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Francesco Gaetano Casino, Carlo Basile, A user-friendly tool for incremental haemodialysis prescription, Nephrology Dialysis Transplantation, Volume 33, Issue 6, June 2018, Pages 1074–1075, https://doi.org/10.1093/ndt/gfy081
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Nephrol Dial Transplant 2018; doi: 10.1093/ndt/gfx343
In the above article there were errors in Tables 2 and 4 and Figure 5. The corrected versions can be seen below:
Formulae to be copied into the associated cells in column B of sheet 1 (Figure 1)
B16 | Eq.1 | = (B3 − B4) × 1000/B5 |
B17 | Eq. 2 | = 0.537 × B11 × (1+ 0.0549 × (B9 − 500)/300) |
B18 | Eq. 3 | = 0.894 × B6 + B7 |
B19 | Eq. 4 | = EXP(B17/B18 × (1 − B18/B9)) |
B20 | Eq. 5 | = B18 × (B19 − 1)/(B19 − B18/B9) |
B21 | Eq. 6 | = (B18 − B20)/B18 × (B7+ B8 + B16) |
B22 | Eq. 7 | = 0.894 × B6/B18 |
B23 | Eq. 8 | = (B20 + B21) × B22 |
B24 | Eq. 9 | = − LN(B13/B12 − 0.0174/B2 × B5/60) + (4 − 3.5 × B13/B12) × (B3 − B4)/B4 |
B25 | Eq. 10 | = (B23+B32) × B5/B24/1000 |
B26 | Eq. 11 | = B24 × (B5/(B5 + 30.7)) |
B27 | Eq. 12 | = B13/(EXP(LN(B12) − B26/(B24/LN(B12/B13)))) |
B28 | Eq. 13 | = LN(B27 × B12/B13)/(B27 × LN(B12/B13)) |
B29 | Eq. 14 | = B25/B28 |
B30 | Eq. 15 | = B29/B4 |
B31 | Eq. 16 | = B12 × (1.075 − (0.38 × (1 − B13/B12)+0.059) × 1440/(B2 × 1440 − B5)) |
B32 | Eq. 17 | = B14 × B15/B31/1440 |
B33 | Eq. 18 | = B32 × 35/B29 |
B34 | Eq. 19 | = 0.1532 × B332− 2.225 × B33 + 7.9006 |
B35 | Eq. 20 | = 0.0221 × B332− 0.4979 × B33 + 2.24 |
B36 | Eq. 21 | = 0.0068 × B332− 0.2514 × B33 + 1.2979 |
B37 | Eq. 22 | = 0.1755 × B332− 2.7563 × B33 + 10.999 |
B38 | Eq. 23 | = 0.0776 × B332− 0.9091 × B33 + 3.157 |
B39 | Eq. 24 | = 0.0145 × B332− 0.2549 × B33 + 1.2496 |
B16 | Eq.1 | = (B3 − B4) × 1000/B5 |
B17 | Eq. 2 | = 0.537 × B11 × (1+ 0.0549 × (B9 − 500)/300) |
B18 | Eq. 3 | = 0.894 × B6 + B7 |
B19 | Eq. 4 | = EXP(B17/B18 × (1 − B18/B9)) |
B20 | Eq. 5 | = B18 × (B19 − 1)/(B19 − B18/B9) |
B21 | Eq. 6 | = (B18 − B20)/B18 × (B7+ B8 + B16) |
B22 | Eq. 7 | = 0.894 × B6/B18 |
B23 | Eq. 8 | = (B20 + B21) × B22 |
B24 | Eq. 9 | = − LN(B13/B12 − 0.0174/B2 × B5/60) + (4 − 3.5 × B13/B12) × (B3 − B4)/B4 |
B25 | Eq. 10 | = (B23+B32) × B5/B24/1000 |
B26 | Eq. 11 | = B24 × (B5/(B5 + 30.7)) |
B27 | Eq. 12 | = B13/(EXP(LN(B12) − B26/(B24/LN(B12/B13)))) |
B28 | Eq. 13 | = LN(B27 × B12/B13)/(B27 × LN(B12/B13)) |
B29 | Eq. 14 | = B25/B28 |
B30 | Eq. 15 | = B29/B4 |
B31 | Eq. 16 | = B12 × (1.075 − (0.38 × (1 − B13/B12)+0.059) × 1440/(B2 × 1440 − B5)) |
B32 | Eq. 17 | = B14 × B15/B31/1440 |
B33 | Eq. 18 | = B32 × 35/B29 |
B34 | Eq. 19 | = 0.1532 × B332− 2.225 × B33 + 7.9006 |
B35 | Eq. 20 | = 0.0221 × B332− 0.4979 × B33 + 2.24 |
B36 | Eq. 21 | = 0.0068 × B332− 0.2514 × B33 + 1.2979 |
B37 | Eq. 22 | = 0.1755 × B332− 2.7563 × B33 + 10.999 |
B38 | Eq. 23 | = 0.0776 × B332− 0.9091 × B33 + 3.157 |
B39 | Eq. 24 | = 0.0145 × B332− 0.2549 × B33 + 1.2496 |
The key formulae are written in bold.
Formulae to be copied into the associated cells in column B of sheet 1 (Figure 1)
B16 | Eq.1 | = (B3 − B4) × 1000/B5 |
B17 | Eq. 2 | = 0.537 × B11 × (1+ 0.0549 × (B9 − 500)/300) |
B18 | Eq. 3 | = 0.894 × B6 + B7 |
B19 | Eq. 4 | = EXP(B17/B18 × (1 − B18/B9)) |
B20 | Eq. 5 | = B18 × (B19 − 1)/(B19 − B18/B9) |
B21 | Eq. 6 | = (B18 − B20)/B18 × (B7+ B8 + B16) |
B22 | Eq. 7 | = 0.894 × B6/B18 |
B23 | Eq. 8 | = (B20 + B21) × B22 |
B24 | Eq. 9 | = − LN(B13/B12 − 0.0174/B2 × B5/60) + (4 − 3.5 × B13/B12) × (B3 − B4)/B4 |
B25 | Eq. 10 | = (B23+B32) × B5/B24/1000 |
B26 | Eq. 11 | = B24 × (B5/(B5 + 30.7)) |
B27 | Eq. 12 | = B13/(EXP(LN(B12) − B26/(B24/LN(B12/B13)))) |
B28 | Eq. 13 | = LN(B27 × B12/B13)/(B27 × LN(B12/B13)) |
B29 | Eq. 14 | = B25/B28 |
B30 | Eq. 15 | = B29/B4 |
B31 | Eq. 16 | = B12 × (1.075 − (0.38 × (1 − B13/B12)+0.059) × 1440/(B2 × 1440 − B5)) |
B32 | Eq. 17 | = B14 × B15/B31/1440 |
B33 | Eq. 18 | = B32 × 35/B29 |
B34 | Eq. 19 | = 0.1532 × B332− 2.225 × B33 + 7.9006 |
B35 | Eq. 20 | = 0.0221 × B332− 0.4979 × B33 + 2.24 |
B36 | Eq. 21 | = 0.0068 × B332− 0.2514 × B33 + 1.2979 |
B37 | Eq. 22 | = 0.1755 × B332− 2.7563 × B33 + 10.999 |
B38 | Eq. 23 | = 0.0776 × B332− 0.9091 × B33 + 3.157 |
B39 | Eq. 24 | = 0.0145 × B332− 0.2549 × B33 + 1.2496 |
B16 | Eq.1 | = (B3 − B4) × 1000/B5 |
B17 | Eq. 2 | = 0.537 × B11 × (1+ 0.0549 × (B9 − 500)/300) |
B18 | Eq. 3 | = 0.894 × B6 + B7 |
B19 | Eq. 4 | = EXP(B17/B18 × (1 − B18/B9)) |
B20 | Eq. 5 | = B18 × (B19 − 1)/(B19 − B18/B9) |
B21 | Eq. 6 | = (B18 − B20)/B18 × (B7+ B8 + B16) |
B22 | Eq. 7 | = 0.894 × B6/B18 |
B23 | Eq. 8 | = (B20 + B21) × B22 |
B24 | Eq. 9 | = − LN(B13/B12 − 0.0174/B2 × B5/60) + (4 − 3.5 × B13/B12) × (B3 − B4)/B4 |
B25 | Eq. 10 | = (B23+B32) × B5/B24/1000 |
B26 | Eq. 11 | = B24 × (B5/(B5 + 30.7)) |
B27 | Eq. 12 | = B13/(EXP(LN(B12) − B26/(B24/LN(B12/B13)))) |
B28 | Eq. 13 | = LN(B27 × B12/B13)/(B27 × LN(B12/B13)) |
B29 | Eq. 14 | = B25/B28 |
B30 | Eq. 15 | = B29/B4 |
B31 | Eq. 16 | = B12 × (1.075 − (0.38 × (1 − B13/B12)+0.059) × 1440/(B2 × 1440 − B5)) |
B32 | Eq. 17 | = B14 × B15/B31/1440 |
B33 | Eq. 18 | = B32 × 35/B29 |
B34 | Eq. 19 | = 0.1532 × B332− 2.225 × B33 + 7.9006 |
B35 | Eq. 20 | = 0.0221 × B332− 0.4979 × B33 + 2.24 |
B36 | Eq. 21 | = 0.0068 × B332− 0.2514 × B33 + 1.2979 |
B37 | Eq. 22 | = 0.1755 × B332− 2.7563 × B33 + 10.999 |
B38 | Eq. 23 | = 0.0776 × B332− 0.9091 × B33 + 3.157 |
B39 | Eq. 24 | = 0.0145 × B332− 0.2549 × B33 + 1.2496 |
The key formulae are written in bold.
Formulae to be copied into the associated cells in column B of Sheet 2 (Figure 2)
Cell . | Equations . | Spreadsheet formula . |
---|---|---|
B6 | Eq. 25 | = B4 × (B5 + 30.7)/B5 |
B7 | Eq. 26 | = EXP(− B6/1.18) |
B8 | Eq. 27 | = 1 − 0.44 × B6/(B5/60) |
B9 | Eq. 28 | = LN(B8/B7)/(B8 × LN(1/B7)) |
B10 | Eq. 29 | = B3 × B9 |
B11 | Eq. 30 | = B6 × B10/B5 × 1000 − B2 |
Cell . | Equations . | Spreadsheet formula . |
---|---|---|
B6 | Eq. 25 | = B4 × (B5 + 30.7)/B5 |
B7 | Eq. 26 | = EXP(− B6/1.18) |
B8 | Eq. 27 | = 1 − 0.44 × B6/(B5/60) |
B9 | Eq. 28 | = LN(B8/B7)/(B8 × LN(1/B7)) |
B10 | Eq. 29 | = B3 × B9 |
B11 | Eq. 30 | = B6 × B10/B5 × 1000 − B2 |
The key formulae are written in bold.
Formulae to be copied into the associated cells in column B of Sheet 2 (Figure 2)
Cell . | Equations . | Spreadsheet formula . |
---|---|---|
B6 | Eq. 25 | = B4 × (B5 + 30.7)/B5 |
B7 | Eq. 26 | = EXP(− B6/1.18) |
B8 | Eq. 27 | = 1 − 0.44 × B6/(B5/60) |
B9 | Eq. 28 | = LN(B8/B7)/(B8 × LN(1/B7)) |
B10 | Eq. 29 | = B3 × B9 |
B11 | Eq. 30 | = B6 × B10/B5 × 1000 − B2 |
Cell . | Equations . | Spreadsheet formula . |
---|---|---|
B6 | Eq. 25 | = B4 × (B5 + 30.7)/B5 |
B7 | Eq. 26 | = EXP(− B6/1.18) |
B8 | Eq. 27 | = 1 − 0.44 × B6/(B5/60) |
B9 | Eq. 28 | = LN(B8/B7)/(B8 × LN(1/B7)) |
B10 | Eq. 29 | = B3 × B9 |
B11 | Eq. 30 | = B6 × B10/B5 × 1000 − B2 |
The key formulae are written in bold.
![Calculation of PCRn for thrice-weekly and twice-weekly HD schedules. The formulae introduced by Depner and Daugirdas [20] were typed on the cells B8B15, for the Patient 0, to be used as template with one column per patient. Of note, the equations described by Depner and Daugirdas [20] were based on spKt/V values. However, our calculations are based on eKt/V and Vdp values, in agreement with very recent data by Daugirdas [21]. In contrast to the Sheet 1, here one has to use only concentrations of serum urea nitrogen in mg/dL.](https://oup.silverchair-cdn.com/oup/backfile/Content_public/Journal/ndt/33/6/10.1093_ndt_gfy081/1/m_gfy081f1.jpeg?Expires=1748581891&Signature=ocBPM~OYXAFXL10bn1M2DzOmDqqYHAAZ5A6QNp~p3jeovK2b9wNEWxg3iqMJfIcqKOywI-bF6f4Nv-FGHFfpnB~CkRWGKNwVFjLayj~upvATTWZtNIc39oBnKGKjHNfRf305OfCw4W0EQ6Dx1LKbRXXzlSHNr0G0doOG2ArtlS2BCnTyjmVp9XWZ26xcaxBKIdgyg6BwMFep9SIDgieWEqkWN-frjoo6Y7De8JUB~ZWwEhysczTXz4gN-cdBZfp-EI8fznI-YrUJwki25pCte1C0AMSuQ85qgM7Poei5tsoNN0pwP6cLYTlg~vHKcL3XhE3I61-ZLklEc3XVlaDSag__&Key-Pair-Id=APKAIE5G5CRDK6RD3PGA)
Calculation of PCRn for thrice-weekly and twice-weekly HD schedules. The formulae introduced by Depner and Daugirdas [20] were typed on the cells B8B15, for the Patient 0, to be used as template with one column per patient. Of note, the equations described by Depner and Daugirdas [20] were based on spKt/V values. However, our calculations are based on eKt/V and Vdp values, in agreement with very recent data by Daugirdas [21]. In contrast to the Sheet 1, here one has to use only concentrations of serum urea nitrogen in mg/dL.
The errors have been corrected online and in print.
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