Sentence examples for dichotomy I from inspiring English sources

This discussion, and the accompanying artwork, dispels the common notion that the relationship between evolution and the many versions of Christian creationism is a dichotomy (i.e., that a person is either a creationism or an evolutionist).

At least three scenarios may have generated this dichotomy: i) the forces shaping plant genes are the same as those affecting other genomes but subject to a different balance ii) the nature of selective forces are unique to plant genomes iii) a mix of the first two scenarios.

These statistics indicate that the scale does not depart significantly from the divisions made by the urban rural dichotomy, i.e. "urban" localities tend to have higher urbanicity scores than "rural" ones.

By either controlling for contexts that provoke differences in students' reasoning (i.e., for animals vs. plants and gains vs. losses) or including a mix of both sides of the dichotomy (i.e., for within- versus between-species differences), we have attempted to minimize unwanted variation in student reasoning, while examining a diversity of potential contexts when possible.

"It was an interesting dichotomy I was discovering," she said.

That's the dichotomy I wanted to set up.

"The contrast," Mr. Brauer said, "is one of the most bizarre dichotomies I've ever experienced driving a car".

Alternatively, as a general sceptic about dichotomies, I am more tempted to suspect that this is more of a continuum of embeddedness and transferability, and as such might fit well enough into the mapping suggested at the end of the last paragraph.

The two categories in this dichotomy are (i) the set of items for which knowledge of some mathematical theorem is helpful for solving the item, and (ii) the set of items where it is not.

We assume that a real square k × k matrix A has an exponential dichotomy property, i.e., that there exist a projection matrix P ( P = P 2 ) and constants C > 0, λ > 0, such that.

Finally, we define C μ ν to be the closure of ⋃ 0 ≤ ε < S C μ, ε ν in R × B. Then by [19], Theorem 2] the following dichotomy holds: (i) either C μ + and C μ − are both unbounded,   (ii) or C μ + ∩ C μ − ≠ { ( μ, 0 ) }.  .