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### FAQ

How many people became atheist to fill the void created by the lack of simple faith in something?
I don't think that anyone becomes an atheist. They merely remove a past belief from their life if they were once religious or they have never been religious to begin with and chose to remain so. It is akin to ceasing to believe in Santa. It doesn't brand us as becoming Santaless for the rest of our lives. We stop believing in Santa because we realise there is no proof of his existence, as much as we may want there to be. I certainly do.It seems that what many religious people fail to understand is that both theists and atheists have a vast array of things and people to have faith in, without mention of the faith in a God. We have faith in our friends and families, in our jobs, mode of transport and in ourselves, to name but a few of many.I think faith is a wonderful thing, including religious faith for those who believe it and find peace or support through it. No decent non-believer would ever ridicule that. But I personally don't feel there is a void to fill as an ex-Catholic. I felt greatly unburdened when I stopped believing unquestioningly and did my own thinking and research. It did not change my morals. If anything it made me take more responsibility for myself and my interaction with the world around me. I, as an atheist, just get on with my life and try to do my best for my family and for others. I don't wear a badge that says "I'm an atheist" and I don't mention it unless questioned. It's a non-issue to me for the most part.Thank you for asking an interesting question that made me think. I appreciate that.
What personality tests are good, free, and on the internet to fill out?
Many free personality assessments are fun, but not really useful.  It depends on what you are looking for. If the 'test' provides you with results but no way to use the information (no interpretation of your results, no debrief, no access to a trained consultant) then you have data with potentially no understanding, no context or no way to apply the results. Unless you can find the content and consultant on your own you have to consider what you will do with the results.  Finding a 'test' that is based on well known personality constructs and not one that makes up it's own personality factors is generally a better idea. Look for tests that offer you information on how they were created and what they were validated with (if the results are repeatable and how well they measure what they say they are measuring).I use an on-line assessment tool for Jungian Personality type assessment called Typefocus.com  - there is a free version and the option for a more detailed paid result. I have used this assessment for 8 years and find it's validity as good as any out there for measuring Jungian personality type (it uses the same jungian functions as the MBTI, against which it has been validated). The reason I use this assessment is that there is also a lot of data related to personality type available in general and many trained interpreters you can tap into once you obtain your results. I have assessed many, many on-line personality assessments over the years and there are a lot that you can have fun with and others you will find more useful.
How can I calculate how many calories I need per day to maintain weight when online calculators vary by more than 500 calories (~2000-~2500)?
How can you e$\sin x$ without a calculator (using a closed-form expression with a good accuracy)?
You can use Bhaskara I's sine approximation formula ($7^{th}$ century Indian mathematician).The modern formulation of his approximation is:$\sin x^\circ={4x(180-x)\over 40500-x(180-x)}$$\sin x_{rad}={16x(\pi-x)\over 5\pi^2-4x(\pi-x)}$It has less than 0.5% error from 20-160 degrees.It has less than 1% error from 10-20 and 160-170 degrees.It has less than 2% error from 0-10 and 170-180 degrees.Derivation based on elementary geometry (from Wikipedia):Let the circumference of a circle be measured in degrees and let the radius R of the circle be also measured in degrees. Choosing a fixed diameter AB and an arbitrary point P on the circle and dropping the perpendicular PM to AB, we can compute the area of the triangle APB in two ways. Equating the two expressions for the area one gets (1/2) AB × PM = (1/2) AP × BP. This gives:.Letting x be the length of the arc AP, the length of the arc BP is 180 - x. These arcs are much bigger than the respective chords. Hence one gets:.One now seeks two constants α and β such that:It is indeed not possible to obtain such constants. However one may choose values for α and β so that the above expression is valid for two chosen values of the arc length x. Choosing 30° and 90° as these values and solving the resulting equations, one immediately gets Bhaskara I's sine approximation formula.