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infinet energey

programmathew

I personal think you could generate infinite energy with 1 transistor 2 resistors 1 capacitor 1 555 timer ic and a short jolt of power as well as wires to connect the components

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  • Okay, John some math models are better than others.  But maybe reality springs from mathematics.

     

    I wouldn't talk about infinity so certainly in the singular.  Thinking about another word, 'maths' seems so much more literate than 'math.'

     

    Aristotle tells us that there is no highest integer.  Were you to propose one, say, N, he offers to cook up N + 1.  Since ++ applies to any integer, Aristotle must be right.

    There must be an infinite amount of fractions between 0 and 1.  Aristotle also tells us there can be no highest prime.  Were you to provide a candidate (Aristotle is a patient man) number, he could, in theory, sum it with all intermediate primes, add one, and have a new, larger prime.  Fractions are ratios of pairs of primes.  Every time we form the ratio of two unique primes, a new rational number must be formed.

     

    Therefore both the set of rational numbers and the set of integers are infinite.  But the rational numbers contain the integers, and have an infinitude of numbers between the integers, so, the rational numbers have to represent a higher order of infinity when 'counted up.'

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  • Okay, John some math models are better than others.  But maybe reality springs from mathematics.

     

    I wouldn't talk about infinity so certainly in the singular.  Thinking about another word, 'maths' seems so much more literate than 'math.'

     

    Aristotle tells us that there is no highest integer.  Were you to propose one, say, N, he offers to cook up N + 1.  Since ++ applies to any integer, Aristotle must be right.

    There must be an infinite amount of fractions between 0 and 1.  Aristotle also tells us there can be no highest prime.  Were you to provide a candidate (Aristotle is a patient man) number, he could, in theory, sum it with all intermediate primes, add one, and have a new, larger prime.  Fractions are ratios of pairs of primes.  Every time we form the ratio of two unique primes, a new rational number must be formed.

     

    Therefore both the set of rational numbers and the set of integers are infinite.  But the rational numbers contain the integers, and have an infinitude of numbers between the integers, so, the rational numbers have to represent a higher order of infinity when 'counted up.'

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