No. | Study | Discriminating formula | Cut-off | Remarks & sample size |
---|---|---|---|---|
1 | S & B | \(\frac{MCH}{RBC}\) | <3.8 | For thalassemia minor 9 times out of 10, the cut-off value is below, but not applicable in hemodilution and decreased RBC production(SS: 500) |
2 | E & F | \(MCV-RBC-5 Hb\) | <0 | Discriminant function identifies 99% of the cases studied but not applicable in pregnancy (SS: 72) |
3 | Mentzer | \(\frac{MCV}{RBC}\) | <13 | Mentzer classified the highest number of patients correctly (SS: 103) |
4 | RBC | RBC | >5 | The measurement of serum iron concentration and iron-binding capacity are needed for the reliable diagnosis of IDA (SS: 122) |
5 | S & L | \(\frac{MCV^2 \times MCH}{100}\) | <1530 | The false-positives rate was 4.4% (SS:25,302) |
6 | RDW | RDW | <14 | Determination of variation of red cell size by erythrography is a rapid and reliable way to distinguish thalassemia minor (SS:85) |
7 | Ricerca | \(\frac{RDW}{RBC}\) | <4.4 | The sensitivity for the formula is 98% (SS:398) |
8 | G & K | \(\frac{MCV^2 \times RDW}{100Hb}\) | <65 | Use of red cell volume dispersion results in enhanced accuracy for distinguishing IDA from \(\beta\)-TM (SS:102) |
9 | Das Gupta | 1.89RBC - 0.33RDW - 3.28 | \(>0\) | Along with the formula and the condition RDW>17.1 recommended for screening (SS:111) |
10 | MCHD | \(\frac{MCH}{MCV}\) | <0.34 | MDHL provided powerful screening for discriminating |
11 | MDHL | \(\frac{MCH\times RBC}{ MCV}\) | >1.75 | between IDA and thalassemia (SS: 96) |
12 | Jayabose | \(\frac{MCV\times RDW}{RBC}\) | <220 | RDW index ensures highest Sens. and Spec. (SS: 102) |
13 | Huber-Herklotz | \(\frac{MCH\times RDW}{10 RBC}+ RDW\) | \(<20\) | Huber-Herklotz can be used to predict TT with high accuracy (SS:114) |
14 | Sirdah | \(MCV-RBC-3 Hb\) | <27 | Sirdah, G &K or RDWI might be useful in early mass-screening programs (SS: 2196) |
15 | Kerman- II | \(\frac{MCV\times MCH}{ RBC}\) | <300 | Kerman-I formula presented best outcome |
16 | Kerman- II | \(\frac{MCV\times MCH \times 10}{ RBC\times MCHC}\) | \(<85\) | in screening \(\beta\)-TM (SS:82) |
17 | Ehsani | \(MCV-10 \times RBC\) | <15 | Mentzer and Ehsani formulae presents highest YI (SS:284) |
18 | Keikhaei | \(\frac{Hb \times RDW \times 100}{RBC^{2} \times MCHC}\) | \(>1.27\) | Keikhaei, G &K, RDW and E &F formulae demonstrates most reliable discrimination in BTT and IDA (SS:823) |
19 | Wongprachum | \(\frac{MCV\times RDW}{RBC} - 10 Hb\) | <104 | The formulae can be used as proxy indicators if none sophisticated laboratory are available (SS:234) |
20 | Nishad | \(0.615 MCV+0.518 MCH +0.446 RDW\) | <59 | Higher Sens is achieved for Ehsani formula, but Spec.is higher for Nishad (SS:326) |
21 | Sehgal | \(\frac{MCV^{2}}{RBC}\) | <972 | Sehgal and Mentzer formulae showed the best combination in predicting \(\beta\)TT (SS: 543) |
22 | Sargolzaie | \(\begin{array}{c} 125.6 + (44.3 \times RBC)\\ -(20.9 \times Hb)-(2.5 \times MCV)\\ +(20.3 \times MCH)\\ -(12.18 \times MCHC) \end{array}\) | \(<0.5\) | Evaluation of specific information of each region is necessary for discriminating between BTT and IDA (SS:177) |
23 | Pornprasert | MCHC | <31 | Sirdah and Srivastava proved reliable results for discrimination between BTT and IDA (SS: 77) |
24 | Sirachainan | \(1.5Hb-0.05 MCV\) | >14 | Sirachainan demonstrates best AUC score from identifying IDA and thalassemia traits (SS: 345) |
25 | Bordbar | \(|80-MCV|\times |27-MCH|\) | >44.76 | Higher Sens is achieved for Bordbar and S &L, and higher Spec. is achieved for Bordbar and Sirdah (SS: 504) |
26 | Hameed & Hisham | \(MCH \times HCT \times \frac{RDW}{(RBC \times Hb)^2}\) | <220 | Hameed & Hisham was the highest and most reliable in |
27 | Â | \(MCH \times \frac{RDW}{RBC}\) | <67 | differentiating BTT from IDA (SS: 600) |
28 | Matos | \(1.91 \times RBC + 0.44 \times MCHC\) | >23.85 | Developed formula provides excellent performance and great diagnostic accuracy (SS: 291) |
29 | Ravanbakhsh-F1 | \(\frac{MCV}{HCT}\) | <2 | Best performing discriminating formulae: |
30 | Ravanbakhsh-F2 | \(RDW-3RBC\) | \(<1.5\) | G &K, Keikhaei, RDWI, and E &F are best in terms of YI (SS: 227) |
31 | Ravanbakhsh-F3 | \(MCV\times RDW-100RBC\) | \(<600\) | Â |
32 | Ravanbakhsh-F4 | \(\frac{MCV\times Hb}{RDW\times RBC}\) | \(<10\) | Â |
33 | Zaghloul-1 & 2 | \(Hb \times HCT + RBC\) | >52.5 | E &F and Zaghloul-1 outperforms in discriminating men E &F and RDW outperform for women data set (SS: 249) |
34 | Â | \(Hb \times HCT + RBC - RDW\) | >37.1 | Â |
35 | Kandhro-1 & 2 | \(\frac{RBC}{HCT} + 0.5 \times RDW\) | <8.2 | Mentzer, E &F, G &K, RDWI, Ricerca, and Huber are reliable |
36 | Â | \(\frac{5RDW}{RBC}\) | \(<16.8\) | formulae for ease of use in the general population (SS: 610) |
37 | Merdin-1 & 2 | \(\frac{RDW \times RBC}{MCV}\) | \(>1.27\) | RDWI, Alparslan and Merdin-1 demonstrated |
38 | Â | \(\frac{RDW \times RBC\times Hb}{MCV}\) | \(>14.7\) | highest YI (SS: 40) |
 |  | \(\frac{0.66(MCH-27.0)}{3.9} +0.98\) |  |  |
39 | Cruise & Index26 | \(MCHC + 0.603RBC\) | \(\ge\)42.63 | Index26 outperforms existing discriminating formulae and can |
 |  | \(+ 0.523RDW\) |  | be useful to discriminate between IDA and BTT (SS: 907) |
40 | Â | Combination 26 formulae | \(\ge\) 16 | Â |
41 | Janel (11T) | Combination 11 formulae | \(\ge\) 8 | 11T demonstrates best percentage of correctly identified patients between IDA and BTM (SS: 129) |
42 | \(SCS_{BTT}\) | \(\begin{array}{c} 0.2815MCV+ 0.2015MCH\\ - 0.2641RBC- 0.1693RDW\\ + 0.0835Hb \end{array}\) | <24.99 | MLP and decision tree algorithm can jointly ensure 100% sensitivity (SS: 1076) |