homomorphy (Meaning)
homomorphy (n)
similarity of form
homomorphy (n.)
Similarity of form; resemblance in external characters, while widely different in fundamental structure; resemblance in geometric ground form. See Homophyly, Promorphology.
Synonyms & Antonyms of homomorphy
No Synonyms and anytonyms found
homomorphy Sentence Examples
- Homomorphy in biology refers to the similar appearance of body plans in unrelated species due to convergent evolution.
- The homomorphic structures of different animals, such as the wings of bats and birds, serve similar functions despite their distinct origins.
- A homomorphism exists between two algebraic structures when there is a structure-preserving mapping between them.
- Group homomorphisms preserve group operations, while ring homomorphisms preserve ring operations.
- Homomorphy is a fundamental concept in mathematics, used to study the structure and relationships between different algebraic systems.
- The study of homomorphic encryption focuses on developing cryptographic algorithms that process encrypted data without decrypting it.
- Homomorphic encryption allows secure computation on encrypted data, facilitating privacy-preserving data analysis.
- Homomorphic databases enable secure data storage and retrieval without compromising data confidentiality.
- Homomorphic quantum computing explores the potential of extending homomorphism concepts to quantum computing systems.
- Homomorphic image analysis techniques use homomorphisms to analyze encrypted images, preserving privacy while extracting meaningful information.
FAQs About the word homomorphy
similarity of formSimilarity of form; resemblance in external characters, while widely different in fundamental structure; resemblance in geometric ground form.
No synonyms found.
No antonyms found.
Homomorphy in biology refers to the similar appearance of body plans in unrelated species due to convergent evolution.
The homomorphic structures of different animals, such as the wings of bats and birds, serve similar functions despite their distinct origins.
A homomorphism exists between two algebraic structures when there is a structure-preserving mapping between them.
Group homomorphisms preserve group operations, while ring homomorphisms preserve ring operations.
