Texas Ethics Commission data
Release v1.4
Source snapshot September 17, 2026
Latest eligible reported transaction September 15, 2026
Canonical Vendor
Lowes's
Resolved vendor identity assembled from reviewed Texas Ethics Commission payee records.
Canonical vendor · Vendor ID 196769 · Resolution: Indexed Canonical Identity
Total Payments
$661.82
Client Filers
2
Payments
3
Activity Range
11/07/2008–01/12/2022
Largest Payment
$601.67
Graph: 2 connected filers · 3 payments · $661.82 represented
Canonical vendor assembled from reviewed Texas Ethics Commission reported payee identities. Source records remain unchanged.
Reported Names
Payee names preserved from the reported/curated source layer and resolved to this canonical vendor.
- Lowes's
Top Client Filers
Canonical client relationships from vendor_clients_canonical.
| # | Filer | Paid | Payments | Last Payment |
|---|---|---|---|---|
| 1 | Moffat, Nancy J. (Ms.) | $601.67 | 1 | 11/07/2008 |
| 2 | Hull, Lacey M. (The Honorable) | $60.15 | 2 | 01/12/2022 |
Shared Client Network
Other canonical vendors paid by the same filer clients. Ranked by shared-client count.
This is a structural overlap measure, not evidence of affiliation or coordination.
| Vendor | Shared Clients | Focal Coverage | Peer Clients | Network Overlap |
|---|---|---|---|---|
|
HOME DEPOT
Vendor ID 148817
|
2 | 100.0% | 1,536 | 0.1% |
Method: Focal Coverage = shared clients ÷ this vendor's client count.
Network Overlap = Jaccard similarity: shared clients ÷ union of both client sets.
Recent Reported Payments
| Date | Client Filer | Amount | Description |
|---|---|---|---|
| 01/12/2022 | Hull, Lacey M. (The Honorable) | $10.15 | picture hanging supplies for office |
| 01/03/2022 | Hull, Lacey M. (The Honorable) | $50.00 | sign supplies |
| 11/07/2008 | Moffat, Nancy J. (Ms.) | $601.67 | sign posts and materials |
Evidence basis: A canonical vendor identity was resolved using the curated vendor layer. Raw reported-payee statistics remain separate from canonical vendor statistics so the source record and analytical identity are distinguishable.