| Literature DB >> 18053267 |
Abstract
BACKGROUND: A frequent encounter in clinical practice is the middle-aged adult patient complaining of a toothache caused by the spread of a carious infection into the tooth's endodontic complex. Decisions about the range of treatment options (conventional crown with a post and core technique (CC), a single tooth implant (STI), a conventional dental bridge (CDB), and a partial removable denture (RPD)) have to balance the prognosis, utility and cost. Little is know about the utility patients attach to the different treatment options for an endontically abscessed mandibular molar and maxillary incisor. We measured patients' dental-health-state utilities and ranking preferences of the treatment options for these dental problems.Entities:
Year: 2007 PMID: 18053267 PMCID: PMC2249570 DOI: 10.1186/1472-6831-7-17
Source DB: PubMed Journal: BMC Oral Health ISSN: 1472-6831 Impact factor: 2.757
Figure 1Standard gamble decision algorithm.
Figure 2Decision tree for the management of an abscessed tooth. (The square box signifies the decision node. It is at this point in the decision tree that the decision maker is asked to make a choice. What follows are the circular chance nodes. Branching from these chance nodes are possible consequences, as represented by the probabilities of a positive and negative outcome. The end node, as depicted by the triangle, indicates that the decision has been completed. At this point, all uncertainties and utilities associated with each decision have been incurred. In other words, the decision maker understands that once they commit to a decision, they accept its associated uncertainty and utility and thus consequences.)
Probability value of survival and success
| p(ENDO) = | Friedman and Mor (2004) [8] | |
| p(CC) = | Creuger et al (2005) [7] | |
| p(STI) = | Salinas and Eckert (2007) [6] | |
| p(vital) = | Habsha (1998) [27] | |
| p(CDB) = | Salinas and Eckert (2007) [6] | |
| p(RPD) = | Kapur et al (1994) [9] |
Utility measurement for the management of an abscess mandibular 1st molar and maxillary central incisor*
| 74.47 [6.91] | 78.60 [5.19] | 76.22 [5.78] | 64.80 [8.10] | 3.424 | P < .019 | ||
| 1,782.05 [361.42] | 1,871.79 [349.44] | 1,605.13 [348.10] | 1,351.28 [368.62] | 1.779 | p < .153 | ||
| 88.50 [6.12] | 90.68 [3,41] | 89.78 [3.81] | 91.10 [3.57] | 0.284 | p < .837 | ||
| 2,5552.50 [333.07] | 2,515.00 [315.07] | 2,345.00 [336.28 | 2090.00 [407.82] | 1.484 | p < .221 | ||
*(N = 40, 95% CI given in [brackets])
Figure 3Preference ranking for each treatment option as a function of level of dental insurance coverage. (with 95% CI where 1 = most preferred, and, 5 = least preferred)
Figure 4Folding-back analysis of decision tree with associated expected-utility-values for the management of an abscessed mandibular 1st molar.
Folding-back decision tree analysis calculation
| CC | [74.47 × 0.900 × 0.953]+ [(0.00 × 0.900 × 0.047)]+ [0.00 × 0.100] = | ||
| STI | [78.60 × .951] + [0.00 × 0.049] = | ||
| CDB | [76.22 × 0.976 × 0.940] + [0.00 × 0.976 × 0.940] + [(76.22 × 0.940 × 0.900) + (0.00 × 0.940 × 0.900)] + (0.00 × 0.100)] × 0.024 = | ||
| RPD | = [64.80 × 0.761] + [0.00 × 0.239] = | ||
| CC | [$1,782.05 × 0.900 × 0.953]+ [($0.00 × 0.900 × .047)]+ [$0.00 × 0.100] = | ||
| STI | [$1,871.78 × 0.951] + [$0.00 × 0.049] = | ||
| CDB | [$1,605.13 × 0.976 × 0.940] + [$0.00 × 0.976 × 0.940] + [($1,605.13 × 0.940 × 0.900) + ($0.00 × 0.940 × 0.900)] + ($0.00 × 0.100)] × 0.024 = | ||
| RPD | [$1,351.28 × 0.761] + [$0.00 × 0.239] = | ||
| CC | [88.50 × 0.900 × .953]+ [(0.00 × 0.900 × .047)]+ [0.00 × 0.100] = | ||
| STI | [90.68 × .951] + [0.00 × .049] = | ||
| CDB | [89.78 × 0.976 × 0.940] + [0.00 × 0.976 × 0.940] + [(89.78 × 0.940 × 0.900) + (0.00 × 0.940 × 0.900)] + (0.00 × 0.100)] × 0.024 = | ||
| RPD | [91.10 × 0.761] + [0.00 × 0.239] = | ||
| CC | [$2,552.50 × 0.900 × 0.953]+ [($0.00 × 0.900 × 0.047)]+ [$0.00 × 0.100] = | ||
| STI | [$2,515.00 × 0.951] + [$0.00 × 0.049] = | ||
| CDB | [$2,345.00 × .976 × 0.940] + [$0.00 × .976 × 0.940] + [($2,345.00 × 0.940 × 0.900) + ($0.00 × 0.940 × 0.900)] + ($0.00 × 0.100)] × 0.024 = | ||
| RPD | [$2,090.00 × 0.761] + [$0.00 × 0.239] = |
α-The expected-utility-value is the weighted average of the respective standard gamble and willingness-to-pay utilities for the respective dental of an abscessed 1st mandibular molar and maxillary central incisor
Figure 5Sensitivity analysis – Molar. EUV Vs. varying probability of success of root canal therapy.
Figure 6Sensitivity analysis – Incisor. EUV Vs. varying probability of success of root canal therapy
Cost-Utility-Analysis AND Cost-Benefit Analysis (5-year).
| 2,200 | 63.87 | 319.35 | 6.90 | 1,528.46 | 1.44 | ||
| 3,600 | 74.75 | 378.75 | 9.51 | 1,780.07 | 2.02 | ||
| 2,620 | 71.47 | 357.35 | 7.73 | 1,505.20 | 1.74 | ||
| 950 | 49.31 | 246.55 | 3.85 | 1,028.32 | 0.92 | ||
| 2,000 | 75.91 | 379.55 | 5.27 | 2,189.28 | 0.91 | ||
| 3,600 | 86.24 | 431.20 | 8.35 | 2,391.76 | 1.51 | ||
| 2,608 | 84.91 | 424.55 | 6.13 | 2,199.10 | 1.19 | ||
| 950 | 69.33 | 346.65 | 2.74 | 1,590.49 | 0.60 | ||
β-QATY = EUV × 5 years. Cost:Utility = Treatment cost/QATY, Cost:Benefit = Treatment cost/Expected Benefit Value.
γ – These cost of CDB option takes into account the 2.4% risk that one of the abutment teeth will incur the cost of root canal therapy in the future.