BME100 s2017:Group4 W8AM L3

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OUR TEAM

Name: Kaitlin Masterson
Name: Bat-El Shabtai
Name: Timothy Styrlund
Name: Sydney Horton
Name: Mustafa Alsadiq

LAB 3 WRITE-UP

Descriptive Stats and Graph

Temperature Data

Graph for Mean with SD for Temperature Graph for Mean with SD for Temperature Pearson's Correlation: 0.1929

Gold Standard Spree
Mean 96.65 95.53
Standard Deviation 1.923 .08704
Number of pairs 324 324
Error of Mean 0.1068 0.04835



Heart Rate Data
Graph for Mean with SD for Heart Rate Pearson r Coefficient Heart Rate Pearson's Correlation: 0.7775

Gold Standard Spree Headband
Mean 98.987 99.394
Standard Deviation 21.680 24.261
Number of Pairs 297 297
Standard Error of Mean 1.258 1.408

Inferential Stats

Heart Rate


A paired T-Test was used to determine the statistics for the data.

P-value: 0.6517

It is significantly different.

The test is two-tailed.

t= 0.4518

df=296

Number of pairs: 297

Standard Deviation for Gold Standard: 21.6796

Standard Deviation for Spree Band: 24.2612

Correlation coefficient, R: 0.7775


Temperature


A paired T-Test was used to determine the statistics for the data.

P-value: <0.0001

It is significantly different.

The test is two-tailed.

t=10.3

df=323

Number of pairs: 324

Standard Deviation for Gold Standard: 1.923

Standard Deviation for Spree Band: 0.8704

Correlation coefficient, R: 0.1929

Design Flaws and Recommendations

One flaw in this clinical design was that it was not a blind trial. The test subjects knew what products they were testing, so the results could have been skewed. An improvement would be to make this trial blind and have the test subjects not know which device is being tested. This will ensure more accurate results.

Summary of Results

The results for the temperature of the Gold Standard and Spree Band are significantly different with a p-value that is less than 0.0001, which means that the null hypothesis that the two products will have the same measurements is rejected.


The results for the heart rate of the Gold Standard and Spree Band are not significantly different with a p-value that is 0.6517, which means that the null hypothesis that the two products will have the same measurements is not rejected.




Experimental Design of Own Device

BME 100 Experimental Trial

Groups-

One group with the standard VNS implanted, the second with our device implanted; subjects in both groups are epileptic, groups are at same risk for having a seizure.

Sample Size-

Group 1: 150 subjects implanted with VNS

Group 2: 150 subjects implanted with our device

Experiment-

Hypothesis: We predict that group 2 (group implanted with our device) will have a decreased frequency and severity of seizures over the course of one year, compared to group 1 (group implanted with the original VNS).

Experiment: In an experiment to test our device, a naturalistic long-term study would be necessary. 300 patients will be split into two groups, one group (group 1) of 150 patients is administered the standard VNS, another (group 2) of another 150 patients is administered our device. Both groups will be followed and observed for a year. Groups 1 and 2 will be compared to observe if our device lessens the frequency/severity of a seizure happening. Data will be compared after the year of observing to draw final conclusions

Independent variable: Type of instrument implanted into a patient, or patients with no implantation.

Dependent Variable: Severity/Frequency of seizures taken place by patients.

Inferential statistics/ Rationale for Decisions-

In the experiment to test our device, we have chosen 300 patients with epilepsy to fill the sample size. We have divided these 300 patients into two groups of 150 people each. This experiment is split into two to compare the two devices side by side, making two independent groups. This will make our experiment an independent t-test.

Our experiment will last over the course of one year and will follow patients over this year, making it a longitudinal study experiment. The reasoning behind this is to compare to a seizure of patients as they happen over the year. Patients in both groups will know whether they have the original VNS or our device implanted, and the data is collected through seizures that randomly by patients, so survey bias will be minimal to none when data is collected.