V --. ~— -. v - ——..‘n1—-. v40«\~_11 v—cw. -~... --—-\~n GROWTH CORRELATIONS AND COMPETITIVE RELATIONSHIPS BETWEEN YIELD COMPONENTS OF SELECTED VARIETIES OF THE DRY BEAN Dissertation for the Degree of Ph. D. MICHIGAN STATE UNIVERSITY HASSAN HOJATI 1977 LIBRARY Michigan Stan Univer‘ity This is to certify that the thesis entitled GROWTH CORRELATIONS AND COMPETITIVE RELATIONSHIPS BETWEEN YIELD COMPONENTS OF SELECTED VARIETIES OF THE DRY BEAN presented by Hassan Hojat has been accepted towards fulfillment of the requirements for Ph.D. Crop Science degree in Major professor Date [éZ/KW/MZ 9: /9”/7 0-7639 ABSTRACT GROWTH CORRELATIONS AND COMPETITIVE RELATIONSHIPS BETWEEN YIELD COMPONENTS OF SELECTED VARIETIES OF THE DRY BEAN By Hassan Hojat Growth processes of plants and their specialized organs have been under study for a long time, each researcher approaching the subject with the prevalent methodology in his area of specialization at the time of investigation. The approach taken up in the present study is by means of fitting the incremental data of leaflet and pod growth in two groups of field bean varieties,differing in leaf sizes,to the Gompertz growth equation. No attempt has been made to attri- bute a specific physiological function to any of the three parameters of the asymptotic curve. However, it has been assumed that the metric values of 2 parameters of leaflet and pod growth curves of varieties grown under constant envi- ronmental conditions belong to normally distributed popula- tions. Parameter b is a measure of scale or spread of the curve along the time axis and denotes the rate of change in relative growth rate or the rate of approach to asymptotic value. Treating the b parameters of leaflet and pod growth curves as metric traits with normal distribution lends them to statistical analysis. Significant differences were found between 2 parameters of leaflet and pod growth curves of the eight varieties. This parameter could be used not only to Hassan Hojat differentiate the growth patterns of the organs of distinct groups of varieties but it could also distinguish any of the varieties demonstrating a distinct growth pattern of its organs. Generally the small leaf varieties showed a remark- able similarity in the form of growth and rate curves of their leaflets and pods and proximity of the average maximum growth rates of these organs while the large leaf varieties were more divergent with different forms of rate curves for leaflets and pods and a higher maximum growth rate for leaf-I lets as compared to pods. Highly negative correlation between the 2 parameters of leaflets and pods in the large leaf group signified different orders of priority for utilization of growth resources in leaflet and pod growth of the constituent varieties of this group. The assumption of organ homology between leaflets, pods, and seeds is based on the premise that all these organs, regardless of their particular functions as photosynthetic, reproductive, and storage entities, are essentially similar in structure. Pods and seeds are modified leaves in the sense that the elongated ovary is anatomically similar to a leaf and contains the seeds which are in turn mainly composed of cotyledons. These are storage organs functionally and modi- fied leaves structurally. So, in addition to being regulated by organ-specific genes, they are influenced by a common gene set. Positive and reasonably high correlations between average maximum growth rate of leaflets and pods on one hand and seed size on the other hand substantiate this hypothesis. Hassan Hojat Furthermore, highly significant positive correlations between leaflet growth rate and leaflet sizes provide additional evidence, though a highly positive correlation between pod growth rate and pod length is only present in the large leaf group. The correlations between mature leaflet, pod, and seed sizes in the small, medium, and large leaf groups were pre- dominantly positive, reasonably substantial and occasionally significant regardless of location or the level of competition between plants. In other words, the influence of the common set of genes regulating the size of these homologous organs did not have a decisive role as compared to the organ-specific genes and non-genetic factors. The correlations between the three components of yield in field beans in the three groups of varieties generally follow the pattern described by Adams (1967) though no clear trend was visible as to the influence of location or inter- plant competition levels on these correlations for any of the three groups of varieties. GROWTH CORRELATIONS AND COMPETITIVE RELATIONSHIPS BETWEEN YIELD COMPONENTS OF SELECTED VARIETIES OF THE DRY BEAN BY Hassan Hojat A DISSERTATION Submitted to Michigan State University in partial fulfillment of the requirements for the degree of DOCTOR OF PHILOSOPHY Department of CrOp and Soil Sciences 1977 To the memory of my father ii ACKNOWLEDGEMENTS I am greatly indebted to my major professor, Dr. M. W. Adams for his support, advice, and guidance. I am especially indebted to Dr. C. M. Harrison for his genuine interest and concern during the course of my studies. I wish to express my thanks to the other members of my guidance committee, Drs. N. R. Thompson and A. W. Saettler for their encouragement and constructive criticism of this manuscript during its preparation. I am grateful to Professor R. J. Kleis for his sincere concern about my well-being in the final stage of the preparation of this thesis. I am greatly indebted to my friends, Ardeshir Ghaderi, Mehdi Ghods, and Gholamhossein G. Hamedani for their self- less moral support and encouragement in a critical stage of my studies. I wish to thank Ms. Lieselotte Heil for her assistance in the preparation of this manuscript. iii TABLE OF CONTENTS LIST OF TABLES . . . . . . . . . . . . . . . . . . . v LIST OF FIGURES . . . . . . . . . . . . . . . . . . vii INTRODUCTION . . . . . . . . . . . . . . . . . . . . 1 REVIEW OF LITERATURE . . . . . . . . . . . . . . . . 4 MATERIALS AND METHODS . . . . . . . . . . . . . . . 12 RESULTS AND DISCUSSION . . . . . . . . . . . . . . . 15 The growth rates . . . . . . . . . . . . . . . 42 Correlations between yield, its components, and final leaflet and pod sizes . . . . . . . . 51 SUMMARY AND CONCLUSIONS . . . . . . . . . . . . ,’. 62 LITERATURE CITED . . . . . . . . . . . . . . . . . . 69 APPENDIX A . . . . . . . . . . . . . . . . . . . . . 72 APPENDIX B . . . . . . . . . . . . . . . , . . . . . 85 LIST OF TABLES Table Page 1. Estimated parameters of the Gompertz curve fitted to the data for leaflet growth . . . . . 16 2. Estimated parameters of the Gompertz curve fitted to the data for pod growth . . . . . . . l8 3. Analysis of variance for b_parameters of leaflet growth curves . . . . . . . . . . . . . 35 4. Analysis of variance for 2 parameters of pod growth curves . . . . . . . . . . . . . . . 35 5. Differences between the means of 2 parameters for leaflet growth . . . . . . . . . . . . . . 37 6. Differences between the means of b parameters for pod growth . . . . . . . . . . . . . . . . 38 7. Average maximum growth rates of leaflets (cm./day) . . . . . . . . . . . . . . . . . . . 43 8. Average maximum growth rates of pods (cm./day) . . . . . . . . . . . . . . . . . . . 43 9. Correlation between average maximum leaflet and pod growth rates and yield, its components, leaflet size and pod size . . . . . . . . . . . 44 10. Correlations involving leaflet size, pod size, seed size, and seeds per pod compared for the effect of environmental change . . . . . . . . 52 ll. Correlations involving leaflet size, pod size, seed size, and seeds per pod compared for the effect of different competition regimes . . . . S3 12. -Correlations between yield and its components compared for the effect of environmental change . . . . . . . . . . . . . . . . . . . . S4 13. Correlation between yield and its components compared for the effect of different competition regimes . . . . . . . . . . . . . . SS A-Z. A-3. A-4. A-S. A-6. A-7. A-8. A-9. A-10.- A-ll. A-lZ. B-l. B-Z. B-3. B-4. Appendix Tables Charlevoix leaflets Manitou leaflets Cranberry 8247 leaflets Swedish Brown leaflets Navy-01 leaflets Navy-02 leaflets Navy-03 leaflets Navy-O4 leaflets Charlevoix and Manitou pods Cranberry 8247 and Swedish Brown pods Navy-01 and Navy-02 pods Navy-03 and Navy-04 pods Test 23, East Lansing Test 24, Gratiot County Test 25A, Gratiot County . Test 25B, Gratiot County vi Page 73 74 75 76 77 78 79 80 81 82 83 84 86 88 91 94 LIST OF FIGURES Figure Page 1. Observed and estimated growth curves (A) and observed rate curve (B) of a Charlevoix leaf . . . . . . . . . . . . . . . . . . . . . 22 2. Observed and estimated growth curves (A) and observed rate curve (B) of a Charlevoix pod . . . . . . . . . . . . . . . . . . . . . . 23 3. Observed and estimated growth curves (A) and observed rate curve (B) of a Cranberry 8247 leaf . . . . . . . . . . . . . . . .'. . 24 4. Observed and estimated growth curves (A) and observed rate curve (B) of a Cranberry 8247 pod . . . . . . . . . . . . . . . . . . . 25 5. Observed and estimated growth curves (A) and observed rate curve (B) of a Swedish Brown leaf . . . . . . . . . . . . .'. . . . . 26 6. Observed and estimated growth curves (A) and observed rate curve (B) of a Swedish Brown pod . . . . . . . . . . . . . . . . . . . 27 7. Observed and estimated growth curves (A) and observed rate curve (B) of a Navy-04 leaf . . . . . . . . . . . . . . . . . . . . . 28 8. Observed and estimated growth curves (A) and observed rate curve (B) of a Navy-04 pod . . . . . . . . . . . . . . . . . . . . . . 29 9. Observed growth (A) and rate (B) curves of Charlevoix leaf and pod . . . . . . . . . . . . 3O 10. Observed growth (A) and rate (B) curves of Cranberry 8247 leaf and pod . . . . . . . . . . 31 11. Observed growth (A) and rate (B) curves of Swedish Brown leaf and pod . . .7. . . . . . . 32 12. Observed growth (A) and rate (B) curves of Navy- 04 leaf and pod . . . . . . . . . . 33 vii INTRODUCTION The analysis of growth in higher plants is a complex subject. It deals with a constellation of characters and their interrelationships, making the analysis more problematic since any particular approach deals with one or a few facets of a subject eventually related to the whole developmental history of the plant. From the earliest periods when Sachs described the ”Grand Period of Growth” to the present, different disciplines of biology have used the techniques and methods available to them in order to shed some light on different aspects of a complex problem. The study of plant growth processes has been taken up by plant morphologists, plant anatomists, plant physiologists, plant geneticists, and plant breeders in different times with certains theories and concepts having gained currency and predominance in each period. From the first decades of the 20th century different growth equations have been developed, and relevant metrical data dealing with the increase in height, weight, length, volume, and surface of a plant or its organs in time have been fitted to them in order to gain, hopefully, a better understanding of the processes which giVe rise to the parti- cular shape of growth curves. These quantitative methods deal with the parameters Of growth curves and their ability to distinguish between different patterns of growth and by this to distinguish different genetic constitutions, even though environmental influences in the broad sense make the detection of genetic differences very difficult. The most commonly used growth curves in the case of higher plants are different forms of autocatalytic (logistic) expressions and the Gompertz Growth Equation. In the present study, the Gompertz curve with three parameters was fitted to the leaf- let and pod growth data taken from two sets of varieties grouped according to the size of their leaves. The parameter b, which denotes the rate of change in the relative growth rate or the rate of approach to the asymptotic value, was treated as a metric value and the mean values of this parameter for different varieties were compared. Since the absolute rate of growth during the growth period first rises, reaches a maximum and then declines until it approaches zero, it was considered important to calculate correlations between the rates of leaflet and pod growth on one hand, and yield, its components, and mature leaflet and pod sizes on the other hand. This was done on the assumption that the time period in which the rate was at or near its maximum represents the maximum utilization of resources (metabolites) either in increasing the size of the principal organ of photosynthesis and conse- quently increasing the source capacity or extending the sink capacity in order to utilize the resources directed from source to sink. The general intent has been the analysis of possible interactions between pod and leaf growth rates and pursuit of relevant explanations for this relationship, and the impact it has on yield and its components under different environmental conditions. REVIEW OF LITERATURE Growth has been defined as a process of increasing size, complexity and substance in an organism or any of its organs through time (28, 30). Change in size is the most conspicuous characteristic which occurs in terms of length, area or volume (6). Changes in dry weight and leaf area have been widely used in studies of plant growth, although change in length is also taken as an index of growth of plant parts and organs such as internodes, roots and fruits. Growth of an organ or organism in time often follows the form of an s-shaped or Sigmoid curve. The initially slow increase in size at the beginning of the elongation or expan- sion process enters the phase of exponential growth, with a constant relative rate which follows the "compound interest law" of Blackman (7). The next phase consists of linear growth with a constant absolute rate. Eventually, in the third phase, the growth rate declines gradually until growth ceases. Sigmoid curves have a point of inflection which varies in position depending on the specific equation used. This is the point of maximum growth rate at which the increase in growth rate ceases and the decrease begins. Weight or height of plants, leaf area, and length of root and shoot follow this pattern of growth (7, 28, 36). Internal and external factors determine the longitudinal 5 growth rate of a plant or any of its parts, although there is a genetically determined limit for growth rate regardless of how favorable environmental conditions become (33). The growth of leaves commences with a phase in which cell division in leaf primordia has precedence over cell elongation. Cell division under constant Conditions continues at an approximately constant relative rate until the leaf emerges from the bud. The average rate of cell division con- tinues to decline after unfolding until the leaf reaches .25 to .75 its final size. After unfolding, the rate of cell expansion increases and this, combined with cell division, rapidly increases the leaf size until the final size is attained. Both Monocotyledonous and Dicotyledonous leaves demonstrate this pattern of growth with reasonable consistency in constant environments (21). The processes of cell division and cell expansion cannot be clearly separated in time. They occur simultaneously for a considerable portion of the leaf expansion period. Dale and Sunderland (9, 32) investigated the growth of leaves of lupin (Lupinus albus), sunflower (Heliantus annus) and the dry bean (Phaseolus vulgaris). Their observations confirmed this point although the latter part of leaf development in beans appeared to be dominated by cell expansion. Watada and Morris (35) studied the growth pattern of snap bean fruits and found it to be sigmoid. Four days following anthesis the pod weight and length started to increase until the maximum length was reached about the thirteenth day. This growth occurred mainly due to the enlargement of fleshy endocarp. There have been many growth equations developed over the past 50 years. Those used widely at the present time are the Von Bertalanffy equation, the logistic equation, and different forms of the Gompertz equation (10). All these curves are asymptotic at their two ends to the base lines W = O and W = K, respectively. The Von Bertalanffy equation was developed upon the physiological premise that growth rate is the end result of a balance between the rates of catabolism and anabolism (12). This curve was generally used in animal growth studies in which catabolism and anabolism could be more accurately defined. Richards developed a more generalized form of the equation in which by changing the value of a constant, both logistic and Gompertz equations could be arrived at (27, 34). The autocatalytic or logistic function is a 3-parameter sym- metrical sigmoid curve with the inflection point located midway between the upper and lower asymptotes. Pearl and Reed (23) arrived independently at this function for explain- ing human population increases. It has been widely used in both studies of human population growth and growth studies in higher plants and their parts and organs. The Gompertz function, which was used by actuaries for a long time in order to describe population increases, is a 3-parameter asymmetrical sigmoid curve with a point of inflec- tion before the midpoint at K/e or 0.3679 the upper asymptote. Wright (38) revived this equation and suggested its use in the study of biological growth. Weymouth, McMillin and Rich (36) used this curve in the study of shell growth of razor clam and obtained an excellent fit to experimental data. They attached no biological meaning to the inflection point of the curve. Winsor (37) discussed the possibilities and limitations of this curve for the purpose of growth studies. The Gompertz function, though commonly used in animal growth and population studies, has not been widely applied to the growth of higher plants. Laird, Taylor and Barton (19) derived a form of the Gompertz equation based on previous experimental observations made on animals, indicating an almost exponential decay of the specific growth rate over time. They advanced the follow- ing hypothesis: "the major part of the growth of the normal organism from conception to early maturity is the resultant of two genetically determined processes whose magni- tudes are defined by exponential coefficients; these processes operate on an initial mass to determine 1) the magnitude of the initial exponen- tial proliferation of the system and 2) the magni- tude of the exponential decay of this primary exponential growth rate." Laird and Howard (20) demonstrated that the Gompertz equation was proper and suitable to fit the weight growth data of an average mouse from two to ten weeks of age. They further demonstrated that the differences between growth curve para- meters in mice were related to sex, level of heterozygosity, and maternal influence. They stated that a sigmoid curve is indispensible for description of the growth of animals and their parts and organs. Furthermore, they argued that the growth curves of distantly related animals such as cows, mice, and chickens are different only in scale and can be super- .imposed due to the similarity in pattern. Therefore the growth parameters responsible for the differences of scale must be acted upon by genetic factors. They suggested that three growth parameters may be geneti- cally determined and species-specific. These are the initial specific growth rate, its rate of exponential decay, and the initial weight. In a later study, Kidwell, Howard and Laird (18) suggested the possibility of treating "the estimated parameters of a mathematical expression of the weight-time relation, i.e. a 'growth model', as metric traits, amenable to the usual ana- lytic methods of quantitative genetics." They recognized that the model would not be of any value in genetic studies if only an insignificant portion of the variance of the growth parameters were found to have a genetic origin. The results of a diallel analysis of all posSible crosses between four inbred lines of mice, in which weight data from two to ten weeks of age were fitted to the Gompertz equation and the growth parameters were treated as metric traits, proved to be ambiguous and failed to provide clear—cut proof for the hypothesis put forward. Amer and Williams (3) used a Gompertz equation for the study of growth in area of Pelargonium leaves. These leaves reached the maximum growth rate in one week but continued to grow for eight weeks. The asymmetry of the curve, thus, was pronounced and a logistic equation seemed to be inappropriate. Although the Gompertz equation, permitting only a slight asymmetry, did not seem to match the strong asymmetry of the data, Amer and Williams used the equation (Y = Kab ) quite satisfactorily. There were three different watering regimes for plants of Pelargonium zonale in this experiment. These regimes had a pronounced effect on parameter E and to a lesser degree on parameter 3) but parameter b remained reason- ably constant under widely divergent watering regimes and this led them to conclude that parameter b might be species- specific for Pelargonium zonale. Plant breeders are turning increasingly away from single- objective selection, and more toward selecting for multiple goals. This is particularly the case where the breeder has adopted the plant design approach to achieve optimum perfor- mance, the most widely known of such approaches being that described by Donald (10). Plant designs, or ideotypes, largely involve selecting for a combination or package of both morphological and physiological traits that, in the judgement of the breeder, will lead under specified environ— mental-management conditions to superior performance. But herein lies a problem -- that of association between favorable and unfavorable characteristics. With several objectives in mind, each influenced by at least one to possibly several genes, some association is expected. Johnson, Robinson, and 10 Comstock (l6) pointed out the importance of correlations, favorable and unfavorable, in soybean improvement. Yap and Harvey (39) discussed a similar situation in barley. Recently, Peet, Bravo, Wallace and Ozbun (24) noted the association in dry beans involving several morpho-physiological characteris- tics. Stebbins (29) based his fundamental cause of "develop- mental correlations" among traits in plants upon pleiotropy -- a gene or a set of genes regulating certain basic metabolic and/or developmental process(es) that lead to several traits being affected. It is expected that traits associated due to pleiotropy would be developmentally related. A simple example is the length and width of a leaf. Adams (1) postulated developmental associations between components of the yield system. The basis of this ”component compensation" was the sequential demand for metabolites needed for growth and development by successive components of the yield system, where the demand was directed at common metabolites of a limited source. Component compensation was shown (4, S, 8, 14, 15, 17, 25) to be widespread among grain crops. Duarte and Adams (11) pointed out a common kind of developmental association in grain legumes, namely, the correlation between number of pods per plant and number of leaves. Since both these metrical characters are functions of number of nodes, or axillary positions, this correlation is explicable. Stebbins (29) and Grant (13) might see this as a case of pleiotropy -- the genes affecting node number thus being also responsible for leaf number and pod number potential. In beans, Duarte and Adams (11) also observed a signifi- cant positive relationship between leaflet size and seed size. They could not postulate a direct morphological-developmental basis for this relationship, but did suggest the possibility that the relationship depended upon homology of organ systems. It is possible that leaves and seeds are, therefore, depen- dent upon a common gene system regulating the size of homo- logous organs. It was stated that the amount of photosyn- thate produced by a leaf, the amount per unit of time being proportional to its size, could be a regulating factor on the size of seed produced in the raceme borne in the axil of that leaf. Grant (13) postulated the concept of multifactorial linkage where with numerous genes involved in the expression of each of several traits, and a limited number of chromosomes or linkage groups, there will be a strong tendency for some of the traits to associate in inheritance -- to vary together from one generation to the next. With time and opportunity for breaking up of linkage groups new associations will form, but the multifactorial nature of the genetic base of each trait will tend to resist abrupt and drastic change in the association. This system provides a kind of cohesiveness to certain character associations that may be of positive fitness value to some wild populations. Materials and Methods Fourteen varieties of the field bean, divided into three groups on the basis of leaf size (five with large leaves, four with medium leaves, and five with small leaves), were planted in two replications in East Lansing during the summer of 1970. Plant spacing within rows was 10 centimeters and rows were 70 centimeters apart. Measurements of leaflet and pod growth were made on randomly selected plants of 4 varie- ties with large and 4 varieties with small leaves in order to study the comparative rates of continuous growth. This non- destructive method, in spite of the apparent difficulties and the care which should be taken to avoid damaging young growing plant parts, is preferable to the destructive sampling method which involves selection and tagging of very young leaves and pods, taking into consideration the approximate equivalence of length, and harvesting them in different time intervals for measurements, and averaging of the samples. The length of the middle leaflet of the first and second leaves appearing on the main axis of each of five plants and also the length of three to five normally developing pods (with more than two seeds) per each selected plant were measured, beginning at the time of appearance and continuing in two-day intervals until growth had ceased. The precision was to the nearest millimeter. Final yield (W) and its three 13 components, namely, average number of pods per plant (X), average number of seeds per pod (Y), and average seed weight (2) were also measured on one meter harvested sections of each plot. The same varieties were planted in Gratiot County, Michigan, under three levels of competition. Four replica- tions of closely spaced plants in the row (10 centimeters) and four replications of wide spacing (30 centimeters) were grown. In two of the replications of closely-spaced plants half of the length of plots was shaded with semi-translucent plastic screens to reduce the light intensity. Size of five fully eXpanded leaves and ten mature pods per plot was measured. Yield and its components were also measured. Leaf and pod growth data were fitted to a Gompertz growth curve which is generally given as Y = fight and is fitted in its logarithmic form Log Y = Log 5 + Log 3.21:, where Y is the measured length at time t, E is the upper asymptote or the value of Y at t = tw, a_is the difference between the Y value and the upper asymptote when t = 0, and b‘is a measure of change or the rate constant which represents the ratio between successive increments of growth and is a declining ratio of increase. Parameter'b_is the most important of the three parameters and signifies that each difference between successive loga— rithmic values of the dependent variable is a constant per- centage of the preceding difference. 14 For calculation of the three parameters the data were divided into three groups each consisting of n observations. Then the Log E, Log 3, and p values were calculated from the following expressions: 1 (éilggY)(Xalong-(leongz Log K = n (leogY + 23logY - ZzzlogY) b-l Log 3 - (leosY ' illogY) (Eh-152 1 Z3logY - illogY n ZzlogY_- leogY For all experiments, the correlations r r ZL’ rLP’ rPZ’ PY’ rXY’ rXZ’ rYZ’ rXW’ rYW’ and rZW were calculated where X, Y, and Z are components of yield, W; L is the length of a fully expanded leaflet and P is the length of a mature pod. The correlations between average maximum leaflet and pod growth rates and yield, its components, and mature leaf- let and pod lengths for both variety groups were also calcu- lated. RESULTS AND DISCUSSION A summary of leaflet and pod growth data of the eight varieties and the data related to yield, its components, and mature leaflet and pod measurements is given in the appendices. The estimated values of the three parameters of the Gompertz curve are summarized in Table l for leaves and in Table 2 for pods. Although at first a method Of averaging the growth curves was tried for both leaflet and pod growth, the following disadvantages were inherent in the application of this method. The average of several Gompertz curves only approximates a Gompertz curve and does not precisely represent a real curve. By averaging several curves the existing variation in the experimental material would be reduced drastically and consequently the decrease in the available degrees of freedom makes significance tests very insensitive to small differ- ences. The measurements on leaflets and pods of different plants could not begin at exactly the same stage of growth due to time limitations. Because of this displacement in time, the average curve (averaged over several leaflets or several pods) would not represent the actual process of growth in length because each data point on the curve repre- sents the mean of several measurements whose magnitudes differ by as much as three centimeters. *4 U1 l6 aaoa. m¢am.oa omoo. maaa. mmmo.¢a oqmm. coco. manm.na nnmo. mama. ounm.ma mnam. mmma. nnoo.m mmmn. moma. ommm.oa «nae. aano. ammo.ma swam. . waoo. mmom.ua name. mama. comm.ua omen. aa «cea. mmwm.oa once. aa nnno. ommn.oa cone. oaaa. amqm.~a Noam. oqmo. mono.ma omwe. moea. ouqo.ma mamm. n~oo. oeaq.0a. «mac. . nqaa. aaoc.aa waaq. ommo. ommu.oa sham. :3oum anaa. ammm.aa eewe. ammo. «amm.~a mace. a smavoam . amoa. ammm.aa «ace. a souaaaz menu. omoo.w maom. mace. mamm.oa aqu. Nama. oam~.w mmom. .eamc. aaao.ma aoem. omea. 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Parameters E and a_were more or less self—evident and their comparison did not furnish much more information about the varieties concerned. The parameter b was the important one. If we write the equation in the following form: d - a%--(lnb)Y(_lni<-lnY) the relationship of the absolute rate of growth (dy/dt) to b and to the asymptotic value (E) becomes apparent. Parameter 2 gives an indication of the extent to which growth rate at any moment is dependent upon the size at that moment and the 21 difference between this size and the final size, given that conditions remain constant. Figures 1 through 8 represent the observed and fitted curves of leaflet and pod growth of three varieties with large leaves, namely Charlevoix (dark red kidney), Cranberry 8247, and Swedish Brown, and also a variety with small leaves (Navy-04) and the corresponding observed rate curves of these varieties. For each variety the measured leaflet and pod were located on the same plant. For the purpose of comparison, the observed growth and rate curves of a leaflet and a pod- from each of these varieties are shown together in Figures 9 through 12. There was a reasonably close approximation between observed and estimated curves of leaflet and pod growth of these varieties. In the Figures comparing observed growth curves of leaflets and pods, the leaflets of Charlevoix and Cranberry varieties are slightly longer than pods. In the navy bean variety the mature lengths of leaflet and pod were very close. The pattern of leaflet and pod growth in these varieties was also very similar. In Swedish Brown the pod was shorter than the leaflet and their growth patterns were somewhat different, the leaflet reaching a higher maximum growth rate than the pod and declining in rate less abruptly than the pod. As the comparison of the rate curves demon- strated, the maximum growth rate of leaflets in all varieties reaches a higher level than the maximum growth rate of pOds, though this difference was more pronounced in the large leaf varieties than in the navy bean variety. This trend held Length (Cm) dy/dt (Cm/day) Fig. I.5 I.O 0.5 1. 22 ,. - A " -—-- observed - -- estimated L. l l l l l l l l l O 2 4 6 8 l0 l2 l4 l6 Time (days) I J l l l L l I 3 5 7 9 ll l3 i5 Time (days) Observed and estimated growth curves (A) and observed rate curve (B) of a Charlevoix leaf. 23 I2- IO - —- observed —- estimated Length (Cm) on I () I I L I I l I I I O 2 4 6 8 IO I2 I4 I6 Time (days) I.5 r- ; B U 'U \. I.O r- E . 8 =6 0.5 - \ >5 ‘0 c) I J I I I I I 3 5 7 9 II I3 l5 Time (days) Fig. 2. Observed and estimated growth curves (A) and observed rate curve (B) of a Charlevoix pod. 24 i4 - 12 - A A IO :- E _. 8 e — :E 2’ * 6E -— observed 3 _ —— estimated 4 ._ 2 _.. _. / O L I I I I I l I l O 2 4 6 8 ' IO l2 l4 I6 TimeIdays) I.5 - B 3‘. S \ I.O *- E 8 35 0.5 - \ >5. ‘0 C) I I I I I l 3 5 7 9 ll l3 15 Time (days) Fig. 3. Observed and estimated growth curves (A) and observed rate curve (B) of a Cranberry 8247 leaf. :4 I2 ,1. i0 E L) V 8 f3 0'3 5 6 .J 4. 2 O I.5 '9. 8 ‘\ ELO 8 30.5 > U 0 Fig. 4. 25 -— observed : -—— estimated I L I I I I I l l I o 2 4 '6 8 IO l2 l4 l6 Time (days) *- B l l l I I i l a I 3 5 7 9 ll l3 :5 Time (days) Observed and estimated growth curves (A) and observed rate curve (B) of a Cranberry 8247 pod. 26 I4— l2 - A ,1 IOI- E _. 8 s— f .. 0’ Observed ‘3 6- . 3 __ -— estimated 4— 2... — / 0 l I l I I I I I #1 O 2 4 6 8' IO I2 l4 I6 Time (days) I 5- B 3‘. O 3 I. E- I.O 8 E 0.5 - >5 '0 O l I I I J I 3 5 7 9 II I3 I5 Time (days) Fig. 5. Observed and estimated growth curves (A) and observed rate curve (B) of a Swedish Brown leaf. l4 l2 6 IO E o v 8 :5 0‘! .53 e 4 2 O I.5 > U E E- LO 0 30.5 >5 ‘0 0 Fig. 6. 27 .. A : —- observed --- estimated __ / l I l I I I I I I O 2 4 6 8 IO I2 l4‘ l6 Time (days) "' B L l I l I I I 3 5 ' 7 . 9 ll l3 I5 Time (days) Observed and estimated growth curves (A) and observed rate curve (B) of a Swedish Brown pod. IO A 8 E' 8 6 .f 8‘ 4 Q) .J 2 0 I.5 32 U 3 E-I.O C) 30.5 > ‘O 0 Fig. 7. 28 -— observed -- estimated L I III I I 6 8 IO Time (days) I l l l I l 5 7 9 I I Time (days) l3 I5 Observed and estimated growth curves (A) and observed rate curve (B) of a Navy—04 leaf. 29 'OI— . " A 8 .— E. _ e 6 - .5 -- / -— observed 8’ 4— --— estimated 0.) ._I *- - 2— -— / 0 l I l I I I l J l O 2 4 6 8 IO I2 I4 I6 Time (days) I.5 - ’>‘. B O 3 E‘ l.O - 8 i; 0.5 — > .0 0 L I l I I 3 5 7 9 II l3 I5 Time (days) Fig. 8. Observed and estimated growth curves (A) and Observed rate curve (B) of a Navy-04 pod. 30 '4‘. .--"_'—"' I2— ff IC>" E ... L) v 8.— £ ._ 8’ a) 6" —J _. 4.... 2.... 0 I I I I I I I I I O A I.5— >5 0 13 . \. E I.O— 8 30.5— >5 '0 O I 3 5, 7 9 II I3 I5 Time(days) Fig. 9. Observed growth (A) and rate (B) curves of Charlevoix leaf and pod. 31 I4- Length (Cm) . A I .5 '- >5 0 ‘U \. E I .O I- 8 '3 0.5 - >5 D O l 3 5 7 9 II I3 l5 Time (days) Fig. 10. Observed growth (A) and rate (B) curves of Cranberry 8247 leaf and pod. I4 l2 Length (Cm) O I .5 3 O '3 EEI'C) 8 E 0.5 >~ 'D 0 Fig. 11. 32 l I I l I I l I I O 2 4 6 8 IO I2 I4 I6 Time (days) \I\ I I I 3 5 7 9 II I3 I5 Time (days) I Observed growth (A) and rate (B) curves of Swedish Brown leaf and pod. 33 IO— "? 8— E .. o v 6,... f _. I? a) 4" —l — 2.... O I I I I I I I I J O 2 4 6 8 IO I2 I4 I6 Time (days) 3" 5— B —- Leaf U 3 Emo- 8 30.5- >5 '0 O . I 3 5‘ 7 9 II I3 I5 Time (days) Fig. 12. Observed growth (A) and rate (B) curves of Navy-O4 leaf and pod. 34 true for the four large leaf and the four small leaf varie- ties with only a few exceptions. The analysis of variance for the b parameters of leaflet growth curves (Table 3) and pod growth curves (Table 4) of the eight varieties demonstrated significant differences (at the .01 level) among varieties for this parameter in both leaflet and pod growth. Block effect was only significant in the case of pod growth (at the .05 level). This may be due to a more sensitive response of pod develOpment to small environmental differences since the experimental plots were located in a homogeneous field as far as the cultural prac- tices were concerned and all indications are that block differences in soil condition were not substantial. The high level of significance observed for the variety effect in the analysis of variance made a multiple-range test of differences between variety means of b_parameters feasible. The means of 2 parameters of leaflet and pod growth curves of the two groups of varieties are as follows: Leaflets Pods Charlevoix .4493 .5726 Manitou .4165 .5967 Cranberry 8247 .4734 .5845 Swedish Brown .5500 .4608 Navy-01 .4173 .4391 Navy-02 .4410 .4503 Navy-O3 .4247 .4255 Navy-04 .4903 .4157 For the comparison of mean 2 parameters, Tukey's multiple- range test, which is a conservative one, was employed. Table 35 TABLE 3. Analysis of variance for 2 parameters of leaflet growth curves. , _ level of SOurce df 53 MS F-ratio Slgnlflcance .05 .01 Blocks 1 .0033 .0033 2.20 4.00 7.08 Varieties 7 .1445 .0206 l3.73** 2.17 2.29 Block x varieties 7 .0038 .0005 Sampling error 62 .0913 .0015 Total 77 .2429 **P: .01 TABLE 4. Analysis of variance for 2 parameters of pod = growth curves. level of5 Source df SS MS F-ratio significance .05 .01 Blocks 1 .0100 .0100 7.14* 4.08 7.31 Varieties 7 .3110 .0444 31.71** 2.18 2.99 Block x varieties 7 .0008 .0001 Sampling error 48 .0676 .0014 Total 63 .3894 **P< .01 * P< .05 36 5 shows the differences between the means of B parameters of leaflet growth curves of four large leaf and four small leaf varieties. The differences are generally small and only three of them show significance at the .05 level. These include the one between Swedish Brown and Manitou within the large leaf group and between Swedish Brown and Navy-01 and Navy-03, which belong to the second group. Swedish Brown is an early bush type variety. Manitou is also a determinate variety while the two Navy Bean varieties are late vines. Examination of the means for b shows that Swedish Brown possesses the highest value for the above parameter. Since 2 is a measure of the magnitude of decline in the rate, Swedish Brown approaches the mature size at a higher rate than all other varieteis. Differences between Swedish Brown and three of the small leaf and two of the large leaf varieties are considerably high (Table 5). This might be an indication of the higher rate of photosynthetic efficiency in this variety. In other words, Swedish Brown leaves grow at a higher rate than do those of the other varieties. There are no sizable or significant differences between varieties making up the small leaf group. The difference between the means of B parameters of pod growth curves of the same varieties are presented in Table 6. Here the size of differences is much larger and the number of significant differences considerably higher, with the distinction that the direction of differences among the large leaf varieties has been reversed. 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Large leaf group: Charlevoix, Manitou, Michigan Improved Cranberry, Cranberry 8247, Swedish Brown Medium leaf group: Yellow Eye, Great Northern, Merithew, Perry Marrow, Red Mexican Small leaf X = Number Y = Number 2 = Single w 0 L 0 B P group: Navy-01, Navy-02, Navy-03, Navy-04, Navy-05 of pods per one meter of plot. of seeds per pod. seed weight in grams. Seed yield in grams per one meter of plot. Leaflet length in centimeters. = Leaflet width in centimeters. = Pod length in centimeters. 85 86 Table B-1. Test 23, East Lansing. Variety Rep. X Y Z W L P Charlevoix 1 ‘85 3.55 .4441 134 11.73 13.5 66 4.00 .4735 125 9.83 13.5 Manitou 100 3.25 .4862 158 12.24 12.3 93 3.40 .5471 173 11.92 12.8 Michigan 104 3.25 .4320 146 10.01 10.6 Improved - Cranberry 151 3.00 .4636 210 11.00 10.8 Cranberry 116 3.50 .3842 156 11.05 10.4 8247 105 3.40 .4118 147 11.53 10.1 Swedish 167 4.00 .3234 216 11.64 410.1 Brown 116 3.50 .3744 ' 152 10.98 8.6 Yellow 109 4.05 .3760 166 12.51 10.3 Eye 122 4.00 .3873 189 12.01 10.0 Great 179 4.50 .2843 229 9.41 10.5 Northern 167 4.65 .2820 219 10.02 10.8 Merithew 140 4.00 .2750 154 11.09 10.6 142 4.55 .2430 157 11.49 10.6 Perry 137 3.80 .3150 164 8.97 10.1 Marrow 126 3.75 .2942 139 9.03 10.0 Table B-1 (Cont'd.) 87 Variety Rep. X Y Z W Navy - 01 285 .50 .1146 147 8.09 373 4.95 .1159 214 8.93 Navy - 02 1 245 5.05 .1568 194 8.74 2 254 5.15 .1384 181 9.41 Navy - 03 319 5.00 .1404 224 8.60 246 5.10 .1227 154 8.67 Navy - 04 214 4.95 .1293 137 8.77 240 4.80 .1441 166 8.97 Navy - 05 248 5.20 .1279 165 8.93 244 4.60 .1488 167 8.84 88 Table B-2. Test 24, Gratiot County. Variety Rep. X Y Z W B 1 75 4.30 .3411 110 11.90 9.54 11.1 Charlevoix 2 93 4.90 .3292 150 11.50 8.82 12.0 3 111 4.95 .2512 138 11.80 10.08 11.3 4 100 4.30 .3628 156 12.96 9.58 11.2 1 76 4.05 .4191 129 12.72 9.92 11.3 Manitou 2 92 4.20 .4063 157 13.00 9.34 11.2 3 89 4.30 .4547 174 13.12 10.00 10.9 4 74 4.55 .3475 117 11.32 9.04 11.4 Michigan 1 98 3.70 .3447 125 9.22 7.32 8.3 Improved 2 135 4.20 .3316 188 10.34 7.76 8.6 Cranberry 3 180 3.75 .3467 234 11.50 8.32 7.8 4 139 4.15 .3328 192 9.24 7.38 8.8 1 133 4.10 .2861 156 12.46 9.60 8.8 Cranberry 2 103 3.35 .2753 95 11.16 9.40 8.1 8247 3 184 3.20 .3601 212 12.20 10.56 9.3 4 159 4.00 .2596 163 10.56 8.12 9.8 l 111 4.25 .3052 144 12.70 8.88 8.7 Swedish 2 102 3.70 .3233 122 11.68 9.22 8.7 Brown 3 113 4.70 .2957 157 11.72 9.38 9.0 4 128 4.60 .3108 183 12.68 10.52 9.1 Table B-2 (Cont'd.) 89 Variety Rep. X Y Z W B l 101 4.95 .2760 138 11.18 9.04 9.5 Yellow 2 90 5.20 .2692 126 11.50 8.06 9.3 Eye 3 95 4.55 .3008 130 12.24 9.04 8.8 4 103 4.60 .3039 144 11.10 8.46 9.2 l 136 6.50 .1912 169 9.72 7.68 10.7 Great 2 153 5.60 .1926 165 9.52 8.12 9.4 Northern 3 114 5.70 .2355 153 9.22 7.78 .8 4 168 5.60 .2338 220 9.98 8.28 .7 l 175 4.90 .1644 141 10.44 8.16 9.4 Merithew 2 169 5.15 .1792 156 11.16 9.10 10.0 3 154 4.25 .2108 138 10.56 8.76 9.0 4 192 4.00 .2135 164 11.02 8.90 9.5 1 106 4.60 .2584 126 9.34 8.08 9.7 Perry 2 130 4.35 .2140 121 9.18 8.20 9.5 Marrow 3 209 4.60 .2268 218 10.64 9.40 9.5 4 98 4.25 .2617 109 9.50 8.70 9.4 1 135 5.00 .1556 105 8.58 7.20 8.8 Red 2 138 5.05 .2353 164 8.44 7.06 8.3 Mexican 3 184 5.10 .2312 217 10.04 8.54 8.5 4 127 5.10 .2023 131 7.74 6.44 8.5 Table B-2 (Cont'd.) 90 Variety Rep. X Y Z W L B l 238 5.15 .0922 113 8.34 6.54 7.2 Navy 01 2 187 5.45 .0834 85 8.40 6.88 7.2 3 166 5.40 .0814 73 7.96 6.82 7.0 4 372 4.25 .1271 201 10.02 8.10 6.8 1 247 5.20 .1098 141. 8.95 7.15 8.3 Navy 02 2 259 5.30 .1020 140 9.40 8.00 8.1 3 341 5.10 .1219 212 9.34 7.34 8.4 1 189 5.80 .0930 102 8.06 6.48 7.5 Navy 03 2 184 5.35 .0853 84 8.86 6.86 7.7 3 197 5.45 .0913 98 9.14 7.46 7.7 4 230 5.10 .1014 119 9.14 7.66 8.2 1 274 5.15 .1176 166 9.78 7.50 7.7 Navy 04 2 206 5.60 .1075 124 9.94 7.64 7.7 3 226 5.35 .0926 112 8.84 6.98 8.4 4 232 6.20 .0820 118 8.60 7.04 7.6 l 208 5.00 .1221 127 9.20 7.70 6. Navy 05 2 253 5.60 .1172 166 9.02 7.52 7. 3 260 5.35 .0906 126 9.00 7.20 7 91 Table B-3. Test 25A, Gratiot County. Variety Rep. X Y Z W L B P 1 78 5.35 .2924 122 10.52 8.36 12.6 Charlevoix 2 74 4.35 .2982 96 10.32 8.48 11.4 3 77 4.65 .3966 142 11.48 8.94 12.3 4 90 4.20 .3624 137 10.66 8.28 11.5 1 67 4.90 .3168 104 10.92 8.94 11.4 Manitou 2 121 4.25 .3734 192 10.56 7.60 11.8 3 102 4.15 .4063 172 12.04 9.70 11.7 4 86 4.50 .4186 162 11.80 8.88 11.9 Michigan 1 108 3.40 .3649 134 9.04 6.82 7.9 Improved 2 102 4.05 .2953 122 8.12 6.54 8.5 Cranberry 3 123 4.20 .3136 162 9.82 7.18 8.8 4 139 2.95 .4268 175 8.46 7.24 8.5 1 148 4.00 .1926 114 10.76 9.54 9.0 Cranberry 2 132 4.45 .2554 150 11.38 10.20 9.8 8247 3 118 4.45 .2780‘ 146 9.90 8.82 9.6 4 108 4.10 .3794 168 11.64 9.30 9.7 1 11.18 8.46 Swedish 2 119 4.10 .3054 149 10.90 8.44 8.3 Brown 3 110 4.05 .3075 137 10.70 9.34 8.2 4 110 3.75 .3103 128 11.38 8.74 7.8 Table B-3 (Cont'd.) 92 Variety Rep. X Y Z W B 1 96 4.35 .2514 105 9.38 7.32 8.3 Yellow 2 98 4.95 .2371 115 10.74 8.28 9.0 Eye 3 106 4.90 .2638 137 11.20 8.84 8.8 4 131 4.20 .2781 153 10.94 8.00 8.1 l 121 5.40 .1714 112 8.34 7.12 9.1 Great 2 112 5.85 .1480 97 8.12 7.28 9.4 Northern 3 142 5.70 .2335 189 9.38 7.96 8.6 4 157 5.60 .2104 185 10.00 8.90 8.6 l 136 4.15 .1984 112 9.40 8.68 8.8 Merithew 2 227 4.00 .1971 179 10.76 9.10 9.3 3 154 5.15 .2307 183 10.86 9.12 9.3 4 160 4.25 .2176 148 9.88 8.76 8.6 1 108 4.75 .2203 113 8.72 7.54 9.6 Perry 2 118 4.40 .2619 136 8.82 7.76 9.2 Marrow 3 178 4.55 .2482 201 8.60 8.78 ,9.4 4 120 4.20 .2401 121 9.88 8.88 9.1 l 125 4.55 .2286 130 7.92 6.72 8.2 Red 2 131 5.30 .1700 118 8.02 7.08 8.4 Mexican 3 227 4.60 .2078 217 8.20 7.64 8.1 ' 4 149 5.25 .1969 154 8.04 7.32 8.4 Table B-3 (Cont'd.) 93 Variety Rep. X Y Z W B 1 185 4.95 .0841 77 7.56 6.38 Navy 01 2 220 5.60 .0820 101 7.50 6.20 3 323 4.60 .1137 169 8.80 7.36 4 281 5.05 .0712 101 8.32 7.50 1 156 5.50 .1084 93 8.12 6.72 Navy .02 2 236 5.45 .1026 132 9.06 7.76 3 242 4.90 .1214 144 9.30 7.86 4 243 5.00 .1374 167 9.96 7.94 1 128 6.00 .0794 61 7.88 6.32 Navy 03 2 236 5.40 .0949 121 8.70 6.88 3 230 5.10 .1228 144 8.76 6.86 4 231 5.35 .1044 129 9.96 8.04 1 206 5.30 .0934 102 9.28 7.88 Navy 04 2 165 6.00 .0889 88 8.36 6.64 3 276 5.30 .1039 152 9.84 7.64 4 215 5.40 .1068 124 9.44 7.66 1 248 6.25 .0903 140 8.08 6.66 Navy 05 2 211 5.30 .1082 121 8.24 7.10 3 241 5.40 .1322 172 7.88 7.02 4 204 5.55 .1025 116 8.40 6.62 94 Table B-4. Test 25B, Gratiot County. Variety Rep. X Y Z W L B P 3A 84 3.90 .4121 135 11.48 8.94 10.3 Charlevoix 3B 76 "4.65 .3594 127 11.48 8.94 12.4 4A 81 4.15 .2737 92 10.66 8.28 11.7 4B 64 5.45 .2985 104 10.66 8.28 12.5 3A 71 4.10 .4328 126 12.04 9.70 11.4 Manitou 3B 66 3.95 .4526 118 12.04 9.70 11.7 4A. 65 4.00 .4385 114 11.80 8.88 11.3 4B 48 4.25 .4412 90 11.80 8.88 11.7 Michigan 3A 82 3.80 .3113 97 9.82 7.18 8. Improved 3B 106 3.80 .3401 137 9.82 7.18 8. Cranberry 4A - - - - 8.46 7.24 - 4B 89 4.55 .2914 118 8.46 7.24 10.0 3A 101 4.00 .3267 132 9.90 8.82 9.3 Cranberry 3B 110 4.35 .2564 127 9.90 8.82 9.7 8247 4A 107 4.35 .2621 122 11.64 9.30 9.8 4B 92 4.75 .2838 124 11.64 9.30 10.3 3A 105 4.80 .2837 143 10.70 9.34 Swedish 3B 110 4.25 .3016 141 10.70 9.34 Brown 4A 94 4.30 .2845 115 11.38 8.74 4B 99 3.60 .2862 102 11.38 8.74 Table B-4 (Cont'd.) 95 Variety Rep. X Y Z W L B 3A 101 4.80 .2702 131 11.20 8.84 9.0 Yellow 3B 108 4.90 .2759 146 11.20 8.84 8.9 Eye 4A 79 4.60 .2889 105 10.94 8.00 9.3 4B 102 4.30 .2668 117 10.94 8.00 8.2 3A 130 6.10 .1740 138 9.38 7.96 9.8 Great 3B 130 6.06 .1373 108 9.38 7.96 10.1 Northern 4A 94 5.65 .2146 114' 10.00 8.90 9.5 4B 102 5.35 .1942 106 10.00 48.90 10.2 3A 152 4.70 .2044 146 10.86 9.12 9.6 Merithew 3B 157 4.30 .2089 141 10.86 9.12 9.5 4A 115 4.80 .1884 104 9.88 8.76 9.5 4B 118 4.80 .2048 116 9.88 8.76 9.5 3A 138 4.10 .3005 170 8.60 8.78 9.6 Perry SB 110 4.50 .2869 142 8.60 8.78 9.4 Marrow 4A 63 3.60 .2778 63 9.88 8.88 8.2 4B 68 3.90 .2715 72 9.88 8.88 8.5 3A 151 4.65 .1894 133 8.20 7.64 7.5 Red 3B 146 5.05 .1926 142 8.20 7.64 8.6 Mexican 4A 79 5.10 .1812 73 8.04 7.32 8.3 4B 84 4.10 .2236 77 8.04 7.32 8.0 Table B-4 (Cont'd.) 96 Variety Rep. X Y Z W B 3A 188 5.50 .0890 92 8.80 7.36 7.0 Navy 01 3B 153 5.25 .0921 7 8.80 7.36 7.1 4A 189 6.30 .0705 84 8.32 7.50 7.7 4B 159 5.30 .0783 66 8.32 7.50 7.1 3A 195 6.15 .0859 103 9.30 7.86 8.5 Navy 02 3B 209 5.30 .1065 118 9.30 7.86 8.8 4A 143 6.00 .1096 94 9.96 7.94 7.9 4B 116 5.50 .1082 69 9.96 7.94 6.7 3A 188 5.50 .1006 104 8.76 6.86 8.0 Navy 03 3B 154 5.45 .1048 88 8.76 6.86 7.7 4A 144 5.60 .0980 79 9.96 8.04 8.2 4B 134 5.25 .0981 69 9.96 8.04 8.1 3A 181 5.35 .0898 87 9.84 7.64 7.6 Navy 04 3B 188 5.90 .0875 97 9.84 7.64 8.2 4A 127 5.60 .1069 76 9.44 7.66 8.0 4B 110 4.90 .0946 51 9.44 7.66 7.6 3A 201 5.60 .1066 120 7.88 7.02 7.0 Navy 05 3B 239 5.55 .0973 129 7.88 7.02 7.2 4A 150 5.30 .0956 76 8.40 6.62 7.6 4B 143 4.80 .0962 66 8.40 6.62 7.5