Last update: Fri Apr 12 02:07:17 MDT 2024
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Math
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$; $, C_11(1134)1136
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$ - 2 $, C_3(325)329
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$-2$, C_6(626)626, C_7(698)701
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$0$, C_2(167)167
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$ 0 \leq \mathrm {dir} $, C_3(322)325
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$0^\circ$, C_2(167)167
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$1$, C_2(167)167, C_6(570)572, C_12(1264)1269
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$ (1 + 2^{-i}) $, C_3(322)325
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$(1 + \epsilon)$, C_8(758)759
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$ (1 + \mathrm {dir}^{-k}) $, C_3(322)325
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$[1,2]$, C_9(858)861
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$16$, C_6(561)566, C_8(831)835
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$1/X$, C_1(42)55
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$2$, C_1(72)79, C_1(82)86, C_2(176)180, C_3(360)361, C_5(503)507,
C_5(511)511, C_10(798)801, C_10(1049)1053, C_11(1049)1054,
C_12(1221)1226
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$^2$, C_8(546)559
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$2-1$, C_8(752)757
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$2.3$, C_9(858)861
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$2^n$, C_5(593)598, C_8(758)759
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$2^n + 1$, C_7(801)803
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$2^n \times 2^n$, C_1(72)75, C_7(801)803
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$2^{p-1} \leq m < 2^p$, C_8(749)751
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$3$, C_3(214)221, C_6(570)572, C_6(582)582, C_8(862)862,
C_12(1308)1308
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$3000$, C_2(167)167
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$4$, C_1(80)92, C_12(1227)1227
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$40$, C_11(1101)1109
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$45^\circ$, C_2(167)167
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$5.55$, C_12(1221)1226
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$720\,000$, C_2(167)167
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$90^\circ$, C_2(167)167
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$A = (r - 1) p^2$, C_2(190)190
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$B$, C_6(606)610
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$b$, C_8(681)692
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$C$, C_2(229)231
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$ c = b + F(a b) $, C_9(693)693
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$ \cos (x) $, C_3(322)325
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$d$, C_3(294)297, C_8(681)692
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$(d, k)$, C_12(1214)1216
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$(d, r)$, C_6(552)555
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$\dot{y} = Ay^n$, C_11(1151)1153
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$\epsilon \rightarrow 0$, C_8(758)759
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$H$, C_10(957)960, C_10(1192)1196, C_12(1303)1306
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\ifx \undefined \circled \def \circled #1{(#1)}\fi # \ifx \undefined \mathrm \def \mathrm #1{{\rm #1}}\fi # \ifx \undefined \reg \def \reg {\circled{R}}\fi # \ifx \undefined \TM \def \TM {${}^{\sc TM}$} \fi},
0(0)0--0
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$i:s_i = \sum_j x_{j,i} \leq m$, C_8(749)751
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$j$, C_3(294)297
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$j = 1, 2, \ldots{}, m-1$, C_8(749)751
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$k$, C_2(89)101, C_4(474)474, C_6(606)610, C_7(750)753,
C_11(1270)1275
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$L^2$, C_1(98)102
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$ \ln (1 + 2^{-i}) $, C_3(322)325
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$\log_2 x$, C_9(858)861
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$LU$, C_2(199)201
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$M$, C_7(759)763
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$m$, C_2(89)101, C_3(263)269, C_3(322)325, C_6(482)490, C_7(667)680,
C_8(681)692
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$M = \prod m_i$, C_8(752)757
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$m_1, \ldots{}, m_n$, C_8(752)757
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$M/2 \leq X > M/2$, C_8(752)757
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$ \mathrm {dir} $, C_3(322)325
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$ \mathrm {radix} = 2^m $, C_3(322)325
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$\mathrm{error}_{i+1} = O((\mathrm{error}_i)^2)$, C_8(702)706
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$\mathrm{GF}(2^m)$, C_3(283)285, C_12(1573)1578
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$m_i$, C_8(752)757
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$N$, C_1(95)97, C_3(288)292, C_3(331)335, C_5(536)542, C_5(550)552,
C_6(610)612, C_10(1196)1203, C_11(1189)1196
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$n$, C_1(98)100, C_3(263)269, C_4(474)474, C_5(458)473, C_5(480)493,
C_5(593)598, C_6(482)490, C_7(657)658, C_7(801)803,
C_8(681)692, C_9(858)861
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$n = 3$, C_5(593)598
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$n = 4$, C_9(858)861
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$n \geq 1$, C_12(1552)1558
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$n \rightarrow \infty$, C_8(758)759
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$O(n)$, C_10(721)727
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$O(n \log n)$, C_8(758)759
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$P$, C_1(98)100
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$p$, C_1(98)100, C_3(322)325, C_5(500)523, C_7(633)639,
C_11(1105)1115
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$ p + 1 $, C_3(322)325
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$P_x$, C_8(752)757
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$Q$, C_3(319)320
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$q$, C_12(1192)1195
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$QR$, C_2(147)153, C_8(836)836
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$R$, C_4(352)358, C_4(359)360, C_11(1120)1121
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$r$, C_3(294)297, C_3(322)325
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$r = 2^n$, C_12(1552)1558
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$S$, C_12(1264)1269
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$s_i$, C_8(749)751
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$s_i = \sum_k a_{i,k} 2^k, a_{i,k} = 0, 1, k = 0, 1, \ldots{}, p-1$,
C_8(749)751
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$s_{i,k}$, C_8(749)751
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$s_{i,k} {2^{i+k}}$, C_8(749)751
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$ \sin (x) $, C_3(322)325
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$T$, C_3(331)335, C_12(1212)1221, C_12(1227)1227
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$t$, C_3(294)297
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$ \tan (x) $, C_3(322)325
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$ \tan^{-1}(2^{-i}) $, C_3(322)325
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$X$, C_1(42)55, C_8(752)757, C_8(831)835
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$x_j = \sum_i x_{j,i} 2^i, x_{j,i} = 0, 1, i = 0, 1, \ldots{}, n-1$,
C_8(749)751
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$x_j, j = 1, 2, \ldots{}, m$, C_8(749)751
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$x_{j,i} $, C_8(749)751
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$x_{j,i}'$, C_8(749)751
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$x_{j+1,i} \leq x_{j,i}$, C_8(749)751
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$x^P + x^k + 1$, C_2(89)101
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$Y$, C_8(831)835
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$y$, C_8(749)751
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$ y \exp (x) $, C_3(322)325
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$ y + \ln (x) $, C_3(322)325
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$y = \sum_j x_j$, C_8(749)751
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$ y / x $, C_3(322)325
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$ y / x^{1 / 2} $, C_3(322)325
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$Z$, C_1(55)67