Pith Number
pith:XKH3N6QF
pith:2012:XKH3N6QFJ54H5JJL7QRGVJPJBE
not attested
not anchored
not stored
refs pending
A general theorem of existence of quasi absolutely minimal Lipschitz extensions
arxiv:1211.5700 v3 · 2012-11-24 · math.FA · math.AP · math.CA
Add to your LaTeX paper
\usepackage{pith}
\pithnumber{XKH3N6QFJ54H5JJL7QRGVJPJBE}
Prints a linked badge after your title and injects PDF metadata. Compiles on arXiv. Learn more · Embed verified badge
Record completeness
1
Bitcoin timestamp
2
Internet Archive
3
Author claim
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claim
4
Citations
5
Replications
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Portable graph bundle live · download bundle · merged
state
The bundle contains the canonical record plus signed events. A mirror can host it anywhere and recompute the same
current state with the deterministic merge algorithm.
Receipt and verification
| First computed | 2026-05-18T02:47:16.262121Z |
|---|---|
| Builder | pith-number-builder-2026-05-17-v1 |
| Signature | Pith Ed25519
(pith-v1-2026-05) · public key |
| Schema | pith-number/v1.0 |
Canonical hash
ba8fb6fa054f787ea52bfc226aa5e9090fefb50954f544a6a219e618d56a9906
Aliases
· · · · ·Agent API
Verify this Pith Number yourself
curl -sH 'Accept: application/ld+json' https://pith.science/pith/XKH3N6QFJ54H5JJL7QRGVJPJBE \
| jq -c '.canonical_record' \
| python3 -c "import sys,json,hashlib; b=json.dumps(json.loads(sys.stdin.read()), sort_keys=True, separators=(',',':'), ensure_ascii=False).encode(); print(hashlib.sha256(b).hexdigest())"
# expect: ba8fb6fa054f787ea52bfc226aa5e9090fefb50954f544a6a219e618d56a9906
Canonical record JSON
{
"metadata": {
"abstract_canon_sha256": "335d93c9417770816b91b92e9e2edd112128f1d9020245fb4adc7fffbc01163e",
"cross_cats_sorted": [
"math.AP",
"math.CA"
],
"license": "http://arxiv.org/licenses/nonexclusive-distrib/1.0/",
"primary_cat": "math.FA",
"submitted_at": "2012-11-24T19:31:52Z",
"title_canon_sha256": "97cf2e2c63c824eafa8ca0e48c459cd963001915fb6af4d95fd6431d148fe57c"
},
"schema_version": "1.0",
"source": {
"id": "1211.5700",
"kind": "arxiv",
"version": 3
}
}