Construct a Deterministic Finite Automata accepting the following set:?
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I dont think such a DFA exists if the order of 0's and 1's is not preserved. \n\nIf 0's and 1's are unordered and can appear randomly like 011001100, than such a DFA is not possible.\n\nReason:\n\nBecause you are trying to generate a regular expression. And meanwhile trying to find out its validity through count and compare method, hence it cannot be done..\n\nThere is a rule of thumb..\n1. if an expression's items can be counted, and the validity of the expression can be stated with a single comparison, then it is a context free grammar.\n\n2, if you need more than one comparison, it is a context sensitive grammar.\n\n3. regular expressions cannot be validated through count and compare\n\nHence by the elimination method due to contradiction, your problem cannot be solved.\n\nRegards\nParvesh
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Michael Sipser's "Introduction to the Theory of Computation", 2nd edition, ISBN 0534950973 will tell you all you ever wanted to know about the limitations of computers.  It is pretty much the standard text for all Formal Language and Automata Theory classes in Universities across the country.
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5 would be (a)\n6 would be (b)\n7 would be (c)\n8 would be (b)
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Use any recursive algorithm.\n\nFor instance:\n\nf(x) = f(x) + 1
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An automaton is a mathematical model for a finite state machine (FSM). An FSM is a machine that, given an input of symbols, jumps through a series of states. \nSo as you can see automaton can be used in almost any field in the computer. Best example is compiler. When a programs is getting compiled it goes through lot of states from lexical analyser to final optimization. Automata can be used to store the state of the program. In parsing it is used to guess the correct word. \nIn serach automatas are used. e.g. if you want to find a word in directory and that word is not found, then probably you mistype the word. To show what are the words near to the word you type, automata is used.
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Nothing.\n\n\n\n--- ► λ ◄
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2Fe (s) + 3F2 (g) ---> 2FeF3(s)
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1. 1s2 2s2 2p6 3s1\n2. 1s2 2s2 2p6 \n3. 1s2 2s2 2p4\n4. 1s2 2s2 2p6\n5. 1s2 2s2 2p6 3s2 3p6 3d7 4s2
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1:C\n2:A\n3:D\n4:D\n5:A\n6:D
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The links below have good info. The first briefly addresses your first question, and the second is a good brief history of the problem which provides some insight as to the difficulties encountered. I actually played around with this problem a little on an elementary level and it is interesting. Cheers.\n\nhttp://www.sciam.com/print_version.cfm?articleID=000DBA55-B698-1C71-9EB7809EC588F2D7\n\nhttp://www.geocities.com/fermatnow/flt/
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finding bugs ...based on Mc Cabe's cyclomtic complexity
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Of course Finite Maths
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SrSe\nK2O\nCa3N2\nCoI3\n\nthe numbers should be subscripts
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1--d\n2--a\n3--b\n4--a
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would this be acceptable: \n\nhttp://www.fi.edu/pieces/knox/automaton/newtoncradle.htm
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algorithms, data structures, computer organization
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Use a tree like this:\n\n                     /   &#92;\n                   A      a\n                 /  &#92;    /  &#92;\n                B   b   B   b\n                 |   |    |    |\n                C  C    C   C\n               / &#92; /&#92;  / &#92;  / &#92;\n\netc....