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<br />precipitation and yield. The rank correlation coefficient betwein this <br />14-day precipitation and yield was 0.46, significant at the I-pel-cent level <br />(the linear correlation coefficient was 0.35, significant at thel5-percent <br />level). While statistically significant, the correlation is only moderate, <br />having the same value as the stage 6 correlation coefficient andl'a substan.- <br />tially lower value than the correlation between yield and longer period <br />precipitation. It is likely that a different time period could be found that <br />would give a larger coefficient, but physical reasoning suggestslthat, <br />because of the interactions among precipitation, soil water, and evapotrans- <br />piration in the model, a simple statistical approach will not pr0vide a <br />satisfying description of the effects of timing. I <br /> <br />Before leaving the discussion of stage precipitation, it is interesting to <br />note that correlation coefficients (table 3) are significant at all five <br />sites only for stage 4 (floral initiation to end of leaf growth)] This <br />sugges-ts the possibil ity that the more the soil water is built Uw by precipi- <br />tation in this period of relatively low evapotranspiration, the ]ess the <br />plant will be affected by fluctuations in precipitation during s~bsequent <br />stages. An equally plausible explanation is that precipitation during this <br />period is important for plant vigor. I <br /> <br />Some effects of timing may be masked when data for all years arelconsidered <br />collectively, so plots of natural conditions for pairs of years ~Iere examined. <br />The pairs were specifically selected to illustrate the dominant factor of <br />timing, but the effects of amount may also be present.3/ The pl~ts, first <br />presented in figures 6a and 6b, show the daily progress of facto~'s that <br />influence plant growth and development. The vertical bars show/the amount of <br />precipitation; a trace event is depicted by a lip along the horitontal axis. <br />The solid line is soil water. The dot-dash line is water stress~ the dashed <br />line is temperature stress. The thin line rising to the right r~presents the <br />progress of grain filling. <br /> <br />Pairs of years were selected that have either reasonably similar precipitation <br />totals but different precipitation distributions and yields, or similar <br />yields but different precipitation totals and distributions. Examination of <br />Goodland 1961 and 1978 (figs. 6a and 6b) reveals that 1961 had mbre total <br />rain and growing-season rain than 1978. However, the yield was the same for <br />both years. The soil water in 1961 was consistently higher thanl1978 from <br />the middle of stage 3 to maturity. In 1978 a total of 26 mm of lain fell .in <br />three events in the 4 days prior to the onset of grain filling. The timing <br />of these events enabled 1978 to equal the yield of 1961 (3720 kgiha). <br /> <br />Oklahoma City 1955 and 1969 (figs. 7a and 7b) provide examples ofr good <br />timing and poor timing. Both total and growing-season rainfall \;Iere greatE~r <br />in 1955, yet the yields were essentially the same (about 4720 kg1ha). The <br />difference lies in the timing of the stage 6 rains. Both years 1eceived <br /> <br />I <br /> <br />3/ Questions about the effects of frequency (i.e., many small pr~cipitation <br />events versus a few large events) have been raised. These effects are <br />difficult to assess because of the complex interrelationships with amount ,and <br />timing. Therefore, within the context of this paper, no attempt!was made to <br />isolate the effects of frequency. : <br />I <br />I <br />I <br /> <br />21 i <br /> <br />;; <br /> <br />~ <br /> <br />>> <br /> <br />,- <br />