| # |
ID |
ODE |
Solved? |
Maple |
Mma |
Sympy |
time(sec) |
| 13101 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d^{2}}{d t^{2}}x \left (t \right )-\frac {d}{d t}x \left (t \right )+\frac {d}{d t}y \left (t \right )&=0\\ \frac {d^{2}}{d t^{2}}x \left (t \right )+\frac {d^{2}}{d t^{2}}y \left (t \right )-x \left (t \right )&=0\\ \end {array} \]
|
✓ |
✓ |
✓ |
✗ |
1.664 |
|
| 13102 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=2 x \left (t \right )\\ \frac {d}{d t}y \left (t \right )&=3 x \left (t \right )-2 y \left (t \right )\\ \frac {d}{d t}z \left (t \right )&=2 y \left (t \right )+3 z \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✗ |
1.664 |
|
| 13103 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=4 x \left (t \right )\\ \frac {d}{d t}y \left (t \right )&=x \left (t \right )-2 y \left (t \right )\\ \frac {d}{d t}z \left (t \right )&=x \left (t \right )-4 y \left (t \right )+z \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✗ |
1.664 |
|
| 13104 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=y \left (t \right )-z \left (t \right )\\ \frac {d}{d t}y \left (t \right )&=x \left (t \right )+y \left (t \right )\\ \frac {d}{d t}z \left (t \right )&=x \left (t \right )+z \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.664 |
|
| 13105 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )-y \left (t \right )+z \left (t \right )&=0\\ -x \left (t \right )+\frac {d}{d t}y \left (t \right )-y \left (t \right )&=t\\ \frac {d}{d t}z \left (t \right )-x \left (t \right )-z \left (t \right )&=t\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.664 |
|
| 13106 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} a x^{\prime }&=b c \left (y \left (t \right )-z \left (t \right )\right )\\ b y^{\prime }\left (t \right )&=c a \left (z \left (t \right )-x\right )\\ c z^{\prime }\left (t \right )&=a b \left (x-y \left (t \right )\right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.665 |
|
| 13107 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=c y \left (t \right )-b z \left (t \right )\\ \frac {d}{d t}y \left (t \right )&=a z \left (t \right )-c x \left (t \right )\\ \frac {d}{d t}z \left (t \right )&=b x \left (t \right )-a y \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.666 |
|
| 13108 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=x \left (t \right )+y \left (t \right )-z \left (t \right )\\ \frac {d}{d t}y \left (t \right )&=y \left (t \right )+z \left (t \right )-x \left (t \right )\\ \frac {d}{d t}z \left (t \right )&=x \left (t \right )-y \left (t \right )+z \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.666 |
|
| 13109 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=-3 x \left (t \right )+48 y \left (t \right )-28 z \left (t \right )\\ \frac {d}{d t}y \left (t \right )&=-4 x \left (t \right )+40 y \left (t \right )-22 z \left (t \right )\\ \frac {d}{d t}z \left (t \right )&=-6 x \left (t \right )+57 y \left (t \right )-31 z \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.666 |
|
| 13110 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=6 x \left (t \right )-72 y \left (t \right )+44 z \left (t \right )\\ \frac {d}{d t}y \left (t \right )&=4 x \left (t \right )-4 y \left (t \right )+26 z \left (t \right )\\ \frac {d}{d t}z \left (t \right )&=6 x \left (t \right )-63 y \left (t \right )+38 z \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.666 |
|
| 13111 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} x^{\prime }&=a x+g y+\beta z \left (t \right )\\ y^{\prime }&=g x+b y+\alpha z \left (t \right )\\ z^{\prime }\left (t \right )&=\beta x+\alpha y+c z \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✗ |
1.667 |
|
| 13112 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} t \left (\frac {d}{d t}x \left (t \right )\right )&=2 x \left (t \right )-t\\ t^{3} \left (\frac {d}{d t}y \left (t \right )\right )&=-x \left (t \right )+t^{2} y \left (t \right )+t\\ t^{4} \left (\frac {d}{d t}z \left (t \right )\right )&=-x \left (t \right )-t^{2} y \left (t \right )+t^{3} z \left (t \right )+t\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.668 |
|
| 13113 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} a t \left (\frac {d}{d t}x \left (t \right )\right )&=b c \left (y \left (t \right )-z \left (t \right )\right )\\ b t \left (\frac {d}{d t}y \left (t \right )\right )&=c a \left (z \left (t \right )-x \left (t \right )\right )\\ c t \left (\frac {d}{d t}z \left (t \right )\right )&=a b \left (x \left (t \right )-y \left (t \right )\right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.669 |
|
| 13114 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x_{1} \left (t \right )&=a x_{2} \left (t \right )+b x_{3} \left (t \right ) \cos \left (c t \right )+b x_{4} \left (t \right ) \sin \left (c t \right )\\ \frac {d}{d t}x_{2} \left (t \right )&=-a x_{1} \left (t \right )+b x_{3} \left (t \right ) \sin \left (c t \right )-b x_{4} \left (t \right ) \cos \left (c t \right )\\ \frac {d}{d t}x_{3} \left (t \right )&=-b x_{1} \left (t \right ) \cos \left (c t \right )-b x_{2} \left (t \right ) \sin \left (c t \right )+a x_{4} \left (t \right )\\ \frac {d}{d t}x_{4} \left (t \right )&=-b x_{1} \left (t \right ) \sin \left (c t \right )+b x_{2} \left (t \right ) \cos \left (c t \right )-a x_{3} \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.669 |
|
| 13115 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=-x \left (t \right ) \left (x \left (t \right )+y \left (t \right )\right )\\ \frac {d}{d t}y \left (t \right )&=y \left (t \right ) \left (x \left (t \right )+y \left (t \right )\right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.669 |
|
| 13116 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=\left (a y \left (t \right )+b \right ) x \left (t \right )\\ \frac {d}{d t}y \left (t \right )&=\left (c x \left (t \right )+d \right ) y \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.671 |
|
| 13117 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} x^{\prime }\left (t \right )&=x \left (t \right ) \left (a \left (p x \left (t \right )+q y\right )+\alpha \right )\\ y^{\prime }&=y \left (\beta +b \left (p x \left (t \right )+q y\right )\right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.671 |
|
| 13118 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=h \left (a -x \left (t \right )\right ) \left (c -x \left (t \right )-y \left (t \right )\right )\\ \frac {d}{d t}y \left (t \right )&=k \left (b -y \left (t \right )\right ) \left (c -x \left (t \right )-y \left (t \right )\right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.671 |
|
| 13119 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} x^{\prime }&=y \left (t \right )^{2}-\cos \left (x\right )\\ y^{\prime }\left (t \right )&=-y \left (t \right ) \sin \left (x\right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.672 |
|
| 13120 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} x^{\prime }\left (t \right )&=-x \left (t \right ) y^{2}+x \left (t \right )+y\\ y^{\prime }&=y x \left (t \right )^{2}-x \left (t \right )-y\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.672 |
|
| 13121 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=x \left (t \right )+y \left (t \right )-x \left (t \right ) \left (x \left (t \right )^{2}+y \left (t \right )^{2}\right )\\ \frac {d}{d t}y \left (t \right )&=-x \left (t \right )+y \left (t \right )-y \left (t \right ) \left (x \left (t \right )^{2}+y \left (t \right )^{2}\right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.672 |
|
| 13122 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=-y \left (t \right )+x \left (t \right ) \left (x \left (t \right )^{2}+y \left (t \right )^{2}-1\right )\\ \frac {d}{d t}y \left (t \right )&=x \left (t \right )+y \left (t \right ) \left (x \left (t \right )^{2}+y \left (t \right )^{2}-1\right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.672 |
|
| 13123 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \left (t^{2}+1\right ) \left (\frac {d}{d t}x \left (t \right )\right )&=-t x \left (t \right )+y \left (t \right )\\ \left (t^{2}+1\right ) \left (\frac {d}{d t}y \left (t \right )\right )&=-x \left (t \right )-t y \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.672 |
|
| 13124 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \left (x \left (t \right )^{2}+y \left (t \right )^{2}-t^{2}\right ) \left (\frac {d}{d t}x \left (t \right )\right )&=-2 t x \left (t \right )\\ \left (x \left (t \right )^{2}+y \left (t \right )^{2}-t^{2}\right ) \left (\frac {d}{d t}y \left (t \right )\right )&=-2 t y \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.673 |
|
| 13125 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \left (\frac {d}{d t}x \left (t \right )\right )^{2}+t \left (\frac {d}{d t}x \left (t \right )\right )+a \left (\frac {d}{d t}y \left (t \right )\right )-x \left (t \right )&=0\\ \left (\frac {d}{d t}x \left (t \right )\right ) \left (\frac {d}{d t}y \left (t \right )\right )+\left (\frac {d}{d t}y \left (t \right )\right ) t -y \left (t \right )&=0\\ \end {array} \]
|
✓ |
✓ |
✓ |
✗ |
1.673 |
|
| 13126 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} x \left (t \right )&=t \left (\frac {d}{d t}x \left (t \right )\right )+f \left (\frac {d}{d t}x \left (t \right ), \frac {d}{d t}y \left (t \right )\right )\\ y \left (t \right )&=\left (\frac {d}{d t}y \left (t \right )\right ) t +g \left (\frac {d}{d t}x \left (t \right ), \frac {d}{d t}y \left (t \right )\right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.673 |
|
| 13127 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} x^{\prime \prime }\left (t \right )&=a \,{\mathrm e}^{2 x \left (t \right )}-{\mathrm e}^{-x \left (t \right )}+{\mathrm e}^{-2 x \left (t \right )} \cos \left (y\right )^{2}\\ y^{\prime \prime }&={\mathrm e}^{-2 x \left (t \right )} \sin \left (y\right ) \cos \left (y\right )-\frac {\sin \left (y\right )}{\cos \left (y\right )^{3}}\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.674 |
|
| 13128 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d^{2}}{d t^{2}}x \left (t \right )&=\frac {k x \left (t \right )}{\left (x \left (t \right )^{2}+y \left (t \right )^{2}\right )^{{3}/{2}}}\\ \frac {d^{2}}{d t^{2}}y \left (t \right )&=\frac {k y \left (t \right )}{\left (x \left (t \right )^{2}+y \left (t \right )^{2}\right )^{{3}/{2}}}\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.674 |
|
| 13129 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=y \left (t \right )-z \left (t \right )\\ \frac {d}{d t}y \left (t \right )&=x \left (t \right )^{2}+y \left (t \right )\\ \frac {d}{d t}z \left (t \right )&=x \left (t \right )^{2}+z \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.674 |
|
| 13130 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} a \left (\frac {d}{d t}x \left (t \right )\right )&=\left (b -c \right ) y \left (t \right ) z \left (t \right )\\ b \left (\frac {d}{d t}y \left (t \right )\right )&=\left (c -a \right ) z \left (t \right ) x \left (t \right )\\ c \left (\frac {d}{d t}z \left (t \right )\right )&=\left (a -b \right ) x \left (t \right ) y \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✗ |
1.674 |
|
| 13131 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=x \left (t \right ) \left (y \left (t \right )-z \left (t \right )\right )\\ \frac {d}{d t}y \left (t \right )&=y \left (t \right ) \left (z \left (t \right )-x \left (t \right )\right )\\ \frac {d}{d t}z \left (t \right )&=z \left (t \right ) \left (x \left (t \right )-y \left (t \right )\right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.675 |
|
| 13132 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )+\frac {d}{d t}y \left (t \right )&=x \left (t \right ) y \left (t \right )\\ \frac {d}{d t}y \left (t \right )+\frac {d}{d t}z \left (t \right )&=y \left (t \right ) z \left (t \right )\\ \frac {d}{d t}x \left (t \right )+\frac {d}{d t}z \left (t \right )&=x \left (t \right ) z \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.675 |
|
| 13133 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=\frac {x \left (t \right )^{2}}{2}-\frac {y \left (t \right )}{24}\\ \frac {d}{d t}y \left (t \right )&=2 x \left (t \right ) y \left (t \right )-3 z \left (t \right )\\ \frac {d}{d t}z \left (t \right )&=3 x \left (t \right ) z \left (t \right )-\frac {y \left (t \right )^{2}}{6}\\ \end {array} \]
|
✗ |
✗ |
✗ |
✗ |
1.676 |
|
| 13134 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=x \left (t \right ) \left (y \left (t \right )^{2}-z \left (t \right )^{2}\right )\\ \frac {d}{d t}y \left (t \right )&=y \left (t \right ) \left (z \left (t \right )^{2}-x \left (t \right )^{2}\right )\\ \frac {d}{d t}z \left (t \right )&=z \left (t \right ) \left (x \left (t \right )^{2}-y \left (t \right )^{2}\right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✗ |
1.676 |
|
| 13135 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=x \left (t \right ) \left (y \left (t \right )^{2}-z \left (t \right )^{2}\right )\\ \frac {d}{d t}y \left (t \right )&=-y \left (t \right ) \left (z \left (t \right )^{2}+x \left (t \right )^{2}\right )\\ \frac {d}{d t}z \left (t \right )&=z \left (t \right ) \left (x \left (t \right )^{2}+y \left (t \right )^{2}\right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.676 |
|
| 13136 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \frac {d}{d t}x \left (t \right )&=-x \left (t \right ) y \left (t \right )^{2}+x \left (t \right )+y \left (t \right )\\ \frac {d}{d t}y \left (t \right )&=y \left (t \right ) x \left (t \right )^{2}-x \left (t \right )-y \left (t \right )\\ \frac {d}{d t}z \left (t \right )&=y \left (t \right )^{2}-x \left (t \right )^{2}\\ \end {array} \]
|
✓ |
✓ |
✓ |
✗ |
1.676 |
|
| 13137 |
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} \left (x \left (t \right )-y \left (t \right )\right ) \left (x \left (t \right )-z \left (t \right )\right ) \left (\frac {d}{d t}x \left (t \right )\right )&=f \left (t \right )\\ \left (-x \left (t \right )+y \left (t \right )\right ) \left (y \left (t \right )-z \left (t \right )\right ) \left (\frac {d}{d t}y \left (t \right )\right )&=f \left (t \right )\\ \left (z \left (t \right )-x \left (t \right )\right ) \left (z \left (t \right )-y \left (t \right )\right ) \left (\frac {d}{d t}z \left (t \right )\right )&=f \left (t \right )\\ \end {array} \]
|
✓ |
✓ |
✓ |
✓ |
1.676 |
|
| 13138 |
\(\left [\begin {array}{cc} 4 & -2 \\ 1 & 1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.677 |
|
| 13139 |
\(\left [\begin {array}{cc} 5 & -6 \\ 3 & -4 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.677 |
|
| 13140 |
\(\left [\begin {array}{cc} 8 & -6 \\ 3 & -1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.677 |
|
| 13141 |
\(\left [\begin {array}{cc} 4 & -3 \\ 2 & -1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.677 |
|
| 13142 |
\(\left [\begin {array}{cc} 10 & -9 \\ 6 & -5 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.677 |
|
| 13143 |
\(\left [\begin {array}{cc} 6 & -4 \\ 3 & -1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.678 |
|
| 13144 |
\(\left [\begin {array}{cc} 10 & -8 \\ 6 & -4 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.678 |
|
| 13145 |
\(\left [\begin {array}{cc} 7 & -6 \\ 12 & -10 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.678 |
|
| 13146 |
\(\left [\begin {array}{cc} 8 & -10 \\ 2 & -1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.678 |
|
| 13147 |
\(\left [\begin {array}{cc} 9 & -10 \\ 2 & 0 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.680 |
|
| 13148 |
\(\left [\begin {array}{cc} 19 & -10 \\ 21 & -10 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.680 |
|
| 13149 |
\(\left [\begin {array}{cc} 13 & -15 \\ 6 & -6 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.680 |
|
| 13150 |
\(\left [\begin {array}{ccc} 2 & 0 & 0 \\ 2 & -2 & -1 \\ -2 & 6 & 3 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.680 |
|
| 13151 |
\(\left [\begin {array}{ccc} 5 & 0 & 0 \\ 4 & -4 & -2 \\ -2 & 12 & 6 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.681 |
|
| 13152 |
\(\left [\begin {array}{ccc} 2 & -2 & 0 \\ 2 & -2 & -1 \\ -2 & 2 & 3 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.681 |
|
| 13153 |
\(\left [\begin {array}{ccc} 1 & 0 & -1 \\ -2 & 3 & -1 \\ -6 & 6 & 0 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.682 |
|
| 13154 |
\(\left [\begin {array}{ccc} 3 & 5 & -2 \\ 0 & 2 & 0 \\ 0 & 2 & 1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.683 |
|
| 13155 |
\(\left [\begin {array}{ccc} 1 & 0 & 0 \\ -6 & 8 & 2 \\ 12 & -15 & -3 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.683 |
|
| 13156 |
\(\left [\begin {array}{ccc} 3 & 6 & -2 \\ 0 & 1 & 0 \\ 0 & 0 & 1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.683 |
|
| 13157 |
\(\left [\begin {array}{ccc} 1 & 0 & 0 \\ -4 & 7 & 2 \\ 10 & -15 & -4 \end {array}\right ]\) |
✗ |
✓ |
✓ |
✗ |
1.683 |
|
| 13158 |
\(\left [\begin {array}{ccc} 4 & -3 & 1 \\ 2 & -1 & 1 \\ 0 & 0 & 2 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.683 |
|
| 13159 |
\(\left [\begin {array}{ccc} 5 & -6 & 3 \\ 6 & -7 & 3 \\ 6 & -6 & 2 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.684 |
|
| 13160 |
\(\left [\begin {array}{cccc} 1 & 2 & 2 & 2 \\ 0 & 2 & 2 & 2 \\ 0 & 0 & 3 & 2 \\ 0 & 0 & 0 & 4 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.684 |
|
| 13161 |
\(\left [\begin {array}{cccc} 1 & 0 & 4 & 0 \\ 0 & 1 & 4 & 0 \\ 0 & 0 & 3 & 0 \\ 0 & 0 & 0 & 3 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.684 |
|
| 13162 |
\(\left [\begin {array}{cccc} 1 & 0 & 1 & 0 \\ 0 & 1 & 1 & 0 \\ 0 & 0 & 2 & 0 \\ 0 & 0 & 0 & 2 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.685 |
|
| 13163 |
\(\left [\begin {array}{cccc} 4 & 0 & 0 & -3 \\ 0 & 2 & 0 & 0 \\ 0 & 0 & -1 & 0 \\ 6 & 0 & 0 & -5 \end {array}\right ]\) |
✓ |
✓ |
✗ |
✗ |
1.685 |
|
| 13164 |
\(\left [\begin {array}{cc} 0 & 1 \\ -1 & 0 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.685 |
|
| 13165 |
\(\left [\begin {array}{cc} 0 & -6 \\ 6 & 0 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.686 |
|
| 13166 |
\(\left [\begin {array}{cc} 0 & -3 \\ 12 & 0 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.686 |
|
| 13167 |
\(\left [\begin {array}{cc} 0 & -12 \\ 12 & 0 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.687 |
|
| 13168 |
\(\left [\begin {array}{cc} 0 & 24 \\ -6 & 0 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.687 |
|
| 13169 |
\(\left [\begin {array}{cc} 0 & -4 \\ 36 & 0 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.687 |
|
| 13170 |
\(\left [\begin {array}{ccc} 32 & -67 & 47 \\ 7 & -14 & 13 \\ -7 & 15 & -6 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.688 |
|
| 13171 |
\(\left [\begin {array}{cccc} 22 & -9 & -8 & -8 \\ 10 & -7 & -14 & 2 \\ 10 & 0 & 8 & -10 \\ 29 & -9 & -3 & -15 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.688 |
|
| 13172 |
\(\left [\begin {array}{cc} 5 & -4 \\ 2 & -1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.688 |
|
| 13173 |
\(\left [\begin {array}{cc} 6 & -6 \\ 4 & -4 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.688 |
|
| 13174 |
\(\left [\begin {array}{cc} 5 & -3 \\ 2 & 0 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.690 |
|
| 13175 |
\(\left [\begin {array}{cc} 5 & -4 \\ 3 & -2 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.690 |
|
| 13176 |
\(\left [\begin {array}{cc} 9 & -8 \\ 6 & -5 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.690 |
|
| 13177 |
\(\left [\begin {array}{cc} 10 & -6 \\ 12 & -7 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.691 |
|
| 13178 |
\(\left [\begin {array}{cc} 6 & -10 \\ 2 & -3 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.691 |
|
| 13179 |
\(\left [\begin {array}{cc} 11 & -15 \\ 6 & -8 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.691 |
|
| 13180 |
\(\left [\begin {array}{cc} -1 & 4 \\ -1 & 3 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.692 |
|
| 13181 |
\(\left [\begin {array}{cc} 3 & -1 \\ 1 & 1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.692 |
|
| 13182 |
\(\left [\begin {array}{cc} 5 & 1 \\ -9 & -1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.692 |
|
| 13183 |
\(\left [\begin {array}{cc} 11 & 9 \\ -16 & -13 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.693 |
|
| 13184 |
\(\left [\begin {array}{ccc} 1 & 3 & 0 \\ 0 & 2 & 0 \\ 0 & 0 & 2 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.693 |
|
| 13185 |
\(\left [\begin {array}{ccc} 2 & -2 & 1 \\ 2 & -2 & 1 \\ 2 & -2 & 1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.694 |
|
| 13186 |
\(\left [\begin {array}{ccc} 3 & -3 & 1 \\ 2 & -2 & 1 \\ 0 & 0 & 1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.694 |
|
| 13187 |
\(\left [\begin {array}{ccc} 3 & -2 & 0 \\ 0 & 1 & 0 \\ -4 & 4 & 1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.694 |
|
| 13188 |
\(\left [\begin {array}{ccc} 7 & -8 & 3 \\ 6 & -7 & 3 \\ 2 & -2 & 2 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.694 |
|
| 13189 |
\(\left [\begin {array}{ccc} 6 & -5 & 2 \\ 4 & -3 & 2 \\ 2 & -2 & 3 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.694 |
|
| 13190 |
\(\left [\begin {array}{ccc} 1 & 1 & -1 \\ -2 & 4 & -1 \\ -4 & 4 & 1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.694 |
|
| 13191 |
\(\left [\begin {array}{ccc} 2 & 0 & 0 \\ -6 & 11 & 2 \\ 6 & -15 & 0 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.694 |
|
| 13192 |
\(\left [\begin {array}{ccc} 0 & 1 & 0 \\ -1 & 2 & 0 \\ -1 & 1 & 1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.695 |
|
| 13193 |
\(\left [\begin {array}{ccc} 2 & -2 & 1 \\ -1 & 2 & 0 \\ -5 & 7 & -1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.695 |
|
| 13194 |
\(\left [\begin {array}{ccc} -2 & 4 & -1 \\ -3 & 5 & -1 \\ -1 & 1 & 1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.695 |
|
| 13195 |
\(\left [\begin {array}{ccc} 3 & -2 & 1 \\ 1 & 0 & 1 \\ -1 & 1 & 2 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.695 |
|
| 13196 |
\(\left [\begin {array}{cccc} 1 & 0 & -2 & 0 \\ 0 & 1 & -2 & 0 \\ 0 & 0 & -1 & 0 \\ 0 & 0 & 0 & -1 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.696 |
|
| 13197 |
\(\left [\begin {array}{cccc} 1 & 0 & 0 & 1 \\ 0 & 1 & 0 & 1 \\ 0 & 0 & 1 & 1 \\ 0 & 0 & 0 & 2 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.696 |
|
| 13198 |
\(\left [\begin {array}{cccc} 1 & 1 & 0 & 0 \\ 0 & 1 & 1 & 1 \\ 0 & 0 & 1 & 1 \\ 0 & 0 & 0 & 2 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.696 |
|
| 13199 |
\(\left [\begin {array}{cccc} 1 & 1 & 0 & 1 \\ 0 & 1 & 1 & 1 \\ 0 & 0 & 2 & 1 \\ 0 & 0 & 0 & 2 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✓ |
1.697 |
|
| 13200 |
\(\left [\begin {array}{ccccc} 2 & 1 & 0 & 0 & 0 \\ 0 & 2 & 0 & 0 & 0 \\ 0 & 0 & 2 & 0 & 0 \\ 0 & 0 & 0 & 2 & 1 \\ 0 & 0 & 0 & 0 & 2 \end {array}\right ]\) |
✓ |
✓ |
✓ |
✗ |
1.697 |
|