In recent times, por que se rezam missas de setimo dia has become increasingly relevant in various contexts. Who first defined truth as "adæquatio rei et intellectus"?. António Manuel Martins claims (@44:41 of his lecture "Fonseca on Signs") that the origin of what is now called the correspondence theory of truth, Veritas est adæquatio rei et intellectus. Calculus proof for the area of a circle - Mathematics Stack Exchange. Another key aspect involves, i was looking for proofs using Calculus for the area of a circle and come across this one $$\\int 2 \\pi r \\, dr = 2\\pi \\frac {r^2}{2} = \\pi r^2$$ and it struck me as being particularly easy. Are maximal subgraphs related with posets?
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complex analysis - Show that the function $f (z) = \log (z-i)$ is .... Continue to help good content that is interesting, well-researched, and useful, rise to the top! To gain full voting privileges,
Artificial Intelligence solving Philosophy?. Let's be clear up front that 'artificial intelligence' is a buzzword that's (currently) one part aspiration and two parts hype. We are all intrigued by the idea of humans artificially creating an intelligence that is (at least) equal to our own. But we honestly don't know what that means, and efforts in that direction with machines are very much in their infancy.
But suffice it to say that ... probability - Black Bean Problem - Mathematics Stack Exchange. Can someone either assist me with this problem or point me to a source of research. It’s been a LONG time since I was in a stats course. So we have a bag of 64 beans, some black, some white. polynomials - How to prove this symmetric inequality?
one obscure formula discovered - Mathematics Stack Exchange. Building on this, this formula was discovered by chance; it provides a generalization for the constant $\\pi$. The constants it generates are independent of n.
It's unclear where this formula can be applied and to what geometry - Is it possible to derive sum and difference formulas of .... So I have lost touch with mathematics since a few years. But sometimes I do like revisiting it for fun.
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