The Pasqualian Mathematics, Poetry and Music by Carlos Pasquali c 2008-2015

Mathematics, Poetry and Music by Carlos Pasquali c 2008-2015. More On Convergent-in-Area Polynomials in the Interval 0,1. So remember last time I wrote about the rich algebraic structure of polynomials that have convergent area in the interval 0,1? Turns out there is a lot that can be done, even more than I imagined. I have already begun to sketch the properties out and have a long ways to go still, but at least I have defined operations on these polynomials that I think can be very useful. I feel .

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The Pasqualian Mathematics, Poetry and Music by Carlos Pasquali c 2008-2015

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Mathematics, Poetry and Music by Carlos Pasquali c 2008-2015. More On Convergent-in-Area Polynomials in the Interval 0,1. So remember last time I wrote about the rich algebraic structure of polynomials that have convergent area in the interval 0,1? Turns out there is a lot that can be done, even more than I imagined. I have already begun to sketch the properties out and have a long ways to go still, but at least I have defined operations on these polynomials that I think can be very useful. I feel .

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This site thepasqualian.com states the following, "Mathematics, Poetry and Music by Carlos Pasquali c 2008-2015." We noticed that the webpage said " More On Convergent-in-Area Polynomials in the Interval 0,1." It also stated " So remember last time I wrote about the rich algebraic structure of polynomials that have convergent area in the interval 0,1? Turns out there is a lot that can be done, even more than I imagined. I have already begun to sketch the properties out and have a long ways to go still, but at least I have defined operations on these polynomials that I think can be very useful."

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