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Universal Elimination:
Here for any sentence, there is A, containing a universally quantified variable, v, just for any ground term, g, so we can substitute g for v in A. Thus we write the following to represent this rule:
∀v A/Subst({v/g}, A)
As show an example from Russell and Norvig that a rule can be used on the following sentence: as ∀X, likes(X, ice_cream) to substitute the variable 'ben' for X, for giving us the sentence as ben, ice_cream. In generally English, this might says that there given everyone like ice cream, so we can infer here that Ben likes ice cream. Thus this is not exactly rocket science and just for that it is worth bearing in mind beneath all the fancy symbols in logic, so we're really only saying simple things.
Reduce the following equation using k-map Y = BC‾D‾ + A‾BC‾D + ABC‾D + A‾BCD + ABCD Ans. Multiplying the first term with (A+A') Y = A'BC'D' + ABC'D' + A'BC'D + ABC'D + A'BCD +
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The 2's complement of the number 1101110 is ? Ans. 1's complement of 1101110 is = 0010001 ans hence 2's complement of 1101110 is = 0010001 + 1 = 0010010.
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how should I do connectivity with google play for my android GSM based project
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