BME100 f2014:Group20 L2: Difference between revisions

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==Summary/Discussion==
==Summary/Discussion==
The drug, Lipopolysaccharide, had a significant effect on the subjects of the human experiment as the doses past the 5mg mark and the growth of the inflammotin levels became exponential because the growth of the inflammotin levels increased at a significantly higher rate each time the dosage increased by five mg. The The p-test value for the relationship between dosage and the inflammotin levels in humans is 1.11 x 10^-16 and because the value is below .0125 this shows that there is statistical significance between the dosage and protein level increase and therefore they were directly correlated. As far as the rat experiment, the average Inflammotin levels did not seem to increase as the doses did but at the same time the standard deviation was much larger in the 10mg experiment compared to the 0mg. This shows that when rats are given LPS, it will both increase or decrease the Inlammotin levels compared to their body's natural production levels. The p value for the rat experiment was 0.8120 and because the p-value is not less than 0.05 and therefore there is no statistical difference between groups. In this test the Inflammotin in the rats increased minutely from 0mg to 10mg, whereas, in the human experiment it increased by over 50 pg/mL thus proving that there was a significantly different result from the two tests. This might suggest some intrinsic difference in rat biochemistry and human biochemistry, perhaps even an issue of scaling that is not easily perceived right now. This leads us to believe that it might also be age-related, and reduced amount of Inflammotin in the elderly could allow for larger growths as shown in the graphs. Perhaps, for this reason, rat age might have been necessary to measure to show the issues properly.
The drug, Lipopolysaccharide, had a significant effect on the subjects in the human experiment; when the doses passed the 5mg mark, the relationship between doses and Inflammotin levels appeared to be exponential, as the growth of the Inflammotin levels increased at a significantly higher rate for every subsequent addition of 5mg to the previous dose. The p-value we calculated from the 1-way ANOVA test of the relationship between dosage and the Inflammotin levels in humans is 1.11 x 10^-16, and that value being so small indicates a statistically significant relationship between the dosage and Inflammotin levels. Regarding the rat experiment, the Inflammotin levels did not seem to have any correlation to doses did, however, it should be noted that the standard deviation was much larger in the 10mg experiment compared to the 0mg. This means that when rats are given LPS, their Inlammotin levels will likely stray from their natural levels. The-p value calculated for the rat experiment was 0.8120; because the p-value is greater than the standard 0.05, there is no statistical difference between groups. In this test, the mean of Inflammotin levels in the rats minutely increased between no dose and the highest dose by 6% , whereas, in the human experiment it increased by a whopping 17061%; indication that there was a significantly different result from the two tests. This might suggest some intrinsic difference in rat biochemistry and human biochemistry, perhaps even an issue of scaling that is not easily perceived right now. This leads us to believe that it might also be age-related, and reduced amount of Inflammotin in the elderly could allow for larger growths as shown in the graphs. Perhaps, for this reason, rat age might have been necessary to measure to show the issues properly.


It becomes important to note the ages of the patients in the human test and whatever effect that could have caused. While those prescribed 0 mg had a mean of 70 years old  and a Std. Dev of 4.372, 5 mg had 67.44 +/03.643822 yo, 10 mg had 68+/- 8.02772972 yo, and 15 mg had 69.6 +/- 7.40535521 yo. This shows that in general the patient group was good, in that they all were of similar age. It's forth noting that some of the higher groups had higher age variance, which might explain some part of the higher standard deviations in that case.
It becomes important to note the ages of the patients in the human test and whatever effect that could have caused. While those prescribed 0 mg had a mean of 70 years old  and a Std. Dev of 4.372, 5 mg had 67.44 +/03.643822 yo, 10 mg had 68+/- 8.02772972 yo, and 15 mg had 69.6 +/- 7.40535521 yo. This shows that in general the patient group was good, in that they all were of similar age. It's forth noting that some of the higher groups had higher age variance, which might explain some part of the higher standard deviations in that case.

Revision as of 03:08, 17 September 2014

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Ryan Giudice
Jeremy Ellis
Connor Seiferth
Bjorn Houman
Karthik Nambiar
Name: Your name

LAB 2 WRITE-UP

Descriptive Statistics

Human Trial
Average Inflammotin Level= 183.08 pg/ml

Average per Dose-

0 mg= 3.834 pg/ml

5 mg= 8.932 pg/ml

10 mg= 61.622 pg/ml

15mg= 657.941 pg/ml

Standard Deviation= 6.023

Standard Deviation per Dose-

0 mg= 1.52

5 mg= 1.59

10 mg= 30.11

15 mg= 212.95

Standard Error= 46.98

Standard Error per Dose-

0 mg= 0.48

5 mg= .50

10 mg= 9.5

15 mg= 67.34

Rat Trial
Average Inflammotin Level= 10.81 pg/ml

Average per Dose-

0 mg= 10.52 pg/mg

10 mg= 11.11 pg/mg

Standard Deviation= 5.16

Standard Deviation per Dose-

0 mg= 2.23

10 mg= 7.40

Standard Error= 1.6

Standard Error per Dose-

0mg= .995

10mg= 3.31



Graphs

Human Trials Results

Rat Trials Results




Inferential Statistics

ANOVA of Human Trials

ANOVA Post Test


We see that the p-value fell under .05 for the 1-way ANOVA. Unfortunately, that does not tell us for which two values they are significant. To check for that, a Bonferroni Correction is done (as shown in the picture), which in essence, is a t-test for all two groups. For it to be statistically sound, p-value for Bonferroni must be below (.05)(#samples), or in this case, .0125. This is a characteristic shared by all 2 groups, or in other words, all relations are significant.

T.Test of Rat Trials

P-value = 0.8120 Our p-value is not less than 0.05 and therefore there is no statistical difference between groups.



Summary/Discussion

The drug, Lipopolysaccharide, had a significant effect on the subjects in the human experiment; when the doses passed the 5mg mark, the relationship between doses and Inflammotin levels appeared to be exponential, as the growth of the Inflammotin levels increased at a significantly higher rate for every subsequent addition of 5mg to the previous dose. The p-value we calculated from the 1-way ANOVA test of the relationship between dosage and the Inflammotin levels in humans is 1.11 x 10^-16, and that value being so small indicates a statistically significant relationship between the dosage and Inflammotin levels. Regarding the rat experiment, the Inflammotin levels did not seem to have any correlation to doses did, however, it should be noted that the standard deviation was much larger in the 10mg experiment compared to the 0mg. This means that when rats are given LPS, their Inlammotin levels will likely stray from their natural levels. The-p value calculated for the rat experiment was 0.8120; because the p-value is greater than the standard 0.05, there is no statistical difference between groups. In this test, the mean of Inflammotin levels in the rats minutely increased between no dose and the highest dose by 6% , whereas, in the human experiment it increased by a whopping 17061%; indication that there was a significantly different result from the two tests. This might suggest some intrinsic difference in rat biochemistry and human biochemistry, perhaps even an issue of scaling that is not easily perceived right now. This leads us to believe that it might also be age-related, and reduced amount of Inflammotin in the elderly could allow for larger growths as shown in the graphs. Perhaps, for this reason, rat age might have been necessary to measure to show the issues properly.

It becomes important to note the ages of the patients in the human test and whatever effect that could have caused. While those prescribed 0 mg had a mean of 70 years old and a Std. Dev of 4.372, 5 mg had 67.44 +/03.643822 yo, 10 mg had 68+/- 8.02772972 yo, and 15 mg had 69.6 +/- 7.40535521 yo. This shows that in general the patient group was good, in that they all were of similar age. It's forth noting that some of the higher groups had higher age variance, which might explain some part of the higher standard deviations in that case.