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Volume 6, Spring 2008 - Saddleback College

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Fall 2007 Biology 3A Abstracts<br />

both variables (r 2 = 1.3 x 10 -1 ) rejects the null<br />

hypothesis (Fig 2). Results supported our<br />

hypothesis that there would be a positive<br />

correlation between appearance and scent ratings<br />

of males when rated by females.<br />

Average<br />

Rating<br />

Appearance<br />

Average<br />

Rating<br />

Scent<br />

Person<br />

1 3.86 3.33<br />

Person<br />

2 2.46 3.33<br />

Person<br />

3 2.73 2.8<br />

Person<br />

4 3.33 2.6<br />

Person<br />

5 2.53 2.73<br />

Person<br />

6 3.06 2.53<br />

Person<br />

7 2.13 2<br />

Person<br />

8 2.33 2.8<br />

Person<br />

9 3.46 3.26<br />

Mean 2.87 2.82<br />

Table 1. Displaying mean values for each<br />

individual’s appearance and scent ratings. Values<br />

calculated based on ratings by 15 females. Mean<br />

values are shown at the bottom of each column,<br />

with an overall mean difference of 0.05 between<br />

the two variables..<br />

Mean Ratings<br />

3<br />

2.5<br />

2<br />

1.5<br />

1<br />

0.5<br />

0<br />

1<br />

Appearance and Scent Values<br />

Appearan<br />

Scent<br />

Figure 1. Positive correlation of mean ratings<br />

between appearance (Filled bar) and scent<br />

(Slashed bar) of male individuals. (N 1 =9) based on<br />

ratings from females (N 2 =15). An r value of 3.6 x<br />

10 -1 shows positive correlation between the two<br />

variables.<br />

Average Rating<br />

5<br />

4.5<br />

4<br />

3.5<br />

3<br />

2.5<br />

2<br />

1.5<br />

1<br />

0.5<br />

0<br />

0 2 4 6 8 10<br />

Individuals<br />

Figure 2. Mean ratings of scent and facial<br />

appearance in each individual on a scatter plot.<br />

Trend line shows linear correlation (r 2 = 1.3 x 10 -<br />

1 ) between both variables.<br />

Discussion<br />

The findings of this experiment support<br />

the hypothesis that a correlation exists between the<br />

attractiveness of a man’s facial features and the<br />

attractiveness of his body odor. There is a<br />

statistically significant relationship between these<br />

two factors in determining a male’s level of<br />

attractiveness to potential mates. This is shown by<br />

the correlation coefficient value of (r = 3.6 x 10 -1 ).<br />

Positive correlation is considered as any r-value<br />

such that 0 < r < 1. An r-value of 1 would indicate<br />

100% positive correlation between each of the<br />

variables being compared.<br />

Mate preference in H. sapiens has<br />

evolved in part because it produces MHC<br />

heterozygous offspring with enhanced levels of<br />

immune competency, which guards against a<br />

greater range of pathogens. Because MHC alleles<br />

are co dominant, the greater the difference<br />

between the alleles carried by the parent’s the<br />

greater the scope of antigen recognition by their<br />

offspring’s immune system (Brown, 1997).<br />

Passing on beneficial genes to offspring largely<br />

influences a females mate choice and her judgment<br />

of male attractiveness. Genetic dissimilarity is<br />

conveyed through both a man’s body odor and his<br />

facial features. Potential mates pickup these visual<br />

and pheromone cues, perceiving genetic<br />

dissimilarity as attractive. The attractiveness of a<br />

man’s facial features and the attractiveness of his<br />

body odor carry overlapping information; women<br />

prefer the smell of facially attractive men<br />

(Rikowski & Grammer 1999). There is a direct<br />

correlation between the attractiveness of a man’s<br />

odor and his facial attractiveness as perceived by<br />

females.<br />

d<br />

Average Rating<br />

Looks<br />

Average Rating<br />

Smell<br />

100<br />

<strong>Saddleback</strong> Journal of Biology<br />

<strong>Spring</strong> <strong>2008</strong>

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