Topics on which people hold very strong beliefs … sometimes these beliefs are no more than just those. While on the one hand some of those who believe in God take Scripture literally, and will tell you that indeed the world was made in 6 days, or that there was indeed a time when snakes talked or horses flew. Little does it occur to them that maybe these stories are more allegorical, and one must look into their subliminal meaning which seems to be a consistent characteristic of Scripture to get a true understanding. Scientists on the other hand use these same stories, read at their superficial level to try to prove that religion flies in the face of logic.
There is another aspect of the scientific discourse which tells us that there is no ‘need’ for God since all phenomena can be explained by science, those which can’t be explained today would well be explained at some point. Let’s take an example to see the folly of this logic. Let’s say you have to go from place A to place B. Now, you could do this commute on foot or by bus. Now, since your commute can be explained by walking, there is therefore no ‘need’ for the bus and therefore the bus doesn’t exist.
Another logic which is most prevalent is that there is no proof of God. Now, one could also on the other hand say that there is no proof for the non-existence of God, but then that takes us into a different byway, so for the moment let’s shelve that one. Let’s say, for instance, if you are asked to cook a meal with a pen, crayons, toothpicks, and a screwdriver and wrench. Doesn’t sound logical, does it? Fact is, different tools are meant to be used for different purposes and extending this it’s easy to see why science has not, maybe will not, been able to prove the existence of God … that as a tool science isn’t the right one. Let’s try to analyze that. Science is essentially a study of this creation, maybe (if we keep the idea of the multiverse aside for a moment) of the universe. This means that science, meant to study nature, isn’t meant to study whence nature came from.
Is that why so many scientists are so antagonistic to the idea of God?
A recurring question which keeps coming up in discussions is how mathematics should be taught. There is a strong view that given the computing power which is available to us, we should relook the basic maths curriculum. So i went looking, and found this video which i feel looks at the problem in a logical way.
Conrad Wolfram is giving some compelling reasoning for why maths education should change, and gives a description of how it should change, too.
Hand-culcating the mundane way should not be the focus on the curriculum. Rather, the focus should be on building and enforcing the concepts, and leave the calculating to computers. In other words, as he says, students should be taught the procedures which define fundamental concepts, but the implementation of those should be left to computer programs. For example, students should know what a square root it, how it is calculated, but they shouldnt have to calculate, beyond illustrations. And here is the cool part he says … focus on teaching students how to write programs to calculate square roots, rather than having them mechanically execute the procedure for calculating. This will immensely help students clarify their concepts (how can one write a program without understanding the underlying principles to a very large extent?), while at the same time help them become more comfortable with the concept of application of these concepts. In other words, our mathematics curriculum should stress understanding and application (application to real world problems is a very good way of teaching these concepts) rather than stress on the mundane calculations which stress out students as well as parents alike. After all, why should a child lose marks in an exam (thats what happens) if he or she takes the square of 5 to be 10 when all the conceptual aspects of the solution are correct, and the only mistake is a calculation mistake?
Connect this with the post i had written earlier, and a rather innovative picture of mathematics teaching emerges.
Came across this really nice video on youtube … about Khan Academy Discovery Lab.
Today, the way children are taught in conventional schools is starting with theory. So, they are taught some theory, and then they get to see the application of this theory. And this is where children sometimes switch off. This is because children are natural at interacting with the world around them, and thats how they learn best. By seeing, by doing, and not by theory.
However, this approach could be a different way of teaching, far more effective. Start with the real world phenomena. Let the children do things which will help them to experience a phenomenon, and once they have had their fun, and are comfortable with the phenomenon, then lead them to the theory behind it, which describes why the phenomenon or experiment they did works in the particular way that it did.
After all, thats what science is all about, isnt it? And by science I mean all subjects which relate to facts, and here observation (whether this be an experiment or discerning patterns in natural phenomena) serves as the basis for theory, which is the tool to explain why things work the way they do. It is a decoding of these phenomena, not their definition. This method, being in synch with the fundamentals