Let us imagine ourselves standing in a laboratory stocked with beakers and test tubes containing all sorts of chemical compounds. Then suppose an earthquake has just occurred upsetting the shelved vessels, sending their contents spilling onto the laboratory floor. It would be a very strange coincidence indeed to find new life forms generating themselves where none had existed before.
You might say, 'Your analogy didn't account for time - these organisms need time to evolve.' We ask, 'How much time should we have allowed? Was there enough time since the beginning of the universe to allow for their self-induced formation?'
Let's hear from Swiss mathematician CharlesEugene Jai. In an experiment aimed at answering this very question, Jai set out to calculate the probability of the random formation of a single protein molecule. Jai 'helped' the situation by assuming the existence of formative elements, and by selecting a protein consisting of only 2,000 atoms (An averageprotein might consist of 32,000 atoms or more). Jai also assumed that the protein would consist of only 2 unique formative atoms.
He determined the value of probability byconsidering the size of the material and the time necessary for the random formation to occur. He calculated that the probability of forming even asimplified protein molecule was approximately 1 in 5 x 10 e+320 !
The size of the material necessary to produce that almost zero probability would have been a sphere with a diameter of approximately 6 x 10 e+176 miles - about 10 e+63 times bigger than the imagined size of the universe. Finally, the time necessary for the molecule to form was10 e+243 billion years. This was far greater than the supposed age of the universe - only about 2 billion years.
He concluded that the universe was neither old enough, nor big enough to allow for the random formation of even a simple protein molecule. It was impossible for the universe to have created itself, and for life to randomly form. We must then consider another course. There is aCreator who created the universe.
You might say, 'Your analogy didn't account for time - these organisms need time to evolve.' We ask, 'How much time should we have allowed? Was there enough time since the beginning of the universe to allow for their self-induced formation?'
Let's hear from Swiss mathematician CharlesEugene Jai. In an experiment aimed at answering this very question, Jai set out to calculate the probability of the random formation of a single protein molecule. Jai 'helped' the situation by assuming the existence of formative elements, and by selecting a protein consisting of only 2,000 atoms (An averageprotein might consist of 32,000 atoms or more). Jai also assumed that the protein would consist of only 2 unique formative atoms.
He determined the value of probability byconsidering the size of the material and the time necessary for the random formation to occur. He calculated that the probability of forming even asimplified protein molecule was approximately 1 in 5 x 10 e+320 !
The size of the material necessary to produce that almost zero probability would have been a sphere with a diameter of approximately 6 x 10 e+176 miles - about 10 e+63 times bigger than the imagined size of the universe. Finally, the time necessary for the molecule to form was10 e+243 billion years. This was far greater than the supposed age of the universe - only about 2 billion years.
He concluded that the universe was neither old enough, nor big enough to allow for the random formation of even a simple protein molecule. It was impossible for the universe to have created itself, and for life to randomly form. We must then consider another course. There is aCreator who created the universe.
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