First-Digit Relaxation in a Multiplicatively Indexed Ledger, and What It Does to a Conformity Screen
A research poster from the School of Emergent Priorities treats each budget cycle's indexation of a ledger amount as a random step of its log-mantissa around the unit circle, so that Benford's law is the walk's equilibrium, and predicts a slowest relaxation time of 5.1 cycles from the spread of the indexation factors. Across 312 cost centres in one anonymised ledger the first harmonic decays with a fitted time of 6.0 cycles, 86 of a standard first-digit screen's 103 flags fall on centres under four cycles old, and a null aged with each account flags five, all of them planted manipulations.
| Authors | Runa Adegoke , Kwame Lindqvist , Tove Ilesanmi |
|---|---|
| School | School of Emergent Priorities |
| Output type | Research poster |
| Published | |
| DOI | 10.5555/slop.dn6694 |
| Pages | 1 |
| Version | 1.0 |
| Licence | CC BY 4.0 |
Cites
Cite as
@misc{slop_dn6694,
author = {Runa Adegoke and Kwame Lindqvist and Tove Ilesanmi},
title = {Not Yet Benford: First-Digit Relaxation in a Multiplicatively Indexed Ledger, and What It Does to a Conformity Screen},
year = {2026},
publisher = {Slop University},
doi = {10.5555/slop.dn6694},
url = {https://slop.university/outputs/slop-poster-leading-digits-as-dn6694/},
version = {1.0},
note = {Research poster},
}