This includes a consistent description of data –
The target variables which are shortlisted as part of study of our project are:
Definition:
For the Admitted patient:
The time the person is either:
1. When patient is transferred to the ward or separate unit.
2. When patient departs from ED to some other Hospital.
For the Non-Admitted Patient:
This is the time when Patient has already undergone the initial phase of the treatment.
3. Actual Departure Time-This involves time only
4. Arrival Date –
Definition
Date and time on which the patient is present for the service
5. Arrival Time—same as No.4
6. Mode of Separation-
This gives us the status of the patient at separation from the Emergency Department and it also details
about the place where the patient is shifted. So mode of eparation gives information about of pace of
shifting and status.
7. Ed Visit Type- The reason for which patient is present at the Emergency Department
Type of Visits:
Pre-Arranged Admission: Excludes ED check-up. This refers to where the patient has pre-organized the admission. Patient may or may not be triaged but is not inspected by ED Medical staff.
Pre-Arranged Admission: Includes ED check-up – where the patient has pre-organized the admission process. Now the patient is triaged, undergoes the official admission and is inspected by ED Medical staff.
Person in Transit – the ED takes the responsibility for attending and treating the patient, who waits for an ambulance services to a different institution.
Dead On Arrival – A patient who is declared dead by Medical Staff and who receives no medical treatment by hospital staff. Mode of Separation of Dead On Arrival needs to be mentioned
Disaster – The visit is a result of a disaster or nature’s attack, where a disaster plan is followed.
Telehealth Presentation – In this process the patient’s treatment is done via audiovisual devices.
a) Summary of dataset exploration (consolidation of individual results), including data quality
This Dataset involves one Response variable “Stay_Time_Hours ” which can be calculated by finding difference between Arrival time and Departure Time.
To agree with the objective of our study “To reduce long stay of patients at the ED” I have introduced
new variable for analysis : Stay_Time_Hours.This is derived from current dataset given to us for analysis by finding difference between actual_departure_time and actual_arrival_time.
The calculation to arrive at new variable:
Stay_Time_Hours = (actual_departure_time) – (actual_arrival_time) .
This is the number of hours spent by the patient at the emergency department i.e. time duration
for which he/she stays at the emergency department.
So as a part of our analysis we have just focussed on four variables as given below in the table:
Variables |
Type of Variables |
Stay_Time_Hours |
Continuous |
mode_of_separation |
Nominal(Categorical) |
ed_visit_type |
Nominal(Categorical) |
triage_category |
Ordinal(Categorical) |
b) Analysis Plan:
Step1: To analyse this complete data which involves 620999 number of observations as a part of study, we will first try to find the minimum, maximum, outliers and extreme values in the existing datasets for variable: Stay_Time_Hours.
Step2: Then we will remove the outliers and clean the data set and replace the outliers with minimum and maximum values.
Step3: After doing outlier treatment we will do the general frequency analysis to get percentage of Patients falling under different categories like : mode_of_separation, ed_visit_type, triage_category.
Step4: Performing one –way ANOVA(Analysis of Variance) for variable :” Stay_Time_Hours “ separately with each of the different variables : mode_of_separation, ed_visit_type, triage_category.
Step5: Find the significant value to arrive at the correct model for our study.
Stpe6: Assume the hypothesis : “Mean value of “Stay_Time_Hours” for each category of mode_of_separation is equal.
Step7: Assume the hypothesis : “Mean value of “Stay_Time_Hours” for each category of ed_visit_type is equal.
Step8: Assume the hypothesis : “Mean value of “Stay_Time_Hours” for each category of triage_category is equal.
Step9: Find the significant difference between the means of groups.
Step 10: Conclude final analysis model.
Results:
Result#1 – Percentage of patients falling under different categories like : mode_of_separation, ed_visit_type, triage_category.
So we need to target these people to reduce the time of stay.
So we need to target these people to reduce the time of stay.
Please find details of Data Analysis of variables which are main part of study as shown below on next page:-
_visit_type |
||||
ed_visit_type |
Frequency |
Percent |
Cumulative |
Cumulative |
1 |
607031 |
97.76 |
607031 |
97.76 |
2 |
5743 |
0.92 |
612774 |
98.69 |
3 |
4699 |
0.76 |
617473 |
99.44 |
4 |
196 |
0.03 |
617669 |
99.48 |
5 |
354 |
0.06 |
618023 |
99.53 |
6 |
907 |
0.15 |
618930 |
99.68 |
8 |
532 |
0.09 |
619462 |
99.76 |
9 |
44 |
0.01 |
619506 |
99.77 |
10 |
1271 |
0.20 |
620777 |
99.98 |
11 |
74 |
0.01 |
620851 |
99.99 |
12 |
3 |
0.00 |
620854 |
99.99 |
13 |
72 |
0.01 |
620926 |
100.00 |
Frequency Missing = 77 |
mode_of_separation |
||||
mode_of_separation |
Frequency |
Percent |
Cumulative |
Cumulative |
1 |
179761 |
28.95 |
179761 |
28.95 |
2 |
14381 |
2.32 |
194142 |
31.27 |
3 |
652 |
0.10 |
194794 |
31.37 |
4 |
347706 |
56.00 |
542500 |
87.37 |
5 |
2435 |
0.39 |
544935 |
87.76 |
6 |
25721 |
4.14 |
570656 |
91.90 |
7 |
19317 |
3.11 |
589973 |
95.01 |
8 |
1285 |
0.21 |
591258 |
95.22 |
9 |
8006 |
1.29 |
599264 |
96.51 |
10 |
11737 |
1.89 |
611001 |
98.40 |
11 |
4354 |
0.70 |
615355 |
99.10 |
12 |
4559 |
0.73 |
619914 |
99.83 |
13 |
1042 |
0.17 |
620956 |
100.00 |
Frequency Missing = 47 |
triage_category |
||||
triage_category |
Frequency |
Percent |
Cumulative |
Cumulative |
1 |
6441 |
1.04 |
6441 |
1.04 |
2 |
81844 |
13.19 |
88285 |
14.23 |
3 |
205740 |
33.16 |
294025 |
47.39 |
4 |
265045 |
42.72 |
559070 |
90.11 |
5 |
61387 |
9.89 |
620457 |
100.00 |
Frequency Missing = 546 |
Result#2: Minimum, Maximum and outlier values in existing data set
As per details are shown in table below:
N |
Mean |
Minimum |
Maximum |
620999 |
4.8277838 |
-8759.93 |
3679.50 |
Outlier values are: 3679.50000 and -8759.93333
Minimum Value: 0.2
Maximum Value: 21.6
Mean Value: 4.8
Result#3: Minimum and Maximum values in cleaned data set
After cleaning data by removing outliers below are details of the Minimum, Maximum and Mean values:
N |
Mean |
Minimum |
Maximum |
621003 |
4.7653256 |
0.2000000 |
21.6000000 |
Result#4: Null Hypothesis: Mean value of Dependent Variable: Stay_Time_Hours is Equal for all 5 groups of triage_category.
After applying Anova test to compare mean values of all 5 groups of triage category, we get below result :
Group Level Information |
||
Group |
Levels |
Values |
triage_category |
5 |
1 2 3 4 5 |
Method |
DF |
Sum of Squares |
Mean Square |
F Value |
Pr > F |
Model |
4 |
803399.338 |
200849.835 |
14479.4 |
<.0001 |
Error |
620452 |
8606531.830 |
13.871 |
||
Corrected Total |
620456 |
9409931.169 |
Stay_Time_Hours Mean |
4.768647 |
Conclusion:
Here default value of alpha=0.05 and p-value that we have calculated from Anova test is .0001. Now since p-value is less than alpha so we can reject Null hypothesis. So we conclude that mean values from Group1 to Group5 are not equal i.e. mean value of at least two groups out of 5groups are not equal and is different from each other.so patients that comes under the group whose mean value is higher will be our focus group in order to reduce the time duration of stay for that group.
Result#5: Null Hypothesis: Mean value of Dependent Variable: Stay_Time_Hours is Equal for all 13 groups of mode_of _separation
After applying Anova test to compare mean values of all 13 groups of mode_of _separation, we get below result:
Group Level Information |
||
Group |
Levels |
Values |
mode_of_separation |
13 |
1 2 3 4 5 6 7 8 9 10 11 12 13 |
Method |
DF |
Sum of Squares |
Mean Square |
F Value |
Pr > F |
Model |
12 |
2243872.610 |
186989.384 |
16182.3 |
<.0001 |
Error |
620943 |
7175092.088 |
11.555 |
||
Corrected Total |
620955 |
9418964.698 |
Stay_Time_Hours Mean |
4.765329 |
Conclusion:
Here default value of alpha=0.05 and p-value that we have calculated from Anova test is .0001. Now since p-value is less than alpha so we can reject Null hypothesis. So we conclude that mean values from Group1 to Group13 are not equal i.e. mean value of at least two groups out of 13groups are not equal and is different from each other.so patients that comes under the group whose mean value is higher will be our focus group in order to reduce the time duration of stay for that group.
Result#6: Null Hypothesis: Mean value of Dependent Variable: Stay_Time_Hours is Equal for all 12 groups of ed_visit_type
Group Level Information |
||
Group |
Levels |
Values |
ed_visit_type |
12 |
1 2 3 4 5 6 8 9 10 11 12 13 |
Method |
DF |
Sum of Squares |
Mean Square |
F Value |
Pr > F |
Model |
11 |
78598.278 |
7145.298 |
475.02 |
<.0001 |
Error |
620914 |
9339927.200 |
15.042 |
||
Corrected Total |
620925 |
9418525.478 |
Stay_Time_Hours Mean |
4.765329 |
Conclusion:
Here default value of alpha=0.05 and p-value that we have calculated from Anova test is .0001. Now since p-value is less than alpha so we can reject Null hypothesis. So we conclude that meanvalues from Group1 to Group12 are not equal i.e. mean value of at least two groups out of 12 groups arenot equal and is different from each other.so patients that comes under the group whose mean value is higher will be our focus group in order to reduce the time duration of stay for that group.
Anon., n.d. NSW Health Admitted Patient Data Collection. [Online] Available at: HYPERLINK
“https://internal.health.nsw.gov.au/im/ims/ap/index.html ” https://internal.health.nsw.gov.au/im/ims/ap/index.html .
Anon., n.d. NSW Health Data Dictionary. [Online] Available at: HYPERLINK
“https://internal.health.nsw.gov.au/im/ims/standards/nsw-health-data-dictionary.html ” https://internal.health.nsw.gov.au/im/ims/standards/nsw-health-data-dictionary.html .
Anon., n.d. NSW Health Emergency Department Data Collection. [Online] Available at: HYPERLINK
“https://internal.health.nsw.gov.au/data/collections/edc/ ” https://internal.health.nsw.gov.au/data/collections/edc/ .
(Anon., 2017)www.sas.com (Anon., n.d.)
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