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Table 1.

Logistic regression parameters for behavioral half-life (T₅₀) and rate of decline across experimental groups.

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Table 1 Expand

Fig 1.

Age-dependent climbing performance in Oregon-R flies under paraquat exposure.

Note: Line graphs showing mean climbing height (cm) ± SEM across age (5–50 days) for Oregon-R males (Panel A) and females (Panel B) exposed to 0 mM (circles), 10 mM (squares), and 20 mM (triangles) paraquat.Data points represent means from n = 30 flies per condition. Four-way ANOVA revealed significant effects of age, dose, sex, and their interactions (all p < 0.001), Line graphs generated using the ggplot2 package (v3.4.4) in R 4.3.1.

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Fig 1 Expand

Fig 2.

Age-dependent climbing performance in vestigial flies under paraquat exposure.

Note: Line graphs showing mean climbing height (cm) ± SEM across age (5–45 days) for vestigial males (Panel A) and females (Panel B) exposed to 0 mM (circles), 10 mM (squares), and 20 mM (triangles) paraquat. Data points represent means from n = 30 flies per condition. Vestigial flies exhibited accelerated decline compared to Oregon-R (strain effect: F₁,₈₆₄ = 94.2, p < 0.001), Line graphs generated using the ggplot2 package (v3.4.4) in R 4.3.1.

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Fig 2 Expand

Fig 3.

Mean climbing height under increasing paraquat concentration.

Note: Grouped bar graph showing mean climbing height (cm) ± SEM across all ages for each paraquat dose (0, 10, 20 mM). Bars grouped by strain (Oregon-R, vestigial) and sex (male = solid, female = hatched). ***p < 0.001 for main effect of dose (F₂,₈₆₄ = 186.7), Bar graphs generated using the ggplot2 package (v3.4.4) in R 4.3.1.

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Fig 3 Expand

Fig 4.

Logistic regression models of behavioral aging.

Note: Logistic curve fits for Oregon-R males (A), Oregon-R females (B), vestigial males (C), and vestigial females (D). Each panel displays curves for 0 mM (solid line), 10 mM (dashed line), and 20 mM (dotted line) paraquat. Horizontal dotted lines indicate T₅₀ for each condition. All logistic fits showed excellent goodness-of-fit (R² > 0.95, p < 0.001), Logistic regression curves generated using the drc package (v3.0-1) and visualized with ggplot2 (v3.4.4) in R 4.3.1.

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Fig 4 Expand

Table 2.

Survival analysis and lifespan parameters.

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Table 2 Expand

Fig 5.

Kaplan-Meier survival curves by strain, sex, and paraquat dose.

Note: Survival probability (0–1.0) plotted against age (days) for all 12 experimental groups. Panels organized by strain and sex: Oregon-R males (A), Oregon-R females (B), vestigial males (C), vestigial females (D). Line styles: solid = 0 mM, dashed = 10 mM, dotted = 20 mM paraquat. Shaded areas represent 95% confidence intervals. Log-rank test confirmed significant dose effects in all groups (all p < 0.001), Survival curves generated using the survminer package (v0.4.9) in R 4.3.1.

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Fig 5 Expand

Table 3.

Four-way ANOVA results for climbing performance.

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Table 3 Expand

Table 4.

Correlation and linear regression between age and climbing performance.

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Table 4 Expand

Table 5.

Cox proportional hazards regression for mortality risk.

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Table 5 Expand

Fig 6.

Relationship between behavioral half-life (T₅₀) and median lifespan (LS₅₀).

Not: Scatter plot with T₅₀ (days) on x-axis and LS₅₀ (days) on y-axis. Each point represents one experimental group (n = 12). Symbol shapes indicate strain (circle = Oregon-R, square = vestigial), fill indicates sex (filled = male, open = female), and color indicates paraquat dose (black = 0 mM, dark gray = 10 mM, light gray = 20 mM). Diagonal dashed line represents theoretical T₅₀ = LS₅₀. Regression line (solid blue) shows strong positive correlation (r = 0.976, 95% CI: 0.962–0.985, p < 0.001). Error bars represent 95% CI for both parameters, Scatter plot generated using the ggplot2 package (v3.4.4) in R 4.3.1.

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Fig 6 Expand