Datenvertragswerk
longest common subsequence family
For two supplied binary strings of length0..5, return ALL DISTINCT maximum-length common subsequence WORDS, sorted lexicographically, their length/count, and the lexicographically earliest zero-based index tuple embedding each word in each original. Gaps are allowed; contiguous substrings are not required. Empty commonword is the unique answer when no nonempty match exists, with empty index witnesses. Distinct spellings are counted, not the number of alignments or embeddings. Compare the.
POST https://datenvertrag.halowerk.com/v1/longest-common-subsequence-familyEingaben
| Feld | Typ | Pflicht | Beschreibung |
|---|---|---|---|
| left | Siehe Schema | Ja | |
| right | Siehe Schema | Ja | |
| claim | Siehe Schema | Ja |
Vollständiges Eingabeschema anzeigen
{
"$schema": "http://json-schema.org/draft-07/schema#",
"type": "object",
"additionalProperties": false,
"required": [
"left",
"right",
"claim"
],
"properties": {
"left": {
"anyOf": [
{
"type": "string",
"maxLength": 5,
"pattern": "^[01]*$"
},
{
"type": "null"
}
]
},
"right": {
"anyOf": [
{
"type": "string",
"maxLength": 5,
"pattern": "^[01]*$"
},
{
"type": "null"
}
]
},
"claim": {
"anyOf": [
{
"type": "array",
"maxItems": 32,
"items": {
"type": "string",
"maxLength": 5,
"pattern": "^[01]*$"
}
},
{
"type": "null"
}
]
}
}
}Veröffentlichtes Eingabebeispiel
{
"left": "01",
"right": "10",
"claim": [
"0",
"1"
]
}Ergebnis & Dokumentation
Maschinenlesbare Dokumentation dieses Hubs
Quelle dieser Seite: der veröffentlichte HALOWERK-Katalog. Stand: 2026-11-07, 02:42 UTC.
Weitere Endpunkte dieses Hubs
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adjacency cospectral graph family
POSThttps://datenvertrag.halowerk.com/v1/adjacency-cospectral-graph-familyGiven n1..5 and a monic degree-n integer polynomial det(xI-A), return EVERY labelled simple undirected graph on vertices0..n-1 having exactly that adjacency characteristic polynomial over integers. Coefficients are descending degree order,
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