markov number造句
例句與造句
- :Searching google for the formula led me to this, where a comment claims they're called Markov numbers.
- *PM : uniqueness conjecture for Markov numbers, id = 9817 new !-- WP guess : uniqueness conjecture for Markov numbers-- Status:
- *PM : uniqueness conjecture for Markov numbers, id = 9817 new !-- WP guess : uniqueness conjecture for Markov numbers-- Status:
- Since it is an odd-indexed Fibonacci number, 34 is a Markov number, appearing in solutions with other Fibonacci numbers, such as ( 1, 13, 34 ), ( 1, 34, 89 ), etc.
- The " unicity conjecture " states that for a given Markov number " c ", there is exactly one normalized solution having " c " as its largest element : proofs of this conjecture have been claimed but none seems to be correct.
- It's difficult to find markov number in a sentence. 用markov number造句挺難的
- :In case anyone is still looking for an answer to this : the homework in the picture had dropped a mark, which as the additional clue said, meant it was only " one mark off " . . . " mark off " . . . " Markov " . . . Markov number.
- All the Markov numbers on the regions adjacent to 2's region are odd-indexed Pell numbers ( or numbers " n " such that 2 " n " 2 & minus; 1 is a square, ), and all the Markov numbers on the regions adjacent to 1's region are odd-indexed Fibonacci numbers ( ).
- All the Markov numbers on the regions adjacent to 2's region are odd-indexed Pell numbers ( or numbers " n " such that 2 " n " 2 & minus; 1 is a square, ), and all the Markov numbers on the regions adjacent to 1's region are odd-indexed Fibonacci numbers ( ).
- Like all odd squares, it is a centered octagonal number . 169 is an odd-indexed Pell number, thus it is also a Markov number, appearing in the solutions ( 2, 169, 985 ), ( 2, 29, 169 ), ( 29, 169, 14701 ), etc . 169 is the sum of seven consecutive 37.169 is a difference in consecutive cubes, equaling 8 ^ 3-7 ^ 3.