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I want to prove that 'All ravens are black'. An equivalent statement is 'All non-black objects are non-ravens', and if I prove the latter then I prove the former as well. I look around and see a blue sky, green grass, and an overwhelming number of things that are non-black non-ravens. I can easily prove that 'All non-black objects are non-ravens' and, by extension, I must also have proven that 'All ravens are black' because this is an equivalent statement. This is a well known paradox. Whose paradox is it?
If you need to prove that a quadrilateral is a rectangle, what must you first prove?
This former Manchester milkman, now deceased, sang a song about a dance named after him. (The dance was nothing other than his usual stage antics.) The song mentioning the dance was also named after him. His name was part of the band's name performing the song but the dreamy band was not named after him. Who is the bespectacled British Invasion singer, and what is the name of the dance, the song, and the band?
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