The closest you'll find right now is the theory of Schumpeterian waves, which can be applied to the resolution of an arbitrary-precision fourier analysis over c

The closest you'll find right now is the theory of Schumpeterian waves, which can be applied to the resolution of an arbitrary-precision fourier analysis over continuous 3-space given sufficient input resolution. Schumpeter's theories boil down to conclusions about principal component analysis applied to the global macroeconomy, but he himself never made the jump to pure mathematics. http://en.wikipedia.org/wiki/Joseph_Schumpeter http://en.wikipedia.org/wiki/Joseph_Schumpeter One of the more recent champions of his work is Leo Nefeodow, who predicts that according to Schumpeter's theories the next spike will be in "psychosocial healthcare" and "bioinformatics". He successfuly deduced the emergency of Obamacare in America, and a unified European currency and subsequent debt crisis (blaming Portugal over Greece as the primary debtor) caused by lax central European lending practices. And he predicted the US real estate bust because the market wasn't as cyclical as it should've been. (His book, "The Sixth Kondratieff", was published in the mid 90's, updated in 2014, and is available on Amazon.) http://www.kondratieff.net/#!the-sixth-kondratieff/c1rxx http://www.kondratieff.net/#!the-sixth-kondratieff/c1rxx