shrunk ring - ορισμός. Τι είναι το shrunk ring
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Τι (ποιος) είναι shrunk ring - ορισμός

1997 FILM
Honey we shrunk ourselves; Honey We Shrunk Ourselves

Bague         
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  •  The fictional [[One Ring]]
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  • A method of removing a ring.
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  • bezel]], and 4) stone or gem in setting or mounting
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CIRCULAR BAND WORN AS A TYPE OF ORNAMENTAL JEWELLERY AROUND THE FINGER
Jewelry ring; Dinner ring; Finger ring; Bague; Finger-ring; Cocktail ring; Piece of jewelry ring; Ring (finger); Finger rings; 💍; Ring (jewelry); Penannular ring
·noun The annular molding or group of moldings dividing a long shaft or clustered column into two or more parts.
Ring (mathematics)         
  • [[Richard Dedekind]], one of the founders of [[ring theory]].
  • The [[integer]]s, along with the two operations of [[addition]] and [[multiplication]], form the prototypical example of a ring.
ALGEBRAIC STRUCTURE IN MATHEMATICS, NOT NECESSARILY WITH MULTIPLICATIVE IDENTITY
Ring (algebra); Associative rings; Unit ring; Ring with a unit; Unital ring; Associative ring; Unitary ring; Ring (abstract algebra); Ring with unity; Ring with identity; Ring unit; Ring (math); Ring (maths); Ring mathematics; Ring maths; Ring math; Mathematical ring; Algebraic ring; Arithmetic properties; Ring with Unity; Unitary algebra; Ring axioms; Ring object; Ring of functions
In mathematics, rings are algebraic structures that generalize fields: multiplication need not be commutative and multiplicative inverses need not exist. In other words, a ring is a set equipped with two binary operations satisfying properties analogous to those of addition and multiplication of integers.
Quotient ring         
CONSTRUCTION IN ABSTRACT ALGEBRA
Factor ring; Residue class ring; Residue ring; Quotient Ring; Factor Ring; Quotient associative algebra
In ring theory, a branch of abstract algebra, a quotient ring, also known as factor ring, difference ring or residue class ring, is a construction quite similar to the quotient group in group theory and to the quotient space in linear algebra. It is a specific example of a quotient, as viewed from the general setting of universal algebra.

Βικιπαίδεια

Honey, We Shrunk Ourselves

Honey, We Shrunk Ourselves is a 1997 American science fiction comedy film, and the third installment in the Honey, I Shrunk the Kids film series. The film marks the directorial debut of cinematographer Dean Cundey and was released through Walt Disney Home Video as a direct-to-home video film. The plot tells the story of inventor Wayne Szalinski as he accidentally shrinks himself, his wife, brother, and sister-in-law with his electromagnetic shrink ray.

Rick Moranis returns as Wayne Szalinski, and is the only cast member from the previous films to reprise their role. Eve Gordon replaces Marcia Strassman as Diane Szalinski, and their youngest son Adam, now a pre-teen, is played by Bug Hall. Wayne and Diane's two older children, Amy and Nick, do not appear but are mentioned as having gone away to college and living adult lives. The cast includes Wayne's extended family, including his brother, Gordon, sister-in-law Patti (mentioned in the first film when Diane was on the phone with her looking for Amy), and niece and nephew Jenny and Mitch.

The film is also the first Walt Disney Pictures live-action direct-to-video release, and stands as Moranis' most recent live-action film role, though he would continue to do voice-acting for the next several years. The franchise continued with a television series adaptation, which aired on broadcast syndication.

The film series will continue with the soft reboot Shrunk, which will see Josh Gad play Nick Szalinski, and Moranis will come out of his semi-retirement to reprise the role of Wayne. Joe Johnston (who directed the first film) will also return to direct the sequel. The film will be a Disney+ release.