20x20 Grid Lights Game: Matrix and Logic in Geometry

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2023-04-21 23:41

This example demonstrates the geometric phenomenon of controlling light states in a 20x20 grid through matrix operations and logical rules. Key mathematical concepts include matrix operations, logical operations, and geometric transformations. Construction involves using GeoGebra commands like Sequence, SelectedElement, If, and Text to build the grid and light states. Suitable for middle school students learning matrix applications and logical thinking, also useful for math competition preparation.

GeoGebra Commands & Parameters

Sequence(k, k, 1, 20) → columnas
Sequence(k, k, 1, 20) → filas
SelectedElement(columnas) → nC
SelectedElement(filas) → nF
Sequence(Segment[A + (0, ((-k) * an)), A + ((an * nC), ((-k) * an))], k, 0, nF) → tabH
Sequence(Segment[A + ((k * an), 0), A + ((k * an), ((-an) * nF))], k, 0, nC) → tabV
If(op1, 1, op2, 2, 3) → op
Sequence(Sequence[A + ((j - 0.5, 0.5 - i) * an) - (0.15, 0.2), j, 1, 20], i, 1, 20) → cen, {{(-12.63, 6.659999999999982), (-10.23, 6.659999999999982), (-7.83, 6.659999999999982), (-5.43, 6.659999999999982), (-3.0300000000000007, 6.659999999999982), (-0.6300000000000004, 6.659999999999982), (1.77, 6.659999999999982), (4.17, 6.659999999999982), (6.5699999999999985, 6.659999999999982), (8.97, 6.659999999999982), (11.37, 6.659999999999982), (13.769999999999998, 6.659999999999982), (16.17, 6.659999999999982), (18.57, 6.659999999999982), (20.97, 6.659999999999982), (23.369999999999997, 6.659999999999982), (25.770000000000003, 6.659999999999982), (28.17, 6.659999999999982), (30.57, 6.659999999999982), (32.97, 6.659999999999982)}, {(-12.63, 4.259999999999983), (-10.23, 4.259999999999983), (-7.83, 4.259999999999983), (-5.43, 4.259999999999983), (-3.0300000000000007, 4.259999999999983), (-0.6300000000000004, 4.259999999999983), (1.77, 4.259999999999983), (4.17, 4.259999999999983), (6.5699999999999985, 4.259999999999983), (8.97, 4.259999999999983), (11.37, 4.259999999999983), (13.769999999999998, 4.259999999999983), (16.17, 4.259999999999983), (18.57, 4.259999999999983), (20.97, 4.259999999999983), (23.369999999999997, 4.259999999999983), (25.770000000000003, 4.259999999999983), (28.17, 4.259999999999983), (30.57, 4.259999999999983), (32.97, 4.259999999999983)}, {(-12.63, 1.8599999999999828), (-10.23, 1.8599999999999828), (-7.83, 1.8599999999999828), (-5.43, 1.8599999999999828), (-3.0300000000000007, 1.8599999999999828), (-0.6300000000000004, 1.8599999999999828), (1.77, 1.8599999999999828), (4.17, 1.8599999999999828), (6.5699999999999985, 1.8599999999999828), (8.97, 1.8599999999999828), (11.37, 1.8599999999999828), (13.769999999999998, 1.8599999999999828), (16.17, 1.8599999999999828), (18.57, 1.8599999999999828), (20.97, 1.8599999999999828), (23.369999999999997, 1.8599999999999828), (25.770000000000003, 1.8599999999999828), (28.17, 1.8599999999999828), (30.57, 1.8599999999999828), (32.97, 1.8599999999999828)}, {(-12.63, -0.5400000000000176), (-10.23, -0.5400000000000176), (-7.83, -0.5400000000000176), (-5.43, -0.5400000000000176), (-3.0300000000000007, -0.5400000000000176), (-0.6300000000000004, -0.5400000000000176), (1.77, -0.5400000000000176), (4.17, -0.5400000000000176), (6.5699999999999985, -0.5400000000000176), (8.97, -0.5400000000000176), (11.37, -0.5400000000000176), (13.769999999999998, -0.5400000000000176), (16.17, -0.5400000000000176), (18.57, -0.5400000000000176), (20.97, -0.5400000000000176), (23.369999999999997, -0.5400000000000176), (25.770000000000003, -0.5400000000000176), (28.17, -0.5400000000000176), (30.57, -0.5400000000000176), (32.97, -0.5400000000000176)}, {(-12.63, -2.9400000000000164), (-10.23, -2.9400000000000164), (-7.83, -2.9400000000000164), (-5.43, -2.9400000000000164), (-3.0300000000000007, -2.9400000000000164), (-0.6300000000000004, -2.9400000000000164), (1.77, -2.9400000000000164), (4.17, -2.9400000000000164), (6.5699999999999985, -2.9400000000000164), (8.97, -2.9400000000000164), (11.37, -2.9400000000000164), (13.769999999999998, -2.9400000000000164), (16.17, -2.9400000000000164), (18.57, -2.9400000000000164), (20.97, -2.9400000000000164), (23.369999999999997, -2.9400000000000164), (25.770000000000003, -2.9400000000000164), (28.17, -2.9400000000000164), (30.57, -2.9400000000000164), (32.97, -2.9400000000000164)}, {(-12.63, -5.340000000000017), (-10.23, -5.340000000000017), (-7.83, -5.340000000000017), (-5.43, -5.340000000000017), (-3.0300000000000007, -5.340000000000017), (-0.6300000000000004, -5.340000000000017), (1.77, -5.340000000000017), (4.17, -5.340000000000017), (6.5699999999999985, -5.340000000000017), (8.97, -5.340000000000017), (11.37, -5.340000000000017), (13.769999999999998, -5.340000000000017), (16.17, -5.340000000000017), (18.57, -5.340000000000017), (20.97, -5.340000000000017), (23.369999999999997, -5.340000000000017), (25.770000000000003, -5.340000000000017), (28.17, -5.340000000000017), (30.57, -5.340000000000017), (32.97, -5.340000000000017)}, {(-12.63, -7.740000000000017), (-10.23, -7.740000000000017), (-7.83, -7.740000000000017), (-5.43, -7.740000000000017), (-3.0300000000000007, -7.740000000000017), (-0.6300000000000004, -7.740000000000017), (1.77, -7.740000000000017), (4.17, -7.740000000000017), (6.5699999999999985, -7.740000000000017), (8.97, -7.740000000000017), (11.37, -7.740000000000017), (13.769999999999998, -7.740000000000017), (16.17, -7.740000000000017), (18.57, -7.740000000000017), (20.97, -7.740000000000017), (23.369999999999997, -7.740000000000017), (25.770000000000003, -7.740000000000017), (28.17, -7.740000000000017), (30.57, -7.740000000000017), (32.97, -7.740000000000017)}, {(-12.63, -10.140000000000017), (-10.23, -10.140000000000017), (-7.83, -10.140000000000017), (-5.43, -10.140000000000017), (-3.0300000000000007, -10.140000000000017), (-0.6300000000000004, -10.140000000000017), (1.77, -10.140000000000017), (4.17, -10.140000000000017), (6.5699999999999985, -10.140000000000017), (8.97, -10.140000000000017), (11.37, -10.140000000000017), (13.769999999999998, -10.140000000000017), (16.17, -10.140000000000017), (18.57, -10.140000000000017), (20.97, -10.140000000000017), (23.369999999999997, -10.140000000000017), (25.770000000000003, -10.140000000000017), (28.17, -10.140000000000017), (30.57, -10.140000000000017), (32.97, -10.140000000000017)}, {(-12.63, -12.540000000000015), (-10.23, -12.540000000000015), (-7.83, -12.540000000000015), (-5.43, -12.540000000000015), (-3.0300000000000007, -12.540000000000015), (-0.6300000000000004, -12.540000000000015), (1.77, -12.540000000000015), (4.17, -12.540000000000015), (6.5699999999999985, -12.540000000000015), (8.97, -12.540000000000015), (11.37, -12.540000000000015), (13.769999999999998, -12.540000000000015), (16.17, -12.540000000000015), (18.57, -12.540000000000015), (20.97, -12.540000000000015), (23.369999999999997, -12.540000000000015), (25.770000000000003, -12.540000000000015), (28.17, -12.540000000000015), (30.57, -12.540000000000015), (32.97, -12.540000000000015)}, {(-12.63, -14.940000000000017), (-10.23, -14.940000000000017), (-7.83, -14.940000000000017), (-5.43, -14.940000000000017), (-3.0300000000000007, -14.940000000000017), (-0.6300000000000004, -14.940000000000017), (1.77, -14.940000000000017), (4.17, -14.940000000000017), (6.5699999999999985, -14.940000000000017), (8.97, -14.940000000000017), (11.37, -14.940000000000017), (13.769999999999998, -14.940000000000017), (16.17, -14.940000000000017), (18.57, -14.940000000000017), (20.97, -14.940000000000017), (23.369999999999997, -14.940000000000017), (25.770000000000003, -14.940000000000017), (28.17, -14.940000000000017), (30.57, -14.940000000000017), (32.97, -14.940000000000017)}, {(-12.63, -17.340000000000014), (-10.23, -17.340000000000014), (-7.83, -17.340000000000014), (-5.43, -17.340000000000014), (-3.0300000000000007, -17.340000000000014), (-0.6300000000000004, -17.340000000000014), (1.77, -17.340000000000014), (4.17, -17.340000000000014), (6.5699999999999985, -17.340000000000014), (8.97, -17.340000000000014), (11.37, -17.340000000000014), (13.769999999999998, -17.340000000000014), (16.17, -17.340000000000014), (18.57, -17.340000000000014), (20.97, -17.340000000000014), (23.369999999999997, -17.340000000000014), (25.770000000000003, -17.340000000000014), (28.17, -17.340000000000014), (30.57, -17.340000000000014), (32.97, -17.340000000000014)}, {(-12.63, -19.740000000000013), (-10.23, -19.740000000000013), (-7.83, -19.740000000000013), (-5.43, -19.740000000000013), (-3.0300000000000007, -19.740000000000013), (-0.6300000000000004, -19.740000000000013), (1.77, -19.740000000000013), (4.17, -19.740000000000013), (6.5699999999999985, -19.740000000000013), (8.97, -19.740000000000013), (11.37, -19.740000000000013), (13.769999999999998, -19.740000000000013), (16.17, -19.740000000000013), (18.57, -19.740000000000013), (20.97, -19.740000000000013), (23.369999999999997, -19.740000000000013), (25.770000000000003, -19.740000000000013), (28.17, -19.740000000000013), (30.57, -19.740000000000013), (32.97, -19.740000000000013)}, {(-12.63, -22.14000000000002), (-10.23, -22.14000000000002), (-7.83, -22.14000000000002), (-5.43, -22.14000000000002), (-3.0300000000000007, -22.14000000000002), (-0.6300000000000004, -22.14000000000002), (1.77, -22.14000000000002), (4.17, -22.14000000000002), (6.5699999999999985, -22.14000000000002), (8.97, -22.14000000000002), (11.37, -22.14000000000002), (13.769999999999998, -22.14000000000002), (16.17, -22.14000000000002), (18.57, -22.14000000000002), (20.97, -22.14000000000002), (23.369999999999997, -22.14000000000002), (25.770000000000003, -22.14000000000002), (28.17, -22.14000000000002), (30.57, -22.14000000000002), (32.97, -22.14000000000002)}, {(-12.63, -24.540000000000017), (-10.23, -24.540000000000017), (-7.83, -24.540000000000017), (-5.43, -24.540000000000017), (-3.0300000000000007, -24.540000000000017), (-0.6300000000000004, -24.540000000000017), (1.77, -24.540000000000017), (4.17, -24.540000000000017), (6.5699999999999985, -24.540000000000017), (8.97, -24.540000000000017), (11.37, -24.540000000000017), (13.769999999999998, -24.540000000000017), (16.17, -24.540000000000017), (18.57, -24.540000000000017), (20.97, -24.540000000000017), (23.369999999999997, -24.540000000000017), (25.770000000000003, -24.540000000000017), (28.17, -24.540000000000017), (30.57, -24.540000000000017), (32.97, -24.540000000000017)}, {(-12.63, -26.940000000000015), (-10.23, -26.940000000000015), (-7.83, -26.940000000000015), (-5.43, -26.940000000000015), (-3.0300000000000007, -26.940000000000015), (-0.6300000000000004, -26.940000000000015), (1.77, -26.940000000000015), (4.17, -26.940000000000015), (6.5699999999999985, -26.940000000000015), (8.97, -26.940000000000015), (11.37, -26.940000000000015), (13.769999999999998, -26.940000000000015), (16.17, -26.940000000000015), (18.57, -26.940000000000015), (20.97, -26.940000000000015), (23.369999999999997, -26.940000000000015), (25.770000000000003, -26.940000000000015), (28.17, -26.940000000000015), (30.57, -26.940000000000015), (32.97, -26.940000000000015)}, {(-12.63, -29.340000000000014), (-10.23, -29.340000000000014), (-7.83, -29.340000000000014), (-5.43, -29.340000000000014), (-3.0300000000000007, -29.340000000000014), (-0.6300000000000004, -29.340000000000014), (1.77, -29.340000000000014), (4.17, -29.340000000000014), (6.5699999999999985, -29.340000000000014), (8.97, -29.340000000000014), (11.37, -29.340000000000014), (13.769999999999998, -29.340000000000014), (16.17, -29.340000000000014), (18.57, -29.340000000000014), (20.97, -29.340000000000014), (23.369999999999997, -29.340000000000014), (25.770000000000003, -29.340000000000014), (28.17, -29.340000000000014), (30.57, -29.340000000000014), (32.97, -29.340000000000014)}, {(-12.63, -31.74000000000002), (-10.23, -31.74000000000002), (-7.83, -31.74000000000002), (-5.43, -31.74000000000002), (-3.0300000000000007, -31.74000000000002), (-0.6300000000000004, -31.74000000000002), (1.77, -31.74000000000002), (4.17, -31.74000000000002), (6.5699999999999985, -31.74000000000002), (8.97, -31.74000000000002), (11.37, -31.74000000000002), (13.769999999999998, -31.74000000000002), (16.17, -31.74000000000002), (18.57, -31.74000000000002), (20.97, -31.74000000000002), (23.369999999999997, -31.74000000000002), (25.770000000000003, -31.74000000000002), (28.17, -31.74000000000002), (30.57, -31.74000000000002), (32.97, -31.74000000000002)}, {(-12.63, -34.14000000000002), (-10.23, -34.14000000000002), (-7.83, -34.14000000000002), (-5.43, -34.14000000000002), (-3.0300000000000007, -34.14000000000002), (-0.6300000000000004, -34.14000000000002), (1.77, -34.14000000000002), (4.17, -34.14000000000002), (6.5699999999999985, -34.14000000000002), (8.97, -34.14000000000002), (11.37, -34.14000000000002), (13.769999999999998, -34.14000000000002), (16.17, -34.14000000000002), (18.57, -34.14000000000002), (20.97, -34.14000000000002), (23.369999999999997, -34.14000000000002), (25.770000000000003, -34.14000000000002), (28.17, -34.14000000000002), (30.57, -34.14000000000002), (32.97, -34.14000000000002)}, {(-12.63, -36.54000000000002), (-10.23, -36.54000000000002), (-7.83, -36.54000000000002), (-5.43, -36.54000000000002), (-3.0300000000000007, -36.54000000000002), (-0.6300000000000004, -36.54000000000002), (1.77, -36.54000000000002), (4.17, -36.54000000000002), (6.5699999999999985, -36.54000000000002), (8.97, -36.54000000000002), (11.37, -36.54000000000002), (13.769999999999998, -36.54000000000002), (16.17, -36.54000000000002), (18.57, -36.54000000000002), (20.97, -36.54000000000002), (23.369999999999997, -36.54000000000002), (25.770000000000003, -36.54000000000002), (28.17, -36.54000000000002), (30.57, -36.54000000000002), (32.97, -36.54000000000002)}, {(-12.63, -38.94000000000002), (-10.23, -38.94000000000002), (-7.83, -38.94000000000002), (-5.43, -38.94000000000002), (-3.0300000000000007, -38.94000000000002), (-0.6300000000000004, -38.94000000000002), (1.77, -38.94000000000002), (4.17, -38.94000000000002), (6.5699999999999985, -38.94000000000002), (8.97, -38.94000000000002), (11.37, -38.94000000000002), (13.769999999999998, -38.94000000000002), (16.17, -38.94000000000002), (18.57, -38.94000000000002), (20.97, -38.94000000000002), (23.369999999999997, -38.94000000000002), (25.770000000000003, -38.94000000000002), (28.17, -38.94000000000002), (30.57, -38.94000000000002), (32.97, -38.94000000000002)}}
Text(cruz(1, 1), cen(1, 1), true) → tf1c1
Text(cruz(1, 2), cen(1, 2), true) → tf1c2
Text(cruz(2, 1), cen(2, 1), true) → tf2c1
Text(cruz(2, 2), cen(2, 2), true) → tf2c2
Text(cruz(1, 3), cen(1, 3), true) → tf1c3
Text(cruz(1, 4), cen(1, 4), true) → tf1c4
Text(cruz(1, 5), cen(1, 5), true) → tf1c5
Text(cruz(1, 6), cen(1, 6), true) → tf1c6
Text(cruz(1, 7), cen(1, 7), true) → tf1c7
Text(cruz(1, 8), cen(1, 8), true) → tf1c8
Text(cruz(1, 9), cen(1, 9), true) → tf1c9
Text(cruz(1, 10), cen(1, 10), true) → tf1c10
Text(cruz(1, 11), cen(1, 11), true) → tf1c11
Text(cruz(1, 12), cen(1, 12), true) → tf1c12
Text(cruz(1, 13), cen(1, 13), true) → tf1c13
Text(cruz(1, 14), cen(1, 14), true) → tf1c14
Text(cruz(1, 15), cen(1, 15), true) → tf1c15
Text(cruz(1, 16), cen(1, 16), true) → tf1c16
Text(cruz(1, 17), cen(1, 17), true) → tf1c17
Text(cruz(1, 18), cen(1, 18), true) → tf1c18
Text(cruz(1, 19), cen(1, 19), true) → tf1c19
Text(cruz(1, 20), cen(1, 20), true) → tf1c20
Text(cruz(2, 3), cen(2, 3), true) → tf2c3
Text(cruz(2, 4), cen(2, 4), true) → tf2c4
Text(cruz(2, 5), cen(2, 5), true) → tf2c5
Text(cruz(2, 6), cen(2, 6), true) → tf2c6
Text(cruz(2, 7), cen(2, 7), true) → tf2c7
Text(cruz(2, 8), cen(2, 8), true) → tf2c8
Text(cruz(2, 9), cen(2, 9), true) → tf2c9
Text(cruz(2, 10), cen(2, 10), true) → tf2c10
Text(cruz(2, 11), cen(2, 11), true) → tf2c11
Text(cruz(2, 12), cen(2, 12), true) → tf2c12
Text(cruz(2, 13), cen(2, 13), true) → tf2c13
Text(cruz(2, 14), cen(2, 14), true) → tf2c14
Text(cruz(2, 15), cen(2, 15), true) → tf2c15
Text(cruz(2, 16), cen(2, 16), true) → tf2c16
Text(cruz(2, 17), cen(2, 17), true) → tf2c17
Text(cruz(2, 18), cen(2, 18), true) → tf2c18
Text(cruz(2, 19), cen(2, 19), true) → tf2c19
Text(cruz(2, 20), cen(2, 20), true) → tf2c20
Text(cruz(3, 1), cen(3, 1), true) → tf3c1
Text(cruz(3, 2), cen(3, 2), true) → tf3c2
Text(cruz(3, 3), cen(3, 3), true) → tf3c3
Text(cruz(3, 4), cen(3, 4), true) → tf3c4
Text(cruz(3, 5), cen(3, 5), true) → tf3c5
Text(cruz(3, 6), cen(3, 6), true) → tf3c6
Text(cruz(3, 7), cen(3, 7), true) → tf3c7
Text(cruz(3, 8), cen(3, 8), true) → tf3c8
Text(cruz(3, 9), cen(3, 9), true) → tf3c9
Text(cruz(3, 10), cen(3, 10), true) → tf3c10
Text(cruz(3, 11), cen(3, 11), true) → tf3c11
Text(cruz(3, 12), cen(3, 12), true) → tf3c12
Text(cruz(3, 13), cen(3, 13), true) → tf3c13
Text(cruz(3, 14), cen(3, 14), true) → tf3c14
Text(cruz(3, 15), cen(3, 15), true) → tf3c15
Text(cruz(3, 16), cen(3, 16), true) → tf3c16
Text(cruz(3, 17), cen(3, 17), true) → tf3c17
Text(cruz(3, 18), cen(3, 18), true) → tf3c18
Text(cruz(3, 19), cen(3, 19), true) → tf3c19
Text(cruz(3, 20), cen(3, 20), true) → tf3c20
Text(cruz(4, 1), cen(4, 1), true) → tf4c1
Text(cruz(4, 2), cen(4, 2), true) → tf4c2
Text(cruz(4, 3), cen(4, 3), true) → tf4c3
Text(cruz(4, 4), cen(4, 4), true) → tf4c4
Text(cruz(4, 5), cen(4, 5), true) → tf4c5
Text(cruz(4, 6), cen(4, 6), true) → tf4c6
Text(cruz(4, 7), cen(4, 7), true) → tf4c7
Text(cruz(4, 8), cen(4, 8), true) → tf4c8
Text(cruz(4, 9), cen(4, 9), true) → tf4c9
Text(cruz(4, 10), cen(4, 10), true) → tf4c10
Text(cruz(4, 11), cen(4, 11), true) → tf4c11
Text(cruz(4, 12), cen(4, 12), true) → tf4c12
Text(cruz(4, 13), cen(4, 13), true) → tf4c13
Text(cruz(4, 14), cen(4, 14), true) → tf4c14
Text(cruz(4, 15), cen(4, 15), true) → tf4c15
Text(cruz(4, 16), cen(4, 16), true) → tf4c16
Text(cruz(4, 17), cen(4, 17), true) → tf4c17
Text(cruz(4, 18), cen(4, 18), true) → tf4c18
Text(cruz(4, 19), cen(4, 19), true) → tf4c19
Text(cruz(4, 20), cen(4, 20), true) → tf4c20
Text(cruz(5, 1), cen(5, 1), true) → tf5c1
Text(cruz(5, 2), cen(5, 2), true) → tf5c2
Text(cruz(5, 3), cen(5, 3), true) → tf5c3
Text(cruz(5, 4), cen(5, 4), true) → tf5c4
Text(cruz(5, 5), cen(5, 5), true) → tf5c5
Text(cruz(5, 6), cen(5, 6), true) → tf5c6
Text(cruz(5, 7), cen(5, 7), true) → tf5c7
Text(cruz(5, 8), cen(5, 8), true) → tf5c8
Text(cruz(5, 9), cen(5, 9), true) → tf5c9
Text(cruz(5, 10), cen(5, 10), true) → tf5c10
Text(cruz(5, 11), cen(5, 11), true) → tf5c11
Text(cruz(5, 12), cen(5, 12), true) → tf5c12
Text(cruz(5, 13), cen(5, 13), true) → tf5c13
Text(cruz(5, 14), cen(5, 14), true) → tf5c14
Text(cruz(5, 15), cen(5, 15), true) → tf5c15
Text(cruz(5, 16), cen(5, 16), true) → tf5c16
Text(cruz(5, 17), cen(5, 17), true) → tf5c17
Text(cruz(5, 18), cen(5, 18), true) → tf5c18
Text(cruz(5, 19), cen(5, 19), true) → tf5c19
Text(cruz(5, 20), cen(5, 20), true) → tf5c20
Text(cruz(6, 1), cen(6, 1), true) → tf6c1
Text(cruz(6, 2), cen(6, 2), true) → tf6c2
Text(cruz(6, 3), cen(6, 3), true) → tf6c3
Text(cruz(6, 4), cen(6, 4), true) → tf6c4
Text(cruz(6, 5), cen(6, 5), true) → tf6c5
Text(cruz(6, 6), cen(6, 6), true) → tf6c6
Text(cruz(6, 7), cen(6, 7), true) → tf6c7
Text(cruz(6, 8), cen(6, 8), true) → tf6c8
Text(cruz(6, 9), cen(6, 9), true) → tf6c9
Text(cruz(6, 10), cen(6, 10), true) → tf6c10
Text(cruz(6, 11), cen(6, 11), true) → tf6c11
Text(cruz(6, 12), cen(6, 12), true) → tf6c12
Text(cruz(6, 13), cen(6, 13), true) → tf6c13
Text(cruz(6, 14), cen(6, 14), true) → tf6c14
Text(cruz(6, 15), cen(6, 15), true) → tf6c15
Text(cruz(6, 16), cen(6, 16), true) → tf6c16
Text(cruz(6, 17), cen(6, 17), true) → tf6c17
Text(cruz(6, 18), cen(6, 18), true) → tf6c18
Text(cruz(6, 19), cen(6, 19), true) → tf6c19
Text(cruz(6, 20), cen(6, 20), true) → tf6c20
Text(cruz(7, 1), cen(7, 1), true) → tf7c1
Text(cruz(7, 2), cen(7, 2), true) → tf7c2
Text(cruz(7, 3), cen(7, 3), true) → tf7c3
Text(cruz(7, 4), cen(7, 4), true) → tf7c4
Text(cruz(7, 5), cen(7, 5), true) → tf7c5
Text(cruz(7, 6), cen(7, 6), true) → tf7c6
Text(cruz(7, 7), cen(7, 7), true) → tf7c7
Text(cruz(7, 8), cen(7, 8), true) → tf7c8
Text(cruz(7, 9), cen(7, 9), true) → tf7c9
Text(cruz(7, 10), cen(7, 10), true) → tf7c10
Text(cruz(7, 11), cen(7, 11), true) → tf7c11
Text(cruz(7, 12), cen(7, 12), true) → tf7c12
Text(cruz(7, 13), cen(7, 13), true) → tf7c13
Text(cruz(7, 14), cen(7, 14), true) → tf7c14
Text(cruz(7, 15), cen(7, 15), true) → tf7c15
Text(cruz(7, 16), cen(7, 16), true) → tf7c16
Text(cruz(7, 17), cen(7, 17), true) → tf7c17
Text(cruz(7, 18), cen(7, 18), true) → tf7c18
Text(cruz(7, 19), cen(7, 19), true) → tf7c19
Text(cruz(7, 20), cen(7, 20), true) → tf7c20
Text(cruz(8, 1), cen(8, 1), true) → tf8c1
Text(cruz(8, 2), cen(8, 2), true) → tf8c2
Text(cruz(8, 3), cen(8, 3), true) → tf8c3
Text(cruz(8, 4), cen(8, 4), true) → tf8c4
Text(cruz(8, 5), cen(8, 5), true) → tf8c5
Text(cruz(8, 6), cen(8, 6), true) → tf8c6
Text(cruz(8, 7), cen(8, 7), true) → tf8c7
Text(cruz(8, 8), cen(8, 8), true) → tf8c8
Text(cruz(8, 9), cen(8, 9), true) → tf8c9
Text(cruz(8, 10), cen(8, 10), true) → tf8c10
Text(cruz(8, 11), cen(8, 11), true) → tf8c11
Text(cruz(8, 12), cen(8, 12), true) → tf8c12
Text(cruz(8, 13), cen(8, 13), true) → tf8c13
Text(cruz(8, 14), cen(8, 14), true) → tf8c14
Text(cruz(8, 15), cen(8, 15), true) → tf8c15
Text(cruz(8, 16), cen(8, 16), true) → tf8c16
Text(cruz(8, 17), cen(8, 17), true) → tf8c17
Text(cruz(8, 18), cen(8, 18), true) → tf8c18
Text(cruz(8, 19), cen(8, 19), true) → tf8c19
Text(cruz(8, 20), cen(8, 20), true) → tf8c20
Text(cruz(9, 1), cen(9, 1), true) → tf9c1
Text(cruz(9, 2), cen(9, 2), true) → tf9c2
Text(cruz(9, 3), cen(9, 3), true) → tf9c3
Text(cruz(9, 4), cen(9, 4), true) → tf9c4
Text(cruz(9, 5), cen(9, 5), true) → tf9c5
Text(cruz(9, 6), cen(9, 6), true) → tf9c6
Text(cruz(9, 7), cen(9, 7), true) → tf9c7
Text(cruz(9, 8), cen(9, 8), true) → tf9c8
Text(cruz(9, 9), cen(9, 9), true) → tf9c9
Text(cruz(9, 10), cen(9, 10), true) → tf9c10
Text(cruz(9, 11), cen(9, 11), true) → tf9c11
Text(cruz(9, 12), cen(9, 12), true) → tf9c12
Text(cruz(9, 13), cen(9, 13), true) → tf9c13
Text(cruz(9, 14), cen(9, 14), true) → tf9c14
Text(cruz(9, 15), cen(9, 15), true) → tf9c15
Text(cruz(9, 16), cen(9, 16), true) → tf9c16
Text(cruz(9, 17), cen(9, 17), true) → tf9c17
Text(cruz(9, 18), cen(9, 18), true) → tf9c18
Text(cruz(9, 19), cen(9, 19), true) → tf9c19
Text(cruz(9, 20), cen(9, 20), true) → tf9c20
Text(cruz(10, 1), cen(10, 1), true) → tf10c1
Text(cruz(10, 2), cen(10, 2), true) → tf10c2
Text(cruz(10, 3), cen(10, 3), true) → tf10c3
Text(cruz(10, 4), cen(10, 4), true) → tf10c4
Text(cruz(10, 5), cen(10, 5), true) → tf10c5
Text(cruz(10, 6), cen(10, 6), true) → tf10c6
Text(cruz(10, 7), cen(10, 7), true) → tf10c7
Text(cruz(10, 8), cen(10, 8), true) → tf10c8
Text(cruz(10, 9), cen(10, 9), true) → tf10c9
Text(cruz(10, 10), cen(10, 10), true) → tf10c10
Text(cruz(10, 11), cen(10, 11), true) → tf10c11
Text(cruz(10, 12), cen(10, 12), true) → tf10c12
Text(cruz(10, 13), cen(10, 13), true) → tf10c13
Text(cruz(10, 14), cen(10, 14), true) → tf10c14
Text(cruz(10, 15), cen(10, 15), true) → tf10c15
Text(cruz(10, 16), cen(10, 16), true) → tf10c16
Text(cruz(10, 17), cen(10, 17), true) → tf10c17
Text(cruz(10, 18), cen(10, 18), true) → tf10c18
Text(cruz(10, 19), cen(10, 19), true) → tf10c19
Text(cruz(10, 20), cen(10, 20), true) → tf10c20
Text(cruz(11, 1), cen(11, 1), true) → tf11c1
Text(cruz(11, 2), cen(11, 2), true) → tf11c2
Text(cruz(11, 3), cen(11, 3), true) → tf11c3
Text(cruz(11, 4), cen(11, 4), true) → tf11c4
Text(cruz(11, 5), cen(11, 5), true) → tf11c5
Text(cruz(11, 6), cen(11, 6), true) → tf11c6
Text(cruz(11, 7), cen(11, 7), true) → tf11c7
Text(cruz(11, 8), cen(11, 8), true) → tf11c8
Text(cruz(11, 9), cen(11, 9), true) → tf11c9
Text(cruz(11, 10), cen(11, 10), true) → tf11c10
Text(cruz(11, 11), cen(11, 11), true) → tf11c11
Text(cruz(11, 12), cen(11, 12), true) → tf11c12
Text(cruz(11, 13), cen(11, 13), true) → tf11c13
Text(cruz(11, 14), cen(11, 14), true) → tf11c14
Text(cruz(11, 15), cen(11, 15), true) → tf11c15
Text(cruz(11, 16), cen(11, 16), true) → tf11c16
Text(cruz(11, 17), cen(11, 17), true) → tf11c17
Text(cruz(11, 18), cen(11, 18), true) → tf11c18
Text(cruz(11, 19), cen(11, 19), true) → tf11c19
Text(cruz(11, 20), cen(11, 20), true) → tf11c20
Text(cruz(12, 1), cen(12, 1), true) → tf12c1
Text(cruz(12, 2), cen(12, 2), true) → tf12c2
Text(cruz(12, 3), cen(12, 3), true) → tf12c3
Text(cruz(12, 4), cen(12, 4), true) → tf12c4
Text(cruz(12, 5), cen(12, 5), true) → tf12c5
Text(cruz(12, 6), cen(12, 6), true) → tf12c6
Text(cruz(12, 7), cen(12, 7), true) → tf12c7
Text(cruz(12, 8), cen(12, 8), true) → tf12c8
Text(cruz(12, 9), cen(12, 9), true) → tf12c9
Text(cruz(12, 10), cen(12, 10), true) → tf12c10
Text(cruz(12, 11), cen(12, 11), true) → tf12c11
Text(cruz(12, 12), cen(12, 12), true) → tf12c12
Text(cruz(12, 13), cen(12, 13), true) → tf12c13
Text(cruz(12, 14), cen(12, 14), true) → tf12c14
Text(cruz(12, 15), cen(12, 15), true) → tf12c15
Text(cruz(12, 16), cen(12, 16), true) → tf12c16
Text(cruz(12, 17), cen(12, 17), true) → tf12c17
Text(cruz(12, 18), cen(12, 18), true) → tf12c18
Text(cruz(12, 19), cen(12, 19), true) → tf12c19
Text(cruz(12, 20), cen(12, 20), true) → tf12c20
Text(cruz(13, 1), cen(13, 1), true) → tf13c1
Text(cruz(13, 2), cen(13, 2), true) → tf13c2
Text(cruz(13, 3), cen(13, 3), true) → tf13c3
Text(cruz(13, 4), cen(13, 4), true) → tf13c4
Text(cruz(13, 5), cen(13, 5), true) → tf13c5
Text(cruz(13, 6), cen(13, 6), true) → tf13c6
Text(cruz(13, 7), cen(13, 7), true) → tf13c7
Text(cruz(13, 8), cen(13, 8), true) → tf13c8
Text(cruz(13, 9), cen(13, 9), true) → tf13c9
Text(cruz(13, 10), cen(13, 10), true) → tf13c10
Text(cruz(13, 11), cen(13, 11), true) → tf13c11
Text(cruz(13, 12), cen(13, 12), true) → tf13c12
Text(cruz(13, 13), cen(13, 13), true) → tf13c13
Text(cruz(13, 14), cen(13, 14), true) → tf13c14
Text(cruz(13, 15), cen(13, 15), true) → tf13c15
Text(cruz(13, 16), cen(13, 16), true) → tf13c16
Text(cruz(13, 17), cen(13, 17), true) → tf13c17
Text(cruz(13, 18), cen(13, 18), true) → tf13c18
Text(cruz(13, 19), cen(13, 19), true) → tf13c19
Text(cruz(13, 20), cen(13, 20), true) → tf13c20
Text(cruz(14, 1), cen(14, 1), true) → tf14c1
Text(cruz(14, 2), cen(14, 2), true) → tf14c2
Text(cruz(14, 3), cen(14, 3), true) → tf14c3
Text(cruz(14, 4), cen(14, 4), true) → tf14c4
Text(cruz(14, 5), cen(14, 5), true) → tf14c5
Text(cruz(14, 6), cen(14, 6), true) → tf14c6
Text(cruz(14, 7), cen(14, 7), true) → tf14c7
Text(cruz(14, 8), cen(14, 8), true) → tf14c8
Text(cruz(14, 9), cen(14, 9), true) → tf14c9
Text(cruz(14, 10), cen(14, 10), true) → tf14c10
Text(cruz(14, 11), cen(14, 11), true) → tf14c11
Text(cruz(14, 12), cen(14, 12), true) → tf14c12
Text(cruz(14, 13), cen(14, 13), true) → tf14c13
Text(cruz(14, 14), cen(14, 14), true) → tf14c14
Text(cruz(14, 15), cen(14, 15), true) → tf14c15
Text(cruz(14, 16), cen(14, 16), true) → tf14c16
Text(cruz(14, 17), cen(14, 17), true) → tf14c17
Text(cruz(14, 18), cen(14, 18), true) → tf14c18
Text(cruz(14, 19), cen(14, 19), true) → tf14c19
Text(cruz(14, 20), cen(14, 20), true) → tf14c20
Text(cruz(15, 1), cen(15, 1), true) → tf15c1
Text(cruz(15, 2), cen(15, 2), true) → tf15c2
Text(cruz(15, 3), cen(15, 3), true) → tf15c3
Text(cruz(15, 4), cen(15, 4), true) → tf15c4
Text(cruz(15, 5), cen(15, 5), true) → tf15c5
Text(cruz(15, 6), cen(15, 6), true) → tf15c6
Text(cruz(15, 7), cen(15, 7), true) → tf15c7
Text(cruz(15, 8), cen(15, 8), true) → tf15c8
Text(cruz(15, 9), cen(15, 9), true) → tf15c9
Text(cruz(15, 10), cen(15, 10), true) → tf15c10
Text(cruz(15, 11), cen(15, 11), true) → tf15c11
Text(cruz(15, 12), cen(15, 12), true) → tf15c12
Text(cruz(15, 13), cen(15, 13), true) → tf15c13
Text(cruz(15, 14), cen(15, 14), true) → tf15c14
Text(cruz(15, 15), cen(15, 15), true) → tf15c15
Text(cruz(15, 16), cen(15, 16), true) → tf15c16
Text(cruz(15, 17), cen(15, 17), true) → tf15c17
Text(cruz(15, 18), cen(15, 18), true) → tf15c18
Text(cruz(15, 19), cen(15, 19), true) → tf15c19
Text(cruz(15, 20), cen(15, 20), true) → tf15c20
Text(cruz(16, 1), cen(16, 1), true) → tf16c1
Text(cruz(16, 2), cen(16, 2), true) → tf16c2
Text(cruz(16, 3), cen(16, 3), true) → tf16c3
Text(cruz(16, 4), cen(16, 4), true) → tf16c4
Text(cruz(16, 5), cen(16, 5), true) → tf16c5
Text(cruz(16, 6), cen(16, 6), true) → tf16c6
Text(cruz(16, 7), cen(16, 7), true) → tf16c7
Text(cruz(16, 8), cen(16, 8), true) → tf16c8
Text(cruz(16, 9), cen(16, 9), true) → tf16c9
Text(cruz(16, 10), cen(16, 10), true) → tf16c10
Text(cruz(16, 11), cen(16, 11), true) → tf16c11
Text(cruz(16, 12), cen(16, 12), true) → tf16c12
Text(cruz(16, 13), cen(16, 13), true) → tf16c13
Text(cruz(16, 14), cen(16, 14), true) → tf16c14
Text(cruz(16, 15), cen(16, 15), true) → tf16c15
Text(cruz(16, 16), cen(16, 16), true) → tf16c16
Text(cruz(16, 17), cen(16, 17), true) → tf16c17
Text(cruz(16, 18), cen(16, 18), true) → tf16c18
Text(cruz(16, 19), cen(16, 19), true) → tf16c19
Text(cruz(16, 20), cen(16, 20), true) → tf16c20
Text(cruz(17, 1), cen(17, 1), true) → tf17c1
Text(cruz(17, 2), cen(17, 2), true) → tf17c2
Text(cruz(17, 3), cen(17, 3), true) → tf17c3
Text(cruz(17, 4), cen(17, 4), true) → tf17c4
Text(cruz(17, 5), cen(17, 5), true) → tf17c5
Text(cruz(17, 6), cen(17, 6), true) → tf17c6
Text(cruz(17, 7), cen(17, 7), true) → tf17c7
Text(cruz(17, 8), cen(17, 8), true) → tf17c8
Text(cruz(17, 9), cen(17, 9), true) → tf17c9
Text(cruz(17, 10), cen(17, 10), true) → tf17c10
Text(cruz(17, 11), cen(17, 11), true) → tf17c11
Text(cruz(17, 12), cen(17, 12), true) → tf17c12
Text(cruz(17, 13), cen(17, 13), true) → tf17c13
Text(cruz(17, 14), cen(17, 14), true) → tf17c14
Text(cruz(17, 15), cen(17, 15), true) → tf17c15
Text(cruz(17, 16), cen(17, 16), true) → tf17c16
Text(cruz(17, 17), cen(17, 17), true) → tf17c17
Text(cruz(17, 18), cen(17, 18), true) → tf17c18
Text(cruz(17, 19), cen(17, 19), true) → tf17c19
Text(cruz(17, 20), cen(17, 20), true) → tf17c20
Text(cruz(18, 1), cen(18, 1), true) → tf18c1
Text(cruz(18, 2), cen(18, 2), true) → tf18c2
Text(cruz(18, 3), cen(18, 3), true) → tf18c3
Text(cruz(18, 4), cen(18, 4), true) → tf18c4
Text(cruz(18, 5), cen(18, 5), true) → tf18c5
Text(cruz(18, 6), cen(18, 6), true) → tf18c6
Text(cruz(18, 7), cen(18, 7), true) → tf18c7
Text(cruz(18, 8), cen(18, 8), true) → tf18c8
Text(cruz(18, 9), cen(18, 9), true) → tf18c9
Text(cruz(18, 10), cen(18, 10), true) → tf18c10
Text(cruz(18, 11), cen(18, 11), true) → tf18c11
Text(cruz(18, 12), cen(18, 12), true) → tf18c12
Text(cruz(18, 13), cen(18, 13), true) → tf18c13
Text(cruz(18, 14), cen(18, 14), true) → tf18c14
Text(cruz(18, 15), cen(18, 15), true) → tf18c15
Text(cruz(18, 16), cen(18, 16), true) → tf18c16
Text(cruz(18, 17), cen(18, 17), true) → tf18c17
Text(cruz(18, 18), cen(18, 18), true) → tf18c18
Text(cruz(18, 19), cen(18, 19), true) → tf18c19
Text(cruz(18, 20), cen(18, 20), true) → tf18c20
Text(cruz(19, 1), cen(19, 1), true) → tf19c1
Text(cruz(19, 2), cen(19, 2), true) → tf19c2
Text(cruz(19, 3), cen(19, 3), true) → tf19c3
Text(cruz(19, 4), cen(19, 4), true) → tf19c4
Text(cruz(19, 5), cen(19, 5), true) → tf19c5
Text(cruz(19, 6), cen(19, 6), true) → tf19c6
Text(cruz(19, 7), cen(19, 7), true) → tf19c7
Text(cruz(19, 8), cen(19, 8), true) → tf19c8
Text(cruz(19, 9), cen(19, 9), true) → tf19c9
Text(cruz(19, 10), cen(19, 10), true) → tf19c10
Text(cruz(19, 11), cen(19, 11), true) → tf19c11
Text(cruz(19, 12), cen(19, 12), true) → tf19c12
Text(cruz(19, 13), cen(19, 13), true) → tf19c13
Text(cruz(19, 14), cen(19, 14), true) → tf19c14
Text(cruz(19, 15), cen(19, 15), true) → tf19c15
Text(cruz(19, 16), cen(19, 16), true) → tf19c16
Text(cruz(19, 17), cen(19, 17), true) → tf19c17
Text(cruz(19, 18), cen(19, 18), true) → tf19c18
Text(cruz(19, 19), cen(19, 19), true) → tf19c19
Text(cruz(19, 20), cen(19, 20), true) → tf19c20
Text(cruz(20, 1), cen(20, 1), true) → tf20c1
Text(cruz(20, 2), cen(20, 2), true) → tf20c2
Text(cruz(20, 3), cen(20, 3), true) → tf20c3
Text(cruz(20, 4), cen(20, 4), true) → tf20c4
Text(cruz(20, 5), cen(20, 5), true) → tf20c5
Text(cruz(20, 6), cen(20, 6), true) → tf20c6
Text(cruz(20, 7), cen(20, 7), true) → tf20c7
Text(cruz(20, 8), cen(20, 8), true) → tf20c8
Text(cruz(20, 9), cen(20, 9), true) → tf20c9
Text(cruz(20, 10), cen(20, 10), true) → tf20c10
Text(cruz(20, 11), cen(20, 11), true) → tf20c11
Text(cruz(20, 12), cen(20, 12), true) → tf20c12
Text(cruz(20, 13), cen(20, 13), true) → tf20c13
Text(cruz(20, 14), cen(20, 14), true) → tf20c14
Text(cruz(20, 15), cen(20, 15), true) → tf20c15
Text(cruz(20, 16), cen(20, 16), true) → tf20c16
Text(cruz(20, 17), cen(20, 17), true) → tf20c17
Text(cruz(20, 18), cen(20, 18), true) → tf20c18
Text(cruz(20, 19), cen(20, 19), true) → tf20c19
Text(cruz(20, 20), cen(20, 20), true) → tf20c20
SelectedElement(estados) → w
Sum(Flatten[luz]) → sumaLuces

AI Drawing Prompt Reference

Draw a 20 by 20 grid of square cells, with each cell containing a number or symbol indicating its state. The grid is formed by horizontal and vertical line segments, arranged in a rectangular pattern. In the upper-left area of the grid, some cells display specific text content that changes according to logical rules, possibly representing different values or states. All cells are uniform in size, and the overall layout is neat, suitable for demonstrating matrix operations or logical reasoning.

The prompt above was compiled from the original drawing commands and is for reference only.