[embedded content]An Introduction to Algebraic Geometry I have been looking for fluke switch points in certain parameter spaces of coefficients for polynomial equations. Bertram Schefold has pointed out to me that I may want to look into algebraic geometry. This may be beyond me. I consider what I have been doing as exploratory mathematics, and I have been relying on numerical algorithms. I started with thinking that there is a parallel to bifurcation theory. But Barkley Rosser convinced me that I should not use that terminology without an explicit dynamic system, presumably of market prices. These two threads on Math Overflow suggest I might want to look at Bertrametti et al. Lectures on Curves, Surfaces and Projective Varieties. I need a physical book for this, I think, not just a
Topics:
Robert Vienneau considers the following as important:
This could be interesting, too:
Jeremy Smith writes UK workers’ pay over 6 years – just about keeping up with inflation (but one sector does much better…)
Robert Vienneau writes The Emergence of Triple Switching and the Rarity of Reswitching Explained
Lars Pålsson Syll writes Schuldenbremse bye bye
Robert Skidelsky writes Lord Skidelsky to ask His Majesty’s Government what is their policy with regard to the Ukraine war following the new policy of the government of the United States of America.
An Introduction to Algebraic Geometry |
I have been looking for fluke switch points in certain parameter spaces of coefficients for polynomial equations. Bertram Schefold has pointed out to me that I may want to look into algebraic geometry. This may be beyond me. I consider what I have been doing as exploratory mathematics, and I have been relying on numerical algorithms. I started with thinking that there is a parallel to bifurcation theory. But Barkley Rosser convinced me that I should not use that terminology without an explicit dynamic system, presumably of market prices. These two threads on Math Overflow suggest I might want to look at Bertrametti et al. Lectures on Curves, Surfaces and Projective Varieties. I need a physical book for this, I think, not just a PDF.