Spawning stock and recruitment

Point on curve High variability SSB R
#FIG 3.2
Landscape
Center
Inches
Letter  
100.00
Single
-2
1200 2
1 3 0 1 0 2 50 -1 20 0.000 1 0.0000 3181 6031 150 150 3181 6031 3331 6031
2 1 0 1 0 7 50 -1 -1 0.000 0 0 -1 0 0 3
	 3150 1650 3150 6075 9075 6075
2 1 0 1 0 7 50 -1 -1 0.000 0 0 -1 1 1 2
	2 1 1.00 60.00 120.00
	2 1 1.00 60.00 120.00
	 7050 2475 7050 4950
3 2 0 1 0 7 50 -1 -1 0.000 0 0 1 3
	2 1 1.00 60.00 120.00
	 3075 6150 2700 6900 3900 7275
	 0.000 -1.000 0.000
4 0 0 50 -1 0 18 0.0000 4 195 1620 3900 7125 Point on curve\001
4 0 0 50 -1 0 18 0.0000 4 255 1725 7200 3375 High variability\001
4 0 0 50 -1 0 18 0.0000 4 195 480 7500 6450 SSB\001
4 0 0 50 -1 0 18 0.0000 4 195 180 2775 2175 R\001
\begin{itemize}
\item
Spawning stock and environment have an effect
\item
No SSB $\Rightarrow$ no recruitment
\item
But is there any further relationship ?
\end{itemize}
Details
Although complex mathematical theories may be developed on this topic,
few things are clear from the outset. It is, however, clear that
there will be no recruitment without a spawning stock. \\

It is also generally known that recruitment is quite variable and that
it depends on several complex processes. Therefore it is natural to
advocate a relationship which starts at the origin and increases
initially as the stock size rises from zero. Actual data points would
be expected to deviate considerably from this curve.