{"ok":true,"nota":{"id":"99021475c2d07f08","slug":"una-nueva-version-de-la-teoria-cuenta-las-redes-con-conexiones-de-un-s-990214","titulo":"Una nueva versión de la teoría cuenta las redes con conexiones de un solo sentido","resumen":"Un autor publicó en Zenodo una nueva entrega de su teoría que amplía los conteos a conexiones de una sola dirección. Calcula cuántas subredes fuertemente conectadas y mínimas existen en ese caso. Es un manuscrito técnico, sin revisión por pares.","fuente":"zenodo","fuenteNombre":"Zenodo · Investigación abierta","color":"#1682d4","autor":"Okino, Koji","url":"https://doi.org/10.5281/zenodo.23461813","imagen":"/hoy/portada/99021475c2d07f08","tema":"ciencia","subtemas":["teoria de grafos","matematica discreta","conexiones dirigidas","combinatoria","teoria estructural"],"entidades":["Zenodo"],"formato":"dato","entretenimiento":false,"pubTs":"2026-10-22T00:21:48.000Z","indexTs":"2026-10-24T00:50:37.614Z","hash":"9c87422995a5941bd77d5cf19546f8841a2a9f9169cf2ce0eeb5f530446ebc0b","tsa":{"time":"Oct 24 00:51:05 2026 GMT","provider":"freetsa.org","sobre":"sello"},"stats":{"views":0,"likes":0,"clicks":0,"dwell":0},"tipo":"normal","registro":"hallazgo","porQueImporta":"Es un trabajo de matemática abstracta que extiende un resultado anterior a un caso más realista, donde las conexiones no siempre van en los dos sentidos. Para la vida cotidiana no tiene consecuencias directas. Su relevancia queda limitada a quienes estudian este tipo de estructuras, y aún falta el escrutinio de otros especialistas.","quienFirma":"Zenodo (autor independiente, sin institución identificada)","confianza":"preprint","consulta":null},"sello":{"hash":"9c87422995a5941bd77d5cf19546f8841a2a9f9169cf2ce0eeb5f530446ebc0b","sello":"bd2b3632ac28325a391a058f47942e9ddfb38024d97efdb9ed5b042354c9f2e0","beacon":{"drand":{"cadena":"8990e7a9aaed2ffed73dbd7092123d6f289930540d7651336225dc172e51b2ce","ronda":6579068,"aleatorio":"fa0366b98effa16ffe69576f24e0213714726896ffb29f86cc98c83d1b472606","tiempo":"2026-10-24T00:51:00.000Z"},"nist":{"cadena":2,"pulso":1996727,"salida":"E298816BFBCC54674A4A7340C2EBD066CD4C3E395ABA0111164D2DEEFDC8864B7B87CDCF02C32BE3904A9DBC3D90EFDA303AB166AE17FC86FAF597FD7D785905","tiempo":"2026-10-24T00:50:00.000Z"},"noAntes":"2026-10-24T00:51:00.000Z"},"verificacion":{"drand":true,"nist":true},"tsa":{"time":"Oct 24 00:51:05 2026 GMT","provider":"freetsa.org","sobre":"sello"},"original":{"titulo":"Generative Structural Theory v1.27 — Theta Relations with One-Way Edges: Exact Counting and Minimality","descripcion":"<p>GST v1.26 counted, for the bidirected theta relation -- two nodes u and v joined by three paths with no inner node in common, each of length at least 2 -- the strongly connected spanning sub-relations (s), the inclusion-minimal ones (mu) and the least number of pairs of one (mc). This manuscript lets each edge of the parent relation carry one or both of its pairs. The parent relation is strongly connected if and only if on each path the one-way edges all point the same way, some path carries the whole direction from u to v and some path the whole direction from v to u.</p> <p>Since inclusion-minimality depends only on the sub-relation itself, the strongly connected and the inclusion-minimal sub-relations are exactly those of the bidirected relation that lie in the parent relation, so no new kind of minimal member arises. Counting on each path the restrictions in each of the four path ","pubDate":"2026-10-22T00:21:48Z","url":"https://doi.org/10.5281/zenodo.23461813"},"indexado":"2026-10-24T00:50:37.614Z"}}