decreasing sequence造句
例句與造句
- Continuing in like manner yields a decreasing sequence of nested " n "-boxes:
- Model quality declines with decreasing sequence identity; a typical model has ~ 1 2 ?agreement at 25 % sequence identity.
- It follows from the definition of integral that there is a non-decreasing sequence of non-negative simple functions such that and
- Scarf's method iterated a sequence of simplicial subdivisions which would generate a decreasing sequence of simplices around any solution of the general equilibrium problem.
- That this strategy produces a good approximation can be seen intuitively by noting that the weights of the subtrees along any path form something very close to a geometrically decreasing sequence.
- It's difficult to find decreasing sequence in a sentence. 用decreasing sequence造句挺難的
- Given the axiom of dependent choice, this is equivalent to just saying that the set is totally ordered and there is no infinite decreasing sequence, something perhaps easier to visualize.
- In his 1821 work " Cours d'Analyse " he defines infinitely small quantities in terms of decreasing sequences that converge to 0, which he then used to define continuity.
- For instance, if the cycle consists of a single increasing sequence of odd numbers followed by a decreasing sequence of even numbers, it is called a " 1-cycle ".
- An important property of the lexicographical order on words of a fixed length on a finite alphabet is that it is a well-order, that is, every decreasing sequence of words is finite.
- For this decreasing sequence of events, their probabilities are also a decreasing sequence, and it decreases towards the Pr ( " A " " ); we shall show now that this number is equal to zero.
- For this decreasing sequence of events, their probabilities are also a decreasing sequence, and it decreases towards the Pr ( " A " " ); we shall show now that this number is equal to zero.
- A non-atomic measure with at least one positive value has an infinite number of distinct values, as starting with a set " A " with \ mu ( A ) > 0 one can construct a decreasing sequence of measurable sets
- Any countable non-standard model of arithmetic has order type, where ? is the order type of the standard natural numbers, ? * is the dual order ( an infinite decreasing sequence ) and ? is the order type of the rational numbers.
- A " k "-cycle is a cycle that can be partitioned into 2 " k " contiguous subsequences : " k " increasing sequences of odd numbers alternating with " k " decreasing sequences of even numbers.
- The ordinals used in the construction of " A " ensure that this tree has no infinite path, because any infinite path through the tree would have to include infinitely many codes starting with " 2 ", and thus would give an infinite decreasing sequence of ordinals.
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