Table 2. Open in new tab Experimental... | Oxford Academic

Table 2.

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Experimental conditions tested

Population size	Mutation rate (per base pair, per mutation type)	$N \times μ$ product
64 (⁠ $N_{0} / 16$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$1 / 16 N_{0} \times μ_{0}$
256 (⁠ $N_{0} / 4$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$1 / 4 N_{0} \times μ_{0}$
1024 (⁠ $N_{0}$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$N_{0} \times μ_{0}$
529 (⁠ $\approx N_{0} / 2$ ⁠)	$2 \times 10^{- 6}$ (⁠ $2 \times μ_{0}$ ⁠)	$\approx N_{0} \times μ_{0}$
256 $(N_{0} / 4$ ⁠)	$4 \times 10^{- 6}$ (⁠ $4 \times μ_{0}$ ⁠)	$N_{0} \times μ_{0}$
64 (⁠ $N_{0} / 16$ ⁠)	$16 \times 10^{- 6}$ (⁠ $16 \times μ_{0}$ ⁠)	$N_{0} \times μ_{0}$
$2,025$ (⁠ $\approx 2 \times N_{0}$ ⁠)	$2 \times 10^{- 6}$ (⁠ $2 \times μ_{0}$ ⁠)	$\approx 4 N_{0} \times μ_{0}$
$4,096$ (⁠ $4 \times N_{0}$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$4 N_{0} \times μ_{0}$
$1,024$ (⁠ $N_{0}$ ⁠)	$4 \times 10^{- 6}$ (⁠ $4 \times μ_{0}$ ⁠)	$4 N_{0} \times μ_{0}$
$4,096$ (⁠ $4 \times N_{0}$ ⁠)	$4 \times 10^{- 6}$ (⁠ $4 \times μ_{0}$ ⁠)	$16 N_{0} \times μ_{0}$
$16,384$ (⁠ $16 \times N_{0}$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$16 N_{0} \times μ_{0}$
$1,024$ (⁠ $N_{0}$ ⁠)	$16 \times 10^{- 6}$ (⁠ $16 \times μ_{0}$ ⁠)	$16 N_{0} \times μ_{0}$
$16,384$ (⁠ $16 \times N_{0}$ ⁠)	$16 \times 10^{- 6}$ (⁠ $16 \times μ_{0}$ ⁠)	$256 N_{0} \times μ_{0}$

Population size	Mutation rate (per base pair, per mutation type)	$N \times μ$ product
64 (⁠ $N_{0} / 16$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$1 / 16 N_{0} \times μ_{0}$
256 (⁠ $N_{0} / 4$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$1 / 4 N_{0} \times μ_{0}$
1024 (⁠ $N_{0}$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$N_{0} \times μ_{0}$
529 (⁠ $\approx N_{0} / 2$ ⁠)	$2 \times 10^{- 6}$ (⁠ $2 \times μ_{0}$ ⁠)	$\approx N_{0} \times μ_{0}$
256 $(N_{0} / 4$ ⁠)	$4 \times 10^{- 6}$ (⁠ $4 \times μ_{0}$ ⁠)	$N_{0} \times μ_{0}$
64 (⁠ $N_{0} / 16$ ⁠)	$16 \times 10^{- 6}$ (⁠ $16 \times μ_{0}$ ⁠)	$N_{0} \times μ_{0}$
$2,025$ (⁠ $\approx 2 \times N_{0}$ ⁠)	$2 \times 10^{- 6}$ (⁠ $2 \times μ_{0}$ ⁠)	$\approx 4 N_{0} \times μ_{0}$
$4,096$ (⁠ $4 \times N_{0}$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$4 N_{0} \times μ_{0}$
$1,024$ (⁠ $N_{0}$ ⁠)	$4 \times 10^{- 6}$ (⁠ $4 \times μ_{0}$ ⁠)	$4 N_{0} \times μ_{0}$
$4,096$ (⁠ $4 \times N_{0}$ ⁠)	$4 \times 10^{- 6}$ (⁠ $4 \times μ_{0}$ ⁠)	$16 N_{0} \times μ_{0}$
$16,384$ (⁠ $16 \times N_{0}$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$16 N_{0} \times μ_{0}$
$1,024$ (⁠ $N_{0}$ ⁠)	$16 \times 10^{- 6}$ (⁠ $16 \times μ_{0}$ ⁠)	$16 N_{0} \times μ_{0}$
$16,384$ (⁠ $16 \times N_{0}$ ⁠)	$16 \times 10^{- 6}$ (⁠ $16 \times μ_{0}$ ⁠)	$256 N_{0} \times μ_{0}$

The control condition is in bold. Note that, as the simulations take place on a squared grid, population sizes could not be exactly divided or multiplied by 2.

Table 2.

Open in new tab

Experimental conditions tested

Population size	Mutation rate (per base pair, per mutation type)	$N \times μ$ product
64 (⁠ $N_{0} / 16$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$1 / 16 N_{0} \times μ_{0}$
256 (⁠ $N_{0} / 4$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$1 / 4 N_{0} \times μ_{0}$
1024 (⁠ $N_{0}$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$N_{0} \times μ_{0}$
529 (⁠ $\approx N_{0} / 2$ ⁠)	$2 \times 10^{- 6}$ (⁠ $2 \times μ_{0}$ ⁠)	$\approx N_{0} \times μ_{0}$
256 $(N_{0} / 4$ ⁠)	$4 \times 10^{- 6}$ (⁠ $4 \times μ_{0}$ ⁠)	$N_{0} \times μ_{0}$
64 (⁠ $N_{0} / 16$ ⁠)	$16 \times 10^{- 6}$ (⁠ $16 \times μ_{0}$ ⁠)	$N_{0} \times μ_{0}$
$2,025$ (⁠ $\approx 2 \times N_{0}$ ⁠)	$2 \times 10^{- 6}$ (⁠ $2 \times μ_{0}$ ⁠)	$\approx 4 N_{0} \times μ_{0}$
$4,096$ (⁠ $4 \times N_{0}$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$4 N_{0} \times μ_{0}$
$1,024$ (⁠ $N_{0}$ ⁠)	$4 \times 10^{- 6}$ (⁠ $4 \times μ_{0}$ ⁠)	$4 N_{0} \times μ_{0}$
$4,096$ (⁠ $4 \times N_{0}$ ⁠)	$4 \times 10^{- 6}$ (⁠ $4 \times μ_{0}$ ⁠)	$16 N_{0} \times μ_{0}$
$16,384$ (⁠ $16 \times N_{0}$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$16 N_{0} \times μ_{0}$
$1,024$ (⁠ $N_{0}$ ⁠)	$16 \times 10^{- 6}$ (⁠ $16 \times μ_{0}$ ⁠)	$16 N_{0} \times μ_{0}$
$16,384$ (⁠ $16 \times N_{0}$ ⁠)	$16 \times 10^{- 6}$ (⁠ $16 \times μ_{0}$ ⁠)	$256 N_{0} \times μ_{0}$

Population size	Mutation rate (per base pair, per mutation type)	$N \times μ$ product
64 (⁠ $N_{0} / 16$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$1 / 16 N_{0} \times μ_{0}$
256 (⁠ $N_{0} / 4$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$1 / 4 N_{0} \times μ_{0}$
1024 (⁠ $N_{0}$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$N_{0} \times μ_{0}$
529 (⁠ $\approx N_{0} / 2$ ⁠)	$2 \times 10^{- 6}$ (⁠ $2 \times μ_{0}$ ⁠)	$\approx N_{0} \times μ_{0}$
256 $(N_{0} / 4$ ⁠)	$4 \times 10^{- 6}$ (⁠ $4 \times μ_{0}$ ⁠)	$N_{0} \times μ_{0}$
64 (⁠ $N_{0} / 16$ ⁠)	$16 \times 10^{- 6}$ (⁠ $16 \times μ_{0}$ ⁠)	$N_{0} \times μ_{0}$
$2,025$ (⁠ $\approx 2 \times N_{0}$ ⁠)	$2 \times 10^{- 6}$ (⁠ $2 \times μ_{0}$ ⁠)	$\approx 4 N_{0} \times μ_{0}$
$4,096$ (⁠ $4 \times N_{0}$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$4 N_{0} \times μ_{0}$
$1,024$ (⁠ $N_{0}$ ⁠)	$4 \times 10^{- 6}$ (⁠ $4 \times μ_{0}$ ⁠)	$4 N_{0} \times μ_{0}$
$4,096$ (⁠ $4 \times N_{0}$ ⁠)	$4 \times 10^{- 6}$ (⁠ $4 \times μ_{0}$ ⁠)	$16 N_{0} \times μ_{0}$
$16,384$ (⁠ $16 \times N_{0}$ ⁠)	$10^{- 6}$ (⁠ $μ_{0}$ ⁠)	$16 N_{0} \times μ_{0}$
$1,024$ (⁠ $N_{0}$ ⁠)	$16 \times 10^{- 6}$ (⁠ $16 \times μ_{0}$ ⁠)	$16 N_{0} \times μ_{0}$
$16,384$ (⁠ $16 \times N_{0}$ ⁠)	$16 \times 10^{- 6}$ (⁠ $16 \times μ_{0}$ ⁠)	$256 N_{0} \times μ_{0}$

The control condition is in bold. Note that, as the simulations take place on a squared grid, population sizes could not be exactly divided or multiplied by 2.