Antilog | Log | Antilog | Log |
000 | -INF | ||
100 | 0 | 200 | 13 |
010 | 1 | 020 | 14 |
001 | 2 | 002 | 15 |
210 | 3 | 120 | 16 |
021 | 4 | 012 | 17 |
212 | 5 | 121 | 18 |
111 | 6 | 222 | 19 |
221 | 7 | 112 | 20 |
202 | 8 | 101 | 21 |
110 | 9 | 220 | 22 |
011 | 10 | 022 | 23 |
211 | 11 | 122 | 24 |
201 | 12 | 102 | 25 |
p(x) = x6 + x + 1
Use this table to compute the minimum polynomial
m5(x)
of ksi5 , where
ksi is the primitive element defined
by p(x).
Antilog | Log | Antilog | Log | Antilog | Log | Antilog | Log | |||
000000 | -INF | 000101 | 15 | 101001 | 31 | 111001 | 47 | |||
100000 | 0 | 110010 | 16 | 100100 | 32 | 101100 | 48 | |||
010000 | 1 | 011001 | 17 | 010010 | 33 | 010110 | 49 | |||
001000 | 2 | 111100 | 18 | 001001 | 34 | 001011 | 50 | |||
000100 | 3 | 011110 | 19 | 110100 | 35 | 110101 | 51 | |||
000010 | 4 | 001111 | 20 | 011010 | 36 | 101010 | 52 | |||
000001 | 5 | 110111 | 21 | 001101 | 37 | 010101 | 53 | |||
110000 | 6 | 101011 | 22 | 110110 | 38 | 111010 | 54 | |||
011000 | 7 | 100101 | 23 | 011011 | 39 | 011101 | 55 | |||
001100 | 8 | 100010 | 24 | 111101 | 40 | 111110 | 56 | |||
000110 | 9 | 010001 | 25 | 101110 | 41 | 011111 | 57 | |||
000011 | 10 | 111000 | 26 | 010111 | 42 | 111111 | 58 | |||
110001 | 11 | 011100 | 27 | 111011 | 43 | 101111 | 59 | |||
101000 | 12 | 001110 | 28 | 101101 | 44 | 100111 | 60 | |||
010100 | 13 | 000111 | 29 | 100110 | 45 | 100011 | 61 | |||
001010 | 14 | 110011 | 30 | 010011 | 46 | 100001 | 62 |