archimedean Antonyms

No Synonyms and anytonyms found

Meaning of archimedean

Webster

archimedean (a.)

Of or pertaining to Archimedes, a celebrated Greek philosopher; constructed on the principle of Archimedes' screw; as, drill, propeller, etc.

archimedean Sentence Examples

  1. Archimedean geometry, attributed to the ancient Greek mathematician Archimedes, explores the properties of circles, spheres, and other curved shapes.
  2. The Archimedean screw, an ingenious invention, was designed by Archimedes for lifting water efficiently.
  3. Archimedean solids, such as the cube and the dodecahedron, possess symmetrical properties defined by their vertices, edges, and faces.
  4. The Archimedean property states that between any two real numbers, there is always another real number.
  5. Archimedean spirals, characterized by their constant growth rate, are commonly found in nature, such as in seashells and hurricanes.
  6. Archimedean lattices are mathematical structures used to study the arrangement of points in space.
  7. Archimedean tilings consist of repeating patterns of polygons that fill the plane without gaps or overlaps.
  8. Archimedean fields are algebraic structures equipped with operations of addition and multiplication satisfying specific axioms.
  9. The Archimedean principle, fundamental in physics, states that a body immersed in a fluid experiences a buoyant force equal to the weight of the fluid it displaces.
  10. Archimedean arithmetic, a branch of number theory, deals with the properties and relationships of integers and rational numbers.

FAQs About the word archimedean

Of or pertaining to Archimedes, a celebrated Greek philosopher; constructed on the principle of Archimedes' screw; as, drill, propeller, etc.

No synonyms found.

No antonyms found.

Archimedean geometry, attributed to the ancient Greek mathematician Archimedes, explores the properties of circles, spheres, and other curved shapes.

The Archimedean screw, an ingenious invention, was designed by Archimedes for lifting water efficiently.

Archimedean solids, such as the cube and the dodecahedron, possess symmetrical properties defined by their vertices, edges, and faces.

The Archimedean property states that between any two real numbers, there is always another real number.