nonzero term造句
例句與造句
- where the sum actually has only finitely many nonzero terms.
- Power series generalize the choice of exponent in a different direction by allowing infinitely many nonzero terms.
- It has no nonzero terms, and so, strictly speaking, it has no degree either.
- For the proof of the former part we proceed by induction on the total number of nonzero terms of and combined.
- But by hypothesis this reduction for leaves its leading term, of the form for a non-zero constant, as the only nonzero term.
- It's difficult to find nonzero term in a sentence. 用nonzero term造句挺難的
- If one of the polynomials has at most one term, the result is obvious; this covers in particular all cases with fewer than 4 nonzero terms.
- The set of sequences with only finitely many nonzero terms is algebra-isomorphic to the algebra of polynomials in an obvious way ( see Cauchy product ).
- A useful class of primitive polynomials is the primitive trinomials, those having only three nonzero terms, because they are the simplest and result in the most efficient pseudo-random number generators.
- But if you want to include sequences with infinitely many nonzero terms, then there's the question of how you could multiply them in a way that corresponds to multiplication of polynomials.
- This representation makes the AA operations somewhat more complicated; however, the cost of each operation becomes proportional to the number of nonzero terms appearing in the operands, instead of the number of total symbols used so far.
- A ratio ( of two nonzero terms ) and a fraction-- or for that matter a quotient, like 7?-- are really pretty much equivalent, and it's common to see a ratio expressed as a single number.
- While, formally, this requires a notion of sums of uncountable series, by construction there are, for every given " x ", only finitely many nonzero terms in the sum, so issues regarding convergence of such sums do not arise.
- Any terminating expansion in the ternary system is equivalent to the expression that is identical up to the term preceding the last non-zero term followed by the term one less than the last nonzero term of the first expression, followed by an infinite tail of twos.
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