From 9af557d966a0423399b619df91be471d337decb9 Mon Sep 17 00:00:00 2001 From: Hearot Date: Mon, 31 Jul 2023 15:55:36 +0200 Subject: [PATCH] feat: aggiunge la versione PDF di ogni notebook --- .gitignore | 1 + ...resentazione dei polinomi simmetrici.html} | 0 ...esentazione dei polinomi simmetrici.ipynb} | 82 ++++++------------ ...ppresentazione dei polinomi simmetrici.pdf | Bin 0 -> 67859 bytes ...zione della forma canonica di Jordan.ipynb | 22 ++--- ...razione della forma canonica di Jordan.pdf | Bin 0 -> 52995 bytes 6 files changed, 40 insertions(+), 65 deletions(-) create mode 100644 .gitignore rename Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/{Algoritmo di rappresentazione dei polinomi simmetrici negli e_i.html => Algoritmo di rappresentazione dei polinomi simmetrici.html} (100%) rename Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/{Algoritmo di rappresentazione dei polinomi simmetrici negli e_i.ipynb => Algoritmo di rappresentazione dei polinomi simmetrici.ipynb} (65%) create mode 100644 Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/Algoritmo di rappresentazione dei polinomi simmetrici.pdf create mode 100644 Geometria/Notebook/1. Forma canonica di Jordan/Algoritmo di estrazione della forma canonica di Jordan.pdf diff --git a/.gitignore b/.gitignore new file mode 100644 index 0000000..58461f2 --- /dev/null +++ b/.gitignore @@ -0,0 +1 @@ +.ipynb_checkpoints \ No newline at end of file diff --git a/Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/Algoritmo di rappresentazione dei polinomi simmetrici negli e_i.html b/Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/Algoritmo di rappresentazione dei polinomi simmetrici.html similarity index 100% rename from Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/Algoritmo di rappresentazione dei polinomi simmetrici negli e_i.html rename to Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/Algoritmo di rappresentazione dei polinomi simmetrici.html diff --git a/Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/Algoritmo di rappresentazione dei polinomi simmetrici negli e_i.ipynb b/Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/Algoritmo di rappresentazione dei polinomi simmetrici.ipynb similarity index 65% rename from Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/Algoritmo di rappresentazione dei polinomi simmetrici negli e_i.ipynb rename to Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/Algoritmo di rappresentazione dei polinomi simmetrici.ipynb index 57c0822..599fff1 100644 --- a/Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/Algoritmo di rappresentazione dei polinomi simmetrici negli e_i.ipynb +++ b/Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/Algoritmo di rappresentazione dei polinomi simmetrici.ipynb @@ -32,12 +32,10 @@ { "data": { "text/html": [ - "" + "\\(\\displaystyle \\left(e_{0}, e_{1}, e_{2}, e_{3}, e_{4}, e_{5}\\right)\\)" ], "text/latex": [ - "\\begin{math}\n", - "\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\left(e_{0}, e_{1}, e_{2}, e_{3}, e_{4}, e_{5}\\right)\n", - "\\end{math}" + "$\\displaystyle \\left(e_{0}, e_{1}, e_{2}, e_{3}, e_{4}, e_{5}\\right)$" ], "text/plain": [ "(e_0, e_1, e_2, e_3, e_4, e_5)" @@ -173,12 +171,10 @@ { "data": { "text/html": [ - "" + "\\(\\displaystyle x_{1}^{2} x_{2}^{2} x_{3}^{2} x_{4}^{2} x_{5}^{2} - 2 x_{1}^{3} x_{2} x_{3} x_{4} x_{5} - 2 x_{1} x_{2}^{3} x_{3} x_{4} x_{5} - 2 x_{1} x_{2} x_{3}^{3} x_{4} x_{5} - 2 x_{1} x_{2} x_{3} x_{4}^{3} x_{5} - 2 x_{1} x_{2} x_{3} x_{4} x_{5}^{3} + x_{1}^{4} + 2 x_{1}^{2} x_{2}^{2} + 2 x_{1}^{2} x_{3}^{2} + 2 x_{1}^{2} x_{4}^{2} + 2 x_{1}^{2} x_{5}^{2} + x_{2}^{4} + 2 x_{2}^{2} x_{3}^{2} + 2 x_{2}^{2} x_{4}^{2} + 2 x_{2}^{2} x_{5}^{2} + x_{3}^{4} + 2 x_{3}^{2} x_{4}^{2} + 2 x_{3}^{2} x_{5}^{2} + x_{4}^{4} + 2 x_{4}^{2} x_{5}^{2} + x_{5}^{4} + x_{1} + x_{2} + x_{3} + x_{4} + x_{5}\\)" ], "text/latex": [ - 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2*x_1^3*x_2*x_3*x_4*x_5 - 2*x_1*x_2^3*x_3*x_4*x_5 - 2*x_1*x_2*x_3^3*x_4*x_5 - 2*x_1*x_2*x_3*x_4^3*x_5 - 2*x_1*x_2*x_3*x_4*x_5^3 + x_1^4 + 2*x_1^2*x_2^2 + 2*x_1^2*x_3^2 + 2*x_1^2*x_4^2 + 2*x_1^2*x_5^2 + x_2^4 + 2*x_2^2*x_3^2 + 2*x_2^2*x_4^2 + 2*x_2^2*x_5^2 + x_3^4 + 2*x_3^2*x_4^2 + 2*x_3^2*x_5^2 + x_4^4 + 2*x_4^2*x_5^2 + x_5^4 + x_1 + x_2 + x_3 + x_4 + x_5" @@ -210,12 +206,10 @@ { "data": { "text/html": [ - "" + "\\(\\displaystyle e_{1}^{4} - 4 \\, e_{1}^{2} e_{2} - 2 \\, e_{1}^{2} e_{5} + 4 \\, e_{2}^{2} + 4 \\, e_{2} e_{5} + e_{5}^{2} + e_{1}\\)" ], "text/latex": [ - "\\begin{math}\n", - "\\newcommand{\\Bold}[1]{\\mathbf{#1}}e_{1}^{4} - 4 \\, e_{1}^{2} e_{2} - 2 \\, e_{1}^{2} e_{5} + 4 \\, e_{2}^{2} + 4 \\, e_{2} e_{5} + e_{5}^{2} + e_{1}\n", - "\\end{math}" + "$\\displaystyle e_{1}^{4} - 4 \\, e_{1}^{2} e_{2} - 2 \\, e_{1}^{2} e_{5} + 4 \\, e_{2}^{2} + 4 \\, e_{2} e_{5} + e_{5}^{2} + e_{1}$" ], "text/plain": [ "e_1^4 - 4*e_1^2*e_2 - 2*e_1^2*e_5 + 4*e_2^2 + 4*e_2*e_5 + e_5^2 + e_1" @@ -315,12 +309,10 @@ { "data": { "text/html": [ - "" + "\\(\\displaystyle e_{1}^{8} - 8 \\, e_{1}^{6} e_{2} + 20 \\, e_{1}^{4} e_{2}^{2} + 8 \\, e_{1}^{5} e_{3} - 16 \\, e_{1}^{2} e_{2}^{3} - 32 \\, e_{1}^{3} e_{2} e_{3} - 8 \\, e_{1}^{4} e_{4} + 2 \\, e_{2}^{4} + 24 \\, e_{1} e_{2}^{2} e_{3} + 12 \\, e_{1}^{2} e_{3}^{2} + 24 \\, e_{1}^{2} e_{2} e_{4} + 8 \\, e_{1}^{3} e_{5} - 8 \\, e_{2} e_{3}^{2} - 8 \\, e_{2}^{2} e_{4} - 16 \\, e_{1} e_{3} e_{4} - 16 \\, e_{1} e_{2} e_{5} + 4 \\, e_{4}^{2} + 8 \\, e_{3} e_{5}\\)" ], "text/latex": [ - "\\begin{math}\n", - "\\newcommand{\\Bold}[1]{\\mathbf{#1}}e_{1}^{8} - 8 \\, e_{1}^{6} e_{2} + 20 \\, e_{1}^{4} e_{2}^{2} + 8 \\, e_{1}^{5} e_{3} - 16 \\, e_{1}^{2} e_{2}^{3} - 32 \\, e_{1}^{3} e_{2} e_{3} - 8 \\, e_{1}^{4} e_{4} + 2 \\, e_{2}^{4} + 24 \\, e_{1} e_{2}^{2} e_{3} + 12 \\, e_{1}^{2} e_{3}^{2} + 24 \\, e_{1}^{2} e_{2} e_{4} + 8 \\, e_{1}^{3} e_{5} - 8 \\, e_{2} e_{3}^{2} - 8 \\, e_{2}^{2} e_{4} - 16 \\, e_{1} e_{3} e_{4} - 16 \\, e_{1} e_{2} e_{5} + 4 \\, e_{4}^{2} + 8 \\, e_{3} e_{5}\n", - "\\end{math}" + "$\\displaystyle e_{1}^{8} - 8 \\, e_{1}^{6} e_{2} + 20 \\, e_{1}^{4} e_{2}^{2} + 8 \\, e_{1}^{5} e_{3} - 16 \\, e_{1}^{2} e_{2}^{3} - 32 \\, e_{1}^{3} e_{2} e_{3} - 8 \\, e_{1}^{4} e_{4} + 2 \\, e_{2}^{4} + 24 \\, e_{1} e_{2}^{2} e_{3} + 12 \\, e_{1}^{2} e_{3}^{2} + 24 \\, e_{1}^{2} e_{2} e_{4} + 8 \\, e_{1}^{3} e_{5} - 8 \\, e_{2} e_{3}^{2} - 8 \\, e_{2}^{2} e_{4} - 16 \\, e_{1} e_{3} e_{4} - 16 \\, e_{1} e_{2} e_{5} + 4 \\, e_{4}^{2} + 8 \\, e_{3} e_{5}$" ], "text/plain": [ "e_1^8 - 8*e_1^6*e_2 + 20*e_1^4*e_2^2 + 8*e_1^5*e_3 - 16*e_1^2*e_2^3 - 32*e_1^3*e_2*e_3 - 8*e_1^4*e_4 + 2*e_2^4 + 24*e_1*e_2^2*e_3 + 12*e_1^2*e_3^2 + 24*e_1^2*e_2*e_4 + 8*e_1^3*e_5 - 8*e_2*e_3^2 - 8*e_2^2*e_4 - 16*e_1*e_3*e_4 - 16*e_1*e_2*e_5 + 4*e_4^2 + 8*e_3*e_5" @@ -344,12 +336,10 @@ { "data": { "text/html": [ - "" + "\\(\\displaystyle e_{1}^{8} - 8 \\, e_{1}^{6} e_{2} + 20 \\, e_{1}^{4} e_{2}^{2} + 8 \\, e_{1}^{5} e_{3} - 16 \\, e_{1}^{2} e_{2}^{3} - 32 \\, e_{1}^{3} e_{2} e_{3} - 8 \\, e_{1}^{4} e_{4} + 2 \\, e_{2}^{4} + 24 \\, e_{1} e_{2}^{2} e_{3} + 12 \\, e_{1}^{2} e_{3}^{2} + 24 \\, e_{1}^{2} e_{2} e_{4} + 8 \\, e_{1}^{3} e_{5} - 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4 \\, a_{1}^{3} a_{3}^{3} a_{4}^{2} + 18 \\, a_{0} a_{1} a_{2} a_{3}^{3} a_{4}^{2} - 27 \\, a_{0}^{2} a_{3}^{4} a_{4}^{2} - 4 \\, a_{1}^{2} a_{2}^{3} a_{4}^{3} + 16 \\, a_{0} a_{2}^{4} a_{4}^{3} + 18 \\, a_{1}^{3} a_{2} a_{3} a_{4}^{3} - 80 \\, a_{0} a_{1} a_{2}^{2} a_{3} a_{4}^{3} - 6 \\, a_{0} a_{1}^{2} a_{3}^{2} a_{4}^{3} + 144 \\, a_{0}^{2} a_{2} a_{3}^{2} a_{4}^{3} - 27 \\, a_{1}^{4} a_{4}^{4} + 144 \\, a_{0} a_{1}^{2} a_{2} a_{4}^{4} - 128 \\, a_{0}^{2} a_{2}^{2} a_{4}^{4} - 192 \\, a_{0}^{2} a_{1} a_{3} a_{4}^{4} + 256 \\, a_{0}^{3} a_{4}^{5} - 4 \\, a_{1}^{2} a_{2}^{2} a_{3}^{3} + 16 \\, a_{0} a_{2}^{3} a_{3}^{3} + 16 \\, a_{1}^{3} a_{3}^{4} - 72 \\, a_{0} a_{1} a_{2} a_{3}^{4} + 108 \\, a_{0}^{2} a_{3}^{5} + 18 \\, a_{1}^{2} a_{2}^{3} a_{3} a_{4} - 72 \\, a_{0} a_{2}^{4} a_{3} a_{4} - 80 \\, a_{1}^{3} a_{2} a_{3}^{2} a_{4} + 356 \\, a_{0} a_{1} a_{2}^{2} a_{3}^{2} a_{4} + 24 \\, a_{0} a_{1}^{2} a_{3}^{3} a_{4} - 630 \\, a_{0}^{2} a_{2} a_{3}^{3} a_{4} - 6 \\, a_{1}^{3} a_{2}^{2} a_{4}^{2} + 24 \\, a_{0} a_{1} a_{2}^{3} a_{4}^{2} + 144 \\, a_{1}^{4} a_{3} a_{4}^{2} - 746 \\, a_{0} a_{1}^{2} a_{2} a_{3} a_{4}^{2} + 560 \\, a_{0}^{2} a_{2}^{2} a_{3} a_{4}^{2} + 1020 \\, a_{0}^{2} a_{1} a_{3}^{2} a_{4}^{2} - 36 \\, a_{0} a_{1}^{3} a_{4}^{3} + 160 \\, a_{0}^{2} a_{1} a_{2} a_{4}^{3} - 1600 \\, a_{0}^{3} a_{3} a_{4}^{3} - 27 \\, a_{1}^{2} a_{2}^{4} + 108 \\, a_{0} a_{2}^{5} + 144 \\, a_{1}^{3} a_{2}^{2} a_{3} - 630 \\, a_{0} a_{1} a_{2}^{3} a_{3} - 128 \\, a_{1}^{4} a_{3}^{2} + 560 \\, a_{0} a_{1}^{2} a_{2} a_{3}^{2} + 825 \\, a_{0}^{2} a_{2}^{2} a_{3}^{2} - 900 \\, a_{0}^{2} a_{1} a_{3}^{3} - 192 \\, a_{1}^{4} a_{2} a_{4} + 1020 \\, a_{0} a_{1}^{2} a_{2}^{2} a_{4} - 900 \\, a_{0}^{2} a_{2}^{3} a_{4} + 160 \\, a_{0} a_{1}^{3} a_{3} a_{4} - 2050 \\, a_{0}^{2} a_{1} a_{2} a_{3} a_{4} + 2250 \\, a_{0}^{3} a_{3}^{2} a_{4} - 50 \\, a_{0}^{2} a_{1}^{2} a_{4}^{2} + 2000 \\, a_{0}^{3} a_{2} a_{4}^{2} + 256 \\, a_{1}^{5} - 1600 \\, a_{0} a_{1}^{3} a_{2} + 2250 \\, a_{0}^{2} a_{1} a_{2}^{2} + 2000 \\, a_{0}^{2} a_{1}^{2} a_{3} - 3750 \\, a_{0}^{3} a_{2} a_{3} - 2500 \\, a_{0}^{3} a_{1} a_{4} + 3125 \\, a_{0}^{4}\n", - "\\end{math}" + "$\\displaystyle a_{1}^{2} a_{2}^{2} a_{3}^{2} a_{4}^{2} - 4 \\, a_{0} a_{2}^{3} a_{3}^{2} a_{4}^{2} - 4 \\, a_{1}^{3} a_{3}^{3} a_{4}^{2} + 18 \\, a_{0} a_{1} a_{2} a_{3}^{3} a_{4}^{2} - 27 \\, a_{0}^{2} a_{3}^{4} a_{4}^{2} - 4 \\, a_{1}^{2} a_{2}^{3} a_{4}^{3} + 16 \\, a_{0} a_{2}^{4} a_{4}^{3} + 18 \\, a_{1}^{3} a_{2} a_{3} a_{4}^{3} - 80 \\, a_{0} a_{1} a_{2}^{2} a_{3} a_{4}^{3} - 6 \\, a_{0} a_{1}^{2} a_{3}^{2} a_{4}^{3} + 144 \\, a_{0}^{2} a_{2} a_{3}^{2} a_{4}^{3} - 27 \\, a_{1}^{4} a_{4}^{4} + 144 \\, a_{0} a_{1}^{2} a_{2} a_{4}^{4} - 128 \\, a_{0}^{2} a_{2}^{2} a_{4}^{4} - 192 \\, a_{0}^{2} a_{1} a_{3} a_{4}^{4} + 256 \\, a_{0}^{3} a_{4}^{5} - 4 \\, a_{1}^{2} a_{2}^{2} a_{3}^{3} + 16 \\, a_{0} a_{2}^{3} a_{3}^{3} + 16 \\, a_{1}^{3} a_{3}^{4} - 72 \\, a_{0} a_{1} a_{2} a_{3}^{4} + 108 \\, a_{0}^{2} a_{3}^{5} + 18 \\, a_{1}^{2} a_{2}^{3} a_{3} a_{4} - 72 \\, a_{0} a_{2}^{4} a_{3} a_{4} - 80 \\, a_{1}^{3} a_{2} a_{3}^{2} a_{4} + 356 \\, a_{0} a_{1} a_{2}^{2} a_{3}^{2} a_{4} + 24 \\, a_{0} a_{1}^{2} a_{3}^{3} a_{4} - 630 \\, a_{0}^{2} a_{2} a_{3}^{3} a_{4} - 6 \\, a_{1}^{3} a_{2}^{2} a_{4}^{2} + 24 \\, a_{0} a_{1} a_{2}^{3} a_{4}^{2} + 144 \\, a_{1}^{4} a_{3} a_{4}^{2} - 746 \\, a_{0} a_{1}^{2} a_{2} a_{3} a_{4}^{2} + 560 \\, a_{0}^{2} a_{2}^{2} a_{3} a_{4}^{2} + 1020 \\, a_{0}^{2} a_{1} a_{3}^{2} a_{4}^{2} - 36 \\, a_{0} a_{1}^{3} a_{4}^{3} + 160 \\, a_{0}^{2} a_{1} a_{2} a_{4}^{3} - 1600 \\, a_{0}^{3} a_{3} a_{4}^{3} - 27 \\, a_{1}^{2} a_{2}^{4} + 108 \\, a_{0} a_{2}^{5} + 144 \\, a_{1}^{3} a_{2}^{2} a_{3} - 630 \\, a_{0} a_{1} a_{2}^{3} a_{3} - 128 \\, a_{1}^{4} a_{3}^{2} + 560 \\, a_{0} a_{1}^{2} a_{2} a_{3}^{2} + 825 \\, a_{0}^{2} a_{2}^{2} a_{3}^{2} - 900 \\, a_{0}^{2} a_{1} a_{3}^{3} - 192 \\, a_{1}^{4} a_{2} a_{4} + 1020 \\, a_{0} a_{1}^{2} a_{2}^{2} a_{4} - 900 \\, a_{0}^{2} a_{2}^{3} a_{4} + 160 \\, a_{0} a_{1}^{3} a_{3} a_{4} - 2050 \\, a_{0}^{2} a_{1} a_{2} a_{3} a_{4} + 2250 \\, a_{0}^{3} a_{3}^{2} a_{4} - 50 \\, a_{0}^{2} a_{1}^{2} a_{4}^{2} + 2000 \\, a_{0}^{3} a_{2} a_{4}^{2} + 256 \\, a_{1}^{5} - 1600 \\, a_{0} a_{1}^{3} a_{2} + 2250 \\, a_{0}^{2} a_{1} a_{2}^{2} + 2000 \\, a_{0}^{2} a_{1}^{2} a_{3} - 3750 \\, a_{0}^{3} a_{2} a_{3} - 2500 \\, a_{0}^{3} a_{1} a_{4} + 3125 \\, a_{0}^{4}$" ], "text/plain": [ "a_1^2*a_2^2*a_3^2*a_4^2 - 4*a_0*a_2^3*a_3^2*a_4^2 - 4*a_1^3*a_3^3*a_4^2 + 18*a_0*a_1*a_2*a_3^3*a_4^2 - 27*a_0^2*a_3^4*a_4^2 - 4*a_1^2*a_2^3*a_4^3 + 16*a_0*a_2^4*a_4^3 + 18*a_1^3*a_2*a_3*a_4^3 - 80*a_0*a_1*a_2^2*a_3*a_4^3 - 6*a_0*a_1^2*a_3^2*a_4^3 + 144*a_0^2*a_2*a_3^2*a_4^3 - 27*a_1^4*a_4^4 + 144*a_0*a_1^2*a_2*a_4^4 - 128*a_0^2*a_2^2*a_4^4 - 192*a_0^2*a_1*a_3*a_4^4 + 256*a_0^3*a_4^5 - 4*a_1^2*a_2^2*a_3^3 + 16*a_0*a_2^3*a_3^3 + 16*a_1^3*a_3^4 - 72*a_0*a_1*a_2*a_3^4 + 108*a_0^2*a_3^5 + 18*a_1^2*a_2^3*a_3*a_4 - 72*a_0*a_2^4*a_3*a_4 - 80*a_1^3*a_2*a_3^2*a_4 + 356*a_0*a_1*a_2^2*a_3^2*a_4 + 24*a_0*a_1^2*a_3^3*a_4 - 630*a_0^2*a_2*a_3^3*a_4 - 6*a_1^3*a_2^2*a_4^2 + 24*a_0*a_1*a_2^3*a_4^2 + 144*a_1^4*a_3*a_4^2 - 746*a_0*a_1^2*a_2*a_3*a_4^2 + 560*a_0^2*a_2^2*a_3*a_4^2 + 1020*a_0^2*a_1*a_3^2*a_4^2 - 36*a_0*a_1^3*a_4^3 + 160*a_0^2*a_1*a_2*a_4^3 - 1600*a_0^3*a_3*a_4^3 - 27*a_1^2*a_2^4 + 108*a_0*a_2^5 + 144*a_1^3*a_2^2*a_3 - 630*a_0*a_1*a_2^3*a_3 - 128*a_1^4*a_3^2 + 560*a_0*a_1^2*a_2*a_3^2 + 825*a_0^2*a_2^2*a_3^2 - 900*a_0^2*a_1*a_3^3 - 192*a_1^4*a_2*a_4 + 1020*a_0*a_1^2*a_2^2*a_4 - 900*a_0^2*a_2^3*a_4 + 160*a_0*a_1^3*a_3*a_4 - 2050*a_0^2*a_1*a_2*a_3*a_4 + 2250*a_0^3*a_3^2*a_4 - 50*a_0^2*a_1^2*a_4^2 + 2000*a_0^3*a_2*a_4^2 + 256*a_1^5 - 1600*a_0*a_1^3*a_2 + 2250*a_0^2*a_1*a_2^2 + 2000*a_0^2*a_1^2*a_3 - 3750*a_0^3*a_2*a_3 - 2500*a_0^3*a_1*a_4 + 3125*a_0^4" @@ -532,12 +518,10 @@ { "data": { "text/html": [ - "" + "\\(\\displaystyle {\\left(x - 2\\right)}^{2} {\\left(x - 3\\right)} {\\left(x - 4\\right)} {\\left(x - 5\\right)}\\)" ], "text/latex": [ - "\\begin{math}\n", - "\\newcommand{\\Bold}[1]{\\mathbf{#1}}{\\left(x - 2\\right)}^{2} {\\left(x - 3\\right)} {\\left(x - 4\\right)} {\\left(x - 5\\right)}\n", - "\\end{math}" + "$\\displaystyle {\\left(x - 2\\right)}^{2} {\\left(x - 3\\right)} {\\left(x - 4\\right)} {\\left(x - 5\\right)}$" ], "text/plain": [ "(x - 2)^2*(x - 3)*(x - 4)*(x - 5)" @@ -561,12 +545,10 @@ { "data": { "text/html": [ - "" + "\\(\\displaystyle x^{5} - 16 \\, x^{4} + 99 \\, x^{3} - 296 \\, x^{2} + 428 \\, x - 240\\)" ], "text/latex": [ - "\\begin{math}\n", - "\\newcommand{\\Bold}[1]{\\mathbf{#1}}x^{5} - 16 \\, x^{4} + 99 \\, x^{3} - 296 \\, x^{2} + 428 \\, x - 240\n", - "\\end{math}" + "$\\displaystyle x^{5} - 16 \\, x^{4} + 99 \\, x^{3} - 296 \\, x^{2} + 428 \\, x - 240$" ], "text/plain": [ "x^5 - 16*x^4 + 99*x^3 - 296*x^2 + 428*x - 240" @@ -589,12 +571,10 @@ { "data": { "text/html": [ - "" + "\\(\\displaystyle 0\\)" ], "text/latex": [ - "\\begin{math}\n", - "\\newcommand{\\Bold}[1]{\\mathbf{#1}}0\n", - "\\end{math}" + "$\\displaystyle 0$" ], "text/plain": [ "0" @@ -624,12 +604,10 @@ { "data": { "text/html": [ - "" + "\\(\\displaystyle {\\left(x + 2\\right)} {\\left(x + i\\right)} {\\left(x - i\\right)} {\\left(x - 1\\right)} {\\left(x - 2\\right)}\\)" ], "text/latex": [ - "\\begin{math}\n", - "\\newcommand{\\Bold}[1]{\\mathbf{#1}}{\\left(x + 2\\right)} {\\left(x + i\\right)} {\\left(x - i\\right)} {\\left(x - 1\\right)} {\\left(x - 2\\right)}\n", - "\\end{math}" + "$\\displaystyle {\\left(x + 2\\right)} {\\left(x + i\\right)} {\\left(x - i\\right)} {\\left(x - 1\\right)} {\\left(x - 2\\right)}$" ], "text/plain": [ "(x + 2)*(x + I)*(x - I)*(x - 1)*(x - 2)" @@ -653,12 +631,10 @@ { "data": { "text/html": [ - "" + "\\(\\displaystyle x^{5} - x^{4} - 3 \\, x^{3} + 3 \\, x^{2} - 4 \\, x + 4\\)" ], "text/latex": [ - "\\begin{math}\n", - "\\newcommand{\\Bold}[1]{\\mathbf{#1}}x^{5} - x^{4} - 3 \\, x^{3} + 3 \\, x^{2} - 4 \\, x + 4\n", - "\\end{math}" + "$\\displaystyle x^{5} - x^{4} - 3 \\, x^{3} + 3 \\, x^{2} - 4 \\, x + 4$" ], "text/plain": [ "x^5 - x^4 - 3*x^3 + 3*x^2 - 4*x + 4" @@ -681,12 +657,10 @@ { "data": { "text/html": [ - "" + "\\(\\displaystyle -1440000\\)" ], "text/latex": [ - "\\begin{math}\n", - "\\newcommand{\\Bold}[1]{\\mathbf{#1}}-1440000\n", - "\\end{math}" + "$\\displaystyle -1440000$" ], "text/plain": [ "-1440000" @@ -713,7 +687,7 @@ "metadata": { "celltoolbar": "Edit Metadata", "kernelspec": { - "display_name": "SageMath 9.2", + "display_name": "SageMath 10.0", "language": "sage", "name": "sagemath" }, @@ -727,7 +701,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.7.7" + "version": "3.11.3" } }, "nbformat": 4, diff --git a/Algebra/Notebook/1. Algoritmo di rappresentazione dei polinomi simmetrici/Algoritmo di rappresentazione dei polinomi simmetrici.pdf b/Algebra/Notebook/1. 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], "text/latex": [ - "$$\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\left(\\begin{array}{rrrrrrrrrr}\n", + "$\\displaystyle \\left(\\begin{array}{rrrrrrrrrr}\n", "1 & 1 & 0 & 0 & 0 & 0 & 1 & 0 & 1 & 0 \\\\\n", "0 & 1 & 1 & 0 & 0 & 0 & 1 & 0 & 1 & 0 \\\\\n", "0 & 0 & 1 & 1 & 0 & 0 & 1 & 0 & 1 & 0 \\\\\n", @@ -185,7 +185,7 @@ "0 & 0 & 0 & 0 & 0 & 0 & 0 & 3 & 1 & 0 \\\\\n", "0 & 0 & 0 & 0 & 0 & 0 & 0 & 0 & 3 & 1 \\\\\n", "0 & 0 & 0 & 0 & 0 & 0 & 0 & 0 & 0 & 3\n", - "\\end{array}\\right)$$" + "\\end{array}\\right)$" ], "text/plain": [ "[1 1 0 0 0 0 1 0 1 0]\n", @@ -200,7 +200,7 @@ "[0 0 0 0 0 0 0 0 0 3]" ] }, - "execution_count": 59, + "execution_count": 3, "metadata": {}, "output_type": "execute_result" } @@ -220,7 +220,7 @@ }, { "cell_type": "code", - "execution_count": 60, + "execution_count": 4, "metadata": { "scrolled": false }, @@ -818,7 +818,7 @@ ], "metadata": { "kernelspec": { - "display_name": "SageMath 9.3", + "display_name": "SageMath 10.0", "language": "sage", "name": "sagemath" }, @@ -832,7 +832,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.7.10" + "version": "3.11.3" } }, "nbformat": 4, diff --git a/Geometria/Notebook/1. Forma canonica di Jordan/Algoritmo di estrazione della forma canonica di Jordan.pdf b/Geometria/Notebook/1. 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