covering set造句

• These covering sets form from prime numbers that in base 2 have short periods.
• The term " covering set " is used only in conjunction with sequences possessing exponential growth.
• Thus we have a covering set with only three primes { 3, 7, 13 }.
• To achieve a complete covering set, WacB
  aw SierpiD
  ski showed that a sequence can repeat no more frequently than every 24 numbers.
• Each of the remaining sequences has been tested and none has a small covering set, so it is suspected that each of them contains primes.
• Short-covering set in after traders concluded that the dollar's fall to an intraday low of 113.95 yen overnight was too sharp a drop.
• Short-covering set in after traders concluded that the dollar's slide to an intraday low of 113.95 yen overnight was too sharp a drop.
• In mathematics, a "'covering set "'for a sequence of integers refers to a divisible by " at least one " member of the set.
• Using covering sets, Charlie, Amita, and Larry realize that Colby and Dwayne would flee to the subway system, and Don realizes that the accused spies would use the subway to avoid police.
• Example 1 : All numbers congruent to 84687 mod 10124569 and not congruent to 1 mod 5 are Riesel numbers base 6, because of the covering set { 7, 13, 31, 37, 97 }.
• Just as the little black dress was a foil for the outrageously ornate costume jewelry Chanel adored, so the plain beige wall-to-wall carpeting and tweedy silk wall coverings set off the elaborate and diverse contents of her apartment.
• Example 1 : All numbers " k " congruent to 174308 mod 10124569 and not congruent to 4 mod 5 are Sierpinski numbers base 6, because of the covering set { 7, 13, 31, 37, 97 }.
• The latest in holiday table-top decorating, as demonstrated at the Table Top Tour 2000 held recently at the Dallas Design District, are exquisite dark wood tables completely bare of linen coverings set with heavily chased sterling and the family's fine china.
• For each prime " p ", the positions in the sequence where the numbers are divisible by " p " repeat in a periodic pattern, and different primes in the set have overlapping patterns that result in a covering set for the whole sequence.
• The number 78557 was proved to be a SierpiD
  ski number by John Selfridge in 1962, who showed that all numbers of the form have a factor in the covering set For another known SierpiD
  ski number, 271129, the covering set is All currently known SierpiD
  ski numbers possess similar covering sets.
• The number 78557 was proved to be a SierpiD
  ski number by John Selfridge in 1962, who showed that all numbers of the form have a factor in the covering set For another known SierpiD
  ski number, 271129, the covering set is All currently known SierpiD
  ski numbers possess similar covering sets.
• The number 78557 was proved to be a SierpiD
  ski number by John Selfridge in 1962, who showed that all numbers of the form have a factor in the covering set For another known SierpiD
  ski number, 271129, the covering set is All currently known SierpiD
  ski numbers possess similar covering sets.
• Finally, a separated presheaf is a "'sheaf "'if " compatible sections can be glued together ", i . e ., whenever there is a section of the presheaf over each of the covering sets " V " " i ", chosen so that they match on the overlaps of the covering sets, these sections correspond to a ( unique ) section on " U ", of which they are restrictions.
• Finally, a separated presheaf is a "'sheaf "'if " compatible sections can be glued together ", i . e ., whenever there is a section of the presheaf over each of the covering sets " V " " i ", chosen so that they match on the overlaps of the covering sets, these sections correspond to a ( unique ) section on " U ", of which they are restrictions.
• However, there is no covering set for 8?28 " n " + 1 since if so, then we find the orders of 2 to mod all the primes in the covering set and find the exponents of highest power of 2 dividing the orders, and choose " r " greater than the largest exponent, since for every natural number " r ", there is a " n " such that 2 " r " divides 7 " n " + 3, so no prime in the covering set divide 2 7 " n " + 3 ( since if so, then the order of 2 to mod the prime is divisible by 2 " r ", but according above, the order of 2 to mod all primes in the covering set is not divisible by 2 " r " ).