nThe first is so that you know it is true.  Without a proof, it is just an opinion.\n\nThe second reason is to practice logical thought.  If you can prove theorems, you can solve simple and complex problems that occur in every day life.
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It's false.\n\nLet A be a formula such as A[X] = true, for every X.\n\nThen A[true] = false\nand A[false] = false.\n\nYou can see that A[true] != ~A[false]
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Work on logic games; that can help with general reasoning. \n\nWhat are you trying to analyze? Work situations? Shipping? Personnel? There's a lot of books and resources, some probably available at your library, that give strategy for various aspects of business. Sorry I can't be more precise, but your question is very broad.