{"ok":true,"nota":{"id":"4ed54e9acc7bbf27","slug":"una-nota-matematica-refina-los-limites-de-un-problema-de-distancias-ma-4ed54e","titulo":"Una nota matemática refina los límites de un problema de distancias máximas","resumen":"Un trabajo de matemática pura desarrolla refinamientos sobre un problema de distancia máxima en sistemas periódicos. Demuestra condiciones que certifican una brecha y muestra un contraejemplo que las condiciones previas no bastan.","fuente":"zenodo","fuenteNombre":"Zenodo · Investigación abierta","color":"#1682d4","autor":"KIM, KANGSU","url":"https://doi.org/10.5281/zenodo.23465591","imagen":"/hoy/portada/4ed54e9acc7bbf27","tema":"ciencia","subtemas":["matemática pura","sistemas dinámicos","problemas de distancia máxima","demostraciones formales"],"entidades":["Zenodo"],"formato":"dato","entretenimiento":false,"pubTs":"2026-10-24T07:40:36.000Z","indexTs":"2026-10-26T15:36:30.918Z","hash":"3a3e115ea50766b4b4a620380f93f4fa43247c9032b2c3beca539f24cfd174af","tsa":{"time":"Oct 26 15:36:58 2026 GMT","provider":"freetsa.org","sobre":"sello"},"stats":{"views":0,"likes":0,"clicks":0,"dwell":0},"tipo":"normal","registro":"hallazgo","porQueImporta":"Es un avance interno de una disciplina muy abstracta, sin aplicación directa para la vida cotidiana de nadie en Argentina. Sirve para afinar herramientas que otros matemáticos usan para resolver problemas más amplios. El propio texto reconoce que la afirmación general todavía no está resuelta. Por eso conviene leerlo como un paso más en una pregunta que sigue abierta.","quienFirma":"Zenodo (investigación abierta, autor no identificado)","confianza":"preprint","consulta":null},"sello":{"hash":"3a3e115ea50766b4b4a620380f93f4fa43247c9032b2c3beca539f24cfd174af","sello":"5120e45a06bc126431403dddfb13f2379f4a24c3db9088b4aa1c000c40c11ae5","beacon":{"drand":{"cadena":"8990e7a9aaed2ffed73dbd7092123d6f289930540d7651336225dc172e51b2ce","ronda":6586599,"aleatorio":"57186d713958da6e980005c88c29ce7a1b544a56d8223655dee4b331abc915d0","tiempo":"2026-10-26T15:36:30.000Z"},"nist":{"cadena":2,"pulso":2000493,"salida":"561AB66CD420DAD021A79CE9030A7B3512C7392399F0542651AB8883F6508DDB391A1A35AF6893D1E04E4FDDE2374CB221AE98089FAC353C5E66C30F2D8BF390","tiempo":"2026-10-26T15:36:00.000Z"},"noAntes":"2026-10-26T15:36:30.000Z"},"verificacion":{"drand":true,"nist":true},"tsa":{"time":"Oct 26 15:36:58 2026 GMT","provider":"freetsa.org","sobre":"sello"},"original":{"titulo":"Critical Sum Reduction and Literal Parent Certification","descripcion":"<p>This supplementary research note develops two refinements of the single-critical-root maximum-distance problem for actual isolated periodic survivor children. First, it reduces the distance comparison exactly to a signed quadratic in the critical-root sum and an explicit width excess. The reduction yields sufficient sign conditions, a quantitative transition region, and a further necessary inverse-lifting inequality on the beta side. Second, it proves that full literal suffix separation, together with the stated mechanical-child conditions and a strict width inequality, automatically certifies the actual parent survivor gap. An explicit uniform literal family shows why suffix guards and periodic realization alone are insufficient: the family violates the width condition, and its older parent is not the limiting parent at the child cap. The universal maximum-distance assertion remains ","pubDate":"2026-10-24T07:40:36Z","url":"https://doi.org/10.5281/zenodo.23465591"},"indexado":"2026-10-26T15:36:30.918Z"}}