Description

Kattan et al developed a nomogram for predicting the probability of sarcoma-specific death (SSD) at 12 years after surgery in patients with sarcoma. This can help relate the chances for survival to the patient and family which can help in the making of informed decisions for management. The authors are from the Memorial Sloan-Kettering Cancer Center in New York and Singapore Management University in Singapore.

 


Exclusions:

(1) Patients presenting with a recurrence.

(2) Sarcomas of the skin.

 

Parameters:

(1) size in cm

(2) depth of tumor

(3) anatomic site

(4) histology

(5) age of the patient

(6) histologic grade

 

Parameter

Finding

Points

size of the tumor

<= 5 cm

0

 

5.1 to 10 cm

44

 

> 10 cm

70

depth

superficial

0

 

deep

29

site (anatomic location)

upper extremity

0

 

lower extremity

6

 

visceral

27

 

thoracic or trunk

31

 

retroperitoneal or intra-abdominal

39

 

head and neck

61

histologic type

fibrosarcoma

0

 

liposarcoma

39

 

malignant fibrous histiocytoma (MFH)

50

 

leiomyosarcoma

60

 

synovial sarcoma

70

 

malignant peripheral nerve tumor (MPNT)

100

 

other

65

 

where:

• There may be some confusion in assigning a score for a sarcoma arising in an abdominal viscera, since visceral, trunk and intra-abdominal might all apply. It may not make difference on outcome since the points for all 3 are fairly close to each other.

 

Age

Points

< 16

0

16 - 90

(0.00208 * ((age in years)^2)) + (0.70703 * (age in years)) – 12.394

> 90

67

 

point score for the patient =

= SUM(points for the 5 graded parameters)

 

Interpretation:

• minimum score: 0

• maximum score: 327

• The higher the score, the lower the predicted survival (the higher the mortality rate).

 

Predicting 12 year sarcoma-specific death, based on tumor grade (low vs high)

 

Points

Low Grade

High Grade

0

 

 

3

 

0.04

10

 

0.044

20

 

0.05

30

 

0.06

40

 

0.07

50

 

0.081

60

 

0.095

70

0.04

0.12

80

0.048

0.14

90

0.054

0.155

100

0.066

0.19

110

0.075

0.21

120

0.09

0.25

130

0.105

0.28

140

0.125

0.32

150

0.142

0.375

160

0.166

0.42

170

0.19

0.48

180

0.23

0.53

190

0.26

0.58

200

0.29

0.65

210

0.35

0.71

220

0.39

0.78

230

0.44

0.82

240

0.50

0.875

250

0.55

0.91

260

0.62

0.94

270

0.68

0.96

280

0.725

0.975

290

0.79

0.99

300

0.85

> 0.99

310

0.88

> 0.99

 

When the data is analyzed in JMP, a cumulative probability curve is generated. These can be broken up based on score ranges and the curves approximated.

 

Low Grade

Equation

70 – 190

(0.0000127 * ((points)^2) – (0.001531 * (points)) + 0.0882468

190 – 250

(0.0049286 * (points)) - 0.687143

250 - 310

(-0.000019 * ((points)^2) + (0.0162381 * (points)) – 2.317857

 

 

High Grade

Equation

0 - 140

(0.0000129 * ((points)^2) + (0.0001642 * (points)) + 0.0412305

140 – 190

(0.0052143 * (points)) - 0.409524

190 - 290

(-0.000035 * ((points)^2) + (0.020939 * (points)) – 2.134163

 

Limitations:

• A patient with metastatic disease at the time of surgery would be expected to have a worse prognosis. I need to read the paper more carefully to see how this was handled.


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