Outrageously Funny Search Suggestion Engine :: Convex

👉 Convexella is a species of fish in the family Loricariidae, which includes the common carp. They are known for their distinctive head and body shape that resembles a bowl or ball, with a narrow, flat profile at the base. This characteristic helps them to swim more efficiently by maximizing surface area without losing too much power.

Convexella

👉 A convexiter is a type of object that is perfectly symmetrical, with its perimeter equal to twice its circumference.

Convexitermes

👉 In mathematics, a convex set is defined as one that can be drawn in Euclidean space without crossing itself. In other words, a convex set is closed and bounded. A convex set is also called a polyhedral set or an envelope of a polygon. It has two main properties: 1.

Convexity

: A set is convex if it lies below all its boundaries (convex hull). This means that the area under any curve in the plane between the boundary of the set and

convexed

👉 A property of a function or curve is called "convex" if it has a minimum point at its vertex. This means that any line segment from one point to another on the curve will be less than the entire curve itself, with the exception of points where the tangent line crosses the curve. For example, a parabola opens upwards (or downwards) and is convex because it has a minimum point at the top or bottom of its opening. A circle is also convex because all points inside

convexedness

👉 In mathematics, a convexity is a property of a real-valued function that defines when it can be made to approach its minimum value from above or below. This means that if one starts with an initial condition (like zero for a continuous function), and then applies the rules of calculus, the function will converge towards a maximum value. For example, consider a function f(x) = x^2 - 3x + 1. If we start at any point (a, f(a

convexities

👉 Convexly means having a shape that is similar to a circle. This is because all points on the boundary of a convex set are closer to the center than they are to any point inside it.

convexly

👉 In mathematics, a property of a set is said to be convex if it is an interior point of its own interior. This means that for any two points in the set, the line segment connecting them lies entirely within the set itself. In other words, the set is convex if and only if every line segment connecting any two points in the set is entirely contained within the set.

convexedly

👉 Convexity, in mathematics and optimization theory, refers to a property of functions or sets that is related to the concept of "concavity." It means that if we consider the points on the graph of the function where it changes concavity (i.e., from increasing to decreasing or vice versa), then these points form an arc which lies entirely below the curve. This property is crucial in optimization problems because it allows us to define regions around a maximum or minimum point, and to determine whether a

convexness

👉 The term "convexoconcave" is a mathematical concept that refers to the relationship between two sets of points in a plane. It can be defined as follows: 1. A set S is said to be convex if it contains all its interior points and any point on its boundary has a smaller distance from the center than the other points. 2. A set S is said to be concave if it contains all its interior points and any point on its boundary has a larger distance from the

convexoconcave

👉 In mathematics, a convex set is a subset of Euclidean space that lies entirely within another subset. It is defined as the intersection of two or more sets, with one set being convex and the other non-convex. Convex sets are characterized by their interior angles being less than 180 degrees. This means that all vertices of the polygon formed by the set must lie on a line segment that lies entirely within the set. In other words, if you were to draw a line

convex