
EMBRYO QUALITY PREDICTIVE MODELS BASED
ON CUMULUS CELLS GENE EXPRESSION Devjak R, Burnik Papler T, Verdenik I, Fon Tacer K, Vrtačnik Bokal E *Corresponding Author: Rok Devjak, M.D., Ph.D., Division of Medical Oncology, Institute of Oncology,
Zaloška 2, 1000 Ljubljana, Slovenia. Tel: +386-1-5879-282; Fax: +386-1-5879-303. E-mail: rdevjak@onko-i.si page: 5
|
RESULTS
The baseline characteristics between the two
embryo groups (high quality vs. low quality) were
not altered significantly by age, BMI and patients’
distribution tests in a binary logistic regression model
(Table 1). The pregnancy rate for the observed group
of patients was 0.53 and delivery rate was 0.47. Because
RNA level from four CC samples of low quality
embryos was to low, only 32 CC samples were analyzed,
therefore, 58 CC samples were included in the
predictive model construction. The Mann-Whitney U
test showed significant difference between CC gene
expression of oocytes resulting in high quality and low quality embryos only in AMHR2 (p = 0.030). The
data were then split according to AMHR2 expression
(high or low, where the median was the cut-off value)
and genes were further tested in each group (Table
2). In the AMHR2 gene, high expression group LIF
was shown to differ significantly between high quality
and low quality embryos (p = 0.033). Therefore,
AMHR2 and LIF were taken for the construction of
the embryo quality outcome prediction model.
Binary Logistic Regression Model. The
AMHR2 and LIF CC expression values were used
to construct three different binary logistic regression
models for predicting a high quality embryo outcome.
First, AMHR2 and LIF CC expression values were
used in separate models, and their prediction values
yielded an AUC of 0.69 ± 0.08 and 0.63 ± 0.08, respectively.
Then, both genes CC expression values
were combined into one model in which the prediction
value yielded an AUC of 0.72 ± 0.08.
Decision Tree Model. The same procedure was
used in a data mining protocol for constructing three
decision trees with AMHR2 and LIF CC expression
values. A simple data discretization was used for node
splitting in the decision tree where expression values
were stratified into two equal frequency intervals
(high and low CC expression values). The decision
tree model was tested using 50.0% of the data for
learning and 50.0% data for testing. Testing was then
repeated 100 times; median AUC and standard deviation
were calculated. First, AMHR2 and LIF CC
expression values were used to construct separate decision
tree models, and their prediction values yielded
an AUC of 0.67 ± 0.01 and 0.57 ± 0.02, respectively.
Combining both genes resulted in a decision tree
(Figure 1) with an AUC of 0.73 ± 0.03.
|
|
|
|



 |
Number 27 VOL. 27 (2), 2024 |
Number 27 VOL. 27 (1), 2024 |
Number 26 Number 26 VOL. 26(2), 2023 All in one |
Number 26 VOL. 26(2), 2023 |
Number 26 VOL. 26, 2023 Supplement |
Number 26 VOL. 26(1), 2023 |
Number 25 VOL. 25(2), 2022 |
Number 25 VOL. 25 (1), 2022 |
Number 24 VOL. 24(2), 2021 |
Number 24 VOL. 24(1), 2021 |
Number 23 VOL. 23(2), 2020 |
Number 22 VOL. 22(2), 2019 |
Number 22 VOL. 22(1), 2019 |
Number 22 VOL. 22, 2019 Supplement |
Number 21 VOL. 21(2), 2018 |
Number 21 VOL. 21 (1), 2018 |
Number 21 VOL. 21, 2018 Supplement |
Number 20 VOL. 20 (2), 2017 |
Number 20 VOL. 20 (1), 2017 |
Number 19 VOL. 19 (2), 2016 |
Number 19 VOL. 19 (1), 2016 |
Number 18 VOL. 18 (2), 2015 |
Number 18 VOL. 18 (1), 2015 |
Number 17 VOL. 17 (2), 2014 |
Number 17 VOL. 17 (1), 2014 |
Number 16 VOL. 16 (2), 2013 |
Number 16 VOL. 16 (1), 2013 |
Number 15 VOL. 15 (2), 2012 |
Number 15 VOL. 15, 2012 Supplement |
Number 15 Vol. 15 (1), 2012 |
Number 14 14 - Vol. 14 (2), 2011 |
Number 14 The 9th Balkan Congress of Medical Genetics |
Number 14 14 - Vol. 14 (1), 2011 |
Number 13 Vol. 13 (2), 2010 |
Number 13 Vol.13 (1), 2010 |
Number 12 Vol.12 (2), 2009 |
Number 12 Vol.12 (1), 2009 |
Number 11 Vol.11 (2),2008 |
Number 11 Vol.11 (1),2008 |
Number 10 Vol.10 (2), 2007 |
Number 10 10 (1),2007 |
Number 9 1&2, 2006 |
Number 9 3&4, 2006 |
Number 8 1&2, 2005 |
Number 8 3&4, 2004 |
Number 7 1&2, 2004 |
Number 6 3&4, 2003 |
Number 6 1&2, 2003 |
Number 5 3&4, 2002 |
Number 5 1&2, 2002 |
Number 4 Vol.3 (4), 2000 |
Number 4 Vol.2 (4), 1999 |
Number 4 Vol.1 (4), 1998 |
Number 4 3&4, 2001 |
Number 4 1&2, 2001 |
Number 3 Vol.3 (3), 2000 |
Number 3 Vol.2 (3), 1999 |
Number 3 Vol.1 (3), 1998 |
Number 2 Vol.3(2), 2000 |
Number 2 Vol.1 (2), 1998 |
Number 2 Vol.2 (2), 1999 |
Number 1 Vol.3 (1), 2000 |
Number 1 Vol.2 (1), 1999 |
Number 1 Vol.1 (1), 1998 |
|
|