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Table 3 Summary of the statistical models used to evaluate the potential benefits provided by females in POOR and GOOD condition

From: Differential allocation in a gift-giving spider: males adjust their reproductive investment in response to female condition

Predictors

Estimate

SE

z- or t-value

p-value

Latency to oviposition

 Intercept (POOR females)

2.55 (12.81)

0.19

13.122

< 0.001

 GOOD females

0.74 (2.09)

0.54

1.357

0.175

 Number of flies added

0.01 (1.01)

0.01

1.105

0.269

 GOOD females x Number of flies added

− 0.09 (0.91)

0.03

− 2.629

0.008

Total number of eggs

 Model (1)

  Intercept (POOR females)

127.77

13.53

9.296

< 0.001

  GOOD females

23.80

7.72

3.084

0.004

  Number of flies added

− 1.54

0.83

− 1.854

0.073

 Model (2)

  Intercept (POOR females)

102.18

4.78

21.385

< 0.001

  GOOD females

20.97

7.84

2.675

0.011

Mean mass of fertilized eggs

 Intercept

0.12

0.01

11.27

< 0.001

  1. For the model of Latency to oviposition, we report the estimate in log units and present the original units in parentheses. Moreover, the model of Latency to oviposition uses a z-value instead of a t-value as in the other models. For the model of Total number of eggs, we present the results of the two best fitted models (ΔAICc < 2): model (1) includes the additive effect of the experimental groups and number of flies added to the gift, and model (2) includes only the effect of the experimental groups. Significant results are highlighted in bold. SE = standard error