Fourteen studies (n=3,659) were included in the review.
All studies were non-blind, retrospective and from narrow populations. None of the studies suffered from verification bias, and all provided sufficient descriptions of the index test and reference standard.
There were no significant correlations between sensitivity and specificity for any of the classifications investigated.
Benign versus borderline or malignant ovarian tumours (n=14).
The pooled sensitivity was 99% (95% CI: 98, 99) and the pooled specificity was 88% (95 CI: 86, 90). The pre-test probability of having a benign tumour increased from 71 to 95% (95% CI: 94, 96) in patients with a frozen section classified as benign, and decreased to 2.3% (95% CI: 1.6, 3.4) in those with frozen sections classified as borderline or malignant.
Malignant versus benign ovarian tumours (n=14).
The pooled sensitivity was 94% (95% CI: 92, 95) and the pooled specificity was 99% (95% CI: 98, 100). The pre-test probability of having a malignant tumour increased from 23 to 98% (95% CI: 97, 99) in those with a frozen section classified as malignant, and decreased to 1.6% (95% CI: 1.1, 1.9) in those with a frozen section classified as benign.
Borderline versus benign ovarian tumours (n=12).
The pooled sensitivity was 66% (95% CI: 59, 72) and the pooled specificity was 99% (95% CI: 98,100%). The pre-test probability of having a borderline tumour increased from 5.5 to 79% (95% CI: 71, 85) in those with a frozen section classified as borderline, and decreased to 1.9% (95% CI: 1.6, 2.3) in those with a frozen section classified as benign.
Borderline versus malignant ovarian tumours (n=12).
The pooled sensitivity was 91% (95% CI: 85, 99) and the pooled specificity was 95% (95% CI: 93, 96). The pre-test probability of having a borderline tumour increased from 5.5 to 51% (95% CI: 42, 60) in those with a frozen section classified as borderline, and decreased to 0.5% (95% CI: 0.2, 0.9) in those with a frozen section classified as malignant.
The sensitivity analysis found that the exclusion of the poorer quality studies only led to very small changes in pooled estimates. The use of a random-effects model instead of a fixed-effect model did not change the results.
Inverted funnel plots showed asymmetry.