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445.33 Tm (that )Tj /T1_1 1 Tf -0.0005 Tc 9.8 0 0 9.8 244.08 445.33 Tm (V\(I<\) )Tj /T1_0 1 Tf 0.05 Tc 9.4606 0 0 9.4 270.82 445.33 Tm (intersects )Tj 0.0265 Tc 9.4 0 0 9.4 314.26 445.33 Tm (transversally )Tj 0.0161 Tc -31.604 -1.245 Td (each )Tj 0.05 Tc 9.4328 0 0 9.4 39.77 433.63 Tm (hyperplane )Tj /T1_1 1 Tf 9.8636 0 0 9.6 91.16 433.63 Tm (Hi\(K\), )Tj /T1_0 1 Tf 0 Tc 9.4 0 0 9.4 124.77 433.63 Tm (1 )Tj /C0_0 1 Tf 5.9401 0 0 7.5601 134.65 433.63 Tm <007E0020>Tj /T1_2 1 Tf 8.8 0 0 8.8 146.17 433.63 Tm (i )Tj /C0_0 1 Tf 5.7601 0 0 7.5601 154.45 433.63 Tm <007E0020>Tj /T1_1 1 Tf -0.035 Tc 9.4311 0 0 9.6 165.72 433.63 Tm (a, )Tj /T1_0 1 Tf 0.05 Tc 9.9596 0 0 9.4 178 433.63 Tm (that )Tj -0.0191 Tc 9.4 0 0 9.4 199.18 433.63 Tm (is, )Tj /T1_1 1 Tf 0.05 Tc 10.1293 0 0 9.6 212.53 433.63 Tm (dim\(V\(K\) )Tj /T1_0 1 Tf 0 Tc 12.5 0 0 12.5 258.64 433.63 Tm (n )Tj /T1_1 1 Tf 0.05 Tc 10.3797 0 0 9.8 268.29 433.63 Tm (Hi\(K\)\) )Tj /T1_2 1 Tf 0 Tc 8.1 0 0 8.1 304.97 433.63 Tm (= )Tj /T1_1 1 Tf 0.0108 Tc 9.6 0 0 9.6 316.91 433.63 Tm (x, )Tj /T1_0 1 Tf -0.0086 Tc 9.4 0 0 9.4 328.76 433.63 Tm (for )Tj 0.0007 Tc 1.666 0 Td (every )Tj 0 Tc -34.761 -1.226 Td (1 )Tj /C0_0 1 Tf 5.9401 0 0 7.3801 25.39 422.11 Tm <007E0020>Tj /T1_2 1 Tf 8.6 0 0 8.6 35.47 422.11 Tm (i )Tj /C0_0 1 Tf 5.9401 0 0 7.3801 42.31 422.11 Tm <007E0020>Tj /T1_1 1 Tf -0.0093 Tc 9.1 0 0 9.1 52.5 422.11 Tm (a, )Tj /T1_0 1 Tf 0.05 Tc 10.1049 0 0 9.4 63.62 422.11 Tm (and )Tj 10.2879 0 0 9.4 83.31 422.11 Tm (that )Tj /T1_1 1 Tf 10.4289 0 0 9.8 104.37 422.11 Tm (V\(K\) )Tj /T1_0 1 Tf 0 Tc 12.5 0 0 12.5 130.48 422.11 Tm (n )Tj /T1_1 1 Tf 0.047 Tc 9.8 0 0 9.8 139.4 422.11 Tm (Hi\(K\) )Tj -0.035 Tc 8.4777 0 0 9.4 168.95 422.11 Tm (of )Tj 0.05 Tc 10.4289 0 0 9.8 179.07 422.11 Tm (V\(K\) )Tj /T1_0 1 Tf 0 Tc 12.5 0 0 12.5 205 422.11 Tm (n )Tj /T1_1 1 Tf -0.0086 Tc 9.8 0 0 9.8 213.74 422.11 Tm (Hj\(I<\) )Tj /T1_0 1 Tf 0 Tc 2.842 0 Td (, )Tj -0.0181 Tc 9.4 0 0 9.4 246.68 422.11 Tm (for )Tj /T1_2 1 Tf 0 Tc 8.6 0 0 8.6 261.55 422.11 Tm (i )Tj /T1_1 1 Tf -0.035 Tc 5.5807 0 0 10 268.04 422.11 Tm (=I-)Tj /T1_0 1 Tf 0.05 Tc 11.2648 0 0 8.8 279.08 422.11 Tm (j. )Tj 9.7067 0 0 9.4 291.52 422.11 Tm (Thus )Tj 0 Tc 9.4 0 0 9.4 316.58 422.11 Tm (D )Tj 0.0253 Tc 1.164 0 Td (intersects )Tj 0.0097 Tc -32.977 -1.206 Td (each )Tj /T1_1 1 Tf -0.035 Tc 7.9143 0 0 9.4 39.5 410.77 Tm (Ll!i\(G\(:z; )Tj /T1_0 1 Tf 0 Tc 9.4 0 0 9.4 71.53 410.77 Tm (-)Tj -0.035 Tc 9.2294 0 0 9.4 81.94 410.77 Tm (1, )Tj /T1_1 1 Tf 0.05 Tc 10.2134 0 0 9.6 90.85 410.77 Tm (n\)\(K\)\) )Tj /T1_0 1 Tf 9.9612 0 0 9.4 123.56 410.77 Tm (at )Tj 0 Tc 9.4 0 0 9.4 135.62 410.77 Tm (a )Tj 0.0117 Tc 0.882 0 Td (different )Tj 0.0236 Tc 3.994 0 Td (point. )Tj 0.0044 Tc 3.102 0 Td (Since )Tj 0.05 Tc 9.4634 0 0 9.4 235.71 410.77 Tm (deg\(J\) )Tj /T1_2 1 Tf 0 Tc 8.1 0 0 8.1 266.45 410.77 Tm (= )Tj /T1_3 1 Tf 8.3 0 0 8.3 277.61 410.77 Tm (t )Tj /C0_0 1 Tf 5.9401 0 0 7.3801 285.31 410.77 Tm <007E0020>Tj /T1_1 1 Tf 8.7 0 0 8.7 296.05 410.77 Tm (q )Tj /T1_2 1 Tf 10.8 0 0 10.8 304.75 410.77 Tm (< )Tj /T1_1 1 Tf -0.035 Tc 8.9213 0 0 9.6 315.12 410.77 Tm (a, )Tj /T1_0 1 Tf 8.7957 0 0 9.4 325.97 410.77 Tm (we )Tj 0.0408 Tc 9.4 0 0 9.4 340.11 410.77 Tm (obtain )Tj /T1_3 1 Tf 0.05 Tc 11.3603 0 0 10 17.67 399.25 Tm (flD )Tj /C0_0 1 Tf 0 Tc 6.3001 0 0 7.3801 37.27 399.25 Tm <007E0020>Tj /T1_0 1 Tf -0.035 Tc 6.8872 0 0 9.6 47.27 399.25 Tm (O. )Tj 0.0284 Tc 9.4 0 0 9.4 59.77 399.25 Tm (Since )Tj 0.05 Tc 12.36 0 0 9.6 85.55 399.25 Tm (QED, )Tj -0.035 Tc 8.7957 0 0 9.4 119.87 399.25 Tm (we )Tj 0.0485 Tc 9.4 0 0 9.4 133.83 399.25 Tm (obtain )Tj /T1_3 1 Tf 0.05 Tc 10.0644 0 0 10 163.49 399.25 Tm (f\(Q\) )Tj /T1_0 1 Tf 0 Tc 12.1 0 0 12.1 186.96 399.25 Tm (= )Tj -0.035 Tc 8.8261 0 0 9.4 197.01 399.25 Tm (0, )Tj 9.39 0 0 9.4 207.8 399.25 Tm (as )Tj 0.0208 Tc 9.4 0 0 9.4 219.41 399.25 Tm (wanted. )Tj 0.0027 Tc 3.912 0 Td (Now, )Tj -0.035 Tc 9.1156 0 0 9.4 281.51 399.25 Tm (we )Tj 0.0226 Tc 9.4 0 0 9.4 296.01 399.25 Tm (consider )Tj 0.05 Tc 9.5625 0 0 9.4 332.98 399.25 Tm (the )Tj -0.0043 Tc 9.4 0 0 9.4 349.47 399.25 Tm (case )Tj /T1_1 1 Tf 0 Tc 9.6 0 0 9.6 17.93 387.73 Tm (x )Tj /T1_0 1 Tf 11.3 0 0 11.3 25.5 387.73 Tm (= )Tj /T1_1 1 Tf 9.6 0 0 9.6 35.95 387.73 Tm (n )Tj /T1_0 1 Tf 0.837 0 Td (-)Tj -0.0259 Tc 9.1 0 0 9.1 53.33 387.73 Tm (1. )Tj 0.05 Tc 9.5709 0 0 9.4 64.77 387.73 Tm (We )Tj 0.0237 Tc 9.4 0 0 9.4 82.25 387.73 Tm (have )Tj /T1_1 1 Tf 0.05 Tc 9.9081 0 0 9.6 104.2 387.73 Tm (G\(n )Tj /T1_0 1 Tf 0 Tc 9.6 0 0 9.6 123.73 387.73 Tm (-)Tj -0.035 Tc 8.9497 0 0 9.4 133.43 387.73 Tm (1, )Tj /T1_1 1 Tf 0.0458 Tc 9.6 0 0 9.6 142.15 387.73 Tm (n\) )Tj /T1_2 1 Tf 0 Tc 8.1 0 0 8.1 154.31 387.73 Tm (= )Tj /T1_0 1 Tf -0.035 Tc 7.1287 0 0 9.4 163.92 387.73 Tm (lP)Tj /T1_2 1 Tf 0 Tc 5.3001 0 0 5.3001 169.46 391.33 Tm (n)Tj 9.1 0 0 9.1 174.52 387.73 Tm (* )Tj /C0_0 1 Tf 6.3001 0 0 7.2001 181.09 387.73 Tm <007E0020>Tj /T1_0 1 Tf 0.05 Tc 9.7036 0 0 9.4 190.91 387.73 Tm (IF, )Tj 9.4 0 0 9.4 207.08 387.73 Tm (and )Tj 9.5625 0 0 9.4 225.52 387.73 Tm (the )Tj 0.0352 Tc 9.4 0 0 9.4 242.11 387.73 Tm (proof )Tj -0.0179 Tc 2.595 0 Td (is )Tj 0.0408 Tc 1.089 0 Td (as )Tj 0.0202 Tc 1.264 0 Td (for )Tj 0.05 Tc 9.5625 0 0 9.4 304 387.73 Tm (the )Tj -0.0107 Tc 9.4 0 0 9.4 320.31 387.73 Tm (case )Tj /T1_1 1 Tf 0 Tc 9.6 0 0 9.6 340.13 387.73 Tm (x )Tj /T1_0 1 Tf 11.4 0 0 11.4 348.06 387.73 Tm (= )Tj -0.035 Tc 6.4936 0 0 9.6 357.96 387.73 Tm (O. )Tj 0.05 Tc 10.4108 0 0 9.4 17.8 366.67 Tm (Acknowledgement. )Tj 0.0454 Tc 9.4 0 0 9.4 117.28 366.67 Tm (This )Tj 0.0172 Tc 2.784 0 Td (research )Tj -0.0184 Tc 4.328 0 Td (was )Tj 0.0296 Tc 2.385 0 Td (carried )Tj 0.05 Tc 9.4206 0 0 9.4 242.55 366.67 Tm (out )Tj 9.5836 0 0 9.4 263.87 366.67 Tm (within )Tj 9.6991 0 0 9.4 299.5 366.67 Tm (the )Tj 0.0334 Tc 9.4 0 0 9.4 320.48 366.67 Tm (activity )Tj 0.0108 Tc 4.061 0 Td (of )Tj 0.0329 Tc -36.23 -1.226 Td (G.N.S.A.G.A. )Tj 0.0491 Tc 6.664 0 Td (of )Tj 0.05 Tc 9.5625 0 0 9.4 93.22 355.15 Tm (the )Tj 0.0498 Tc 9.4 0 0 9.4 110.99 355.15 Tm (Italian )Tj 0.0218 Tc 3.386 0 Td (C.N.R. )Tj 0.035 Tc 3.514 0 Td (with )Tj 0.05 Tc 9.5625 0 0 9.4 198.52 355.15 Tm (the )Tj 9.5121 0 0 9.4 215.87 355.15 Tm (support )Tj 0.03 Tc 9.4 0 0 9.4 252.45 355.15 Tm (of )Tj 0.05 Tc 10.1089 0 0 9.4 264.76 355.15 Tm (the )Tj 9.7133 0 0 9.4 283.43 355.15 Tm (Italian )Tj 0.0295 Tc 9.4 0 0 9.4 316.22 355.15 Tm (Ministry )Tj -0.0277 Tc 4.149 0 Td (for )Tj 0.0191 Tc -35.879 -1.245 Td (Research )Tj 0.05 Tc 9.7524 0 0 9.4 57.86 343.45 Tm (and )Tj 0.0049 Tc 9.4 0 0 9.4 77.14 343.45 Tm (Technology. )Tj /T1_4 1 Tf 0.05 Tc 14.3852 0 0 13.3 18.46 311.77 Tm (References )Tj /T1_0 1 Tf -0.035 Tc 7.4675 0 0 9.4 23.22 290.17 Tm ([1] )Tj 9.3087 0 0 9.4 37.75 290.17 Tm (E. )Tj 0.0401 Tc 9.4 0 0 9.4 50.36 290.17 Tm (Ballico )Tj 0.05 Tc 9.5174 0 0 9.4 83.6 290.17 Tm (and )Tj -0.035 Tc 9.2785 0 0 9.4 103.12 290.17 Tm (A. )Tj 0.0194 Tc 9.4 0 0 9.4 116.72 290.17 Tm (Cossidente, )Tj 0.0449 Tc 5.344 0 Td (On )Tj 0.05 Tc 9.4259 0 0 9.4 183.22 290.17 Tm (the )Tj 0.0152 Tc 9.4 0 0 9.4 199.7 290.17 Tm (finite )Tj -0.0123 Tc 2.643 0 Td (field )Tj 0.0422 Tc 2.274 0 Td (Nullstellensatz, )Tj /T1_1 1 Tf 0.0033 Tc 9.6 0 0 9.6 314.97 290.17 Tm (Australas. )Tj -0.035 Tc 8.5139 0 0 10 359.55 290.17 Tm (J. )Tj -0.0002 Tc 9.6 0 0 9.6 38.51 278.47 Tm (Gombin. )Tj /T1_0 1 Tf 0.05 Tc 9.6015 0 0 9.2 76.62 278.47 Tm (21 )Tj 0.0054 Tc 9.4 0 0 9.4 91.51 278.47 Tm (\(2000\), )Tj 0.0302 Tc 3.368 0 Td (57-60. )Tj -0.035 Tc 7.4675 0 0 9.4 23.4 258.67 Tm ([2] )Tj 8.6986 0 0 9.4 37.96 258.67 Tm (A. )Tj 0.0401 Tc 9.4 0 0 9.4 51.26 258.67 Tm (Blokhuis )Tj 0.05 Tc 9.5174 0 0 9.4 92.06 258.67 Tm (and )Tj 0.0199 Tc 9.4 0 0 9.4 111.15 258.67 Tm (G.E. )Tj 0.0163 Tc 2.456 0 Td (Moorhouse, )Tj 0.006 Tc 5.463 0 Td (Some )Tj 0.038 Tc 2.681 0 Td (p-ranks )Tj 0.0421 Tc 3.674 0 Td (related )Tj 0.05 Tc 10.0407 0 0 9.4 277.9 258.67 Tm (to )Tj 0.0403 Tc 9.4 0 0 9.4 290.43 258.67 Tm (orthogonal )Tj 0.0068 Tc 5.128 0 Td (spaces, )Tj /T1_1 1 Tf -0.035 Tc 8.5139 0 0 9.8 38.43 247.33 Tm (J. )Tj -0.0241 Tc 9.6 0 0 9.6 49.29 247.33 Tm (Algebr-aic )Tj 0.0011 Tc 4.502 0 Td (Combin. )Tj /T1_0 1 Tf 0 Tc 9.4 0 0 9.4 129.74 247.33 Tm (4 )Tj -0.0009 Tc 0.988 0 Td (\(1995\), )Tj -0.03 Tc 3.337 0 Td (295--316. )Tj -0.035 Tc 7.4675 0 0 9.4 23.58 227.71 Tm ([3] )Tj 0.0263 Tc 9.4 0 0 9.4 38.07 227.71 Tm (G.E. )Tj 0.0334 Tc 2.495 0 Td (Moorhouse, )Tj 0.006 Tc 5.693 0 Td (Some )Tj 0.05 Tc 9.5774 0 0 9.4 140.77 227.71 Tm (p-ranks )Tj 0.0357 Tc 9.4 0 0 9.4 176.93 227.71 Tm (related )Tj 0.0488 Tc 3.446 0 Td (to )Tj 0.041 Tc 1.357 0 Td (Hermitian )Tj 0.0396 Tc 4.847 0 Td (varieties, )Tj /T1_3 1 Tf -0.035 Tc 8.4805 0 0 9.1 310.78 227.71 Tm (J. )Tj /T1_1 1 Tf 0.0057 Tc 9.6 0 0 9.6 322.73 227.71 Tm (Stat. )Tj -0.0212 Tc 2.446 0 Td (Plan. )Tj 0.0188 Tc 9.2 0 0 9.2 38.43 216.01 Tm (Inf. )Tj /T1_0 1 Tf 0.05 Tc 9.9233 0 0 9.2 56.02 216.01 Tm (56 )Tj 0.0182 Tc 9.4 0 0 9.4 70.99 216.01 Tm (\(1996\), )Tj 0.0157 Tc 3.49 0 Td (229-241 )Tj -0.035 Tc 7.2978 0 0 9.4 23.95 197.11 Tm ([4] )Tj 0.0199 Tc 9.4 0 0 9.4 38.43 197.11 Tm (G.E. )Tj 0.0312 Tc 2.361 0 Td (Moorhouse, )Tj 0.006 Tc 5.539 0 Td (Some )Tj 0.05 Tc 9.5774 0 0 9.4 137.17 197.11 Tm (p-ranks )Tj 0.0357 Tc 9.4 0 0 9.4 172.25 197.11 Tm (related )Tj 0.05 Tc 9.6041 0 0 9.4 203.2 197.11 Tm (to )Tj 0.0152 Tc 9.4 0 0 9.4 214.46 197.11 Tm (finite )Tj 0.0317 Tc 2.587 0 Td (geometric )Tj 0.0487 Tc 4.61 0 Td (structures, )Tj 0.0051 Tc 5.041 0 Td (in )Tj /T1_1 1 Tf -0.0041 Tc 9.6 0 0 9.6 340.84 197.11 Tm (Mostly )Tj 0.0207 Tc -31.465 -1.2 Td (Finite )Tj 0.0209 Tc 2.991 0 Td (Geometries, )Tj /T1_0 1 Tf -0.0217 Tc 9.4 0 0 9.4 119.96 185.59 Tm (ed. )Tj -0.0107 Tc 1.662 0 Td (N.L. )Tj 0.0251 Tc 2.269 0 Td (Johnson, )Tj 0.0186 Tc 4.176 0 Td (Marcel )Tj 0.0164 Tc 3.294 0 Td (Dekker )Tj 0.0288 Tc 3.424 0 Td (Inc., )Tj 0.0155 Tc 2.385 0 Td (1997, )Tj 0.0159 Tc 2.704 0 Td (353-364. )Tj -0.035 Tc 7.4675 0 0 9.4 23.94 165.79 Tm ([5] )Tj 8.8136 0 0 9.4 38.66 165.79 Tm (P. )Tj 0.0361 Tc 9.4 0 0 9.4 50.49 165.79 Tm (Griffiths )Tj 0.05 Tc 9.5174 0 0 9.4 89.9 165.79 Tm (and )Tj 9.5175 0 0 9.4 109.21 165.79 Tm (J. )Tj 0.0291 Tc 9.4 0 0 9.4 120.56 165.79 Tm (Harris, )Tj /T1_1 1 Tf 0.0094 Tc 9.6 0 0 9.6 153.25 165.79 Tm (Principles )Tj 0.05 Tc 9.8154 0 0 9.6 198.46 165.79 Tm (of )Tj -0.0043 Tc 9.6 0 0 9.6 209.85 165.79 Tm (Algebraic )Tj 0.0203 Tc 4.408 0 Td (Geometry, )Tj /T1_0 1 Tf 0.0063 Tc 9.4 0 0 9.4 299.34 165.79 Tm (\\Viley )Tj 0.05 Tc 9.5174 0 0 9.4 327.14 165.79 Tm (and )Tj -0.0087 Tc 9.4 0 0 9.4 346.33 165.79 Tm (Sons, )Tj -0.0133 Tc -32.743 -1.206 Td (1978. )Tj -0.035 Tc 7.6372 0 0 9.4 23.94 135.01 Tm ([6] )Tj 0.0011 Tc 9.4 0 0 9.4 38.65 135.01 Tm (J. )Tj 0.0483 Tc 1.265 0 Td (Harris, )Tj /T1_1 1 Tf -0.0019 Tc 9.6 0 0 9.6 85.65 135.01 Tm (Algebraic )Tj 0.0086 Tc 4.502 0 Td (Geometry, )Tj 0 Tc 4.948 0 Td (A )Tj 0.0239 Tc 1.23 0 Td (First )Tj -0.0057 Tc 2.634 0 Td (Course, )Tj /T1_0 1 Tf 0.0328 Tc 9.4 0 0 9.4 249.31 135.01 Tm (Springer-Verlag, )Tj -0.0244 Tc 7.835 0 Td (New )Tj -0.0143 Tc 2.387 0 Td (York, )Tj -0.0133 Tc -32.624 -1.264 Td (1992. )Tj -0.035 Tc 7.2978 0 0 9.4 24.31 104.05 Tm ([7] )Tj 0.0447 Tc 9.4 0 0 9.4 38.83 104.05 Tm (J.W.P. )Tj 0.0242 Tc 3.295 0 Td (Hirschfeld )Tj 0.0308 Tc 4.781 0 Td (and )Tj 0.0338 Tc 1.882 0 Td (J.A. )Tj 0.0402 Tc 2.084 0 Td (Thas, )Tj /T1_1 1 Tf -0.0017 Tc 9.6 0 0 9.6 178.55 104.05 Tm (General )Tj -0.004 Tc 3.619 0 Td (Galois )Tj -0.0181 Tc 3.038 0 Td (Geometr-ies, )Tj /T1_0 1 Tf 0.032 Tc 9.4 0 0 9.4 294.39 104.05 Tm (Oxford )Tj 0.017 Tc 3.36 0 Td (University )Tj 0.0213 Tc -30.546 -1.226 Td (Press, )Tj 0.0392 Tc 2.944 0 Td (Oxford, )Tj -0.0181 Tc 3.843 0 Td (1991. )Tj /T1_1 1 Tf 0.05 Tc 9.8965 0 0 9.6 142.54 40.69 Tm (\(Received )Tj 10.0038 0 0 9.6 192.06 40.69 Tm (17/11/2000\) )Tj /T1_0 1 Tf -0.023 Tc 9.4 0 0 9.4 187.09 15.48 Tm (315 )Tj ET endstream endobj 72 0 obj <>/Filter/CCITTFaxDecode/Height 1872/Length 50655/Name/Im0/Subtype/Image/Type/XObject/Width 2240>>stream *1RDu QRQ# CZG *# Du A rh9U5!ZZ#@UMBc * * *#RDuRQ QSQRQ Du A rH2j2j2jdT 9PGQU%:1TP +A# ( \ xT-k-2HGc#6vZ$̀1dI`ml+`a:agiDf.M 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9.5912 0 0 9.3 325.34 400.69 Tm (Our )Tj 0.0452 Tc 9.3 0 0 9.3 345.04 400.69 Tm (theorem )Tj -0.0305 Tc -33.568 -1.239 Td (is )Tj 0.0417 Tc 1.04 0 Td (stronger )Tj 0.0468 Tc 4.018 0 Td (then )Tj 0.0346 Tc 2.32 0 Td (Moorhouse's )Tj 0.0324 Tc 5.887 0 Td (result )Tj 0.0389 Tc 2.856 0 Td (and )Tj 0.05 Tc 9.6991 0 0 9.3 201.04 389.17 Tm (the )Tj 0.0425 Tc 9.3 0 0 9.3 217.89 389.17 Tm (approach )Tj -0.0305 Tc 4.433 0 Td (is )Tj 0.0298 Tc 1.025 0 Td (different. )Tj -0.0054 Tc 4.59 0 Td (In )Tj 0.0346 Tc 1.246 0 Td (particular, )Tj -0.035 Tc 8.838 0 0 9.3 368.79 389.17 Tm ([4, )Tj 0.05 Tc 9.3482 0 0 9.3 32.86 377.47 Tm (Theorem )Tj -0.035 Tc 7.6242 0 0 9.3 73.22 377.47 Tm (2] )Tj -0.0305 Tc 9.3 0 0 9.3 83.8 377.47 Tm (is )Tj 0 Tc 1.025 0 Td (a )Tj 0.0219 Tc 0.813 0 Td (consequence )Tj 0.039 Tc 5.71 0 Td (of )Tj 0.05 Tc 9.3019 0 0 9.3 164.62 377.47 Tm (Theorem )Tj 0.0117 Tc 9.1 0 0 9.1 205.07 377.47 Tm (1.1. )Tj 0.05 Tc 9.536 0 0 9.3 224.03 377.47 Tm (In )Tj 9.5625 0 0 9.3 236.14 377.47 Tm (the )Tj 0.0211 Tc 9.3 0 0 9.3 252.45 377.47 Tm (case )Tj 0.05 Tc 10.0163 0 0 9.3 272.96 377.47 Tm (of )Tj 9.5625 0 0 9.3 284.56 377.47 Tm (the )Tj 0.0022 Tc 9.3 0 0 9.3 300.92 377.47 Tm (Klein )Tj 0.0271 Tc 2.588 0 Td (quadric, )Tj 0.05 Tc 10.3974 0 0 9.3 361.05 377.47 Tm (that )Tj -0.0048 Tc 9.3 0 0 9.3 33.04 365.59 Tm (is, )Tj -0.0023 Tc 1.314 0 Td (for )Tj 0.05 Tc 9.5625 0 0 9.3 60.1 365.59 Tm (the )Tj 0.023 Tc 9.3 0 0 9.3 76.46 365.59 Tm (Pliicker )Tj 0.0378 Tc 3.671 0 Td (embedding )Tj 0.039 Tc 5.111 0 Td (of )Tj 0.05 Tc 9.4259 0 0 9.3 169.18 365.59 Tm (the )Tj 9.3586 0 0 9.3 185.85 365.59 Tm (Grassmannian )Tj 0.039 Tc 9.3 0 0 9.3 248.13 365.59 Tm (of )Tj 0.0355 Tc 1.201 0 Td (lines )Tj 0.0197 Tc 2.457 0 Td (of )Tj -0.035 Tc 7.9846 0 0 9.3 293.23 365.59 Tm (jp3, )Tj -0.0346 Tc 9.3 0 0 9.3 308.39 365.59 Tm (see )Tj -0.035 Tc 8.3255 0 0 9.3 323.62 365.59 Tm ([2]. )Tj 0.0012 Tc 9.3 0 0 9.3 340.52 365.59 Tm (For )Tj 0.05 Tc 9.5136 0 0 9.3 356.85 365.59 Tm (other )Tj 0.0364 Tc 9.3 0 0 9.3 33.11 353.71 Tm (results )Tj 0.0268 Tc 3.224 0 Td (on )Tj 0.05 Tc 9.5625 0 0 9.3 76.3 353.71 Tm (the )Tj 9.3412 0 0 9.3 92.66 353.71 Tm (Finite )Tj 0.033 Tc 9.3 0 0 9.3 120.38 353.71 Tm (Field )Tj 0.0277 Tc 2.583 0 Td (Nullstellensatz, )Tj 0.0042 Tc 7.008 0 Td (see )Tj /T1_4 1 Tf -0.035 Tc 7.1492 0 0 10.7 225.76 353.71 Tm ([11. )Tj /T1_0 1 Tf 0.0382 Tc 9.3 0 0 9.3 47.43 342.19 Tm (Over )Tj 0.05 Tc 9.5625 0 0 9.3 70.9 342.19 Tm (the )Tj 0.0463 Tc 9.3 0 0 9.3 87.22 342.19 Tm (last )Tj 0.0269 Tc 1.915 0 Td (decade, )Tj 0.0435 Tc 3.646 0 Td (there )Tj 0.0242 Tc 2.556 0 Td (have )Tj 0.0197 Tc 2.422 0 Td (been )Tj 0.0484 Tc 2.359 0 Td (numerous )Tj 0.05 Tc 9.4888 0 0 9.3 250.93 342.19 Tm (papers, )Tj 0.0498 Tc 9.3 0 0 9.3 285.1 342.19 Tm (too )Tj 0.0163 Tc 1.781 0 Td (many )Tj 0.05 Tc 9.6041 0 0 9.3 326.32 342.19 Tm (to )Tj 0.015 Tc 9.3 0 0 9.3 338.23 342.19 Tm (be )Tj 0.0464 Tc 1.344 0 Td (quoted )Tj 0.0168 Tc -34.114 -1.277 Td (here, )Tj 0.0341 Tc 2.43 0 Td (dealing )Tj 0.0482 Tc 3.473 0 Td (with )Tj 0.05 Tc 9.5625 0 0 9.3 109.42 330.31 Tm (the )Tj 9.7264 0 0 9.3 124.93 330.31 Tm (p-rank )Tj 0.0197 Tc 9.3 0 0 9.3 155.79 330.31 Tm (of )Tj 0.0222 Tc 1.104 0 Td (incidence )Tj 0.05 Tc 9.3198 0 0 9.3 206.62 330.31 Tm (matrices )Tj 0.039 Tc 9.3 0 0 9.3 244.53 330.31 Tm (of )Tj 0.0315 Tc 1.103 0 Td (classes )Tj 0.039 Tc 3.329 0 Td (of )Tj 0.0052 Tc 1.124 0 Td (incidence )Tj 0.044 Tc 4.214 0 Td (structures, )Tj 0.0236 Tc -32.477 -1.277 Td (such )Tj 0.0307 Tc 2.385 0 Td (as )Tj 0.0326 Tc 1.346 0 Td (projective )Tj 0.0151 Tc 4.746 0 Td (spaces, )Tj 0.05 Tc 9.394 0 0 9.3 144.7 318.43 Tm (translation )Tj 0.0248 Tc 9.3 0 0 9.3 193.33 318.43 Tm (planes, )Tj 0.048 Tc 3.473 0 Td (orthogonal )Tj 0.028 Tc 5.221 0 Td (spaces, )Tj 0.0116 Tc 3.567 0 Td (generalized )Tj 0.0481 Tc 5.167 0 Td (quad\255)Tj 0.025 Tc -34.617 -1.297 Td (rangles, )Tj 0.0346 Tc 3.833 0 Td (unitals, )Tj 0.0129 Tc 3.668 0 Td (designs, )Tj 0.0469 Tc 3.857 0 Td (Hermitian )Tj 0.0229 Tc 4.88 0 Td (varieties, )Tj 0.05 Tc 9.4408 0 0 9.3 225.09 306.37 Tm (Grassmann )Tj 0.0229 Tc 9.3 0 0 9.3 276.1 306.37 Tm (varieties. )Tj 0.0272 Tc 4.56 0 Td (Our )Tj 0.0246 Tc 2.06 0 Td (result )Tj 0.0082 Tc 2.799 0 Td (is )Tj 0 Tc 1.16 0 Td (a )Tj 0.05 Tc 9.3426 0 0 9.3 33.57 294.85 Tm (contribution )Tj 9.3858 0 0 9.3 86.92 294.85 Tm (to )Tj 9.3215 0 0 9.3 97.65 294.85 Tm (current )Tj 0.0142 Tc 9.3 0 0 9.3 130.31 294.85 Tm (research )Tj 0.0268 Tc 3.785 0 Td (on )Tj 0.05 Tc 9.3585 0 0 9.3 177.85 294.85 Tm (p-ranks; )Tj 0.0261 Tc 9.3 0 0 9.3 215.81 294.85 Tm (nevertheless, )Tj 0.0394 Tc 5.903 0 Td (we )Tj 0.0198 Tc 1.54 0 Td (consider )Tj 0.0211 Tc 3.813 0 Td (our )Tj 0.0267 Tc 1.711 0 Td (techniques )Tj 0 Tc -32.543 -1.219 Td (a )Tj 0.0222 Tc 0.867 0 Td (significant )Tj 0.05 Tc 9.344 0 0 9.3 86.81 283.51 Tm (step )Tj 0.0339 Tc 9.3 0 0 9.3 107.08 283.51 Tm (toward )Tj 0.0492 Tc 3.387 0 Td (the )Tj 0.05 Tc 9.6721 0 0 9.3 154.94 283.51 Tm (FFN )Tj 0.0368 Tc 9.3 0 0 9.3 177.49 283.51 Tm (problem )Tj -0.0023 Tc 3.956 0 Td (for )Tj 0.05 Tc 9.433 0 0 9.3 229.23 283.51 Tm (other )Tj 0.0358 Tc 9.3 0 0 9.3 254.14 283.51 Tm (varieties, )Tj 0.0003 Tc 4.414 0 Td (which )Tj -0.035 Tc 8.4759 0 0 9.3 321.65 283.51 Tm (we )Tj -0.0341 Tc 9.3 0 0 9.3 335.24 283.51 Tm (feel )Tj 0.0134 Tc 1.829 0 Td (has )Tj 0.05 Tc 9.7155 0 0 9.3 369.08 283.51 Tm (an )Tj 0.0475 Tc 9.3 0 0 9.3 33.76 271.99 Tm (independent )Tj 0.034 Tc 5.768 0 Td (interest. )Tj /T1_3 1 Tf 0 Tc 13.7 0 0 13.7 34.46 240.31 Tm (2 )Tj 0.05 Tc 14.9708 0 0 13.7 57.62 240.31 Tm (The )Tj 14.921 0 0 13.7 89.71 240.31 Tm (Proof )Tj 15.0506 0 0 13.7 132.5 240.31 Tm (of )Tj 14.4869 0 0 13.7 150.15 240.31 Tm (Theorem )Tj 0.0467 Tc 13.7 0 0 13.7 217.17 240.31 Tm (1.1 )Tj /T1_0 1 Tf 0.0205 Tc 9.3 0 0 9.3 34.34 218.89 Tm (For )Tj 0.0389 Tc 1.949 0 Td (any )Tj 0.0262 Tc 2.053 0 Td (integers )Tj /T1_2 1 Tf 0.0146 Tc 9.8 0 0 9.8 107.75 218.89 Tm (x, )Tj 0.05 Tc 9.4167 0 0 9.2 120.37 218.89 Tm (n, )Tj /T1_0 1 Tf 0.0417 Tc 9.3 0 0 9.3 133.19 218.89 Tm (with )Tj 0 Tc 21.4 0 0 21.4 155.58 218.89 Tm (\260 )Tj -0.035 Tc 8.1087 0 0 21.4 165.76 218.89 Tm (::; )Tj /T1_2 1 Tf 0 Tc 9.8 0 0 9.8 177.77 218.89 Tm (x )Tj /T1_4 1 Tf 10.6 0 0 10.6 188.65 218.89 Tm (< )Tj /T1_2 1 Tf 0.0489 Tc 9.2 0 0 9.2 199.93 218.89 Tm (n, )Tj /T1_0 1 Tf 0.0414 Tc 9.3 0 0 9.3 213.22 218.89 Tm (let )Tj /T1_2 1 Tf 0.0424 Tc 9.8 0 0 9.8 228.22 218.89 Tm (G\(x, )Tj 0.05 Tc 9.5533 0 0 9.2 249.07 218.89 Tm (n\) )Tj /T1_0 1 Tf 9.335 0 0 9.3 263.17 218.89 Tm (be )Tj 9.4259 0 0 9.3 278.26 218.89 Tm (the )Tj 0.036 Tc 9.3 0 0 9.3 295.65 218.89 Tm (Grassmannian )Tj 0.0003 Tc 6.619 0 Td (of )Tj /T1_2 1 Tf 0.05 Tc 11.8601 0 0 9.8 369.49 218.89 Tm (x\255)Tj /T1_0 1 Tf 0.0352 Tc 9.3 0 0 9.3 34.29 207.73 Tm (dimensional )Tj 0.0326 Tc 5.585 0 Td (projective )Tj 0.0284 Tc 4.655 0 Td (linear )Tj 0.0311 Tc 2.762 0 Td (subspaces )Tj 0.0003 Tc 4.63 0 Td (of )Tj /T1_2 1 Tf -0.0131 Tc 9.8 0 0 9.8 208.95 207.73 Tm (pn, )Tj /T1_0 1 Tf 0.0183 Tc 9.3 0 0 9.3 226.4 207.73 Tm (Hence )Tj /T1_2 1 Tf 0.05 Tc 9.8519 0 0 9.8 254.29 207.73 Tm (dim\(G\(x, )Tj /T1_1 1 Tf -0.0025 Tc 9.6 0 0 9.6 295.65 207.73 Tm (n\)\) )Tj /T1_4 1 Tf 0 Tc 8.1 0 0 8.1 311.27 207.73 Tm (= )Tj /T1_1 1 Tf -0.035 Tc 8.865 0 0 9.6 320.9 207.73 Tm (\(n )Tj /T1_4 1 Tf 0 Tc 9.6 0 0 9.6 331.47 207.73 Tm (-)Tj /T1_2 1 Tf -0.035 Tc 8.5834 0 0 9.8 340.05 207.73 Tm (:r;\)\(x )Tj /T1_4 1 Tf 0 Tc 11.7 0 0 11.7 359.45 207.73 Tm (+ )Tj /T1_0 1 Tf 0.0168 Tc 9.3 0 0 9.3 368.68 207.73 Tm (1\). )Tj 0.05 Tc 9.763 0 0 9.3 34.67 196.57 Tm (It )Tj 9.5054 0 0 9.3 44.8 196.57 Tm (turns )Tj 9.686 0 0 9.3 69.39 196.57 Tm (out )Tj 10.0691 0 0 9.3 86.38 196.57 Tm (that )Tj /T1_1 1 Tf -0.035 Tc 8.5278 0 0 9.6 106.68 196.57 Tm (G\(O, )Tj 9.2475 0 0 9.6 126.81 196.57 Tm (n\) )Tj /T1_0 1 Tf 0 Tc 12.4 0 0 12.4 138.72 196.57 Tm (= )Tj -0.035 Tc 7.6167 0 0 9.3 148.68 196.57 Tm (jpn )Tj 0.05 Tc 9.3999 0 0 9.3 162.08 196.57 Tm (and )Tj /T1_1 1 Tf 0.0177 Tc 9.6 0 0 9.6 180.27 196.57 Tm (G\(n )Tj /T1_0 1 Tf -0.0205 Tc 9.3 0 0 9.3 209.2 196.57 Tm (1, )Tj /T1_1 1 Tf -0.0282 Tc 9.6 0 0 9.6 218.07 196.57 Tm (n\) )Tj /T1_0 1 Tf 0 Tc 12.4 0 0 12.4 230.52 196.57 Tm (= )Tj /T1_2 1 Tf -0.035 Tc 9.0303 0 0 9.8 240.6 196.57 Tm (pn* )Tj /C0_0 1 Tf 0 Tc 6.4801 0 0 6.8401 257.77 196.57 Tm <007E0020>Tj /T1_0 1 Tf -0.035 Tc 7.5902 0 0 9.1 267.78 196.57 Tm (lpm. )Tj 0.047 Tc 9.3 0 0 9.3 48.61 184.51 Tm (Set )Tj /T1_2 1 Tf 0 Tc 9.5 0 0 9.5 65.24 184.51 Tm (N )Tj /T1_4 1 Tf 8.1 0 0 8.1 76.37 184.51 Tm (= )Tj /T1_2 1 Tf 0.05 Tc 10.0611 0 0 9.8 86.67 184.51 Tm (N\(x, )Tj -0.0086 Tc 9.8 0 0 9.8 108.13 184.51 Tm (n\) )Tj /T1_4 1 Tf 0.05 Tc 10.0859 0 0 8.1 120.33 184.51 Tm (:= )Tj /T1_2 1 Tf 0.0171 Tc 9.8 0 0 9.8 132.82 184.51 Tm (\(\(n )Tj /T1_4 1 Tf 0 Tc 12.2 0 0 12.2 147.58 184.51 Tm (+ )Tj /T1_2 1 Tf 0.05 Tc 10.3358 0 0 9.8 157.39 184.51 Tm (l\)!/\(\(n )Tj /T1_0 1 Tf 0 Tc 9.8 0 0 9.8 188.35 184.51 Tm (-)Tj /T1_2 1 Tf -0.035 Tc 8.7693 0 0 10.1 197.46 184.51 Tm (X\)!\(.T )Tj /T1_4 1 Tf 0 Tc 12.5 0 0 12.5 220.48 184.51 Tm (+ )Tj /T1_0 1 Tf 0.0423 Tc 9.3 0 0 9.3 230.34 184.51 Tm (I\)!\)\) )Tj 0 Tc 2.24 0 Td (-)Tj -0.035 Tc 8.9497 0 0 9.1 260.51 184.51 Tm (1. )Tj 0.05 Tc 9.8989 0 0 9.3 271.9 184.51 Tm (The )Tj 0.0165 Tc 9.3 0 0 9.3 292.28 184.51 Tm (Plucker )Tj 0.033 Tc 3.497 0 Td (embedding )Tj 0.039 Tc 5.111 0 Td (of )Tj /T1_2 1 Tf 0.0362 Tc 9.8 0 0 9.8 34.54 172.81 Tm (G\(x, )Tj 0.0098 Tc 2.109 0 Td (n\) )Tj /T1_0 1 Tf 0.0323 Tc 9.3 0 0 9.3 67.58 172.81 Tm (embeds )Tj /T1_2 1 Tf 0.0301 Tc 9.8 0 0 9.8 101.32 172.81 Tm (G\(x, )Tj -0.0086 Tc 2.128 0 Td (n\) )Tj /T1_0 1 Tf 0.0422 Tc 9.3 0 0 9.3 134.2 172.81 Tm (into )Tj /T1_2 1 Tf -0.004 Tc 8 0 0 8 153.78 172.81 Tm (jpN, )Tj /T1_0 1 Tf 0.0379 Tc 9.3 0 0 9.3 48.91 161.11 Tm (Let )Tj /T1_1 1 Tf 0 Tc 9.2 0 0 9.2 65.97 161.11 Tm (X)Tj /T1_2 1 Tf 9.6 0 0 9.6 73.36 159.49 Tm (o)Tj 0.499 0.169 Td (, )Tj /T1_0 1 Tf 0.05 Tc 11.8158 0 0 9.6 82.01 161.11 Tm (... )Tj /T1_1 1 Tf 11.6845 0 0 9.2 94.96 161.11 Tm (,X)Tj /T1_2 1 Tf 0 Tc 6.5001 0 0 6.5001 106.35 159.67 Tm (n )Tj /T1_0 1 Tf 0.015 Tc 9.3 0 0 9.3 114.13 161.11 Tm (be )Tj 0.022 Tc 1.372 0 Td (homogeneous )Tj 0.0447 Tc 6.166 0 Td (coordinates )Tj 0.0133 Tc 5.44 0 Td (in )Tj /T1_2 1 Tf -0.035 Tc 10.0074 0 0 10.3 246.22 161.11 Tm (pn. )Tj /T1_0 1 Tf -0.0245 Tc 9.3 0 0 9.3 48.93 149.59 Tm (We )Tj -0.0065 Tc 1.841 0 Td (will )Tj 0.0091 Tc 2.015 0 Td (prove )Tj 0.0469 Tc 2.777 0 Td (Theorem )Tj 0 Tc 4.387 0 Td (1 )Tj -0.0023 Tc 0.875 0 Td (for )Tj /T1_2 1 Tf 0.0424 Tc 9.8 0 0 9.8 174.76 149.59 Tm (G\(x, )Tj -0.0086 Tc 2.128 0 Td (n\) )Tj /T1_0 1 Tf 0.05 Tc 9.3426 0 0 9.3 208.81 149.59 Tm (by )Tj 0.048 Tc 9.3 0 0 9.3 223.12 149.59 Tm (induction )Tj 0.05 Tc 9.4406 0 0 9.3 266.31 149.59 Tm (on )Tj /T1_2 1 Tf -0.035 Tc 9.7894 0 0 9.8 281.11 149.59 Tm (n. )Tj /T1_0 1 Tf 0.05 Tc 9.459 0 0 9.3 295.66 149.59 Tm (The )Tj -0.0176 Tc 9.3 0 0 9.3 315.45 149.59 Tm (case )Tj /T1_2 1 Tf 0 Tc 9.8 0 0 9.8 335.81 149.59 Tm (x )Tj /T1_4 1 Tf 8.1 0 0 8.1 344.93 149.59 Tm (= )Tj /T1_0 1 Tf 9.3 0 0 9.3 355.76 149.59 Tm (0 )Tj 0.05 Tc 10.1807 0 0 9.3 363.48 149.59 Tm (just )Tj 0.0405 Tc 9.3 0 0 9.3 34.9 138.07 Tm (means )Tj 0.05 Tc 10.0691 0 0 9.3 64.24 138.07 Tm (that )Tj 0.0292 Tc 9.3 0 0 9.3 85.05 138.07 Tm (any )Tj 0.022 Tc 1.963 0 Td (homogeneous )Tj 0.033 Tc 6.196 0 Td (polynomial )Tj /T1_2 1 Tf 0.05 Tc 12.0802 0 0 9.8 210.88 138.07 Tm (f\(X)Tj 0 Tc 9.6 0 0 9.6 227.44 136.45 Tm (o)Tj 0.48 0.169 Td (, )Tj /T1_0 1 Tf 0.05 Tc 11.8158 0 0 9.6 236.09 138.07 Tm (... )Tj /T1_2 1 Tf 13.1223 0 0 9.8 249.17 138.07 Tm (,X)Tj /T1_1 1 Tf 0 Tc 5.6 0 0 5.6 260.59 136.63 Tm (n)Tj 0.925 0.257 Td (\) )Tj /T1_0 1 Tf 0.05 Tc 9.4612 0 0 9.3 272.69 138.07 Tm (with )Tj 9.4596 0 0 9.3 295.11 138.07 Tm (deg\(f\) )Tj -0.035 Tc 8.1087 0 0 9.3 324.88 138.07 Tm (::; )Tj /T1_2 1 Tf 0 Tc 9.3 0 0 9.3 335.28 138.07 Tm (q )Tj /T1_0 1 Tf 0.0389 Tc 0.848 0 Td (and )Tj 0.05 Tc 9.5548 0 0 9.3 361.25 138.07 Tm (with )Tj /T1_1 1 Tf 0 Tc 11.2 0 0 11.2 34.95 126.54 Tm (f )Tj /T1_0 1 Tf 0.0327 Tc 9.3 0 0 9.3 44.8 126.54 Tm (vanishing )Tj 0.05 Tc 9.7241 0 0 9.3 87.92 126.54 Tm (at )Tj 0.0227 Tc 9.3 0 0 9.3 100.34 126.54 Tm (each )Tj 0.0452 Tc 2.431 0 Td (point )Tj 0.039 Tc 2.738 0 Td (of )Tj /T1_2 1 Tf -0.0164 Tc 10.3 0 0 10.3 160.73 126.54 Tm (pn\(q\), )Tj /T1_0 1 Tf -0.035 Tc 9.0754 0 0 9.3 190.19 126.54 Tm (is )Tj 0.0389 Tc 9.3 0 0 9.3 200.62 126.54 Tm (identically )Tj 0.004 Tc 5.113 0 Td (zero. )Tj 0.0134 Tc 3.02 0 Td (Hence )Tj 0.0396 Tc 3.138 0 Td (the )Tj 0.0018 Tc 1.773 0 Td (case )Tj /T1_1 1 Tf 0 Tc 7.6 0 0 7.6 342.91 126.54 Tm (x )Tj /T1_0 1 Tf 13 0 0 13 352.73 126.54 Tm (= )Tj 9.3 0 0 9.3 364.22 126.54 Tm (0 )Tj -0.0305 Tc 1.047 0 Td (is )Tj 0.0382 Tc -36.458 -1.257 Td (trivially )Tj 0.05 Tc 9.42 0 0 9.3 71.8 114.85 Tm (true )Tj -0.012 Tc 9.3 0 0 9.3 92.42 114.85 Tm (for )Tj 0.0195 Tc 1.666 0 Td (any )Tj /T1_2 1 Tf -0.0137 Tc 9.5 0 0 9.5 126.67 114.85 Tm (n. )Tj /T1_0 1 Tf -0.0217 Tc 9.3 0 0 9.3 141.88 114.85 Tm (Now, )Tj -0.035 Tc 8.7957 0 0 9.3 167.03 114.85 Tm (we )Tj -0.0323 Tc 9.3 0 0 9.3 181.7 114.85 Tm (fix )Tj 0.05 Tc 9.4259 0 0 9.3 196 114.85 Tm (the )Tj 0.0373 Tc 9.3 0 0 9.3 213.58 114.85 Tm (integer )Tj /T1_2 1 Tf 0 Tc 9.5 0 0 9.5 246.17 114.85 Tm (x )Tj /T1_0 1 Tf 0.05 Tc 9.4612 0 0 9.3 255.59 114.85 Tm (with )Tj 0 Tc 9.3 0 0 9.3 279.08 114.85 Tm (0 )Tj 11.2 0 0 11.2 288.66 114.85 Tm (< )Tj /T1_2 1 Tf 9.5 0 0 9.5 299.81 114.85 Tm (x )Tj /T1_0 1 Tf -0.035 Tc 8.1087 0 0 9.5 309.58 114.85 Tm (::; )Tj /T1_2 1 Tf 0 Tc 9.5 0 0 9.5 320.53 114.85 Tm (n )Tj /T1_0 1 Tf 0.884 0 Td (-)Tj -0.035 Tc 8.7919 0 0 9.3 338.89 114.85 Tm (2, )Tj 0.0292 Tc 9.3 0 0 9.3 350.19 114.85 Tm (and )Tj -0.035 Tc 9.2755 0 0 9.3 369.17 114.85 Tm (we )Tj 0.0334 Tc 9.3 0 0 9.3 35.01 103.14 Tm (assume )Tj 0.05 Tc 9.4259 0 0 9.3 67.66 103.14 Tm (the )Tj 0.0324 Tc 9.3 0 0 9.3 84.05 103.14 Tm (result )Tj 0.0208 Tc 2.787 0 Td (holds )Tj 0.05 Tc 9.5258 0 0 9.3 134.26 103.14 Tm (true )Tj -0.012 Tc 9.3 0 0 9.3 153.8 103.14 Tm (for )Tj 0.05 Tc 9.4259 0 0 9.3 168.28 103.14 Tm (the )Tj 0.0466 Tc 9.3 0 0 9.3 184.51 103.14 Tm (pair )Tj /T1_2 1 Tf 0.0183 Tc 9.8 0 0 9.8 203.92 103.14 Tm (\(n )Tj /T1_0 1 Tf -0.035 Tc 9.2294 0 0 9.3 224.86 103.14 Tm (1, )Tj /T1_2 1 Tf 0.0337 Tc 9.8 0 0 9.8 233.75 103.14 Tm (x\). )Tj /T1_0 1 Tf -0.0245 Tc 9.3 0 0 9.3 249.63 103.14 Tm (We )Tj 0.05 Tc 9.3801 0 0 9.3 265.85 103.14 Tm (regard )Tj /T1_2 1 Tf 0.0301 Tc 9.8 0 0 9.8 295.72 103.14 Tm (G\(x, )Tj -0.035 Tc 9.4407 0 0 9.8 316.21 103.14 Tm (n\) )Tj /T1_0 1 Tf 0.0307 Tc 9.3 0 0 9.3 327.69 103.14 Tm (as )Tj 0.0411 Tc 1.218 0 Td (embedded )Tj 0.0133 Tc -32.669 -1.218 Td (in )Tj /T1_1 1 Tf -0.015 Tc 9 0 0 9 46.47 91.81 Tm (pN )Tj /T1_0 1 Tf -0.0033 Tc 9.3 0 0 9.3 62.65 91.81 Tm (by )Tj 0.05 Tc 9.4259 0 0 9.3 76.12 91.81 Tm (the )Tj 0.0294 Tc 9.3 0 0 9.3 92.84 91.81 Tm (Plucker )Tj 0.0295 Tc 3.652 0 Td (embedding. )Tj 0.05 Tc 9.4078 0 0 9.3 179.42 91.81 Tm (Fix )Tj 9.3488 0 0 9.3 196.65 91.81 Tm (an )Tj 0.0405 Tc 9.3 0 0 9.3 210.34 91.81 Tm (integer )Tj /T1_2 1 Tf 0 Tc 10.3 0 0 10.3 242.16 91.81 Tm (t )Tj /T1_0 1 Tf -0.035 Tc 8.1087 0 0 10.3 249.64 91.81 Tm (::; )Tj /T1_2 1 Tf 0 Tc 8.1 0 0 8.1 260.23 91.81 Tm (q )Tj /T1_0 1 Tf 0.05 Tc 9.9874 0 0 9.3 268.28 91.81 Tm (and )Tj 0.0317 Tc 9.3 0 0 9.3 287.92 91.81 Tm (let )Tj /T1_1 1 Tf 0 Tc 11.2 0 0 11.2 302.07 91.81 Tm (f )Tj /T1_4 1 Tf 7.6 0 0 7.6 311.22 91.81 Tm (E )Tj /T1_1 1 Tf 0.05 Tc 10.685 0 0 9 320.08 91.81 Tm (K[X)Tj 0 Tc 7.7 0 0 7.7 338.65 90.36 Tm (o)Tj 0.569 0.188 Td (, )Tj 0.05 Tc 9.0495 0 0 7.7 347.07 91.81 Tm (.. )Tj 0 Tc 7.7 0 0 7.7 355.2 91.81 Tm (" )Tj 9 0 0 9 362.97 91.81 Tm (X)Tj 0.936 -0.141 Td (N)Tj 0.732 0.141 Td (] )Tj /T1_0 1 Tf 0.0343 Tc 9.3 0 0 9.3 35.29 80.28 Tm (be )Tj 0 Tc 1.538 0 Td (a )Tj 0.0278 Tc 0.996 0 Td (homogeneous )Tj 0.033 Tc 6.37 0 Td (polynomial )Tj 0.0482 Tc 5.398 0 Td (with )Tj -0.0105 Tc 2.488 0 Td (deg )Tj /T1_4 1 Tf -0.0058 Tc 9.6 0 0 9.6 210.61 80.28 Tm (\(1\) )Tj /T1_0 1 Tf 0 Tc 13 0 0 13 228.89 80.28 Tm (= )Tj /T1_2 1 Tf 9.5 0 0 9.5 241.45 80.28 Tm (t )Tj /T1_0 1 Tf 0.05 Tc 9.5174 0 0 9.3 249.74 80.28 Tm (and )Tj /T1_2 1 Tf 10.9185 0 0 9.8 270.4 80.28 Tm 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0.05 Tc 10.0577 0 0 9.8 141.43 45.55 Tm (n\)\(K\). )Tj /T1_0 1 Tf 0.0379 Tc 9.3 0 0 9.3 174.01 45.55 Tm (Let )Tj /T1_2 1 Tf -0.0022 Tc 10.5 0 0 10.5 191.67 45.55 Tm ({Hi}, )Tj /T1_0 1 Tf 0 Tc 9.3 0 0 9.3 217.84 45.55 Tm (1 )Tj -0.035 Tc 8.3621 0 0 9.3 225.69 45.55 Tm (::; )Tj /T1_1 1 Tf 7.0131 0 0 8.8 235.72 45.55 Tm ('i )Tj /T1_4 1 Tf 7.8853 0 0 8.8 242.79 45.55 Tm (::; )Tj /T1_2 1 Tf 8.9213 0 0 9.8 253.02 45.55 Tm (a, )Tj /T1_0 1 Tf 0.05 Tc 9.335 0 0 9.3 263.89 45.55 Tm (be )Tj 0.0492 Tc 9.3 0 0 9.3 277.72 45.55 Tm (the )Tj 0.0388 Tc 1.73 0 Td (set )Tj -0.0191 Tc 1.611 0 Td (of )Tj -0.0188 Tc 1.123 0 Td (all )Tj 0.0363 Tc 1.363 0 Td (hyperplanes )Tj 0.0136 Tc -14.101 -2.574 Td (314 )Tj ET endstream endobj 63 0 obj <>/Filter/CCITTFaxDecode/Height 1872/Length 59794/Name/Im0/Subtype/Image/Type/XObject/Width 2240>>stream ,Q+Q# Jrh9RR!@TQZ#@TBc+Du ( CZ#@TD *V+Du dJdKT 2CZ#@TG *V *Z1+Rе ȾGDtGdtv`J#ț&DD5PL>GAR#d\(p88 Br:R&BТWI'kAk|?zK#ko"TG_U_b=k]UuտGtK?zm)Duf*.2%^B!2?#\Ad4^0l#2:$ 2/ / 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0 0 8.6 135.55 432.19 Tm (ballico@science.unitn.it )Tj -0.035 Tc 11.0182 0 0 11.1 157.3 403.57 Tm (A. )Tj 0.0324 Tc 11.1 0 0 11.1 172.68 403.57 Tm (Cossidente )Tj 0.0358 Tc 9.5 0 0 9.5 132.44 386.11 Tm (Dipartimento )Tj -0.0101 Tc 6.077 0 Td (di )Tj 0.046 Tc 1.18 0 Td (Matematica )Tj 0 Tc -6.704 -1.213 Td (U )Tj 0.0205 Tc 0.739 0 Td (niversita )Tj 0.0241 Tc 3.933 0 Td (della )Tj 0.0347 Tc 2.412 0 Td (Basilicata )Tj 0.0275 Tc -4.962 -1.232 Td (via )Tj -0.035 Tc 8.6442 0 0 9.5 173.38 362.89 Tm (N. )Tj 0.0248 Tc 9.5 0 0 9.5 185.59 362.89 Tm (Sauro, )Tj -0.035 Tc 9.485 0 0 9.5 215.11 362.89 Tm (85 )Tj -0.0146 Tc 9.5 0 0 9.5 149.23 351.37 Tm (85100 )Tj 0.0263 Tc 2.818 0 Td (Potenza, )Tj 0.05 Tc 9.6463 0 0 9.5 214.13 351.37 Tm (Italy )Tj 9.703 0 0 8.6 145.89 340.03 Tm (cossidente@unibas.it )Tj 10.7667 0 0 9.5 171.34 307.45 Tm (Abstract )Tj 0.0232 Tc 9.5 0 0 9.5 41.53 292.87 Tm (Let )Tj 0 Tc 1.822 0 Td (X )Tj 8.3 0 0 8.3 71.38 292.87 Tm (C )Tj -0.035 Tc 7.2244 0 0 7.4001 81.29 292.87 Tm (]p'N )Tj 0.0329 Tc 9.5 0 0 9.5 97.21 292.87 Tm (be )Tj 0 Tc 1.372 0 Td (a )Tj 0.0268 Tc 0.826 0 Td (projective )Tj 0.0156 Tc 4.62 0 Td (variety )Tj 0.0011 Tc 3.252 0 Td (defined )Tj -0.0041 Tc 3.411 0 Td (over )Tj 0.05 Tc 9.5625 0 0 9.5 245.68 292.87 Tm (the )Tj 0.0385 Tc 9.5 0 0 9.5 262.16 292.87 Tm (Galois )Tj -0.0123 Tc 3.183 0 Td (field )Tj /T1_1 1 Tf 0.0124 Tc 10 0 0 10 313.36 292.87 Tm (GF\(q\). )Tj /T1_0 1 Tf 0.0478 Tc 9.5 0 0 9.5 41.72 281.35 Tm (Denote )Tj -0.0051 Tc 3.643 0 Td (by )Tj /T1_1 1 Tf 0.0304 Tc 10 0 0 10 91.11 281.35 Tm (X\(q\) )Tj /T1_0 1 Tf 0.0449 Tc 9.5 0 0 9.5 115.9 281.35 Tm (the )Tj 0.036 Tc 1.826 0 Td (set )Tj 0.0021 Tc 1.691 0 Td (of )Tj 0.05 Tc 9.6937 0 0 9.5 161.18 281.35 Tm (GF\(q\)-rational )Tj 0.0286 Tc 9.5 0 0 9.5 228.79 281.35 Tm (points )Tj 0.0211 Tc 3.078 0 Td (of )Tj 0.05 Tc 10.6266 0 0 9.5 270.34 281.35 Tm (X. )Tj 0.0327 Tc 9.5 0 0 9.5 290.83 281.35 Tm (Let )Tj /T1_1 1 Tf 0 Tc 10 0 0 10 309.4 281.35 Tm (k )Tj /T1_0 1 Tf -0.0239 Tc 9.5 0 0 9.5 318.97 281.35 Tm (be )Tj 0.0344 Tc 1.447 0 Td (an )Tj 0.036 Tc -30.655 -1.213 Td (integer. )Tj -0.0341 Tc 3.984 0 Td (We )Tj 0.0098 Tc 1.789 0 Td (say )Tj 0.05 Tc 10.0691 0 0 9.5 113.74 269.83 Tm (that )Tj 0.0449 Tc 9.5 0 0 9.5 134.8 269.83 Tm (the )Tj 0.0348 Tc 1.765 0 Td (pair )Tj /T1_1 1 Tf 0.0185 Tc 10 0 0 10 171.7 269.83 Tm (\(X, )Tj 0.0295 Tc 1.553 0 Td (X\(q\)\) )Tj /T1_0 1 Tf 0.0084 Tc 9.5 0 0 9.5 214.79 269.83 Tm (satisfies )Tj 0.0449 Tc 3.744 0 Td (the )Tj /T1_1 1 Tf 0.0294 Tc 10 0 0 10 267.74 269.83 Tm (Finite )Tj -0.011 Tc 3.006 0 Td (Field )Tj -0.0319 Tc 2.467 0 Td (Null\255)Tj 0.0164 Tc -28.032 -1.17 Td (stellensatz )Tj 0.0351 Tc 4.651 0 Td (of )Tj -0.0237 Tc 1.026 0 Td (order )Tj /T1_2 1 Tf -0.035 Tc 9.1408 0 0 9.3 122.85 258.13 Tm (k, )Tj /T1_0 1 Tf 0.0318 Tc 9.5 0 0 9.5 133.81 258.13 Tm (\(the )Tj /T1_1 1 Tf 0.004 Tc 10 0 0 10 152.72 258.13 Tm (FFN\(k\), )Tj /T1_0 1 Tf -0.0337 Tc 9.5 0 0 9.5 189.08 258.13 Tm (for )Tj 0.0381 Tc 1.437 0 Td (short\), )Tj -0.0065 Tc 3.207 0 Td (if )Tj -0.0003 Tc 0.813 0 Td (every )Tj 0.0326 Tc 2.548 0 Td (homogeneous )Tj -0.0035 Tc 6.167 0 Td (form )Tj 0.04 Tc -29.689 -1.213 Td (of )Tj 0.0302 Tc 1.118 0 Td (degree )Tj -0.035 Tc 6.0483 0 0 9.5 83.19 246.61 Tm (:::; )Tj /T1_1 1 Tf 0 Tc 10 0 0 10 93.04 246.61 Tm (k )Tj /T1_0 1 Tf 0.0436 Tc 9.5 0 0 9.5 100.71 246.61 Tm (on )Tj /T1_3 1 Tf 0 Tc 12.5 0 0 12.5 113.7 246.61 Tm (r)Tj 6.3001 0 0 6.3001 119.56 250.21 Tm (N )Tj /T1_1 1 Tf -0.035 Tc 8.5208 0 0 10 126.73 246.61 Tm (\(J<\) )Tj /T1_0 1 Tf 0.0076 Tc 9.5 0 0 9.5 145.42 246.61 Tm (vanishing )Tj -0.0133 Tc 4.294 0 Td (on )Tj /T1_1 1 Tf 0 Tc 10 0 0 10 199.29 246.61 Tm (X )Tj -0.035 Tc 9.932 0 0 10 207.88 246.61 Tm (\(q\), )Tj /T1_0 1 Tf 0.0127 Tc 9.5 0 0 9.5 224.98 246.61 Tm (vanishes )Tj 0.0246 Tc 3.858 0 Td (on )Tj 0 Tc 1.409 0 Td (X )Tj /T1_1 1 Tf -0.035 Tc 9.3544 0 0 10 284.57 246.61 Tm (\(J<\). )Tj /T1_0 1 Tf -0.005 Tc 9.5 0 0 9.5 307.76 246.61 Tm (Here, )Tj -0.035 Tc 8.9557 0 0 9.5 332.09 246.61 Tm (we )Tj 0.0111 Tc 9.5 0 0 9.5 42.13 235.27 Tm (prove )Tj 0.05 Tc 9.8357 0 0 9.5 67.66 235.27 Tm (the )Tj 0.0414 Tc 9.5 0 0 9.5 84.02 235.27 Tm (Finite )Tj 0.0263 Tc 2.899 0 Td (Field )Tj 0.02 Tc 2.491 0 Td (Nullstellensatz )Tj /T1_1 1 Tf -0.0142 Tc 10 0 0 10 197.54 235.27 Tm (FFN\(q\) )Tj /T1_0 1 Tf -0.0242 Tc 9.5 0 0 9.5 231.2 235.27 Tm (for )Tj 0.0135 Tc 1.497 0 Td (any )Tj 0.05 Tc 9.699 0 0 9.5 262.7 235.27 Tm (Grassmann )Tj -0.0007 Tc 9.5 0 0 9.5 313.36 235.27 Tm (variety. )Tj /T1_4 1 Tf 0 Tc 12.1 0 0 12.1 18.8 203.95 Tm (1 )Tj /T1_5 1 Tf 0.05 Tc 14.5717 0 0 13.7 41.86 203.95 Tm (Introduction )Tj /T1_0 1 Tf 0.0138 Tc 9.5 0 0 9.5 18.67 182.71 Tm (Let )Tj /T1_1 1 Tf 0 Tc 9.3 0 0 9.3 35.05 182.71 Tm (p )Tj /T1_0 1 Tf 0.0329 Tc 9.5 0 0 9.5 42.85 182.71 Tm (be )Tj 0 Tc 1.315 0 Td (a )Tj 0.0498 Tc 0.845 0 Td (prime )Tj 0.0419 Tc 2.868 0 Td (and )Tj /T1_1 1 Tf 0 Tc 10 0 0 10 108.48 182.71 Tm (q )Tj /T1_0 1 Tf -0.005 Tc 9.5 0 0 9.5 116.29 182.71 Tm (be )Tj 0 Tc 1.315 0 Td (a )Tj -0.0065 Tc 0.807 0 Td (power )Tj 0.0021 Tc 2.832 0 Td (of )Tj /T1_1 1 Tf -0.035 Tc 8.7555 0 0 9.3 173.45 182.71 Tm (p. )Tj /T1_0 1 Tf 0.0232 Tc 9.5 0 0 9.5 184.81 182.71 Tm (Let )Tj /T1_1 1 Tf 0.0195 Tc 10 0 0 10 201.22 182.71 Tm (GF\(q\) )Tj /T1_0 1 Tf 0.014 Tc 9.5 0 0 9.5 231.31 182.71 Tm (be )Tj 0.0449 Tc 1.285 0 Td (the )Tj 0.0347 Tc 1.678 0 Td (Galois )Tj -0.0076 Tc 3.107 0 Td (field )Tj 0.04 Tc 2.18 0 Td (of )Tj 0.0226 Tc 1.099 0 Td (order )Tj /T1_1 1 Tf 0 Tc 9.3 0 0 9.3 344.46 182.71 Tm (q )Tj /T1_0 1 Tf 0.0135 Tc 9.5 0 0 9.5 351.44 182.71 Tm (and )Tj 0.0302 Tc -35.032 -1.213 Td (let )Tj /T1_1 1 Tf -0.035 Tc 7.2213 0 0 10 33.2 171.19 Tm (J< )Tj /T1_0 1 Tf 0.05 Tc 9.6075 0 0 9.5 45.45 171.19 Tm (denote )Tj 9.5625 0 0 9.5 77.92 171.19 Tm (the )Tj 0.0224 Tc 9.5 0 0 9.5 94.94 171.19 Tm (algebraic )Tj 0.0088 Tc 4.264 0 Td (closure )Tj 0.0021 Tc 3.373 0 Td (of )Tj /T1_1 1 Tf 0.016 Tc 10 0 0 10 178.72 171.19 Tm (GF\(q\). )Tj /T1_0 1 Tf 0.0232 Tc 9.5 0 0 9.5 214.15 171.19 Tm (Let )Tj /T1_1 1 Tf 0 Tc 10 0 0 10 232.05 171.19 Tm (X )Tj /T1_3 1 Tf 7.5001 0 0 7.5001 244.33 171.19 Tm (C )Tj 12.2 0 0 12.2 254.83 171.19 Tm (r)Tj 6.1 0 0 6.1 260.69 174.61 Tm (N )Tj /T1_0 1 Tf 0.05 Tc 9.7011 0 0 9.5 271.45 171.19 Tm (be )Tj 0 Tc 9.5 0 0 9.5 285.56 171.19 Tm (a )Tj 0.0247 Tc 0.959 0 Td (projective )Tj 0.0124 Tc 4.639 0 Td (variety )Tj 0.0043 Tc -33.696 -1.213 Td (defined )Tj 0.0211 Tc 3.524 0 Td (over )Tj /T1_1 1 Tf 0.0196 Tc 10 0 0 10 74.14 159.67 Tm (GF\(q\). )Tj /T1_0 1 Tf 0.0138 Tc 9.5 0 0 9.5 110.29 159.67 Tm (Let )Tj /T1_1 1 Tf 0.0304 Tc 10 0 0 10 128.19 159.67 Tm (X\(q\) )Tj /T1_0 1 Tf -0.0025 Tc 9.5 0 0 9.5 152.71 159.67 Tm (\(resp. )Tj /T1_1 1 Tf -0.0134 Tc 10 0 0 10 181.29 159.67 Tm (X\(J<\)\) )Tj /T1_0 1 Tf 0.0338 Tc 9.5 0 0 9.5 213.21 159.67 Tm (denote )Tj 0.05 Tc 9.5625 0 0 9.5 244.6 159.67 Tm (the )Tj 0.0455 Tc 9.5 0 0 9.5 261.23 159.67 Tm (set )Tj 0.04 Tc 1.709 0 Td (of )Tj 0.0281 Tc 1.268 0 Td (all )Tj 0.05 Tc 9.6102 0 0 9.5 303.74 159.67 Tm (GF\(q\)-rational )Tj 0.0324 Tc 9.5 0 0 9.5 18.73 148.15 Tm (points )Tj 0.0279 Tc 3.076 0 Td (\(resp. )Tj 0.05 Tc 9.5625 0 0 9.5 76.84 148.15 Tm (the )Tj 0.0429 Tc 9.5 0 0 9.5 93.55 148.15 Tm (J<-rational )Tj 0.0188 Tc 5.179 0 Td (points\) )Tj -0.0168 Tc 3.343 0 Td (of )Tj /T1_2 1 Tf 0.05 Tc 9.7553 0 0 9 185.5 148.15 Tm (X. )Tj /T1_0 1 Tf 9.5493 0 0 9.5 201.34 148.15 Tm (Then )Tj /T1_1 1 Tf 0.0364 Tc 10 0 0 10 226.47 148.15 Tm (X\(q\) )Tj /T1_0 1 Tf -0.0246 Tc 9.5 0 0 9.5 250.12 148.15 Tm (is )Tj 0 Tc 1.04 0 Td (a )Tj 0.0295 Tc 0.834 0 Td (finite )Tj 0.0436 Tc 2.687 0 Td (subset )Tj 0.0211 Tc 3.112 0 Td (of )Tj /T1_3 1 Tf -0.034 Tc 11.1 0 0 11.1 333.69 148.15 Tm (rN. )Tj /T1_0 1 Tf -0.035 Tc 8.971 0 0 9.5 353.67 148.15 Tm (We )Tj -0.0172 Tc 9.5 0 0 9.5 18.89 136.63 Tm (will )Tj 0.0376 Tc 1.905 0 Td (denote )Tj 0.05 Tc 9.6991 0 0 9.5 68.2 136.63 Tm (the )Tj 0.0467 Tc 9.5 0 0 9.5 85.18 136.63 Tm (N-dimensional )Tj 0.0163 Tc 6.894 0 Td (projective )Tj 0.0155 Tc 4.533 0 Td (space )Tj 0.0022 Tc 2.676 0 Td (over )Tj /T1_1 1 Tf 0.0105 Tc 10 0 0 10 239.38 136.63 Tm (GF\(q\) )Tj /T1_0 1 Tf 0.0328 Tc 9.5 0 0 9.5 269.47 136.63 Tm (by )Tj -0.035 Tc 7.5904 0 0 9.5 282.92 136.63 Tm (JPN )Tj /T1_1 1 Tf 9.796 0 0 10 296.62 136.63 Tm (\(q\). )Tj /T1_0 1 Tf 0.0232 Tc 9.5 0 0 9.5 33.25 124.75 Tm (Let )Tj /T1_2 1 Tf 0 Tc 9.3 0 0 9.3 51.21 124.75 Tm (k )Tj /T1_0 1 Tf 0.05 Tc 9.8842 0 0 9.5 60.67 124.75 Tm (be )Tj 9.5322 0 0 9.5 75.14 124.75 Tm (an )Tj 0.0144 Tc 9.5 0 0 9.5 89.2 124.75 Tm (integer. )Tj -0.035 Tc 7.8064 0 0 9.5 126.9 124.75 Tm (\\iVe )Tj -0.0092 Tc 9.5 0 0 9.5 144.05 124.75 Tm (say )Tj 0.05 Tc 9.9596 0 0 9.5 161.08 124.75 Tm (that )Tj 9.5625 0 0 9.5 181.96 124.75 Tm (the )Tj 0.0411 Tc 9.5 0 0 9.5 199.27 124.75 Tm (pair )Tj /T1_1 1 Tf 0.0455 Tc 10 0 0 10 219.94 124.75 Tm (\(X, )Tj 0 Tc 1.607 0 Td (X )Tj -0.035 Tc 9.7298 0 0 10 244.61 124.75 Tm (\(q\)\) )Tj /T1_0 1 Tf 0.0273 Tc 9.5 0 0 9.5 263.39 124.75 Tm (satisfies )Tj 0.0449 Tc 3.953 0 Td (the )Tj /T1_1 1 Tf -0.0066 Tc 10 0 0 10 318.5 124.75 Tm (Finite )Tj -0.035 Tc 9.8503 0 0 10 346.94 124.75 Tm (Field )Tj 0.008 Tc 10 0 0 10 19.53 112.86 Tm (Nullstellensatz )Tj 0.05 Tc 10.0385 0 0 10 84.7 112.86 Tm (of )Tj -0.0282 Tc 10 0 0 10 96.94 112.86 Tm (order )Tj /T1_2 1 Tf -0.0285 Tc 9.3 0 0 9.3 121.95 112.86 Tm (k, )Tj /T1_0 1 Tf 0.0381 Tc 9.5 0 0 9.5 134.89 112.86 Tm (\(the )Tj 0.05 Tc 9.6721 0 0 9.5 155.12 112.86 Tm (FFN )Tj /T1_1 1 Tf -0.007 Tc 10 0 0 10 174.76 112.86 Tm (\(k\), )Tj /T1_0 1 Tf -0.0242 Tc 9.5 0 0 9.5 193.58 112.86 Tm (for )Tj 0.05 Tc 9.5144 0 0 9.5 208.85 112.86 Tm (short\), )Tj -0.0254 Tc 9.5 0 0 9.5 241.12 112.86 Tm (if )Tj 0.0044 Tc 0.983 0 Td (every )Tj 0.0231 Tc 2.795 0 Td (homogeneous )Tj 0.0028 Tc 6.224 0 Td (form )Tj -0.035 Tc 9.2593 0 0 9.5 359.37 112.86 Tm (of )Tj 0.0032 Tc 9.5 0 0 9.5 19.17 101.17 Tm (degree:::; )Tj /T1_1 1 Tf 0 Tc 8.7 0 0 8.7 59.38 101.17 Tm (k )Tj /T1_0 1 Tf 0.0246 Tc 9.5 0 0 9.5 68.13 101.17 Tm (on )Tj /T1_3 1 Tf 0 Tc 12.2 0 0 12.2 81.49 101.17 Tm (r)Tj 6.3001 0 0 6.3001 87.52 104.59 Tm (N )Tj /T1_1 1 Tf -0.035 Tc 8.4143 0 0 10 94.69 101.17 Tm (\(J<\) )Tj /T1_0 1 Tf 0.0194 Tc 9.5 0 0 9.5 113.56 101.17 Tm (vanishing )Tj 0.0057 Tc 4.388 0 Td (on )Tj /T1_1 1 Tf 0.0233 Tc 10 0 0 10 168.69 101.17 Tm (X\(q\), )Tj /T1_0 1 Tf 0.0127 Tc 9.5 0 0 9.5 194.2 101.17 Tm (vanishes )Tj -0.0133 Tc 3.934 0 Td (on )Tj /T1_1 1 Tf -0.0148 Tc 10 0 0 10 244.83 101.17 Tm (X\(J<\). )Tj /T1_0 1 Tf 0.0406 Tc 9.5 0 0 9.5 33.45 89.28 Tm (When )Tj 0 Tc 2.976 0 Td (X )Tj -0.035 Tc 9.0754 0 0 9.5 74.63 89.28 Tm (is )Tj 0 Tc 9.5 0 0 9.5 84.32 89.28 Tm (a )Tj 0.0237 Tc 0.855 0 Td (geometrically )Tj 0.0253 Tc 6.139 0 Td (interesting )Tj 0.0074 Tc 4.857 0 Td (variety, )Tj 0.0449 Tc 3.524 0 Td (the )Tj 0.0307 Tc 1.725 0 Td (homogeneous )Tj 0.0069 Tc 6.264 0 Td (ideal )Tj 0.0211 Tc 2.367 0 Td (of )Tj /T1_1 1 Tf 0 Tc 10.5 0 0 10.5 339.88 89.28 Tm (X )Tj /T1_0 1 Tf -0.0283 Tc 9.5 0 0 9.5 351.97 89.28 Tm (\(i.e. )Tj 0.05 Tc 9.5625 0 0 9.5 19.42 77.23 Tm (the )Tj 0.0269 Tc 9.5 0 0 9.5 35.63 77.23 Tm (homogeneous )Tj 0.0211 Tc 6.169 0 Td (ideal )Tj 0.0021 Tc 2.329 0 Td (of )Tj 0 Tc 1.087 0 Td (X )Tj /T1_2 1 Tf -0.0144 Tc 10 0 0 10 135.83 77.23 Tm (\(I<\)\) )Tj /T1_0 1 Tf -0.0246 Tc 9.5 0 0 9.5 157.78 77.23 Tm (is )Tj 0.0129 Tc 0.946 0 Td (often )Tj 0.0007 Tc 2.452 0 Td (known, )Tj 0.05 Tc 9.7524 0 0 9.5 222.2 77.23 Tm (and )Tj 0.0354 Tc 9.5 0 0 9.5 240.46 77.23 Tm (the )Tj 0.0204 Tc 1.648 0 Td (knowledge )Tj 0.0211 Tc 4.9 0 Td (of )Tj /T1_1 1 Tf 0.0044 Tc 10 0 0 10 313.46 77.23 Tm (FFN\(k\) )Tj /T1_0 1 Tf -0.035 Tc 9.4868 0 0 9.5 347.5 77.23 Tm (gives )Tj 0 Tc 9.5 0 0 9.5 19.52 65.53 Tm (a )Tj 0.0349 Tc 0.816 0 Td (complete )Tj 0.031 Tc 4.301 0 Td (description, )Tj 0.05 Tc 9.6055 0 0 9.5 119.7 65.53 Tm (up )Tj 9.8224 0 0 9.5 133.54 65.53 Tm (to )Tj -0.0001 Tc 9.5 0 0 9.5 145.17 65.53 Tm (degree )Tj /T1_2 1 Tf -0.035 Tc 8.4191 0 0 9.3 174.34 65.53 Tm (k, )Tj /T1_0 1 Tf 0.04 Tc 9.5 0 0 9.5 184.77 65.53 Tm (of )Tj 0.05 Tc 9.5625 0 0 9.5 195.64 65.53 Tm (the )Tj 0.0136 Tc 9.5 0 0 9.5 212.03 65.53 Tm (homogeneous 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