paper.tex

@@ -264,7 +264,7 @@ the time spent waiting as well as the time dispensing water, is
 %
 where $S$ denotes the service time (i.e., the time spent refilling a
 bottle), $\lambda$ the mean arrival rate, and $\rho = \lambda \cdot
-E\mleft\{ S \mright\}$ the system utilisation. Using our experimental
+E\mleft\{ S \mright\}$ the system utilization. Using our experimental
 data we can approximate all parameters and obtain $W \approx
 \SI{23.3}{\second}$. The difference to always using the fastest
 strategy amounts to $\SI{4.14}{\second}$.
@@ -281,7 +281,7 @@ of up to $0.00103$ points.
 \section{Discussion and Conclusion}
 
 Further research is needed, particularly on the modelling of the
-arrival process and the relationship between the response time and
+arrival process and the relationship between the response time gain
 the grade gain. Nevertheless, we believe this work serves as a solid
 first step on the path towards achieving optimal study behaviour.
 

scripts/find_grade_gain.py

@@ -1,29 +0,0 @@
-import matplotlib.pyplot as plt
-from scipy import stats
-import numpy as np
-
-
-def main():
-    """
-    [1] H. Schuman, E. Walsh, C. Olson, and B. Etheridge, “Effort and Reward:
-        The Assumption that College Grades Are Affected by Quantity of Study*,”
-        Social Forces, vol. 63, no. 4, pp. 945–966, June 1985.
-    """
-    # [1, p. 950]
-    hours_studied = np.array([1, 2.5, 3.5, 4.5, 5.5, 6.5])
-    gpa = np.array([2.94, 2.91, 2.97, 2.86, 3.25, 3.18])
-
-    slope, intercept, r, p, std_err = stats.linregress(hours_studied, gpa)
-
-    print(f"GPA/hour (slope) of best fit line: {slope}")
-
-    plt.plot(hours_studied, gpa, label="Plot from publication")
-    plt.plot(hours_studied, slope * hours_studied + intercept, label="Best fit")
-    plt.xlabel("Hours studied")
-    plt.ylabel("GPA")
-    plt.legend()
-    plt.show()
-
-
-if __name__ == "__main__":
-    main()

tex-fmt.toml

@@ -1 +0,0 @@
-tabsize = 4