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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
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- ejemplos de uso (varias frases con traducción)
- etimología
Qué (quién) es autobiographical$6007$ - definición
Autobiographical number; Autobiographical numbers; 6210001000
Autobiographical memory
MEMORY SYSTEM CONSISTING OF EPISODES RECOLLECTED FROM AN INDIVIDUAL'S LIFE
Autobiographical memories; Severely Deficient Autobiographical Memory; Emotion and autobiographical memory; Individual differences in autobiographical memory; Aging and autobiographical memory; Neuroanatomy of autobiographical memory; Autobiographical recall
Autobiographical memory is a memory system consisting of episodes recollected from an individual's life, based on a combination of episodic (personal experiences and specific objects, people and events experienced at particular time and place) and semantic (general knowledge and facts about the world) memory.Williams, H.
Autobiographical novel
BOOK, SUPPOSEDLY AN AUTOBIOGRAPHY ACCORDING THE AUTHOR
Semi-autobiographical novel; Semi-autobiographical; Semi-autobiography; Auto-biographical Novella; Semi-autiobiographical novel; List of autobiographical novels
An autobiographical novel is a form of novel using autofiction techniques, or the merging of autobiographical and fictive elements. The literary technique is distinguished from an autobiography or memoir by the stipulation of being fiction.
Overgeneral autobiographical memory
MEDICAL CONDITION
User:Aphilli5/sandbox; Wikipedia talk:Articles for creation/Overgeneral Autobiographical Memory; Draft:Overgeneral Autobiographical Memory; Overgeneral Autobiographical Memory
Overgeneral autobiographical memory (OGM) is an inability to retrieve specific memories from one's autobiographical memory.Williams, J.
Wikipedia
Self-descriptive number
In mathematics, a self-descriptive number is an integer m that in a given base b is b digits long in which each digit d at position n (the most significant digit being at position 0 and the least significant at position b−1) counts how many instances of digit n are in m.
