# Gloria Lai-Sum So-Lloyd

Source: https://ourhealthnetwork.com/doctor/gloria-so-lloyd-1922036037
NPI: 1922036037
Data source: CMS NPI Registry (DAC), refreshed monthly

## Quick facts

Gloria Lai-Sum So-Lloyd is a clinical psychologist based in Edmond, OK with NPI 1922036037 and offers telehealth visits.

## Profile

- Primary specialty: Clinical Psychologist
- Gender: Female
- Graduation year: 2003
- Telehealth: Yes
- NPI: 1922036037 ([NPPES record](https://npiregistry.cms.hhs.gov/provider-view/1922036037))

## Practice and contact

- Address: 849 E 33rd St, Edmond, OK, 730135407
- Phone: (405) 888-5299

## Insurance accepted (7 networks)

This provider is in network with the following insurance carriers, based on federal Transparency in Coverage filings and FHIR provider directories:

- [Highmark BCBS Delaware](https://ourhealthnetwork.com/insurance/highmark-bcbs-delaware) — 11 plans
- [Highmark BCBS WV](https://ourhealthnetwork.com/insurance/highmark-bcbs-wv) — 6 plans
- [HCSC: BCBS Oklahoma](https://ourhealthnetwork.com/insurance/hcsc-bcbs-oklahoma) — 3 plans
- [Highmark BCBS Pennsylvania](https://ourhealthnetwork.com/insurance/highmark-bcbs-pennsylvania) — 1 plan
- [Medicare](https://ourhealthnetwork.com/insurance/medicare) — 1 plan
- [Oxford Health Plans (UHC)](https://ourhealthnetwork.com/insurance/oxford-health-plans-uhc) — 1 plan
- [UnitedHealthcare](https://ourhealthnetwork.com/insurance/unitedhealthcare) — 1 plan

To verify a specific plan covers Gloria Lai-Sum So-Lloyd, use the [OurHealthNetwork Insurance Matcher](https://ourhealthnetwork.com/tools/insurance-matcher?npis=1922036037).

## Related on OurHealthNetwork

- [More Clinical Psychologist doctors in EDMOND, OK](https://ourhealthnetwork.com/clinical-psychologist/ok/edmond)
- [Find insurance plans that cover this doctor](https://ourhealthnetwork.com/tools/insurance-matcher?npis=1922036037)
- [Browse all 5.5M US healthcare providers](https://ourhealthnetwork.com/find-doctors)
- [About our data and methodology](https://ourhealthnetwork.com/methodology)