Description

Halabi et al developed a nomogram for predicting prognosis in a man with hormone refractory metastastic prostate cancer. This can help identify a patient who may benefit from more aggressive or a novel therapy. The authors are from Duke University, the University of California San Francisco, Dana-Farber Cancer Institute, Memorial Sloan-Kettering Cancer Center, Roswell Park Cancer Institute, University of Maryland and the University of Chicago.


 

Patient selection: metastatic prostate cancer that is hormone resistant with ECOG score 0, 1 or 2

 

Parameters from pretreatment data:

(1) visceral disease

(2) Gleason score

(3) ECOG performance status

(4) baseline PSA in ng/mL

(5) serum LDH in IU/L

(6) serum alkaline phosphatase in IU/L

(7) hemoglobin in g/dL

 

Parameter

Finding

Points

visceral disease

no

0

 

yes

8

Gleason score

2 to 7

0

 

8 to 10

16

ECOG performance status

0

0

 

1

19

 

2

38

 

points for hemoglobin =

= 68.13 - (4 * (hemoglobin in g/dL))

 

serum PSA

points for serum PSA

<= 1

0

1 to 20

(-0.85 * (PSA)) + (8.549 * SQRT(PSA)) - 7.564

20 to 500

(-0.02039 * (PSA)) + (1.417 * SQRT(PSA)) + 8.14

500 to 5,000

(-0.004644 * (PSA)) + (0.5972 * SQRT(PSA)) + 18.94

5,000

38

 

 

serum LDH

points for serum LDH

< 6

0

6 to 200

(-0.3135 * (LDH)) + (9.636 * SQRT(LDH)) - 20.39

200 to 4,000

(-0.01348 * (LDH)) + (1.956 * SQRT(LDH)) + 29.79

4,000

100

 

 

serum alkaline phosphatase

points for serum alkaline phosphatase

< 10

0

10 to 150

(-0.2210 * (ALKP)) + (6.417 * SQRT(ALKP)) - 17.59

150 to 2,500

(-0.01305 * (ALKP)) + (1.574 * SQRT(ALKP)) + 10.85

2,500

57

 

total score =

= SUM(points for all 7 parameters)

 

Total Points

Probability of 12 Month Survival

< 66

> 90%

66 to 250

see below

> 250

< 1%

 

X for 12 month survival =

= (-0.000015 * ((points)^2)) - (0.003391 * (points)) + 1.043

 

probability of 12 month survival =

= 1 / (1 + EXP((-1) * X))

 

Total Points

Probability of 24 Month Survival

< 75

> 70%

75 - 121.7

see below

121.7 - 200

see below

> 200

< 1%

 

Y for 24 month survival for 75 to 121.7 =

= (-0.000015 * ((points)^2)) - (0.003391 * (points)) + 1.043

 

Y for 24 month survival for 121.7 to 200 =

= (0.000050 * ((points)^2)) - (0.02116 * (points)) + 2.232

 

probability of 24 month survival =

= 1 / (1 + EXP((-1) * Y))

 

points

months median survival

< 55

> 72 months

55 to 91

(0.03093 * ((points)^2)) - (5.653 * (points)) + 288.9

91 to 200

(0.001241 * ((points)^2)) - (0.5781 * (points)) + 71.97

> 200

< 6 months

 


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