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. 1998 May 26;95(11):6103–6107. doi: 10.1073/pnas.95.11.6103

Table 1.

Summary of the mutants studied in this work

Hemoglobin
Interface
K2,4* (M−1) × 10−4
Δ(ΔG0) kcal/mol
HbA 100 ± 25 0 ± 0.28
1 α38Thr → Trp + α103His → Val α1β2 (switch) + α1β1 (stationary) 550  ±  130 −0.96  ±  0.27
2 α38Thr → Trp α1β2 (switch) 400  ±  100 −0.78  ±  0.28
3 α38Thr → Trp + α41Thr → Arg α1β2 (switch) 340  ±  90 −0.68  ±  0.29
4 α103His → Val α1β1 (stationary) 70  ±  30 +0.2  ±  0.38
5 α41Thr → Arg α1β2 (switch) 13  ±  3 +1.14  ±  0.27
6 β40Arg → Thr α1β2 (hinge) 2.4  ±  0.4 +2.1  ±  0.23
7 α38Thr → Trp+β37Trp → Thr α1β2 (switch + hinge) 2.0  ±  0.5 +2.2  ±  0.28
8 β37Trp → Thr α1β2 (switch) fully dimer (<40 μM) +3

We report the interface where the mutation is located and, for the α1β2 interface, the indication of the “switch” or the “hinge” region (2). 

*

K2,4 is given as mean ± SD. 

Δ(ΔGi0) = ΔGm0 − ΔGwt0, where m and wt stand for mutant and wild-type Hb, respectively. The errors in Δ(ΔG0) were calculated following the error propagation theory (42) and in particular the formulas: q(x) ± δq = q(xbest) ± |dq(x)/dx|δx and q ± δq = (x − y) ± (δx + δy), where q(x) is a function of a variable measured with errors, δq, δx, and δy are the errors associated to q(x), x, and y, respectively, and dq(x)/dx is the first derivative of the function q(x) with respect to the variable x.