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Traducción y análisis de palabras por inteligencia artificial ChatGPT
En esta página puede obtener un análisis detallado de una palabra o frase, producido utilizando la mejor tecnología de inteligencia artificial hasta la fecha:
- cómo se usa la palabra
- frecuencia de uso
- se utiliza con más frecuencia en el habla oral o escrita
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- ejemplos de uso (varias frases con traducción)
- etimología
Qué (quién) es derived couple - definición
TOOL IN HOMOLOGICAL ALGEBRA
Spectrum sequence; Spectral sequences; Derived couple; Wang sequence; Edge map; Cohomological spectral sequence; Homological spectral sequence
Spectral sequence
In homological algebra and algebraic topology, a spectral sequence is a means of computing homology groups by taking successive approximations. Spectral sequences are a generalization of exact sequences, and since their introduction by , they have become important computational tools, particularly in algebraic topology, algebraic geometry and homological algebra.
Couple and Family Psychology
JOURNAL
Couple and Family Psychology: Research and Practice; Wikipedia talk:Articles for creation/Couple and Family Psychology: Research and Practice; Couple Fam Psychol; Couple Fam. Psychol.; Couple & Family Psychology; Couple & Family Psychology: Research & Practice
Couple and Family Psychology: Research and Practice is a quarterly peer-reviewed academic journal published by the American Psychological Association on behalf of their Division 43. The journal covers all aspects of family psychology.
Zinc–copper couple
ALLOY OF ZINC AND COPPER
Zinc-copper couple
Zinc–copper couple is an alloy of zinc and copper that is employed as a reagent in organic synthesis. The “couple” was popularized after the report by Simmons and Smith in 1959 of its application as an activated source of zinc required for formation of an organozinc reagent in the Simmons–Smith cyclopropanation of alkenes.
Wikipedia
Spectral sequence
In homological algebra and algebraic topology, a spectral sequence is a means of computing homology groups by taking successive approximations. Spectral sequences are a generalization of exact sequences, and since their introduction by Jean Leray (1946a, 1946b), they have become important computational tools, particularly in algebraic topology, algebraic geometry and homological algebra.
