Quote:
Originally Posted by El_Grubadour
Yes I believe in God. The science is fallible and hardly believable to show the earth is as old as they say it is. The data is based on a metric of infinity, however, infinity can't be measured so the data is broken into a basic-calculus use of limits to infinity, and that data is pretty poor. Carbon as a whole is very poorly understood element, and that is just the beginning of why I think some of the science is laughable.
The empirical data for the supernatural is poor as well, but historicity of Jesus along with the gospels is the data that sways my decision as well as what searching for my own truth has done for me.
Everything humans do is fallible, including both science and religion. Humans are fallible so consequently any method we have for acquiring knowledge will be as well. The difference is that scientists recognize that science is fallible, and guess who it is that corrects scientific mistakes. It is scientists who do so. In fact, the pinnacle of achievement in science lies in proving that a previously accepted scientific theory was wrong and replacing it with a new paradigm. All of the well known scientists have done precisely this.
I’m mot sure what your blathering about a “metric of infinity” is supposed to mean, but there is no infinity measured in any branch of science. Infinity is not an inherently contradictory concept, though, since a consistent mathematical system of infinities has been developed (yes there is more than one infinity, some are larger than others. It all makes sense if you learn the math). However calculus is expressly NOT based on infinity. It is in fact the mathematics of exploring the possibility of infinitismally small or infinitely large quantities without actually having to use such quantities. The real basis of calculus is the limit. This represents a quantity obtained by evaluating a function at a point x+h, where h is some arbitrarily small, but nonzero number. If the function yields a value that differs from a given value L by no more than some arbitrarily small number k, then we call L the limit of the function at the point x.
A real example can help. Suppose we have the function (x^2-1)/(x-1) and we want to find the limit at x=1. We cannot plug in the value 1 for x in the formula given since that would result in dividing by zero. We can however evaluate f(x+h) for increasingly small values of h. If we use h=0.01, we get 2.01. If we use h=0.0001 we get 2.0001. Using h=0.000001 gives 2.000001 and so on. It should be clear that we can make the formula value as close to 2 as we like by making h as small as we like. From algebra, we know that the result is equal to 1+x+h. For x=1 this gives 2+h, so we have proven that we can make the formula as close to 2 as we want by making h smaller. Thus the limit at x=1 of this function is 2. Notice that at no point have we actually used any infinite quantity, whether infinitely small or large.
Finally, I think you probably should educate yourself better on radioactive dating methods. There are possible errors in such methods and there is uncertainty (as in any measurement), but the mechanism of radioactive decay is well understood and it is well known that this mechanism has not changed over time (based on observations of astronomical bodies located millions of light years away, for example). IÂ’m not sure why you think carbon is not well understood, or in fact even relevant for determination of the age of the earth. C-14 dating cannot be used for dating items more than a few tens of thousands of years old. ItÂ’s half life is too short and there would be no detectable C-14 left after that time. New C-14 is created by reactions of atmospheric CO2 with cosmic rays. Living creatures breath this in and incorporate it into their bodies. When they die, they stop adding C-14 so the current abundance of C-14 in a once living sample can indeed give indication of how long ago the organism died, but that has nothing to do with the age of the earth. ItÂ’s certainly useful in archeology and palwontology, though.