Sedenions is an English word. Below you'll find 3 example sentences showing how it's used in practice.
Sedenions in a sentence
Sedenions meaning
plural of sedenion
Using Sedenions
- The main meaning on this page is: plural of sedenion
- In the example corpus, sedenions often appears in combinations such as: the sedenions.
Context around Sedenions
- Average sentence length in these examples: 18 words
- Position in the sentence: 0 start, 3 middle, 0 end
- Sentence types: 3 statements, 0 questions, 0 exclamations
Corpus analysis for Sedenions
- In this selection, "sedenions" usually appears in the middle of the sentence. The average example has 18 words, and this corpus slice is mostly made up of statements.
- Recognizable usage signals include g the sedenions all fail and hold the sedenions are power. That gives this page its own corpus information beyond isolated example sentences.
- By corpus frequency, "sedenions" sits close to words such as aabc, aacr and aacsb, which helps place it inside the broader word index.
Example types with sedenions
The same corpus examples are grouped by length and sentence type, making it easier to see the contexts in which the word appears:
All hypercomplex number systems after sedenions that are based on the Cayley–Dickson construction contain zero divisors. (17 words)
Schafer (1995) p.30 The converse need not hold: the sedenions are power-associative but not alternative. (17 words)
The higher-dimensional algebras defined by the Cayley–Dickson construction (e.g. the sedenions ) all fail to satisfy this property. (20 words)
The higher-dimensional algebras defined by the Cayley–Dickson construction (e.g. the sedenions ) all fail to satisfy this property. (20 words)
All hypercomplex number systems after sedenions that are based on the Cayley–Dickson construction contain zero divisors. (17 words)
Schafer (1995) p.30 The converse need not hold: the sedenions are power-associative but not alternative. (17 words)
Example sentences (3)
All hypercomplex number systems after sedenions that are based on the Cayley–Dickson construction contain zero divisors.
Schafer (1995) p.30 The converse need not hold: the sedenions are power-associative but not alternative.
The higher-dimensional algebras defined by the Cayley–Dickson construction (e.g. the sedenions ) all fail to satisfy this property.
Common combinations with sedenions
These word pairs occur most frequently in English texts: