Sentence examples for this kind of intersection from inspiring English sources

This kind of intersection is said to be "tangential" because the line is tangent to the curve: they touch at one point without crossing and they have the same slope there.

To simplify the statement, denote J as x coordinate of this kind of intersection.

It is the law's function to establish the rules which apply at this kind of intersection of technology and human interests.

In the following we will show that the number of this kind of intersection points may be 1, 2, 3, or ∞.

The experience in design practice of modern roundabouts in the United States can be found in the successive editions of Roundabouts: informational guide [2, 5] which provide the most effective approach to the solution of many problems regarding planning, designing, and operational analysis for this kind of intersections.

When Anderson sang, "I'll be the roundabout," most American listeners surely had no idea that he was referring to the kind of intersection known less euphoniously, in the U.S., as a traffic circle.

While I was kept there I wondered if this place was some kind of intersection for souls.

"We're at a very interesting kind of intersection right now where retail needs to be fun, it needs to be exciting".

They can reliably distinguish between cities (e.g., Paris vs. Los Angeles) and tell what kind of intersection lies ahead (Ehinger & Rosenholtz, 2016).

For example, Khamsi [23] defined normal and uniform normal structure for metric spaces and proved that if ( X, d ) is a complete bounded metric space with uniform normal structure, then it has the fixed point property for nonexpansive mappings and a kind of intersection property which extends a result of Maluta [24] to metric spaces.

On the other hand, in 1989, Khamsi [11] defined normal and uniform normal structure for metric spaces and proved that if ( X, d ) is a complete bounded metric space with uniform normal structure, then it has the fixed point property for nonexpansive mappings and a kind of intersection property which extends the result of Maluta [12] to metric spaces.