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Definition of conics in English: conicsplural nounˈkɒnɪksˈkäniks treated as singular The branch of mathematics concerned with conic sections. Example sentencesExamples - It is said that from that result Pascal derived all of Apollonius' theorems on conics and more, no fewer than 400 propositions in all.
- There were also applications made by Apollonius, using his knowledge of conics, to practical problems.
- Secondly, I am working on the history of dioptrics, the geometry of the projections, as well as on the theory of conics.
- He wrote articles on such diverse topics as twisted cubics, developable surfaces, the theory of conics, the theory of plane curves, third- and fourth-degree surfaces, statics and projective geometry.
- The work of both Aristaeus and Euclid on conics was, almost 200 years later, further developed by Apollonius.
- This was meant to be the first part of a treatise on conics which Pascal never completed.
- In the same work Pappus writes about how the problem of trisecting an angle was solved by Apollonius using conics.
- It is thought that three of the propositions are later additions to the text, while the remaining ones give a remarkable insight into the theory of conics in the early second century BC.
- It could only do some partial unifications, such as the geometry of conics and the theory of equations.
- He gave a formula for the number of conics in a 1-dimensional system which properly satisfy a codimension 1 condition, and also a proof of his formula for the number of conics which properly satisfy five independent conditions.
- His work in geometry included a study of conics, quadrics and projective geometry.
- Apollonius did for conics what Euclid had done for elementary geometry: both his terminology and his methods became canonical and eliminated the work of his predecessors.
Definition of conics in US English: conicsplural nounˈkäniks treated as singular The branch of mathematics concerned with conic sections. Example sentencesExamples - In the same work Pappus writes about how the problem of trisecting an angle was solved by Apollonius using conics.
- The work of both Aristaeus and Euclid on conics was, almost 200 years later, further developed by Apollonius.
- It is thought that three of the propositions are later additions to the text, while the remaining ones give a remarkable insight into the theory of conics in the early second century BC.
- He gave a formula for the number of conics in a 1-dimensional system which properly satisfy a codimension 1 condition, and also a proof of his formula for the number of conics which properly satisfy five independent conditions.
- This was meant to be the first part of a treatise on conics which Pascal never completed.
- It is said that from that result Pascal derived all of Apollonius' theorems on conics and more, no fewer than 400 propositions in all.
- His work in geometry included a study of conics, quadrics and projective geometry.
- He wrote articles on such diverse topics as twisted cubics, developable surfaces, the theory of conics, the theory of plane curves, third- and fourth-degree surfaces, statics and projective geometry.
- There were also applications made by Apollonius, using his knowledge of conics, to practical problems.
- Apollonius did for conics what Euclid had done for elementary geometry: both his terminology and his methods became canonical and eliminated the work of his predecessors.
- It could only do some partial unifications, such as the geometry of conics and the theory of equations.
- Secondly, I am working on the history of dioptrics, the geometry of the projections, as well as on the theory of conics.
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