TRILOGUE INfinity - ορισμός. Τι είναι το TRILOGUE INfinity
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Τι (ποιος) είναι TRILOGUE INfinity - ορισμός

GEOMETRIC POINT
Points at infinity; Projective infinity; Unsigned infinity

Formal trilogue meeting         
Trialogue - European Union; Formal Trilogue meeting; Conciliation committee; Conciliation Committee
A formal trilogue meeting, more commonly known as a trilogue, is a type of meeting used in the European Union (EU) legislative process. It takes its name from a literary form, the trilogue, which means a conversation with three parties.
Celebrity Infinity         
MILLENNIUM-CLASS CRUISE SHIP
GTS Infinity; GTS Infinity (2001); IMO 9189421
GTS Celebrity Infinity (formerly Infinity) is a operated by Celebrity Cruises, a subsidiary of Royal Caribbean Group. She measures and long, and holds a capacity of 2,170 passengers across 12 decks.
Infinity Gems         
COMIC ITEMS
Infinity Gem; Soul Gem; Power Gem; Mind Gem; Reality Gem; Time Gem; Space Gem; Nemesis (Malibu Comics / Marvel Comics); Nemesis (Malibu Comics); Soul gems; Infinity gems; Infinity gem; Soul Gems; Power gem; Space gem; Mind gem; Soul gem; Reality gem; Time gem; Ego gem; Ego Gem; The Infinity Gauntlet (weapon); Infinity Gauntlet (weapon); Power Stone (Infinity Gems); Infinity Rings
The Infinity Gems (originally referred to as Soul Gems and later as Infinity Stones) are seven fictional gems appearing in American comic books published by Marvel Comics, named after and embodying various aspects of existence. The gems (Mind, Power, Reality, Soul, Space, Continuity and Time) can grant whoever wields them various powers in accordance to the aspect of existence they represent, and have the potential of turning the wielder into a god-like being when the main 6 (Mind, Power, Reality, Soul, Space, and Time) are held together.

Βικιπαίδεια

Point at infinity

In geometry, a point at infinity or ideal point is an idealized limiting point at the "end" of each line.

In the case of an affine plane (including the Euclidean plane), there is one ideal point for each pencil of parallel lines of the plane. Adjoining these points produces a projective plane, in which no point can be distinguished, if we "forget" which points were added. This holds for a geometry over any field, and more generally over any division ring.

In the real case, a point at infinity completes a line into a topologically closed curve. In higher dimensions, all the points at infinity form a projective subspace of one dimension less than that of the whole projective space to which they belong. A point at infinity can also be added to the complex line (which may be thought of as the complex plane), thereby turning it into a closed surface known as the complex projective line, CP1, also called the Riemann sphere (when complex numbers are mapped to each point).

In the case of a hyperbolic space, each line has two distinct ideal points. Here, the set of ideal points takes the form of a quadric.