StomatologyEduJ 5(1) SEJ_5_1 | Page 48

BLOODLOSS AND TRANSFUSION NEED IN ORTHOGNATHIC SURGERY: REVIEW OF LITERATURE in the estimated blood loss, but the irrigation fluid and the fluid collected in suction devices was [8,49-53]. In 5 papers/theses, the calculation was based on a comparison of preoperative and postoperative hematocrit level [6,42,54,55] or blood volume [56]. The problem with estimation of preoperative and postoperative hemoglobin and/or hematocrit is that the timing between the preoperative and postoperative measurements differed between studies. It varied between 6 hours postoperatively [38] and 1 week postoperatively [46]. Ueki et al [46], however, did include the perioperative blood loss estimation. Hemodilution may be a problem when measuring the postoperative hemoglobin level, and the rise in hemoglobin level will differ according to individual body size. The postoperative blood loss was not estimated, and the blood lost in drapes and gowns was not measured. The blood lost postoperatively in drains or swallowed by the patient all contribute to the ultimate blood loss that may affect the decision for blood transfusion. Also, blood lost in sinuses or tissue spaces was not accounted for [44]. The intraoperative blood loss estimation is always less than the calculated blood loss [6], but the estimation accuracy worsens with the amount of blood lost. Böttger calculated a linear regression where the estimated blood loss=0.4115 × Calculated blood loss + 406.8. In this calculation, a 1000 mL estimated blood loss appears to correlate with 1462 mL calculated blood loss, and a 2000 mL estimated blood loss appeared to correlate with 4250 mL calculated blood loss [6]. The deviation between estimation and calculation increases as the volume increases. The underestimation between the estimated blood loss and the calculated blood loss also was observed by Schaberg et al [45] in a radioisotope study of red blood cells. 3.4. Measurement of duration of surgery To know the duration of surgery, all papers that define and measure the duration of surgery in the same manner are valid candidates to be included if the duration can be clearly attributed to a specified orthognathic procedure. The operation time is defined as ‘missing’ if the starting point of the measurement and the endpoint of the measurement were not defined. In contrast to ‘age’, ‘weight’, and ‘length’, operation time allows variable interpretations. Out of the 51 papers retained for data acquisition, 44 did not mention at all how the duration of surgery was measured; 2 stated that the duration was recorded or documented; 2 clearly stated that the operating time was calculated from the first incision to the last suture [42,55]; one counted from the beginning of the BSSO incisions to the last suture [29], and one started from the injection of the local anesthetic to the last suture [47]. Clearly, no uniform definition of operation time exists. Using operation time as a predictive variable, in the absence of the knowledge about which two points were used to measure it, creates an important bias when comparing studies. 3.5. Duration of surgery and blood loss One would assume that the longer the operation lasts, the more blood is lost. In bimaxillary surgery, Böttger [6] indeed found a linear correlation between calculated 46 Table 2. Summary of the entries that were introduced in PubMed, Scopus and LIMO. Study Estimate Standard Error Golia et al [15] -0.37310 0.3161034 Kasahara et al [17] 3.65315 0.7732564 Landes et al [20] 1.46156 0.6044895 Zelllin et al [48] 4.43946 1.1349279 Table 3. Relation bloodloss versus duration of surgery. Evaluation between-study heterogeneity Random Effects Analysis I 2 Q Df P-value Estimate 92.210 38.510 3 <.0001 2.151 SE p-value 1.124 0.056 I = percentage of variation in study estimates due to heterogeneity; Q = Cochrans Q statistic. If Q is smaller than the number of degrees of freedom, then the estimated heterogeneity equals zero (I 2 = 0%); Df = Degrees of Freedom for heterogeneity test; Random Effects Analysis: DerSimonian and Laird method; SE = standard error 2 blood loss and operation time, but this correlation was weak for 82 bimaxillary procedures: Spearman correlation coefficient r = 0.325. Chen et al [31] found a weak Spearman rank correlation between operation time and blood loss in 30 mandibular surgery patients (IVRO set-back and genioplasty). Rummasak et al [43], in a retrospective review of 208 patients with bimaxillary orthognathic surgery, reported the following correlation between blood loss and operative time: blood loss = (2.64 * operative time) + 82.35. They reported a “significant” relationship because the p value was < 0.001 for R2 = 0.15. However, we should be cautious: R2 = 0.15 signifies R = 0.387; when attempting to predict one measure from another, coefficients below 0.40 do not yield a guess even 10% better than chance [57]. Further, the chart seems to include all data points, indicating that the whole population rather than a sample was reported. As a result, p value reporting would not make sense. A confusing presentation of blood loss versus operative time is found in Ueki et al [46]. In regression analysis, y is what we want to predict or to understand and is sometimes called the dependent variable. X is called the independent variable or a predictor. In the equation, we want to predict blood loss on the basis of operative time. So, operative time needs to be on the x-axis, as most authors have placed it [22,29,31,43,55,58]. Because blood loss is a continuous variable, linear regression was used [59]. Four papers [15,17,20,48] provide data of overall 163 individual patients concerning the peroperative bloodloss and the duration of surgery (Table 2). Based on these studies it was possible to estimate the amount of bloodloss for every minute of surgery: per minute of operation time the estimated bloodloss is 2.151 mL (= SE 1.124 mL; p = 0.056) (Table 3). Several articles [6,22,29,31,43,46,58] do find a linear correlation between blood loss and the duration of surgery but these data could not be integrated due to the lack of necessary information. Besides the linear regres