| Literature DB >> 32041719 |
Selvi C Ersoy1, Mariam Otmishi2, Vanessa T Milan1, Liang Li1, Youngju Pak1, Jose Mediavilla3, Liang Chen3, Barry Kreiswirth3, Henry F Chambers4, Richard A Proctor5, Yan Q Xiong1,6, Vance G Fowler7, Arnold S Bayer8,6.
Abstract
Addition of sodium bicarbonate (NaHCO3) to standard antimicrobial susceptibility testing medium reveals certain methicillin-resistant Staphylococcus aureus (MRSA) strains to be highly susceptible to β-lactams. We investigated the prevalence of this phenotype (NaHCO3 responsiveness) to two β-lactams among 58 clinical MRSA bloodstream isolates. Of note, ∼75% and ∼36% of isolates displayed the NaHCO3 responsiveness phenotype to cefazolin (CFZ) and oxacillin (OXA), respectively. Neither intrinsic β-lactam MICs in standard Mueller-Hinton broth (MHB) nor population analysis profiles were predictive of this phenotype. Several genotypic markers (clonal complex 8 [CC8]; agr I and spa t008) were associated with NaHCO3 responsiveness for OXA.Entities:
Keywords: antimicrobial susceptibility testing; beta-lactams; methicillin-resistant Staphylococcus aureuszzm321990; sodium bicarbonate
Mesh:
Substances:
Year: 2020 PMID: 32041719 PMCID: PMC7179597 DOI: 10.1128/AAC.02445-19
Source DB: PubMed Journal: Antimicrob Agents Chemother ISSN: 0066-4804 Impact factor: 5.191
FIG 1Frequency of NaHCO3 responsiveness among 58 clinical MRSA isolates. (A) Frequency of NaHCO3 responsiveness to cefazolin (CFZ) and oxacillin (OXA). Responsiveness is defined as a ≥4-fold reduction in MIC in the presence of NaHCO3 compared to that of medium lacking NaHCO3. (B) Frequency of coresponsiveness to CFZ and OXA. Coresponsiveness is defined as a strain that is NaHCO3 responsive to both CFZ and OXA. Correlated phenotypes are those in which a strain is either responsive to both drugs (coresponsive) or responsive to neither drug (nonresponsive). Discordant phenotypes are those in which a strain is responsive to only one drug (either CFZ or OXA). Kappa coefficient of correlation (κ) = 0.25, **, P = 0.008.
FIG 2Population analysis profiles for NaHCO3-responsive and nonresponsive strains. (A) Population analysis profiles of CFZ for NaHCO3-responsive strains in the presence and absence of NaHCO3. The area under the curve (AUC), calculated by linear approximation, was significantly decreased by exposure to NaHCO3 in both strains as analyzed by Student’s t test (PB 043-043, ***, P < 0.001; PB 031-038, ****, P < 0.0001). (B) Population analysis profiles of CFZ for NaHCO3-nonresponsive strains in the presence and absence of NaHCO3. As analyzed by Student’s t test, there is no significant difference in the AUC for C7 in media ± NaHCO3; the AUC of RB 067-227 was significantly increased by exposure to NaHCO3 (*, P < 0.05). (C) Population analysis profiles of CFZ for the methicillin-susceptible S. aureus (MSSA) strain ATCC 25923.
FIG 3Time kill curves for NaHCO3-responsive and nonresponsive strains. (A) PB 043-043 (squares). (B) PB 031-038 (circles). (C) C7 (diamonds). (D) RB 067-227 (triangles). Closed symbols represent growth in CA-MHB 100 mM Tris, open symbols represent growth in CA-MHB 100 mM Tris + 44 mM NaHCO3, solid lines represent no drug control, dashed lines represent exposure to CFZ, and dotted lines represents exposure to OXA. Drug concentrations for PB 043-043 were 16 μg/ml for CFZ and 32 μg/ml for OXA; drug concentrations for all other strains were 64 μg/ml for both CFZ and OXA.
FIG 4Relationship between intrinsic MIC and responsiveness for CFZ and OXA. (A) CFZ. (B) OXA. Both graphs show low intrinsic MIC/responsive (black), high intrinsic MIC/nonresponsive (white), low intrinsic MIC/nonresponsive (light gray), and high intrinsic MIC/responsive (dark gray). Relationship between intrinsic MIC and responsiveness for CFZ is random (κ = 0.01; 95% confidence interval (CI) = −0.24 to 0.27; Kappa coefficient and McNemar’s test, P > 0.05). Relationship between intrinsic MIC and responsiveness to OXA is also random with significant discordance (κ = 0.02; 95% CI = −0.21 to 0.25; Kappa coefficient, P > 0.05; McNemar’s test *, P = 0.01).