Get to know Prototile better with 2 real example sentences, the meaning.
Prototile in a sentence
Prototile meaning
Any of the minimal set of non-congruent shapes from which a larger set of shapes, some of which may be congruent, can be produced.
Using Prototile
- The main meaning on this page is: Any of the minimal set of non-congruent shapes from which a larger set of shapes, some of which may be congruent, can be produced.
Context around Prototile
- Average sentence length in these examples: 19 words
- Position in the sentence: 0 start, 1 middle, 1 end
- Sentence types: 2 statements, 0 questions, 0 exclamations
Corpus analysis for Prototile
- In this selection, "prototile" usually appears in the middle of the sentence. The average example has 19 words, and this corpus slice is mostly made up of statements.
- Around the word, aperiodic and set stand out and add context to how "prototile" is used.
- Recognizable usage signals include if a prototile will tile and monohedral aperiodic prototile set is. That gives this page its own corpus information beyond isolated example sentences.
- By corpus frequency, "prototile" sits close to words such as aabc, aacr and aacsb, which helps place it inside the broader word index.
Example types with prototile
The same corpus examples are grouped by length and sentence type, making it easier to see the contexts in which the word appears:
That is, the existence of a single-tile (monohedral) aperiodic prototile set is an open problem. (16 words)
In the theory of tessellations, he devised the Conway criterion which describes rules for deciding if a prototile will tile the plane. (22 words)
In the theory of tessellations, he devised the Conway criterion which describes rules for deciding if a prototile will tile the plane. (22 words)
That is, the existence of a single-tile (monohedral) aperiodic prototile set is an open problem. (16 words)
Example sentences (2)
In the theory of tessellations, he devised the Conway criterion which describes rules for deciding if a prototile will tile the plane.
That is, the existence of a single-tile (monohedral) aperiodic prototile set is an open problem.