OVERDUE FINES: 25¢ per W per item RETURMNG LIBRARY MATERIALS: Place in book return to remove charge from circuhflon records AN ANALYSIS OF INTER- AND INTRA-ITREE EFFECTS ON THE SIZE OF SPRugE BUDWORM EGG NSASSES ON BALSAM FIR AND WHITE SPRUCE by Bruce Allen Montgomery A THESIS Submitted to Michigan State University in partial fulfillment of the requirements for the degree of MASTER OF SCIENCE Department of Forestry l 98 l rChoristoneura fumiferana (Lepidoptera: Tortricidae) 2Abies balsamea (L.) Mill. 3Picea glauca (Muench) Voss 1; // a // ABSTRACT AN ANALYSIS OF INTER- AND lNTRA-ITREE EFFECTS ON THE SIZE OF SPRUEE BUDWORM ECG I~¢3ASSES ON BALSAM FIR AND WHITE SPRUCE by Bruce Allen Montgomery Spruce budworm, Choristoneura fumiferana (Clemens), egg masses on balsam fir, Abies balsamea (L.) Mill., and white spruce, Picea glauca (Muench.) Voss, were examined to determine if populations oviposit larger or smaller sized egg masses at (a) particular site(s) on a host tree, within a stand, within a forest complex and between tree species within a stand. Five stands exhibiting negligible defoliation and low budworm numbers were studied in the Ottawa National Forest in Michigan's Upper Peninsula. The mean number of eggs per egg mass does not differ significantly from one directional quadrant to another within a host tree, from one height division to another within a host tree, and, in general, from one host tree to another of the same species within a spruce-fir stand. The mean number of eggs per egg mass did not differ significantly between the five stands for each tree species. Egg masses found on balsam fir averaged M to 5.6 more eggs per mass than eggs found on white spruce within each stand. However, in only two of the five stands were such differences statistically significant. '2). Dedicated to my parents, Dr. Keith and Rosalind Montgomery ii ACKNOWLEDGMENTS I am deeply indebted to my advisor, Dr. Gary Simmons, for his exceptional guidance, patience, and encouragement. In most facets of my education, Gary gave me the freedom to make my own decisions and, consequently, learn from my own mistakes. Dr. Gary Fowler's comments and assistance on statistics, field measurements, and general research techniques and analytical methods were invaluable. Special thanks to Dr. John Witter and Jack McCarthy for their suggestions and assistance. Much appreciation to our hosts at Camp Filibert Roth, Mac Smith and Arch Cowan. My most sincere appreciation to the best research crew that I've been associated with--my assistant John Simon, and Ray Drapek, Andrea Erickson, Bryan Hill, Maryanne Kendricks, William Overbaugh, Tom Shreiner, Erik Sorenson, and Susan Todd. Work leading to this thesis was funded by a USDA Forest Service-sponsored program entitled Canada/United States Spruce Budworm Program administered through the USDA Science and Education Administration (grant 904-lS-I I). iii PREFACE This is the second thesis that l have written on the subject of spruce budworm egg mass size. The first, An Analysis of Intra- and Inter-Tree Effects on the Size of Spruce Budworm Egg Masses on Balsam Fir (Montgomery I98I), was based on data collected in the Ottawa National Forest of Michigan in the summer of I979. In the first thesis, I analyzed the distribution of mean egg mass size within and between balsam fir trees in stands that were experiencing light- moderate to moderate-severe defoliation. The second thesis is based on data collected in Michigan‘s Ottawa National Forest in the summer of I980. Here, I investigate the intra- and inter—tree effects of balsam fir and white spruce on mean egg mass size. Unlike the first thesis, these stands were supporting endemic spruce budworm populations and were suffering very little defoliation damage. iv TABLEOFCONTENTS List of Tables ............................... . .................. viii List of Figures .................................................. xvii I. Introduction ............ . . . . . . . ........................... 1 Life History of the Spruce Budworm ........................ 2 Spruce Budworm Egg Mass Size ................. . ........... 3 Objectives of the Study .......................... 7 ll. Field Methods ............... . . ........................... 8 III. Regression Estimates for the Number of Eggs Per Egg Mass Length--Balsam Fir and White Spruce ...... . ........ 16 Methods ................................................. 16 Regression Estimates ....................... . . . . . . ........ 20 IV. Laboratory Methods ....................................... 21 V0 ReSUlts eoeeeoeeeeeeeeeeeeooeeee eeeeee one eeeeee 34 Section I. An Analysis of Quadrant Effects on the Size of Spruce Budworm Egg Masses on . Balsam Fir . . ......... . . . . ..................... 35 Section 2. An Analysis of Stratum Effects on the Size of Spruce Budworm Egg Masses on &lsomFir ..... OOOOOOOOOOOOOOOOOOOCOOOII.O... 37 Section 3. An Analysis of the Effects of Thirteen Cells (predesignated compartments within balsam fir trees) on the Size of SpruceBudwormEggMasses.................... 39 Section 4. Analyses of Inter-Tree Effects on Spruce Budworm Egg Mass Size on Balsam Fir Within Five Stands , , , , , ,,,,,,,,,,,,, 41 TABLE OF CONTENTS, continued Section 5. An Analysis of Inter-Stand Effects on Spruce Budworm Egg Mass Size on Balsam Fir Within a Forest Complex . . .............. 47 Section 6. An Analysis of Quadrant Effects on the Size of Spruce Budworm Egg Masses on White $ruce eeeeeeeeeeeeeeeeeeeeeeoeoeeoeoooeoee 49 Section 7. An Analysis of Stratum Effects on the Size of Spruce Budworm Egg Masses on White Spruce ..... 51 Section 8. An Analysis of the Effects of Thirteen Cells (pre-designated compartments within white spruce trees) on the Size of Spruce Budworm Egg Masses . . . . . . . ............. 53 Section 9. Analyses of Inter-Tree Effects on Spruce Budworm Egg Mass Size on White Spruce Within Five Stands . . . . . . . . ........... 55 Section I0. An Analysis of Inter-Stand Effects on Spruce Budworm Egg Mass Size From White Spruce Within 0 Forest Complex .............. 61 Section I I. Analysis of Inter-Species (trees) Effects on Spruce Budworm Egg Mass Size Within a Forest Complex .......................... 65 Section I2. Analysis of Inter-Species (trees) Effects on Spruce Budworm Egg Mass Size Within 0 Forest Complex ........... . . . ............ 74 VI. Discussion .................. . . ....... . . . .................... 77 VII. List of References ........ . . . . . . . ...... . . . . . ............... . . 86 Appendices... ....... OIOOOOOOOOOOOOOOOOO...OOOOOOOOOOOOOOOOOOOOOOO 90 Appendix A. Six maps denoting the location of the five sampled stands within the Ottawa National Forest and the location of each stand within the corresponding townships . . . . . . . . . . ....... . ....... 90 vi I TABLE OF CONTENTS, continued Appendix B. Appendix C. Appendix D. Appendix E. Appendix F. Appendix G. Diameter, age, height and total number of egg masses for each sampledfreeoeeoeeoeooeeeoeeeeeee Distance, angles, diameters and heights of the ten "nearest neighbors" (trees with diameters at breast height greater than l2.0 cm) of each sampledtree............... ..... . Stemmaps...... ...... ........ Normality and homogeneity test results for egg mass groups used in ....... .. 107 ....... 110 ............ 118 parametriCStatiSticseeoeeeeoeeeeeeeeeeeeeeoeoe142 Normality and homogeneity test results for egg mass groups used in parametric StatiSfics0.000.000.0000. ........ 0.. 156 Number ofeggsper massper ceII 185 vii Table I. Table 2. Table 3. Table 4. Table 5. Table 6. Table 7. Table 8. Table 9. Table I0. LIST (I: TABLES Regression estimates for the number of eggs per egg mass length from balsam fir trees in MiChigan. e eeeeeee eeeeeeeoeeeeeeeeeeeeeeee eeeeeeeeeeee 22 Regression estimates for the number of eggs per egg mass length from white spruce trees in MiChigan. eeeeeeeeeeeeeeeeeeeeeeeoeeee eeeeeeeeeeeeeeee 24 The mean number of eggs per egg mass (transformed back into original form) from the north, east, south, and west quadrants of balsam fir trees ...... . ...... . . . . . . . . . .................. 36 Anova table for data in Table 3—Analysis of differences in the mean number of eggs per egg mass between four quadrants within balsam fir trees............................ ............ 35 The mean number of eggs per egg mass (transformed back into original form) from the lower, middle, and upper strata of balsam fir trees... eeeeeee eeeeeeeeeeeeeeee eeeeeee oeeeee eeeeeeeeee 38 Anova table for data in Table S—Analysis of differences in the mean number of eggs per egg mass between three strata within balsam firtrees. eeeeeeeeoeeoeeeeeeeeeeeeeeeee eeeeeeeeeeeeeeee 38 The mean number of eggs per egg mass (transformed back into original form) from thirteen cells within balsam fir trees. . - - . - - - ----------- . . 40 Anova table for data in Table 7—Analysis of differences in the mean number of eggs per egg mass between thirteen cells within balsam fir trees. eeeeeeeeeeeeeoeeeoeeoeeeoeeeeeeeeeoe ooooooooo 40 The mean number of eggs per egg mass (transformed back into original form) from four balsam fir trees within Stand I. .. .- . .. . . ...... 42 Anova table for data in Table 9-Analysis of differences in the mean number of eggs per egg mass between four balsam fir trees within Stand I. eeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeee ooooo 42 viii LIST OF TABLES, continued Table I I. Table l2. Table I 3. Table I4. Table I 5. Table I6. Table I7. Table I 8. Table I 9. Table 20. The mean number of eggs per egg mass (transformed back into original form) from two balsam fir trees within Stand 2. . . . , . , , , . , ............ 43 Anova table for data in Table Il-Analysis of the difference in the mean number of eggs per egg mass between two balsam fir trees within Stand2. .. ........ ........... 43 The mean number of eggs per egg mass (transformed back into original form) from two balsam fir trees within Stand 3. , . , , , , , , , ,,,,,,,,,,,,, 44 Anova table for data in Table I3—Analysis of the difference in the mean number of eggs per egg mass between two balsam fir trees within Stand 3. .......... 44 The mean number of eggs per egg mass (transformed back into original form) from two balsam fir trees within Stand 4. . . . . . . . . . . ........... 45 Anova table for data in Table I5-Analysis of the difference in the mean number of eggs per egg mass between two balsam fir trees within Stand ll, ...................o................ ...... o... 45 The mean number of eggs per egg mass (transformed back into original form) from two balsam fir trees within Stand 5. . . - - - - - - . . . . . ......... 46 Anova table for data in Table l7-Analysis of the difference in the mean number of eggs per egg mass between two balsam fir trees within Stands, eeeeeeeeoeeeeeeeeo ..... eeeeeeoooee ........... 46 The mean number of eggs per egg mass (transformed back into original form) from ten balsam fir trees in five stands in the Ottawa Nationa] Forest.o................o........... ooooooo ..o 48 Anova table for data in Table l9—Analysis of differences in the mean number of eggs per egg mass between balsam fir trees in five spruce-fir sfandg,........................... ........... 43 ix LIST OF TABLES, continued Table 2|. Table 22. Table 23. Table 24. Table 25. Table 26. Table 27. Table 28. Table 29. Table 30. The mem number of eggs per egg mass (transformed back into original form) from the north, east, south, and west quadrants of white spruce "995- .... ........ 50 Anova table for data in Table Zl—Analysis of differences in the mean number of eggs per egg mass between four quadrants within white spruce trees. ......... 50 The mean number of eggs per egg mass (transformed back into original form) from the lower, middle, and upper strata of white Sprucetrees ...... . ...... ............... 52 Anova table for data in Table 23—Analysis of differences in the mean number of eggs per egg mass between three strata within white sprucetrees. . ..... . ..... ................... .......... 52 The mean number of eggs per egg mass (transformed back into original form) from Anova table for data in Table 25—Analysis of differences in the mean number of eggs per egg mass between thirteen cells within white spruce trees- ...... 54 The mean number of eggs per egg mass (transformed back into original form) from two white spruce trees within Stand l. . , , , , , , , , , , ,,,,,,,, 56 Anova table for data in Table 27-Ana|ysis of the difference in the mean number of eggs per egg mass between two white spruce trees within Stond l- ........... 56 The mean number of eggs per egg mass (transformed back into original form) from two white spruce trees within Stand 2. 57 Anova table for data in Table 29—Analysis of the difference in the mean number of eggs per egg mass between two white spruce trees within Stand 2. 57 LIST OF TABLES, continued Table 3|. Table 32. Table 33. Table 34. Table 35. Table 36. Table 37. Table 38. Table 39. Table 40. The mean number of eggs per egg mass (transformed back into original form) from two white spruce trees within Stand 3. 58 Anova table for data in Table 3 I-Analysis of the difference in the mean number of eggs per egg mass between two white spruce trees within Stand 3. ............................. ........ ... 58 The mean number of eggs per egg mass (transformed back into original form) from two white spruce trees within Stand 4. . . . . . . . . ............ 59 Anova table for data in Table 33-Analysis of the difference in the mean number of eggs per egg mass between two white spruce trees within Stand 4. ............................. ........... 59 The mean number of eggs per egg mass (transformed back into original form) from two white spruce trees within Stand 5. . . . . . . . . . . . . . . . . . . . 60 Anova table for data in Table BS—Analysis of the difference in the mean number of eggs per egg mass between two white spruce trees within Stand 5. 60 The mean number of eggs per egg mass (transformed back into original form) from ten white spruce trees in five stands in the Ottawa NationalForest.. .......... .......... 63 Anova table for data in Table 37-Analysis of differences in the mean number of eggs per egg mass between white spruce trees in five stands in the Ottawa National Forest. 63 Results of the Kruskal—Wallis Test, comparing mean egg mass sizes on white spruce between a” five Stands. eeoeeeeeeeeeeeeeeeeeeeeeeeeoeeeeeeeeeeee 64 The mean number of eggs per egg mass (transformed back into original form) from two white spruce and two balsam fir trees in STOfld lo"'0'0"0000000eeeeeooeeoeeeeeeeeeeoooeeeeeeeo 67 xi LIST OF TABLES, continued Table 4|. Table 42. Table 43. Table 44. Table 45. Table 46. Table 47. Table 48. Table 49. Table 50. Anova table for data in Table 40—Analysis of the difference in the mean number of eggs per egg mass between two white spruce and two balsomfirtreesinsmnd I .......... 67 The mean number of eggs per egg mass (transformed back into original form) from two white spruce and two balsam fir trees in StondZ- ............... 68 Anova table for data in Table 42—Analysis of the difference in the mean number of eggs per egg mass between two white spruce and two bolsom fir trees in Stand 2. 68 The mean number of eggs per egg mass (transformed back into original form) from two white spruce and two balsam fir trees in Stand 3 69 Anova table for data in Table 44-Analysis of the difference in the mean number of eggs per egg mass between two white spruce and two bolsom fir trees in Stand 3. .......... 69 Results of the Mann-Whitney Test comparing mean egg mass size on white spruce with mean egg mass size on balsam fir in Stand 3. , , , , ............... 70 The mean number of eggs per egg mass (transformed back into original form) from two white spruce and two balsam fir trees in Stand‘t- ............ 71 Anova table for data in Table 47—Analysis of the difference in the mean number of eggs per egg mass between two white spruce and two bolsom fir trees in Stand 4 ......... 71 The mean number of eggs per egg mass (transformed back into original form) from two white spruce and two balsam fir trees in Stands. O....0.00...O...........IOOOOOCOOOOOOO0...... 72 Anova table for data in Table 49—Analysis of the difference in the mean number of eggs per egg mass between two white spruce and two bolsom fir trees in Stand 5 72 x11 LIST OF TABLES, continued Table 5 I. Results of the Mann-Whitney Test comparing mean egg mass size on white spruce with mean egg mass sizeon balsam fir in Stand 5. 73 Table 52. The mean number of eggs per egg mass (transformed back into original form) from ten white spruce and ten balsam fir trees in five Stands.a.eeeooeecone-0000000000....oeooeooooooooeoooo 75 Table 53. Anova table for data in Table 52—Analysis of the difference in the mean number of eggs per mass between ten white spruce and ten balsam fir trees in five stands................................. 75 Table 54. Results of the Mann-Whitney Test comparing mean egg mass size on white spruce with mean egg mass on balsam fir over all five stands. . - . . . - - . - - . . . . 76 Table B I. Sampled trees' ages, heights, diameters, and total number Of egg masses. eeeeeeeeeeeeeeeeeeeoeeeeeee 108 Table C I. Locations, heights and diameters of trees that were within ten meters of each sampled tree. . . ..... . . . . . 111 Table F I. Normality and homogeneity test results for egg masses from balsam fir, used for regreSSim estimates. eeeeeeeeeeeeeeeeeeeeeeeeeeoeeeeee159 Table F2. Normality and homogeneity test results for egg masses from white spruce, used for regreSSim estimates. eeeeeeeeeeeeeeeeeeeeoeeeeooeoeoee 160 Table F3. Normality and homogeneity test results for egg counts (transformed into square root) from north, east, south, and west quadrants within balsam fir trees. ..................................... 161 Table F4. Normality and homogeneity test results for egg counts (transformed into square roots) from lower, middle, and upper strata within balsam fir trees, .....................................152 Table F5. Normality and homogeneity test results for egg counts (transformed into square roots) from '3 cells Within ba'sam fir trees. a. .00.. ee 0 o e. e e .0 e e 163 xiii LIST OF TABLES, continued Table F6. Table F7. Table F8. Table F9. Table F IO. Table Fl I. Table FI2. Table F l 3. Table FI4. Table F I 5. Table F I 6. Normality and homogeneity test results for egg counts (transformed into square roots) from four balsam fir trees within Stand I. . . . . .. . . .. . . . . . . 164 Normality and homogeneity test results for egg counts (transformed into square roots) from two balsam fir trees within Stand 2. . . . . . . . . . . . . . . . . Normality and homogeneity test results for egg counts (transformed into square roots) from two balsam fir trees within Stand 3. . . . . . . . . . . . . . . . . Normality and homogeneity test results for egg counts (transformed into square roots I from two balsam fir trees within Stand 4. . . . . . . . . . . . . . . . . Normality and homogeneity test results for egg counts (transformed into square roots) from four trees within Stand 5. Normality and homogeneity test results for egg counts (transformed into square roots) from balsam fir trees in the stands in the Ottawa National Forest. Normality and homogeneity test results for egg counts (transformed into square roots) from north, east, south and west quadrants within white spruce trees. Normality and homogeneity test results for egg counts (transformed into square roots) from lower, middle, and upper strata within white spruce trees Normality and homogeneity test results for egg counts (transformed into square roots) from thirteen cells within white spruce trees. . . . . . . . . . . . . Normality and homogeneity test results for egg counts (transformed into square roots) from two white spruce trees within Stand I. . . . . . . . . . . . . . . Normality and homogeneity test results for egg counts (transformed into square roots) from two white spruce trees within Stand 2. . . . . . . . . . . . . . . xiv 165 166 167 168 169 170 171 172 173 174 LIST OF TABLES, continued Table F l 7. Table F I 8. Table F I 9. Table F20. Table F2 I. Table F22. Table F23. Table F24. Table F25. Table F26. Normality and homogeneity test results for egg counts (transformed into square roots) from two white spruce trees within Stand 3. . . . . . . . . . . . . . . Normality and homogeneity test results for egg counts (transformed into square roots) from two white spruce trees within Stand 4. . . . . . . . . . . . . . . Normality and homogeneity test results for egg counts (transformed into square roots) from two white spruce trees within Stand 5. . . . . . . . . . . . . . . Normality and homogeneity test results for egg counts (transformed into square roots) from white spruce trees in five stands in the Ottawa National Forest. ............................... Normality and homogeneity test results for egg counts (transformed into square roots) from two balsam fir and two white spruce trees within Stand I. .................................. Normality and homogeneity test results for egg counts (transformed into square roots) from two balsam fir and two white spruce trees within Stand 2. .................................. Normality and homogeneity test results for egg counts (transformed into square roots) from two balsam fir and two white spruce trees within Stand 3. eeeeeoeeeeeeeeeoeeeeeeeeeeooeeooee Normality and homogeneity test results for egg counts (transformed into square roots) from two balsam fir and two white spruce trees within Stand ll, o.......o........o.o.o.o......-... Normality and homogeneity test results for egg counts (transformed into square roots) from two balsam fir and two white spruce trees within Stand 5. eeeeeeeeeeeoeeeeeeeeeeeeeeeeoeeoee Normality and homogeneity test results for egg counts (transformed into square roots) from ten balsam fir and ten white spruce trees in five stands within the Ottawa National Forest.eeeeeeoeeoeeeeeeeeeoeeeeeoeeeoeeeeeeeeeeeeoeee XV 175 176 177 178 179 180 181 182 183 184 LIST OF TABLES, continued Table G I. Distribution of individual egg counts within eaCh sampled tree.eeeeeeeoeeoeeeeeoeeeeoeee eeeeee 0000. 186 xvi Figure I. Figure 2. Figure 3. Figure 4. Figure 5. Figure 6. Figure 7. Figure 8. Figure 9. Figure I0. Figure I I. Figure I 2. Figure AI. LIST OF FIGURES Severely defoliated pockets of spruce and fir trees, photographed from the Tepee Lake fire tower, eight miles south of Kenton, Michigan. ........... 9 Severely defoliated balsam fir tree, photographed in the Ottawa National Forest in I980. ....... ...... ..... O ..... 0.0.0.... OOOOOOOOOOOOOO 10 Photograph of a sampled tree—White spruce 2, StandZQ .0.........OOOOOOOOOOOOOOOOOO 0000000000000000 14 Photograph of a sampled tree—Balsam fir I, Stond3................OIOOOOCOOOOOOOOOO.... ..... 0.0.15 Photograph of an eclosed 2-row egg mass. . . . . . . . ....... . . 17 Photograph of an eclosed 3-row egg mass. . . . . . . . . . . . . . . . . 18 Photograph of an eclosed 2-row egg mass with oportiOI third rOWOOOOO......OOOOOOOIOOIOOOOO 0000000000 19 Plot of the estimated number of eggs per egg mass length, comparing 2-row egg masses from white spruce and balsam fir. . . . . . . . . . . . . . . ......... 27 Plot of the estimated number of eggs per egg mass length, comparing 2-row egg masses with a partial third row from white spruce and balsam hr 29 Plot of the estimated number of eggs per egg mass length, comparing 3-row egg masses from white spruce and balsam hr 31 Diagram of a sampled tree—Side view. Division of live crown into three strata and a top.0.0.0.0000.........OOOOOOOOOOOOOOIOOO000......... 33 Diagram of a sampled tree—Top view. Division of live crown into four quadrants" - - . . . . . . . ...... 33 Map of the Ottawa National forest with locations of the five study sites. .... 91 xvii LIST OF FIGURES, continued Figure A2. Figure A3. Figure A4. Figure A5. Figure A6. Figure D I. Figure D2. Figure D3. Figure D4. Figure DS. Figure D6. Figure D7. Figure D8. Figure D9. Figure D ID. Map of the five study sites within the Iron River, Watersmeet, and Kenton Districts of themfowoNationo'Forest.eeeeeeeeeeeoeeeee ooooooo eooo 93 Map of the locations of Stand l and Stand 2 in Section 6 of Township T45N, R36W, Iron county’MiChigm. 00............OOOOOOOOOOOO0.... ..... 97 Map of the location of Stand 3 in Section 30 of Township T46N, R37W, Iron County, Michigan. . . . . . . . . . . . . 100 Map of the location of Stand 4 in Section 32 of Township T46N, R38W, Ontonagon County, MiChigon' oeeeeeeeeeeeeeeeeeeooeeeoeeeoeeeeoe ooooooooo 103 Map of the location of Stand 5 in Section I2 of Township T44N, R37W, Iron County, Michigan. . . . , . ...... . 105 Key to symbols used in Figures D2-D23. . . . . . . . . . . ........ 11g Stem map of the ten nearest trees that encompassed sample tree BF l in Stand l. . . . . . . . .......... 120 Stem map of the ten nearest trees that encompassed sample tree BF2 in Stand l. . . . . . . . . . . . . . . . . . 121 Stem map of the ten nearest trees that encompassed sample tree BF 5 in Stand l. , , , , , ,,,,,,,, , , , , 122 Stem map of the ten nearest trees that encompassed sample tree BF6 in Stand l. , _ , , , , , , , , , , , , , , , 123 Stem map of the ten nearest trees that encompassed sample free WSI in Stand |., , , , , _ , , , , , , , , , , , 124 Stem map of the ten nearest trees that encompassed sample tree WSZ in Stand I.. . . , . . , , . , , . . , . . . 125 Stem map of the ten nearest trees that encompassed sample tree BFI in Stand 2. , , , , , , , , , , , , , , , , , 125 Stem map of the ten nearest trees that encompassed sample free BF2 in Stand 2.” 127 Stem map of the ten nearest trees that encompassed sample tree WSI in Stand 2., , , , . , , , , , . , , , , , , 123 xviii LIST OF FIGURES, continued Figure DI I. Figure D I 2. Figure D I 3. Figure D I 4. Figure D l 5. Figure D | 6. Figure D l 7. Figure D I 8. Figure D I 9. Figure D20. Figure D2 I. Figure D22. Figure D23. Figure El. Figure E2. Figure E3. Stern map of the ten nearest trees encompassed sample tree W52 in Stand 2. Stem map of the encompassed sample tree BFI in Stand 3.. Stem map of the encompassed sample tree BF 2 in Stand 3.. Stem map of the ten nearest trees ten nearest trees ten nearest trees encompassed sample tree WSI in Stand 3. Stem map of the ten nearest trees encompassed sample tree W52 in Stand 3. Stem map of the ten nearest trees encompassed sample tree BFI in Stand 4. Stem map of the encompassed sample tree BF2 in Stand 4.. Stem map of the ten nearest trees ten nearest trees encompassed sample tree WSI in Stand 4. Stem map of the ten nearest trees encompassed sample tree W52 in Stand 4. Stem map of the ten nearest trees encompassed sample tree BF I in Stand 5. Stem map of the encompassed sample tree BF 2 in Stand 5.. Stem map of the ten nearest trees ten nearest trees encompassed sample tree WSI in Stand 5. that that that that that that that that that that that that Stem map of the ten nearest trees that encompassed sample tree W52 in Stand 5. . . . . . . . . . . . . . . . . Thefieldcampat Stand 5. Sampled tree BF2 in Stand 3. &mpledtree WSI in Stand 2.0..........OOOOOOOOCOCOOOOO xix 129 130 131 132 133 134 135 136 137 138 139 140 141 143 144 144 LIST OF FIGURES, continued Figure E4. Figure E5. Figure E6. Figure E7. Figure E8. Figure E9. Figure E I 0. Figure Ell. Figure E I 2. Figure E I 3. Figure E I4. Figure E I 5. Figure E I 6. Measuring the height of a branch—a research OSSESthf on the sampled tree. a o o o o o o o o o o o o o o ooooooooooo 145 Measuring the height of a branch and noting its directional quadrant—a research assistant mheground. ona.nooooooooooooooooaooooooooso...so...146 Recording the branch number, height and quadrant--a research assistant on the ground.- - - - . - - - . . - - - 147 cutting the sampled bronCh.oooooooooooooooooooooooooooo 148 Dropping the branch to the spotter on the ground. 0......IO......OOOOOOOOOOCOOOOOO...0000......148 Catching a sampled branch that was dropped frOm the tree.oooooa.ooooooooaoooooooooococo-coooooooo 149 Tying the identification tag on to the branch.- - - - - - ° ° ° ° ° ° - 150 A pile of severed and tagged branches near the screen tent-coooooooooococoa-o0.0000000000000000.ooooo 150 Research assistants measuring the foliated Widfhofobronch. ooooooooooooooaooo0.00.00.00.00 ccccc 151 Research assistant examining foliage for egg mosses. one...cocoo.coco...0.0000000000000000o.000000152 Research assistant removing a needle and an egg mossfromafoliageclipping-........................ 153 Measuring the foliated area of a sampled branch on a grid board. ......OOOOOOOOOOOOOOOOO..0.00...154 The top of the sampled tree. ...OOOOOOOOOOOOOOOOOO ..... O. 155 XX I. INTRODUCTION The spruce budworm, Choristoneura fumiferana (Clemens) (Lepidoptera: Tortricidae) is native to the northern boreal forests of North America. Outbreaks occur in 30-40 year intervals, spaced by 20-90 years, and are considered a "phase in the natural cycle of events associated with the maturing of balsam fir" (Blais I954, I960). As the preferred hosts, balsam fir (Abies balsamea (L.) Mill.) and white spruce (Picea glauca (Muench) Voss), approach maturation age, the spruce budworm population rises from the endemic level. It reaches epidemic proportions when there are consecutive years of dry, sunny weather (Greenbank I963a, b; Baskerville I975) and extensive unbroken, mature spruce-fir stands (Mott I963). The present epidemic started in the I960$ and encompasses approximately 60 million hectares of spruce-fir forests in eastern North America with resulting timber losses as high as 283 million cubic meters (Witter et al. I980). Pulp and paper industries are dependent on the spruce- fir forest for provision of a continual supply of usable balsam fir and white spruce fiber. Unfortunately, these industries are competing with a highly successful organism for the same resource. In the past, man has detained budworm damage through chemical spray programs, first aimed at killing the pest and more recently directed at short-term perpetuation of the tree's life. Blais (I958) postulated, "saving the fir by spraying possibly helps to perpetuate budworm epidemics that would otherwise die out in a short period with the change in forest composition." New studies have been initiated to find environmentally safe and economically feasible, long-term control methods that are effective alternatives to chemical spraying. Improving spruce budworm population sampling methods, particularly when population levels are low to moderate, is essential to this task. "Although at this time it is hard to imagine an alternative to chemical treatment in widespread outbreaks that cover millions of acres, the potential for such an alternative does exist. If it can be demonstrated that outbreaks arise from discrete centers, and if a monitoring system can be developed that will detect these centers early enough, it is possible that measures other than chemical may be applied, singly or in combination, to extinguish embryonic outbreaks" (Blais I973). Life History of the Spruce Budworm The spruce budworm has one generation each year. Female moths lay egg masses on spruce and fir needles in July and early August. Each mass can contain from I to 60 eggs, and each female can lay around 200 total eggs. The preferred oviposition host is white spruce (Jaynes and Speers I949; Wilson I963, Kemp I98I), although oviposition occurs to a great extent on balsam fir and to a lesser extent on red spruce (Picea rubens Sarg.) and black spruce (Picea mariana Mill. (B.S.P.)) (Wilson I963). Eclosion occurs within 8 to l2 days, and the small first instars, dropping from branches on silken threads, are often wind-borne and dispersed among trees in a stand. Feeding does not occur during this stage. The larvae find overwintering sites on branches, among bark scales, lichen mats, and staminate flower bracts, molt once and hibernate. In May the second instars emerge to mine older needles and flower buds. A second dispersal occurs in which many larvae may be redistributed over the entire forest. As the larvae grow older and larger, they become free feeders, preferring the succulent new foliage of balsam fir but also feeding on white, black and red spruce and occasionally on hemlock, pine, larch, and blue spruce. They form feeding shelters on branch tips, molt through a sixth instar, and pupate in the shelters in late June and early July. After about I2 days, the adult moths emerge and mate. Typical female moths lay two large egg masses at their eclosion and mating site, and are then wind—dispersed on an "exodus flight" for up to 80 km downwind per night (Harvey I977). Egg depositon continues until the female expires. Spruce Budworm EggMass Size The egg mass is a logical stage to sample since it can be expressed in terms of a basic unit (e.g., branch‘surface) and an absolute unit (e.g., area) (Morris I955) and is retained on the needle surface for several months. Also, the egg stage can be sampled in the early fall, providing ample lead time for planning the following summer's management program and for appropriating funds. Current egg mass sampling methods are inconsistent. Sampling schemes developed by Morris (I949, I954, I955) and others since then disagree on the type, size and number of sampling units required. There are variable recommendations as to where to sample within a tree and how many trees to sample within a management unit. The vital relationship between egg mass density and defoliation has not been clarified. Since female spruce budworm moths lay different size egg masses, it is imperative that this distribution be assessed to optimize sampling accuracy and precision. Studies on egg mass size have neglected investigating the number of eggs per egg mass in different parts of trees, on different trees on host species or in different stands. It has been cited that the average number of eggs per egg mass is about 20 (Morris I963; Neilson I963; Eidt and Cameron I970; Harvey I977) or about l8 (Morris I954) or variations between II and 25 (Blais I958; Harvey I977; Otvos I977). It has been suggested that certain interrelated factors, such as severity of infestation, food quality and quantity, and population vigor may be responsible for observed differences in egg mass size. Blais (I952) reported that in a year when some sample plots were heavily infested with the spruce budworm and some plots were lightly to moderately infested, the average number of eggs per cluster was 20.3. The following year, when all plots were heavily infested, the average number of eggs per cluster was l7.8. Blais (I953) found that "adults from fifth- and sixth-instar larvae reared on old foliage produced fewer eggs than insects reared on the current year's growth." He noted that as populations increase to the point where the current year‘s growth is destroyed prior to completion of the larval stage, fecundity decreases. Fecundity increases again as populations decline to the point where there is incomplete destruction of the current year's growth. Miller (I957) reported an average of l5.7 eggs per egg mass in sample plots with severe infestation and an average of l8.5 eggs per egg mass in sample plots with light infestations. He postulated that "if a population is subject to larval starvation, the resultant small adults tend to lay smaller masses." Thus, "mean eggs per mass is dependent on the degree of infestation." In a severe spruce budworm infestation in the Shickshock Mountains of New Brunswick, Blais (I958) reported an average of 326 egg masses per I00 square feet of foliage in 75% of 52 sampled plots. From this egg mass pool, I00 clusters were examined and were found to have an average of I l.0 eggs per cluster. Harris (I963) observed the identical relationship in the two-year cycle spruce budworm. He observed a drastically reduced number of eggs per mass after two years of severe defoliation. In one study area, the average number of eggs per mass an alpine fir (Abies lasiocarpa (l-took.) Nutt.), was estimated to be 5|.9 in I958 but dropped to 20.2 in I959. He SUggested "that moths which developed from larvae starved because of severe defoliation were incapable of laying as large a number of eggs as those that developed from a healthier I958 population, or that only the weaker individuals with lower egg- Iaying capacities remained in the area." McKnight (I969) observed certain trends in egg mass size of the western spruce budworm, Q. occidentalis Freeman. He reported that "in the Rocky Mountain region, I959-I965 . . . egg-mass size fluctuated widely: the average number of eggs per mass declined from 25.3 in I959 to 23.6 in I96I when egg mass densities were increasing; rose sharply to 3|.9 in I962 when egg mass densities were low; and fluctuated between 24.0 and 29.7 in I963, I964, and I965, when egg mass densities were generally low but variable." Washburn and Brickell (I973) feel that McKnight's (I969, I97l) observation "suggests that egg mass size could be a good indicator of the place of a given infestation in the epidemic cycle." Outram “97” studied spruce budworm specimens that "were one generation removed from field-collected stock originally taken from an epidemic population." Twenty fertilized females, reared in a laboratory, produced egg masses with a low average of about l6.7 eggs. Otvos (I977) reported an average of 25 eggs per egg mass for I70 masses collected from 50 cm long branch tips taken from the mid-crown of dominant balsam fir trees. He explained that the relatively large number of eggs per mass was possibly a result of a small sample size. Harvey (I977) found that size and mean weight of eggs in successive clusters drops gradually during the oviposition of most female spruce budworm moths. He also found that "dietary limitations during (larval) development substantially reduce fecundity and steepen the curve of decreasing egg weight." He reported that the typical moth lays 01 average of slightly more than two clusters at the site of her eclosion and mating. These are the first clusters she lays and comprise the heaviest eggs. Recently, Kemp “98” reported an average of l7.3 and l9.I eggs per egg mass from laboratory-reared and mated female spruce budworm moths on balsam fir in two separate experiments in Maine. In what I believe is the first reported test of egg mass size on white spruce foliage, Kemp (I98l) found an average of l4.6 and l4.3 eggs per egg mass produced by laboratory- reared budworm moths in two separate experiments. However, his detailed study of the capabilities of budworm and forest variables as predicting agents of budworm population size yielded no information on mean egg mass from balsam fir or white spruce in the field. Montgomery 0980 conducted an analysis of mean egg mass size within and between balsam fir trees in four spruce-fir stands in Michigan's Upper Peninsula. He found that the mem number of eggs per egg mass did not significantly differ from one height division to another within a host tree, from one directional quadrant to another within a host tree, from one of thirteen predesignated compartments to another within a host tree, or from one balsam fir tree to another within a spruce-fir stand. Mean egg mass size was significantly different between the four spruce—fir stands. Balsam fir trees in two light-moderately defoliated stands had averages of I8.l and I9.3 eggs per mass as opposed to an average of I7.I eggs per egg mass on balsam fir trees in each of two moderate-severely defoliated stands. Objectives of the Study The overall objective of this study was to analyze differences in egg mass size in spruce-fir stands that had very low spruce budworm population and defoliation levels. Specifically, I wmted to determine if egg mass size on white spruce and balsam fir trees was related to particular sites within a host tree, within a stand, or within a forest complex. For egg masses collected from balsam fir trees, I analyzed: I. intra-tree quadrant effects; 2. intra-tree stratum effects; 3. intra-tree compartment (cell) effects; 4. inter-tree effects within a stand; and 5. inter-stand effects within a forest complex. For egg masses collected from white spruce trees, I also analyzed: l. intro-tree quadrant effects; 2. intro-tree stratum effects; 3. infra-tree compartment (cell) effects; 4. inter-tree effect within a stand; and 5. inter-stand effects within a forest complex. I was particularly interested in the differences in egg mass size between the balsam fir and white spruce tree species. Researchers have consistently avoided studying spruce budworm population dynamics on host species other than balsam fir. At this time, it is not known what effects this oversight has had on the accuracy or precision of sampling predictions. Since white spruce is the preferred oviposition host (Jaynes and Speers I949, Wilson I963, Kemp I98I), it is imperative that we investigate this tree species as an alternate and/or complement to the one traditionally sampled tree species. Kemp (I978, I98I) and Kemp and Simmons (I978, I979) seem to have taken the initiative to quantify the effects of non-host and alternative host species on spruce budworm populations. For all egg masses that had been collected in this study, I analyzed: l. inter-species (tree) effects within a stand and 2. inter-species (tree) effects within a forest complex. ll. FIELD METHODS The study was conducted in the summer of I980 in Iron and Gogebic Counties of Michigan's Upper Peninsula. My objective was to select stands that had at least four balsam fir and four white spruce trees, 30 to 60 feet in height, with very low defoliation levels (no top kill and little or no new Figure I. Severely defoliated pockets of spruce and fir trees, photographed from the Tepee Lake fire tower, eight miles south of Kenton, Michigan. 10 Figure 2. Severely defoliated balsam fir tree photographed in the Ottawa National Forest in I980. 11 foliage consumed by larvae). However, the severity of the spruce budworm epidemic in the lake states limited my selection of stands to those which were isolated from other spruce-fir stands md were protected by hardwood cover. The pockets of dead and dying spruce and fir trees (Figure I) and the dying balsam fir tree (Figure 2) illustrate the typical severe damage that exposed host trees were experiencing in the Ottawa National Forest in I980. After considerable time and effort, I located five stands that satisfied the study criteria. (Appendix A presents the locations of the four study sites within the Ottawa National Forest and the location of each study site within the respective township.) Each stand was primarily composed of mature hardwoods, with spruce and fir concentrated in one or two pockets along a ridge or on a bog's edge. Other spruce and fir trees were scattered around the pocket(s) and throughout the adjoining hardwoods. There was no definite border to the stands and the largest spruce-fir pocket served as the center of each stand. Within each stand four balsam fir and four white spruce trees were selected for study. Stand I included an additional six balsam fir trees for a total of ten balsam fir and four white spruce trees. Stand I could then be utilized as a replication of the I979 study (Montgomery l98l). Selection of individual trees from each stand was based on the following criteria, listed in order of priority: I. Least attraction to ovipositing female moths - Trees that were overtopped by hardwoods 2. Lowest defoliation - Trees that had the healthiest tops and the least percent of new foliage missing 12 3. Closest proximity to the spruce-fir pocket - Trees that were within the pocket were considered first, followed by trees on the pocket's border 4. Within the height restriction - Trees that were thirty to sixty feet tall 5. Specific crown structure - One balsam fir and one white spruce with full crowns (these two trees would have every branch cut and examined and their feasible branches would be clipped in designated lengths and examined), i.e. "every branch--full sample" trees - One balsam fir and one white spruce with small crowns (these two trees would have every branch cut and examined but n_9_ sub- sampling would be conducted on their feasible branches), i.e., "every branch" trees. - Two balsam fir and two white spruce trees with crowns ranging from small to full (these four trees would have only their feasible branches cut and examined), i.e., "feasible branch" trees. In summary, each stand had a pocket that contained more white spruce and balsam fir trees than the surrounding forest. I would first look for a tree within the pocket that was overtopped by hardwoods; that was experiencing little or no defoliation; that had a healthy single-stem top; and that was thirty to sixty feet tall. If the pocket's supply of trees that met these criteria was in excess of the required number then I would base my choice on crown structure. If it was less than this number, then I would select trees that met the other criteria and were closest to the pocket. Photographs of 13 two typical sampled trees, White Spruce 2 in Stand 2 and Balsam Fir I in Stand 3, are presented in Figures 3 and 4, respectively. Data collected from each sampled tree Included height, diameter at breast height, and age at stump height. (Refer to Appendix B for a tabular presentation of the data from each sampled tree.) The ten trees that were closest to each sampled tree and had diameters at breast height of I2 centimeters or greater were recorded by species, height, diameter at breast height, direction from the sampled tree, and distance from the sampled tree. (Refer to Appendix C for a tabular presentation of this data base and Appendix D for stem maps.) All foliage from each of the two "every branch--full sample" trees and each of the two "every branch" trees from each stand was examined for egg masses. This was accomplished by severing each branch at its base, clipping the branch into small segments, and thoroughly examining the foliage pieces. Data collected from the sampled branches consisted of height above ground, directional quadrant, total length, foliated width, total number of egg masses on current year's foliage (new), total number of egg masses (judged to be from the current population) on old foliage (old), total number of egg masses that could not be judged as definitely from the current or definitely from a previous year's population on old foliage (questionable), and foliated area. The apical I5 percent of the tree was classified as top and examined as a unit. However, branches longer than 70 centimeters that grew within the top were examined individually. (Details of the sampling procedure are graphically presented in Appendix E.) 14 Figure 3. Photograph of a sampled tree—White Spruce 2, Stand 2. 15 Figure 4. Photograph of a sampled tree—Balsam Fir I, Stand 3. 16 Ill. REGRESSION ESTIMATES FOR THE NUMBER OF EGGS PER EGG MASS LENGTHuBALSAM FIR AND WHITE SPRUCE The tediousness and unreliability of directly counting the number of eggs in spruce budworm egg masses led to the development of estimating techniques by Miller (I957), Bean (_l96l), and Leonard et al. (I973). Their regression estimates were based on the relationship of mass length to number of eggs. Because of the spatial and temporal variability associated with spruce budworm population dynamics, I developed regression estimates from a subsample of the egg masses that had been collected for this study. Methods Egg masses were collected from balsam fir and white spruce trees in Michigan, beginning July I980. They were placed in I: dram vials and stored. The indistinctiveness of translucent egg chorions made counting of hatched eggs difficult and unreliable. Staining eclosed masses neither reduced the tediousness nor increased the counting accuracy. Therefore, only egg masses that were in such good condition that individual eggs were clearly distinguishable from each other were used in this portion of the study. Spruce budworm moths in Michigan nearly always lay egg masses in rows of two (Figure 5), three (Figure 6), or two with a partial third (Figure 6). I have rarely observed four-row egg masses. Therefore six regression estimates were made—one for each of the three egg mass types from each of the two oviposition hosts. Six groups of approximately l00 egg masses were randomly selected from the egg mass pool. The masses were measured with an ocular micrometer to the nearest 0.5 millimeter, and the eggs were counted. Egg counts and corresponding egg mass lengths were entered into a file on Michigan State University's CDC 6500 computer. l7 Figure 5. Photograph of an eclosed 2-row egg mass. 18 Figure 6. Photograph of an eclosed 3-row egg mass. 19 Figure 7. Photograph of an eclosed 2-row egg mass with a partial third row. 20 Each group of l00 egg masses was tested to assure that the assumptions of normality and homogeneity were satisfied. The Statistical Package _f_o_r LIE Social Sciences (SPSS) (Nie et al. I975) was utilized for this and all subsequent analyses in the thesis. Appendix F presents a description of the statistical packages and computational formulae used to assess normality and homogeneity. Because the data in each group departed significantly from the desired normal distribution, the form of the data was changed in order to implement the desired parametric statistics. Morris (I955) reported that the frequency distribution for egg masses, as well as for eggs, follows the negative binomial pattern. Sokal and Rohlf (I969), on page 384 of their text, suggest that "when the data are counted, as of insects on a leaf or blood cells in a hemacytometer, we frequently find the square root transformation of value." I had used the square root transformation on data in the I979 egg mass study (Montgomery I98I) and again found it to be the one method that would transform the egg counts so that they met the assumptions of normality and homogeneity. Tables FI and F2 provide the test results, including statistics of skewness, kurtosis, and Bartlett-Box F, for egg counts used in the regression estimates of the number of eggs per egg mass from balsam fir and white spruce foliage, respectively. _Fggression Estimates Having met the assumptions of normality and homogeneity, the six groups of transformed egg counts were incorporated in SPSS's (Nie et al. I975) "Subprogram Regression," pages 320-367. For each simple bivariate regression, the dependent variable was the square root of the number of eggs 21 in each egg mass and the independent variable was the length of the corresponding egg mass to the nearest 0.5 millimeter. The regression estimates of the number of eggs per egg mass length for each of the three types of egg masses on balsam fir and on white spruce are presented in Tables I and 2, respectively. The estimates have been transformed back into the more familiar and relevant original scale and rounded to the nearest whole egg. Regression equations, 95 percent confidence intervals for the coefficients, correlation coefficients (r), and coefficients of determination (r2) are presented below the regression estimates in Tables I and 2. Figures 8, 9 and ID present plots, comparing the white spruce and balsam fir estimated number of eggs per egg mass length for the 2-row, 2- row and a partial third row, and 3-row egg masses, respectively. The slight differences in the regression estimates for white spruce and balsam fir are probably related to the general shape of each species' needles. The flatter balsam fir needles could conceivably allow female moths more room to stretch fewer eggs over a longer horizontal distance. White spruce needles are often more curved and narrow which may force the ovipositing moths to "squeeze" more eggs together over a shorter distance. This trend becomes more noticeable as the length of the egg mass increases. lV. LABORATORY METHODS Egg masses had been collected from all foliated portions of I2 balsam fir and I0 white spruce trees. Egg masses from each branch on each tree were separately stored in labeled vials. A total of 286 masses from balsam fir and 907 masses from white spruce were available for analysis. The 22 trees were initially treated as separate units. Each live crown 22 Table I. Regression estimates for the number of eggs per egg mass length from balsam fir trees in Michigan. No. Eggs 2-row with a par- Length (mm) 2-row* tial third row** 3-row*** —\O\O(DCD\I\IO\O\U1MJ>J>WMNN— 0 MOMOMOMOU'IOUIOU‘IOU‘IOM G N U1 N \O O O 0‘ N *y = l.708l + 0.49I3(x) 95% Confidence Interval for A = l.5l63 to I.9000 95% Confidence Interval for B = 0.4527 to 0.5299 r = 0.927; r2 = 0.860; n = l06 **y = 2.3676 + 0.4702(x) 95% Confidence Interval for A = 2. l5l4 to 2.5839 95% Confidence Interval for B = 0.4304 to 0.5I0l r = 0.923; r2 = 0.85l; n = 98 ***y = 2.2650 + 0.5623(x) 95% Confidence Interval for A = l.9634 to 2.5665 95% Confidence Interval for B = 0.5I06 to 0.6I40 r = 0.906; r2 = 0.820; n = l04 23 Table I. Continued. where: y = A + B(x) V, y = (No. Eggs per Mass) A = a coefficient (the slope) B = coefficient for X X = Mass length to the nearest 0.5 mm. 24 Table 2. Regression estimates for the number of eggs per egg mass length from white spruce trees in Michigan. No. Eggs 2-row with a par- Length (mm) 2-row* tial third row** 3-row*** 2.0 6 II 2.5 8 I2 3.0 9 l4 I7 3.5 II l6 l9 4.0 I3 I8 22 4.5 IS 20 24 5.0 I8 22 27 5.5 20 25 30 6.0 23 27 33 6.5 25 30 36 7.0 28 32 39 7.5 3I 35 43 8.0 34 38 46 8.5 38 4| 9.0 4| 44 9.5 45 *y = I.386I + 0.5602(x) 95% Confidence Interval for A = I. I429 to I.6294 95% Confidence Interval for B = 0.5l l9 to 0.6085 r = 0.897; r2 = 0.804; n = l30 **y = 2.3084 + 0.48l6(x) 95% Confidence Interval for A = 2.06I3 to 2.5554 95% Confidence Interval for B = 0.4354 to 0.5279 r = 0.898; r2 = 0.807; n = :04 ***y = 2.4702 + 0.542400 95% Confidence Interval for A = 2.0885 to 2.85I9 95% Confidence Interval for B = 0.4749 to 0.6l00 r = 0.847; r2 = 0.717; n =102 25 Table 2. Continued. y = A + B(x) V2 y =(No. Eggs per Mass) A = a coefficient (the slope) B = coefficient for X X = Mass length to the nearest 0.5mm. 26 Figure 8. Plot of the estimated number of eggs per egg mass length, comparing 2-row egg masses from white spruce and balsam fir. 27 I I I I [ITI T] I I T T I Til I T] TOT I F l _ d d d 4 _ ‘14 q _ ‘14 d o.mv o.oe o.mm _ 9.0m 5.35—3J34_.54_~_454d5_5. o.m~ o.o~ o.m~ 0.0“ mwaE ..ma mama .6 59:3... cmuoEzmm o.m 4.0 6.0 8.0 10.0 Length in millimeters 2.0 0.0 28 Figure 9. Plot of the estimated number of eggs per egg mass length, comparing 2-row egg masses with a partial third row from white spruce and balsam fir. 29 A d d d 0.0m o.m¢ .44344535 _saaAaaaad._5._a.maadda o.oe o.mm o.om o.m~ o.o~ o.w_ 39.: Lou ammo so ..onEac cBoEzmm I I T IITI I I I II I I I I I I I I I I T I I T I 2.0 o.o~ 6.0 8.0 10.0 12.0 Length in millimeters 4.0 30 Figure 10. Plot of the estimated number of eggs per egg mass length, comparing 3-row egg masses from white spruce and balsam fir. 31 IFIIITTTIIIITIIITTIITTTII -444;4_43.fi_3;5__adds4a#4454ds.q._4454 o.om o.oe o.om o.om o.o¢ o.om o.o~ o.o~ 39: Lou mmmm Co cmnEzc UmuoEsmm 0.0 8.0 10.0 12 .0 Length in millimeters 6.0 4-0 2.0 32 was divided into three strata and a top (Figure II). Egg masses from branches that grew in a particular stratum were grouped into Stratum l, Stratum 2, or Stratum 3. Each branch had been recorded as residing in one of four quadrants-- North, South, East or West (Figure l2). Egg masses from branches residing in a particular quadrant were reclassified into a corresponding quadrant within the predesignated stratum group. In this manner, each tree would have l2 quadrant/stratum divisions and a top, for a total of I3 cells. Four branch numbers were randomly selected from each of the l2 quadrant/stratum divisions of each tree. The egg masses from the corresponding branch were obtained and arranged in a row. Parasitized and mutilated egg masses were disregarded. One egg mass was randomly chosen from each branch. The egg mass was measured with an ocular micrometer and the number of eggs in the mass was estimated with the appropriate regression table (I or 2). Four egg masses were also randomly selected for measurement from each top. Frequently, cells had less than four measurable egg masses. In those cases I would measure as many masses (0, I, 2 or 3) from each cell that I could. The data were tabulated and the number of eggs from a maximum of 52 egg masses per tree was used in the analysis of intra- and inter-tree effects. (Refer to Appendix G for a list of the cells and their corresponding egg counts.) The subsequent tests of significance (one-way anova) in Sections I-l2 were performed on the transformed data, but estimates of means are given in the more familiar and relevant untransformed scale. 33 __ __ ._E°E__ __ __.___ Highest Branch Stratum 3 Stratum 2 Stratum 1 _____ L t ”I; \\\ 3:23:11 Figure 11. Diagram of a sampled tree--side View. Division of live crown into three strata and a top. \\ North West East /’ South Figure 12. Diagram of a sampled tree-top view. Division of live crown into four quadrants. 34 V. RESULTS Nine analyses were conducted to test for trends in egg mass size distribution within the sampled trees, between the sampled trees of each stand, and between the five stands. These analyses were conducted separately for egg masses from each tree species (balsam fir in Sections l-5 and white spruce in Sections II-l2). Six analyses were made to test for trends in egg mass size distribution between the two tree species within each stand and between the tree species over all five stands (Sections l I- l2). Prior to each analysis, the assumptions of normality and homogeneity were tested with the appropriate data group. These tests were made with SPSS's (Nie et al. I975) "Subprogram Condescriptive" (normality) and "Subprogram T-TEST" (homogeneity). These computer programs were incorporated earlier in the study and are described in Appendix F. The normality and homogeneity test results for each analysis are presented in separate tables in Appendix F and will be subsequently referred to in the corresponding sections. "Subprogram Oneway," SFiS, (Nie et al. I975), pages 422-433, was used to compute the mean numbers of eggs per mass, standard deviations, standard errors, and confidence intervals for the means of the specific groups of egg masses under investigation in Sections I-l2. These estimated values are reported in their more relevant and familiar untransformed scale. One-way analysis of variance was also conducted with "Subprogram Oneway," fl, (Nie et al. I975). The statistical package tested for significant differences between the groups of transformed egg counts in each section. In four cases the square root transformation did not yield 35 distributions that satisfied the assumptions of normality and/or homogeneity. With those groups of egg counts, a nonparametric rank test was incorporated to test for significant differences. Section I. An Analysis of Quadrant Effects on the Size of Spruce Budworm Egg Masses on Balsam Fir This analysis was designed to answer the question, "Do spruce budworm populations tend to lay significantly larger or smaller size egg masses on (a) particular side(s) of balsam fir trees?" The estimated numbers of eggs per mass from the data pool were transformed into square roots and the assumptions of normality and homogeneity were satisfied (Table F3) for each group of egg counts from the four quadrants-North, East, South and West-- over all l2 sampled balsam fir trees. "Subprogram Oneway," §P_S§, (Nie et al. I975), pages 422-433, calculates means, standard deviations, standard errors, and confidence intervals for the means. These results are presented in Table 3. One-way analysis of variance was used to test if observed differences of egg mass size between the four designated quadrants were due to chance or whether they were indicative of actual differences between the four population means. The significance test was performed on the transformed data, again with "Subprogram Oneway," _S_P_S§, (Nie et al. I975). The results strongly indicate that the mean number of eggs per egg mass does not significantly differ from one side of a balsam fir tree to another (p > 0.69) (Table 4). 36 Table 3. The mean number of eggs per egg mass (transformed back into original form) from the north, east, south, and west quadrants of balsam fir trees. Sample Mean No. Standard Standard 95% Confidence Quadrant Size Eggs/ Mass Deviation Error f orlnttlf ; \ICIL an North 49 22.6I 8.54 l.22 20. I6 to 25.06 East 60 25. I7 l0.34 I.33 22.50 to 27.84 South 59 24.67 ll.36 I.48 2| .7l to 27.63 West 60 23.85 I0. l0 I.30 2l.24 to 26.46 Total 228 24. I4 Table 4. Anova table for data in Table 3—Analysis of differences in the mean number of eggs per egg mass between four quadrants within balsam fir trees. Source of Degrees of Sum of Mean F F Variation Freedom Squares * Squares* Rat io* Probability * Between Ouadrants 3 I.6l I 0.537 0.483 0.695 (ns) Within Quadrant 224 249.205 I . I l2 Total 227 250.8I6 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 66.399, mean squares (within groups) = I04.042, F ratio = 0.638, and F probability = 0.59l. 37 Section 2. An Analysis of Stratum Effects on the Size of Spruce Budworm Egg Masses on Balsam Fir This analysis was designed to answer the question, "Do spruce budworm populations tend to lay significantly larger or smaller size egg masses at (a) particular height(s) within balsam fir trees?" The assumptions of normality and homogeneity were met with the data groups transformed into square roots (Table F4). Means were computed (Table 5) and egg mass size between 3 height divisions within the I2 sampled balsam fir trees was tested to determine if observed differences were attributable to chance or whether they indicated actual differences between the three means. The result of the one-way analysis of variance test (transformed egg counts by strata) indicates that the mean number of eggs per egg mass does not significantly differ from one height division to another (p > 0.40) (Table 6) within balsam fir trees. However, there may be biological significance in the larger egg mass size found on the lower stratum. 38 Table 5. The mean number of eggs per egg mass (transformed back into original form) from the lower, middle, and upper strata of balsam fir trees. Sample Mean No. Standard Standard 95% Confidence Stratum . . . Interval Size Eggs/Mass Devnation Error for the Mean Lower 2| 26.74 I I.65 2.54 2 I.43 to 32.04 Middle 9| 24.52 I0.62 l. l l 22.3I to 26.73 Upper I I6 23.38 9.52 0.88 2|.63 to 25.l3 Total 228 24. I4 Table 6. Anova table for data in Table 5-Analysis of differences in the mean number of eggs per egg mass between three strata within balsam fir trees. Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Ratio* Probability* Between Strata 2 2.023 |.0I I 0.9l5. 0.402 (ns) Within Strata 225 248.794 I. I06 Total 227 250. 8 I 6 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = l I0.886, mean squares (within groups) = I 03.479, F ratio = l.072, and F probability -.- 0.344. 39 Section 3. An Analysis of the Effects of l3 Cells (Predeiignated Compartments Within Balsam Fir Trees) on the Size of Spruce Budworm Egg Masses This analysis incorporated egg counts from the tops of balsam fir trees and tested for effects between all cells within I2 sampled balsam fir trees (cells were described on page 28). It was designed to answer the question, "Do spruce budworm populations tend to lay significantly larger or smaller sized egg masses at one or more of the l3 cells within balsam fir trees’?" The assumptions of normality and homogeneity were satisfied with the egg counts from the cell groups transformed into square roots (Table F5). Mean number of eggs per egg mass were calculated for each cell over the I2 sampled balsam fir trees (Table 7). One-way analysis of variance was used to test for significance in observed differences in egg mass size between the I3 cells. The results clearly indicate that the mean number of eggs per egg mass does not significantly differ from one location to another within the sampled balsam fir trees (p > 0.84) (Table 8). 40 Table 7. The mean number of eggs per egg mass (transformed back into original form) from thirteen cells within balsam fir trees. 95% Confidence Cell Sample Mean No. Standard Standard In terval Size Eggs/Mass Devnation Error f or the Mean Lower North 4 22.25 4.72 2.36 I4.74 to 29.76 Lower East 7 27.86 l2.05 4.55 l6.72 to 39.00 Lower South 3 34. I7 I3.99 8.07 -0.57 to 68.9l Lower West 7 25.00 I3.60 5. I4 I2.42 to 37.58 Middle North l8 22.56 8.7I 2.05 I8.23 to 26.88 Middle East 2| 26.43 9.74 2. l3 22.00 to 30.86 Middle South 26 25.08 I2.35 2.42 20.09 to 30.07 Middle West 26 23.77 I0.92 2. l4 I9.36 to 28. l8 Upper North 27 22.70 9.08 l.75 l9.I l to 26.29 Upper East 32 23.75 I0.45 I.85 I9.98 to 27.52 Upper South 30 23.37 l0.08 I.84 I9.60 to 27.l3 Upper West 27 23.63 8.60 l .66 20.23 to 27.03 Top 22 2| .36 l l .02 2.35 I6.48 to 26.25 Total 250 23.90 Table 8. Anova table for data in Table 7-Analysis of differences in the mean number of eggs per egg mass between thirteen cells within balsam fir trees. Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Ratio* Probability * Between Cells I2 8. l83 0.682 0.60l 0.840 (ns) Within Cells 237 268.829 I. I34 Total 249 277.0l2 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 69.987, mean Squares (within groups) = |07.050, F ratio = 0.654, and F probability = 0.794. 41 Section 4. Analysis of Inter-Tree Effects on Spruce Budwormjgg Mass Size on Balsam Fir Within Five Stands Do spruce budworm populations exhibit a tendency to lay significantly larger or smaller sized egg masses on particular balsam fir trees within a stand? Data from the five isolated stands were analyzed to answer this question. Since intra-tree differences in egg mass size were not significant (Sections I, 2 and 3), the egg mass measurements were pooled together for inter-tree study. The assumptions of normality and homogeneity were met for the transformed data from each stand (Tables F6, F7, F8, F9 and FIG). The mean number of eggs per egg mass from each balsam fir tree within stands I, 2, 3, 4 and 5 are reported in Tables 9, II, I3, l5 and I7, respectively. One-way analysis of variance was conducted to test if observed differences of egg mass size on the sampled trees within a stand were due to chance or whether they were indicative of actual differences between the population means. An anova table was computed for each stand (Tables I0, I2, I4, I6 and I8). The mean number of eggs per egg mass did not significantly differ from one tree to another within Stand | (p > 0.77) (Table I0), Stand 2 (p > 0.I3) (Table I2), Stand 3 (p > 0.52) (Table I6). However, egg mass size was significantly different between the two sampled balsam fir trees in Stand 5 (p > 0.0I) (Table I8). Egg masses from Balsam Fir I had approximately 7 eggs per egg mass less than egg masses from Balsam Fir 2 in absolute terms. 42 Table 9. The mean number of eggs per egg mass (transformed back into original form) from four balsam fir trees within Stand I. Sample Mean No. Standard Standard 95% Confidence Tree . . . Interval Size Eggs/Mass Devuatlon Error for the Mean BFI 6 24.83 l2.46 5.09 I l.75 to 37.9l BF2 30 25.30 l0.44 I.9l 2|.40 to 29.20 BF5 l l 22.00 9.38 2.83 l.570 to 28.30 BF6 23 23.30 l4.38 3.00 I7.09 to 29.52 Total 70 24.09 Table l0. Anova table for data in Table 9—Analysis of differences in the mean number of eggs per egg mass between four balsam fir trees within Stand I. Source of Degrees of Sum of Mean F F Variation Freedom Squares * Squares* Rat io* Probability * Between Trees 3 l.569 0.523 0.365 0.778 (ns) Within Trees 66 94.5I l I.432 Total 69 96.080 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 36.494, mean squares (within groups) = I4|.848, F ratio = 0.257, and F probability = 0.856. 43 Table l I. The mean number of eggs per egg mass (transformed back into original form) from two balsam fir trees within Stand 2. Sample Mean No. Standard Standard 95% confidence Tree Size Eggs/ Mass Deviation Error f 0:11;; \IIIIIean BFI 24 20.29 8.95 I.83 l6.5l to 24.07 BF2 22 24.68 l0.34 2.2l 20. ID to 29.27 Total 46 22.39 Table l2. Anova table for data in Table I I—Analysis of the difference in the mean number of eggs per egg mass between two balsam fir trees within Stand 2. Source of Degrees of Sum of Mean F F Variation Freedom Squares * Squares * Ratio* Probability * Between Trees l 2.3l l 2.3I I 2.278 0.I38 (ns) Within Trees 44 44.648 I.0|5 Total 45 46.960 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) 2 22 l.226, mean squares (within groups) = 92.948, F ratio = 2.380, and F probability = 0. I 30. 44 Table I3. The mean number of eggs per egg mass (transformed back into original form) from two balsam fir trees within Stand 3. Samp|e Mean No. Standard Standard 95% confidence Tree Size Eggs/ Mass Deviation Error forInttlsevlaLan BFI 2| 26.24 ||.40 2.49 2|.05 to 3|.43 BF2 l7 23.76 I I.80 2.86 l7.70 to 29.83 Total 38 25. I3 Table I4. Anova table for data in Table l3-Analysis of the difference in the mean number of eggs per egg mass between two balsam fir trees within Stand 3. - fir - - 1 _ — — — t Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Ratio* Probability* Between Trees I 0.56I 0.56l 0.4l2 0.525 (ns) Within Trees 36 49.086 I.364 Total 37 49.648 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 57.474, mean squares (within groups) = I34. I35, F ratio = 0.428, and F probability = 0.5I7. 45 Table IS. The mean number of eggs per egg mass (transformed back into original form) from two balsam fir trees within Stand 4. Sample Mean No. Standard Standard 95% confidence Tree . . . Interval Size Eggs/Mass Devration Error f or the Mean BF I 36 23.58 9.57 I.60 20.34 to 26.82 BF2 32 25. l9 ID. | I l.79 2|.54 to 28.83 Total 68 24.34 Table I6. Anova table for data in Table I5-Analysis of the difference in the mean number of eggs per egg mass between two balsam fir trees within Stand 4. Source of Degrees of Sum of Mean F F Variation Freedom Squares * Squares * Rat io* Probability * Between Trees I 0.4l8 0.4l8 0.4I7 0.52l (ns) Within Trees 66 66. I49 I.002 Total 67 66.567 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 43.596, mean squares (within groups) = 96.600, F ratio = 0.45l, and F probability = 0.504. 46 Table I7. The mean number of eggs per egg mass (transformed back into original form) from two balsam fir trees within Stand 5. Sample Mean No. Standard Standard 95% Confidence Tree . . . Interval Size Eggs/Mass Devuation Error for the Mean BFI 35 I9.9I 8.55 I.44 l6.98 to 22.85 BF2 27 27.02 I0.95 2. ll 22.69 to 3|.35 Total 62 23.0l Table l8. Anova table for data in Table I7—Analysis of the difference in the mean number of eggs per egg mass between two balsam fir trees within Stand 5. Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Ratio* Probability* Between Trees I 8. I59 8. I59 7.905 0.007 (5) Within Trees 60 6I .933 I.003 Total 6| 70.092 *These statistics were computed with the data transformed intosquare root form. The statistics from the untransformed data were mean squares (between groups) = 769.262, mean squares (within groups) = 93.350, F ratio = 8.24I, and F probability = 0.006. 47 Section 5. An Analysis of Inter-Stand Effects on§pruce Budworm EgLMass Size on Balsam Fir Within a Forest Complex This analysis was designed to answer the question, "Do spruce budworm populations lay significantly larger or smaller sized egg masses on balsam fir in different stands?" The measured egg masses that had been pooled for each balsam fir tree (Section 4) were re-pooled over each stand. The transformed egg counts met the assumptions of normality and homogeneity (Table F II in Appendix F). "Subprogram Oneway," fl (Nie et al. I975) was again implemented to calculate means (Table I9) and to test if observed differences of egg mass size were due to chance or whether they were indicative of actual differences in the five population means. The results of this one-way analysis of variance indicated that the mean number of eggs per egg mass from balsam fir trees did not significantly differ between five stands with similar levels of defoliation (p > 0.62) (Table 20). 48 Table I9. The mean number of eggs per egg mass (transformed back into original form) from ten balsam fir trees in five stands in the Ottawa National Forest. Sample Mean No. Standard Standard 95% confidence Stand . . . Interval Size Eggs/Mass Devnatlon Error for the Mean l 36 25.22 I0.60 l.77 2|.63 to 28.8I 2 46 22.39 9. 79 I .44 I9.48 to 25.30 3 38 25.I3 ll.49 I.86 2|.35 to 28.9l 4 68 24.34 9.79 I. I9 2|.97 to 26.7I 5 62 23.00 I0.22 I.30 20.4l to 25.60 Total 250 23.90 Table 20. Anova table for data in Table l9-Analysis of the difference in the mean number of eggs per egg mass between balsam fir trees in five spruce-fir stands. Source of Degrees of Sum of Mean F F Variation Freedom Squares * Squares * Rat io* Probability * Between Stands 4 2.95I 0.738 0.660 0.62I (ns) Within Stands 245 274.06l l. I I9 Total 249 277.0I2 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 7I.9I5, mean squares (within groups) = l05.808, F ratio = 0.680, and F probability = 0.607. 49 Section 6. An Analysis of Quadrant Effects on the Size of Spruce Budworm ggLMasses on White Spruce I With this section I begin analyzing various intra- and inter-tree effects on the size of egg masses from white spruce. This analysis was designed to answer the question, "Do spruce budworm populations tend to lay significantly larger or smaller size egg masses on (a) particular side(s) of white spruce trees?" The assumptions of normality and homogeneity were satisfied for the transformed egg counts from the four quadrants--North, East, South, and West-over all l0 sampled white spruce trees (Table FIZ). Table 2| presents the mean number of eggs per mass per quadrant. The one-way analysis of variance test revealed that the average number of eggs per mass is not significantly different between the four pre-designated sides of balsam fir trees (p > 0.82) (Table 22). 50 Table 2 I. The mean number of eggs per egg mass (transformed back into original form) from the north, east, south, and west quadrants of white spruce trees. Sample Mean No. Standard Standard 95% Confidence Quadrant . . . Interval Size Eggs/Mass Devuation Error for the Mean North 7| 20.27 7.78 0.92 l8.43 to 22.| I East ' 97 20.45 8. I6 0.83 l8.8l to 22.l0 South l00 2| .22 8.80 0.88 I9.47 to 22.96 West 79 2| .54 9.50 I .07 I9.42 to 23.67 Total 347 20.88 Table 22. Anova table for data in Table 2|-Analysis of the difference in the mean number of eggs per egg mass between four quadrants within white spruce trees. Source of Degrees of Sum of Mean F F Variation Freedom Squares * Squares * Ratio* Probability * same” 3 0 769 0 256 0 297 0 827 (ns) Quadrants ' ° ° ' Within Qua dran ts 343 295.996 0.863 Total 346 296 . 765 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 30. l8l, mean squares (within groups) = 73.92l, F ratio = 0.408, and F probability = 0.747. 51 Section 7. An Analysis of Stratum Effects on the Size of Spruce Budworm Masses on White Saruce Do spruce budworm populations tend to lay significantly larger or smaller size egg masses at (a) particular height(s) within white spruce trees? Egg counts from the lower, middle and upper strata of live crowns from the ten sampled white spruce trees were aggregated to answer this question. The assumptions of normality and homogeneity were met with the data transformed into square roots (Table Fl3). The mean number of eggs per mass per stratum are reported in Table 23. Statistically, the differences in egg mass size are not significant at the a—level of 0.05 (p > 0.05) (Table 24). However, as in Section 2--stratum effects on egg mass size on balsam fir-—there may be biological significance to the smaller size of egg masses found in the upper stratum. 52 Table 23. The mecm number of eggs per egg mass (transformed back into original form) from the lower, middle, and upper strata of white spruce trees. Sample Mean No. Standard Standard 95% Confidence Stratum . . . Interval Size Eggs/Mass Devnatlon Error for the Mean Lower 73 2| .74 9. l6 I.07 I9.60 to 23.88 Middle I36 2| .76 8.62 0.74 20.30 to 23.23 Upper l38 I9.56 8. I0 0.69 I8.20 to 20.93 Total 347 20.88 Table 24. Anova table for data in Table 23—Analysis of the difference in the mean number of eggs per egg mass between three strata within white spruce trees. Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares * Ratio * Probability * Between Strata 2 4.952 2.476 2.9l9 0.055 (ns) Within Strata 344 29l .8I3 0.848 Total 346 296 . 765 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = l99.739, mean Squares (within groups) = 72.808, F ratio = 2.743, and F probability = 0.066. 53 Section 8. An Analysis of the Effects of Thirteen Cells (Predesignated Compartments Within White Spruce Trees) on the Size of Spruce Budworm Egg Masses Egg counts from the tops of the I0 sampled white spruce trees were incorporated with the egg counts from the other portions of the I0 sampled trees to test for effects between all I3 cells. This analysis was designed to answer the question, "Do spruce budworm populations tend to lay larger or smaller sized egg masses at one or more of the l3 cells within white spruce trees?" Table Fl4 shows that the assumptions of normality and homogeneity were satisfied with the groups of egg counts transformed into square roots. The mean number of eggs per egg mass per cell are reported in Table 25. The results of the one-way analysis of variance are presented in Table 26. The mean number of eggs per egg mass does not significantly differ from one location to another within the sampled white spruce trees (p > 0.20). 54 Table 25. The mean number of eggs per egg mass (transformed back into original form) from thirteen cells within white spruce trees. Cell Sample Mean No. Standard Standard 95% Confidence . , , Interval Size Eggs/Mass Deviation Error for the Mean Lower North I0 22.50 I0. I0 3. I9 l5.27 to 29.73 Lower East 24 20.92 8.56 l.75 l7.30 to 24.53 Lower South 29 23.59 9.76 I .8l I9.88 to 27.30 Lower West I0 I7.60 7.29 2.3l l2.38 to 22.82 Middle North 28 20.32 6.77 l.28 l7.70 to 22.95 Middle East 37 22.32 8.53 I.40 I9.48 to 25. I7 Middle South 36 I9.94 8.09 I.35 l7.2| to 22.68 Middle West 35 24.20 l0. I2 l.7l 20.72 to 27.68 Upper North 33 I9.55 7.93 I.38 l6.73 to 22.36 Upper East 36 l8.22 7. I3 I. I9 I5.8I to 20.64 Upper South 35 20.57 8.54 I.44 I7.63 to 23.50 Upper West 34 I9.97 8.88 l.52 I6.87 to 23.07 Top 25 2| .48 l0.06 2.0l l7.33 to 25.63 Total 372 20.92 Table 26. Anova table for data in Table 25—Analysis of the difference in the mean number of eggs per egg mass between thirteen cells within white spruce trees. Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Ratio* Probability* Between Cells l2 l3.605 I. I34 I .3l5 0.208 (ns) Within Cells 359 309.528 0.862 Total 37l 323 . I33 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = I 00.I98, mean Squares (within groups) = 74.3l6, F ratio = I.3482.743, and F probability = 0.I89. 55 Section 9. Analysis of Inter-Tree Effects on Spruce Budworm EgLMass Size on White Spruce Within Five Stands Data from the five isolated stands were analyzed to determine if spruce budworm populations exhibit a tendency to lay significantly larger or smaller size egg masses on particular white spruce trees within each stand. Since intra- tree differences in egg mass size were not statistically significant (Sections 6, 7 and 8), the egg counts were pooled together for inter-tree study. Each data group did not depart significantly from the desired normal distribution and each group of variances was significantly homogeneous (Tables F I5, Fl6, FI7, F I8 and Fl9). The mean number of eggs per egg mass per white spruce tree within Stands I, 2, 3, 4 and 5 are reported in Tables 27, 29, 3|, 33 and 35, respectively. The egg counts from each of the two white spruce trees within each stand were tested to see if the observed differences in average egg mass size were significant. Five one-way analyses of variance tests were conducted and the results are reported in Tables 28, 30, 32, 34 and 36. The mean number of eggs per egg mass did not significantly differ between the two white spruce trees within Stand I (p > 0.87 (Table 28), Stand 3 (p > 0.4I) (Table 32), Stand 4 (p > 0.06) (Table 34), or Stand 5 (p > 0.45) (Table 36). Statistically, egg mass size was significantly different between the two sampled white spruce trees in Stand 2 (pF 0.02) (Table 30). Egg masses from White Spruce I had an average of approximately 5 eggs per mass greater than egg masses from White Spruce 2 in absolute values. 56 Table 27. The mean number of eggs per egg mass (transformed back into original form) from two white spruce trees within Stand l. SClmPle Mean No. Standard Standard 95% Confidence Tree . . . Interval Size Eggs/Mass Devnatlon Error for the Mean WSI 37 23.30 9.45 I.45 20.l5 to 26.45 W52 33 23.09 |0.29 I .79 I9.44 to 26.74 Total 70 23.20 Table 28. Anova table for data in Table 27-Analysis of the difference in the mean number of eggs per egg mass between two white spruce trees within Stand I. Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Ratio* Probability* Between Trees I 0.027 0.027 0.025 0.874 (ns) Within Trees 68 7| .896 I.057 Total 69 7| .923 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mem squares (between groups) = 0.7430, mean squares (within groups) = 97.066, F ratio = 0.008, and F probability 2 0.930. 57 Table 29. The mean number of eggs per egg mass (transformed back into original form) from two white spruce trees within Stand 2. Sample Mean No. Standard Standard 95% Confidence Tree . . . Interval Size Eggs/Mass Devuatlon Error f or the Mean WSI 46 2I.57 8.23 l.2l l9.I2to 24.0l WS2 27 I6.89 6.96 I.34 I4.l3 to I9.64 Total 73 I9.84 Table 30. Anova table for data in Table 29-Analysis of the difference in the mean number of eggs per egg mass between two white spruce trees within Stand 2. Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Ratio* Probability* Between Trees I 4.937 4.937 6.808 0.0I I (5) Within Trees 7| 5| .483 0.725 Total 72 56.420 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 372.056, mean Squares (within groups) = 60.648, F ratio = 6.I35, and F probability = 0.0l6. 58 Table 3 l. The mean number of eggs per egg mass (transformed back into original form) from two white spruce trees within Stand 3. Sample Mean No. Standard Standard 95% Confidence Tree . . . Interval Size Eggs/Mass Devnation Error for the Mean WSI 28 20.29 6.38 l.2l l7.8l to 22.76 W52 40 I8.95 5.66 0.90 l7. l4 to 20.76 Total 68 I9.50 Table 32. Anova table for data in Table 3l—Analysis of the difference in the mean number of eggs per egg mass between two white spruce trees within Stand 3. Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Rat io* Probability * Between Trees I 0.320 0.320 0.666 0.4I7 (ns) Within Trees 66 3| .768 0.48I Total 67 32.089 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 29.386, mean squares (within groups) = 35.600, F ratio = 0.825, and F probability = 0.367. 59 Table 33. The mean number of eggs per egg mass (transformed back into original form) from two white spruce trees within Stand 4. Sample Mean No. Standard Standard 95% Confidence Tree . . . Interval Size Eggs/Mass Devnatlon Error for the Mean WSI 48 22.27 l0.63 l.54 l9.I8 to 25.36 W52 44 I8.32 8.68 l .3l I5.68 to 20.96 Total 92 20.38 Table 34. Anova table for data in Table 33—Analysis of the difference in the mean number of eggs per egg mass between two white spruce trees within Stand 4. Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares * Ratio* Probability * Between Trees I 3.856 3.856 3.432 0.067 (ns) Within Trees 90 IOI .096 I. I23 Total 9| I04.95l *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 358.660, mean squares (within groups) = 95.078, F ratio = 3.772, and F probability = 0.055. 60 Table 35. The mean number of eggs per egg mass (transformed back into original form) from two white spruce trees within Stand 5. Sample Mean No. Standard Standard 95% Confidence Tree . . . Interval Size Eggs/Mass Devnatnon Error for the Mean WSI 45 22.48 8.55 l.27 I9.92 to 25.05 WS2 24 20.79 7. 72 I .58 I7.53 to 24.05 Total 69 2| .90 Table 36. Anova table for data in Table 35—Analysis of difference in the mean number of eggs per egg mass between two white spruce trees within Stand 5. Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Ratio* Probability* Between Trees I 0.426 0.426 0.57I 0.453 (ns) Within Trees 67 49.960 0.746 Total 68 50.385 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 44.85l, mean squares (within groups) = 68.4I6, F ratio = 0.656, and F probability = 0.42I. 61 Section I0. An Analysis of Inter-Stand Effects on Spruce Budworm EMS Size From White Spruce Within a Forest Complex The egg counts from the two sampled white spruce trees within each stand were combined for an average number of eggs per mass per stand. This analysis was designed to answer the question, "Do spruce budworm populations lay significantly larger or smaller size egg masses on white spruce in five stands?" Table F20 shows that the assumption of normality was met but the variances were n_ot_ homogeneous (p = 0.003). However, "Subprogram Oneway," fl (Nie et al. I975) was again implemented to calculate the mean egg mass size per stand (Table 37) and to test if observed differences of egg mass size were due to chance or whether they were indicative of actual differences in the five population means. Results reported in Table 38 indicate that the average egg mass size did not significantly differ from stand to stand on the white spruce trees (p > 0.07). Because heteroscedacity may have affected the outcome of the test, a nonparametric rank test, the Kruskal-Wallis Test, was used to reaffirm or nullify the original test results. Conover (I980) provides an excellent explanation and examples of this test on pages 229-237 of his text. Table 39 relates the sum of the ranks and sample sizes of the egg counts from each stand. The Kruskal-Wallis Test is designed to determine if the null hypothesis, the k populations do all have identical means, should be rejected. Since there were many equal ranks (ties), tie decision rule was based on the chi-square distribution with 4 degrees of freedom at the a-level, 0.05. since the test 62 statistic, T = 7.394, was less than the 0.95 qumtile, x2 = 9.488, the null hypothesis was again accepted and the mean number of eggs per mass per stand on white spruce are not significantly different (p > 0. l0). 63 Table 37. The mean number of eggs per egg mass (transformed back into original form) from ten white spruce trees in five stands in the Ottawa National Forest. 95% Confidence Interval for the Mean Stand Sample Mean No. Standard Standard Size Eggs/Mass Deviation Error I 70 23.20 9.78 I. I7 20.87 to 25.53 2 73 I9.84 8.06 0.94 I7.95 to 2I.72 3 68 I9. 50 5.96 0. 72 I8.06 to 20.94 4 92 20.38 9.90 I.03 I8.33 to 22.43 5 69 2| .90 8.25 0.99 I9.9I to 23.88 Total 372 20.92 Table 38. Anova table for data in Table 37—Analysis of the difference in the mean number of eggs per egg mass between white spruce trees in five stands in the Ottawa National Forest.** Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Ratio* Probability* Between Stands 4 7.366 I .84l 2. I40 0.075 (ns) Within Stands 367 3l5.768 0.860 Total 37I 323. I33 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = I69.825, mean squares (within groups) = 74.I2I, F ratio = 2.29l, and F probability = 0.059. **NOTE:The assumption of homogeneity of variances was {191 satisfied with this data set. Refer to the alternative test (Kruskal-Wallis) on page 64. 64 Table 39. Results of the Kruskal-Wallis test, comparing mean egg mass sizes on white spruce between all 5 stands. StandIi) ni Ri I 70 I4,789 2 I 73 I2,645 3 68 I2,042 4 92 I6,00 I 5 69 I 3,883 S2 i=1 n1 4 T r. _L(§ 513.44" “12) = the test statistic where: 2 52:..1__z R(Xt.)2-Nm—fl—I-— N-l all 3 4 ranks R. = sum of ranks of egg masses for stand i i = stand number k = total number of stands = 5 N = total number of ranks (egg masses) = 372 ni = number of ranks (egg masses) per stand IZR(X..)2 : 2 (individual ranks)2 U all ranks = 17,183,967.5 S2 = 11,441.969 T = 7.394(NS) 65 Section I l. Analysis of Inter-@ecies (Trees) Effects on Spruce Budworm Egg Mass Size Within Each Stand Five analyses were conducted to answer the question, "Do spruce budworm populations tend to lay larger or smaller size egg masses on white spruce or balsam fir in a stand?" The egg counts from the two trees of the same species within each stand were aggregated for comparison of mean egg mass size. The data were transformed into square roots to test the assumptions of normality and homogeneity (Tables F 2 l-F 25). In two cases, Stand 3 (Table F23) and Stand 5 (Table 25), the variances were significantly different from the desired homogeneous form (p = 0.000) and (p = 0.080), respectively. Each significance test was performed with the one-way analysis of variance method; however, data in Stands 3 and 5 were also analyzed with nonparametric statisticsnthe Mann-Whitney Test for two independent samples. Tables 40, 42, 44, 47 and 49 present the mean number of eggs per mass per species per stand. Tables 4|, 43, 45 and 46, 48, 50 and SI present the results of the tests for significant differences between mean egg mass size per species in Stands I, 2, 3, 4 and 5, respectively. Differences in the mean numbers of eggs per mass between the white spruce and balsam fir species was statistically significant in Stand 3 (p < 0.0I) and Stand 4 (p < 0.0I). Mean egg mass size was not significantly different between the two tree species in Stand | (p > 0.35), Stand 2 (p > 0.I4) or Stand 5 (p > 0.65). However, there may be biological significance in the larger average number of eggs per mass from balsam fir as opposed to white spruce. This trend was evident in each stand, with egg masses on balsam fir containing an average of LI to 5.6 more eggs per mass per stand than the egg masses on white spruce in absolute terms. 66 Heteroskedasticity may have affected the results of tests on data in Stands 3 and 5. Therefore, nonparametric statistics were utilized to re-analyze the observed differences in egg mass size. Conover (I980) describes the Mann- Whitney Test on pages 2I5-227 of his text. The Kruskal-Wallis Test, used in Section I0, is merely an extension of the Mann-Whitney Test. Again, the numbers of eggs per sampled egg mass were ranked in ascending order, with the rank I assigned as the value of the smallest number of eggs per mass in the data base. The individual ranks were summed for each species from each stand and these sums are reported in Table 46 (Stand 3) and Table 5| (Stand 5), along with the test statistic and computational formulae. Results of the two-tailed tests confirmed the original result that had been computed with parametric statistics. Balsam fir had significantly different size egg masses than white spruce in Stand 3 (p <0.0I) and balsam fir and white spruce egg masses were not significantly different in Stand 5 (p > 0.65). 67 Table 40. The mean number of eggs per egg mass (transformed back into original form) from white spruce and balsam fir trees in Stand I. Sample Mean No. Standard Standard 95% Confidence Trees Interval Size Eggs/Mass Deviation Error for the Mean BFI & BF2 36 25.22 l0.60 l.77 2|.63 to 28.8l WSI 8: W52 70 23.20 9.78 I. I7 20.87 to 25.53 Total I06 23.89 Table 4|. Anova table for data in Table 39—Analysis of the difference in the mean number of eggs per egg mass between white spruce trees and balsam fir trees in Stand l. Source of Degrees of Sum of Mean F F Variation Freedom Squares * Squares* Ratio* Probability * Within Tree Species I 0.944 0.944 0.87I 0.353 (ns) Between Tree Species I l2.7l7 I.084 Total l05 l I3.662 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 97.2 l9, mean squares (within groups) = I0|.32 I, F ratio = 0.960, and F probability = 0.330. 6.8 Table 42. The mean number of eggs per egg mass (transformed back into original form) from white spruce and balsam fir trees in Stand 2. 95% Confidence Sample Mean No. Standard Standard Interval Trees Size Eggs/Mass Deviation Error for the Mean BFI & BF2 46 22.39 9.79 I.44 I9.48 to 25.30 WSI & W52 73 l8.84 8.06 0.94 l7.95 to 2|.72 Total I I9 20.82 Table 43. Anova table for data in Table 4I-Analysis of the difference in the mean number of eggs per egg mass between white spruce trees and balsam fir trees in Stand 2. Source of Degrees of Sum of Mean F F Variation Freedom Squares * Squares * Rat io* Probability * Between Tree Species I I.860 I .860 2. I05 0.I50 (ns) “”1”" I I7 I03.379 0.884 Tree Species Total I I8 I05.239 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = I84.3|0, mean Squares (within groups) = 76.829, F ratio = 2.399, and F probability = 0.I24. 69 Table 44. The mean number of eggs per egg mass (transformed back into original form) from white spruce and balsam fir trees in Stand 3. SClmple Mean No. Standard Standard 95% Confidence Trees . . . Interval SIze Eggs/Mass DeVIatIon Error for the Mean BFI &BF2 38 25.I3 ll.49 I.86 2|.35 to 28.9l WSI & W52 68 I9.50 5.96 0.72 l8.06 to 20.94 Total l06 2| .52 Table 45. Anova table for data in Table 43—Analysis of the difference in the mean number of eggs per egg mass between white spruce trees and balsam fir trees in Stand 3.** Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Ratio* Probability* Beiwee" I 6 566 6 566 8 354 0 005 (8) Tree Species ° ' ° ° “"1”" l04 8I .737 0. 786 Tree Species Total I 05 88 . 302 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = I84.3|0, mean squares (within groups) = 76.829, F ratio = 2.399, and F probability = 0.I24. **NOTE: The assumption of homogeneity of variances was not satisfied with this data set. Refer to the alternative test (Mann-Whitne_)'Ton page 70. 70 Table 46. Results of the Mann-Whitney test, comparing mean egg mass size on white spruce with mean egg mass size on balsam fir in Stand 3. n Tree Species Sample Size 22 R i=I Balsam fir 38 2380 White spruce 68 329I N+1 T - n Tl = '77- f um I; R? _ nmIN+1I2 N(N-1) i=1 ‘ 4(N—1) = the test statistic when there are many tied ranks where: n T = S R (Balsam Fir) i=l = sum of the ranks assigned to the balsam fir egg counts 2 2380 n 2 = the sum of the squares of all N of the ranks '2' = 402,093.5 n = sample size from balsam fir = sample size from white spruce N = n + m = I06 T = 2.292(5) 71 Table 47. The mean number of eggs per egg mass (transformed back into original form) from white spruce and balsam fir trees in Stand 4. Sample Mean No. Standard Standard 95% Confidence Trees . . . Interval SIze Eggs/ Mass DeVIatIon Error for the Mean BFI & BF2 68 24.34 9.79 I. I9 2|.97 to 26.7l WSI 8: W52 92 20.38 9.90 I.03 I8.33 to 22.43 Total I60 22.06 Table 48. Anova table for data in Table 45-Analysis of the difference in the mean number of eggs per egg mass between white spruce trees and balsam fir trees in Stand 4. Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Ratio* Probability * Between Tree Species I 7.807 7.807 7. I92 0.008 (5) Within Tree Species I58 I7I.5l8 I.086 Total I 59 I 79 . 325 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 6l2.470, mean squares (within groups) = 97.056, F ratio = 6.3I0, and F probability = 0.0l3. 72 Table 49. The mean number of eggs per egg mass (transformed back into original form) from white spruce and balsam fir trees in Stand 5. _f _— SClmple Mean No. Standard Standard 95% Confidence Trees . . . Interval SIze Eggs/Mass DeVIatIon Error for the Mean BFI & BF2 62 23.008 I0.2I9 l.298 20.4I3 to 25.603 WSI & W52 69 2| .896 8.250 0.993 I9.9l4 to 23.878 Total I 3 I 22 . 422 Table 50. Anova table for data in Table 49—Analysis of the difference in the mean number of eggs per egg mass between white spruce trees and balsam fir trees in Stand 5.** Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Ratio* Probability* Between Tree Species I 0. I92 0. I92 0.206 0.65l (ns) Wilh‘" I29 I20.477 0.934 Tree Species Total | 30 I 20 . 669 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = 40.4I I, mean squares (within groups) = 85.263, F ratio = 0.474, and F probability = 0.492. **NOTE: The assumption of homogeneity of variances was go_t satisfied with this data set. Differences were tested for significance with the Mann-Whitney test on page 73. 73 Table 5 I. Results of the Mann-Whitney test, comparing mean egg mass size on white spruce with mean egg mass size on balsam fir in Stand 5. n Tree Species Sample Size 2 R i=l Balsam Fir 62 4202.5 White Spruce 69 4443.5 T _ n N 42- 1 TI 3 N nm 2 R2 mn(N+l) 2 N(N—l) i=1 i 4(N-1) = the test statistic when there are many tied ranks where: n T = ER (Balsam Fir) i=I = the sum of the ranks assigned to the balsam fir egg counts = 4,202.5 g R 2 —=’ the sum of the squares of all N of the ranks ._ i 1‘1 = 757,309.5 n = sample size from balsam fir 2 sample size from white spruce N = n + m = I3I Tl = 0.5I0 (NS) 74 Section l2. Analysis of Inter-Species (Trees) Effects on Spruce Budworm Egg Mass Size Within a Forest Complex The final analysis was designed to answer the question, "Do spruce budworm populations lay larger or smaller size egg masses on balsam fir or white spruce trees?" All egg counts were aggregated into their respective host species group to test for significant difference between the two averages. Table 52 presents the average number of eggs per mass on the I0 sampled balsam fir trees (23.90) and the average number of eggs per mass on the I0 sampled white spruce trees (20.92) from all five stands. The assumption of normality was confirmed, but variances were nonhomogeneous. Both parametric and nonparametric statistics were performed. Results of the one-way analysis of variance test strongly indicate that the mean number of eggs per mass is significantly different between egg masses on white spruce and egg masses on balsam fir (Table 53) (p < 0.000l). Results of the Mann-Whitney Test confirm the results of the parametric test (Table 54) (p < 0.00l). 75 Table 52. The mean number of eggs per egg mass (transformed back into original form) from ten white spruce and ten balsam fir trees in five stands. Sample Mean NO. Standard Standard 95% Confidence Species Size Eggs/ Mass Deviation Error forlntt: er 1:; an Balsam Fir 250 23.90 I0.26 0.65 22.62 to 25.I8 White Spruce 372 20.92 8.67 0.45 20.04 to 2|.8l Total 622 22. l2 Table 53. Anova table for data in Table 52—Analysis of the difference in the mean number of eggs per egg mass between ten white spruce and ten balsam fir trees in five stands. Source of Degrees of Sum of Mean F F Variation Freedom Squares* Squares* Rat io* Probability * Between Tree Species I I 3. 059 l3 . 059 I 3 . 49 I 0.000(5) y'lhln Tree 620 600. I46 0.968 peCIes Total 62l 6 I 3 . 205 *These statistics were computed with the data transformed into square root form. The statistics from the untransformed data were mean squares (between groups) = l322.263, mean squares (within groups) = 87.246, F ratio = I5.I56, and F probability = 0.000. 76 Table 54. Results of the Mann-Whitney test, comparing mean egg mass size on white spruce with mean egg mass size on balsam fir over all five stands. n Tree Species Sample Size . £|R l= Balsam Fir 250 85,380 White Spruce 372 |08,373 T _ n N :- 1 TI 2 nm 23 R2 _ nm N-I-l 2 N(N-1) i=1 i 4(N-l) = the test statistic when there are many tied ranks where: n T = ZR (Balsam Fir) I=I = the sum of the ranks assigned to the balsam fir egg counts = 85,380 n 2; 2 '= the sum of the squares of all N of the ranks i=1 i . = 80,350,396 n = sample size from balsam fir m = sample size from white spruce N = n + m = 622 VI. DISCUSSION This thesis presents an analysis of the distribution of spruce budworm egg mass sizes within trees, between trees, between tree species, and between stands. A number of important trends were evident from the study results. These findings should improve the accuracy and precision of egg mass surveys, particularly when the sampled populations are at very low densities. As I expressed in my first thesis (Montgomery I98I), spruce budworm investigators must refrain from incontestably applying quantitative results from one region to another. Regional and local diversity in stand structure, composition, and management activities span the boreal forest habitat of the spruce budworm. These factors and the year-to-year variability associated with the intricate effects of parasites, predators, rainfall, temperature, humidity, and available foliage nutrients and biomass play important and interrelated roles in determining population vigor, dynamics, and relevant egg mass size. Therefore, I feel that it is important to restate the conditions of the five spruce fir stands that I studied and the conditions of the surrounding forest in general. The project was conducted in the summer of I980 in the Ottawa National Forest, located in the western half of Michigan's Upper Penninsula. In the majority of spruce fir stands, the spruce budworms were in their fifth to tenth year at outbreak densities, as shown by severe defoliation, an abundance of top-kill, and tree mortality. Management in the Upper Peninsula has generally refrained from chemical control in spruce-fir stands and have rarely made a conscientious effort to implement silvicultural control or prevention measures. This stems from the spotty demand for spruce or fir in the market; however, higher demand will apparently come into effect in the near future. 77 78 The maximum size of spruce-fir stands in the Ottawa National Forest is about 80 hectares, with most in the range of I6 hectares or less. They grow in isolated pockets, are often intermixed with hardwoods, and generally consist of a variety of soil types, influenced by enormous variability in past ecological perturbations within each site (particularly glacial deposits and fires). The five stands that I sampled for this study were all experiencing low spruce budworm defoliation and population levels. Defoliation of current foliage ranged from 0 to 30 percent, using Fettes (I950) method of estimating defoliation, as a tree average. Population levels were as low as seven egg masses on all foliated portions of a sampled tree. Sampled stands were high in hardwood content, with spruce and fir comprising only I0 to 40 percent of the overstory growth in each stand. Most sampled trees grew in the vicinity of a high density spruce-fir pocket; however, nearly all were overtopped by hardwood cover. The objective of this study was to determine if egg mass size was related to particular sites within a host tree, within a stand, or within a forest complex. From my analyses, I wmted to determine if estimates of population size, computed solely from egg mass densities, would be significantly distorted by neglecting to account for differences in the numbers of eggs per masses. Another goal of the project was to analyze differences in egg mass size between the preferred ovipositional host, white spruce, and the preferred food source, balsam fir. Twelve balsam fir and ten white spruce trees had every branch severed, measured, and thoroughly examined for spruce budworm egg masses. The position of each egg mass within a sampled tree and a stand was recorded. The 79 number of eggs were estimated by measuring mass length and using regresion equations derived from a subsample of this study's egg mass pool. "Subprogram Oneway" in SPSS: Statistical Packages for the Social Sciences (Nie et al. I 975) was used to calculate the mean number of eggs per egg mass for the specific group of egg masses under investigation. The same subprogram was used to test for trends in egg mass size distribution, incorporating one-way analysis of variance to test for significant difference(s) between mean egg mass sizes within trees, between trees, between tree species, and between stands. Regression estimates Separate regression estimates were made for 2-row, 2-row with a partial third row, and 3-row egg masses from balsam fir foliage and from white spruce foliage, giving the number of whole eggs per egg mass length. Differences in the regression equations between the two hosts were small and possibly related to structural differences between the two species needles. Ovipositing moths may compress their eggs more tightly into masses, over shorter lengths on white spruce, than moths ovipositing eggs on flatter, wider balsam fir foliage. Large differences are evident between my regression equations (|98l) and Miller's (I957), Bean's (I96I), and Leonard's et al. (I973). Although no specific statistical tests were performed that compare the four groups of equations, a simple visual comparison reveals significant biological differences between the numbers of eggs per mass length. It would be unacceptable for me to hypothesize on the specific reasons for these differences, without concrete data at my disposal. Suffice it to say that estimated numbers of eggs per mass length for each kind of mass will vary from location-to-Iocation md from year-to-year. 80 These differences may be due to a multitude of factors, including nutritional composition of the larvae diet, weather conditions during oviposition, differences in sampling methods, stand structures, moth dispersal, or a combination of these factors and more. Infra-tree distribution of egg mass size Statistically, no significant differences were found in the mean number of eggs per mass between any loci within sampled trees--balsam fir or white spruce. Quadrant differences were minimal. However, there may be biological significance to the relatively large differences in egg mass sizes between the three stata within sampled balsam fir and white spruce trees. Mean number of eggs per mass in the lower, middle, and upper strata decreased from 26.74 to 24.52 to 23.38 in balsam fir and varied from 2I.74 to 2|.76 to I9.56 in white spruce, respectively. This anomaly may have resulted from the small sample size of eggs in the lower stratum. However, this trend might also indicate that female moths in stands with very low populations fly up toward the preferred oviposition sites to lay smaller egg clusters, after they have laid their first two largest egg clusters at their eclosion and mating sites. This vertical migration may be stimulated by the nutritous flower buds on tops of larger trees that would eventually provide their offspring with a better initial food source. Likewise, the maths may have been drawn from the lower branches in an attempt to disperse from the stand. Or gravid female moths may have immigrated to the stand and oviposited their smaller masses at or near the "attractive" spire tops of host trees. This trend is different from the distribution of egg mass size between strata that I reported in my first thesis (|98l). In that study a larger mean egg 81 mass size (though not significant) was found in the middle stratum as opposed to the nearly equal sizes found in the upper and lower strata. The first thesis (I98I) investigated spruce budworm populations with much higher densities and trees with heavier defoliation levels. Oviposition in those stands was possibly governed more by the quantity of foliage than by the quality. In this study, the nonsignificant, yet highly visible differences in the mean number of eggs per mass between strata does not appear important enough to alter sampling methods on individual trees. In the first place, the differences would "balance" out in surveys that sample feasible branches from the mid- crown, since mass size there is intermediate between the sizes in upper and lower strata. Secondly, the differences are not excessive (approximately three eggs per mass and two eggs per mass mean differences between the largest and smallest sizes in balsam fir and white spruce strata, respectively). Thirdly, the difference could be related to the small sample size from the lower stratum. Inter-tree distribution of egg mass size Differences in mean egg mass size between trees of the same species within the same stand were for the most part variable and nonconclusive. In general, mean egg mass size was not significantly different. Statistically, tree pairs in eight of ten analyses had mean egg mass sizes that did not significantly differ at the 0.05 -level. Two groups of paired trees, the balsam fir (BF l and BF2) in Stand 5 and the white spruce (WSI and WS2) in Stand 2 had statistical and perhaps biological significance to the relatively large differences in egg mass size. These differences might be related to the trees' phenological and/or physiological characteristics. 82 BF l and BF 2 in Stand 5 had averages of I9.9l and 27.02 eggs per mass, respectively. BFI was 33 years old and |0.l meters tall, while BF2 was 43 years old and |2.0 meters tall. WSI and W52 in Stand 4 had averages of 2|.57 and I6.89 eggs per egg mass, respectively. WSI was 5| years old and I3.4 meters tall, while W52 was 32 years old and I l.7 meters tall. Kimmins (I97I) found that higher concentrations of amino acids and a higher content of amino-nitrogen were in the foliage of flowering balsam fir as opposed to the foliage of non-flowering balsam fir. This effect was found to be small in white spruce foliage. However, it is not known "whether the changes in protein and amino acid metabolism result from flowering and fruiting, which in turn are induced by climatic factors, or whether the changes or directly induced by climatic stress and are themselves important determinants of flowering and fruiting" (Kimmins I97 I). This could serve as the basis for an explanation of the significantly larger egg masses found on the much taller and older hast trees, BF 2 in Stand 5 and WSI in Stand 2. If the relative abundance of available nitrogen was substantially greater in the foliage of the larger trees and if other factors had constant effects between the tree pairs, then larvae, feeding on the taller trees' foliage, would perhaps be more vigorous and would perhaps produce ovipositing adults that had proportionally higher fecundity rates and would be more apt to lay larger egg masses. I emphasize that it is certainly beyond the scope of this thesis to analyze the plant stress-plant response-herbivore response complex. Mattson (I980) reviews these relationships for general herbivores and plants in detail and other investigators are specifically studying spruce budworm population dynamics in relation to nutritional release. 83 There are many other factors that could also be responsible for larger or smaller egg masses being distributed on particular trees throughout a stand. Factors, such as larvae and/or moth dispersal within or between stands, microhabitat variation between trees, structural differences of trees and their foliage, variability of microclimate during oviposition, each could individually or in combination produce significant effects on egg mass sizes. Whatever the cause(s), large differences in egg mass sizes can exist between trees within the same stand. These differences can have significant effects on population estimates derived from egg mass sampling surveys for a stand. The more diverse stands should have a larger number of trees sampled that are representative of the variety of host trees within these stands. This would improve the accuracy of estimated values of the number of eggs per egg mass per stand, particularly in the diverse forests of Michigan's Upper Peninsula. Inter-stand differences in egg mass size The mean number of eggs per egg mass was not significantly different between the five stands for each tree species. This relationship was expected since defoliation levels in all five stands were very similar. Slight differences in egg mass sizes between stands were possibly related to such interconnected factors as stand age, tree height, species composition, foliar nutrient content, soil type, topography, past ecological perturbations, larval and/or moth dispersal, and the local effects of population size and vigor, parasites, predators, diseases, rainfall, humidity, and temperature. However, any of these factors, singularly or in combination, could have had much more dramatic effects on egg mass size in 84 any given stand, region or year. This can be best exemplified by comparing this study's results with the results in my first thesis “98”. Egg masses from sampled balsam fir trees had mean numbers of eggs of l7.l2 in two moderate- severely defoliated stands (l98l), l8.72 in two light-moderately defoliated stands (I98l) and 23.90 in the five very lightly-defoliated stands from this project. The differences are obvious and the potential effects on the accuracy and precision of sampling programs should be observed. To recapitulate the suggestion that was made in my first thesis (I98I)--as a rule, the mean number of eggs per egg mass should be calculated on a per stand basis to assure accuracy and precision in egg mass sampling surveys. Inter-species distribution of egg mass size Egg masses on sampled balsam fir in each stand contained an average of H to 5.6 more eggs per mass than egg masses on sampled white spruce. However, in only two stands were the differences in the averages statistically significant. Over all 20 sampled trees in the five stands, the ID balsam fir trees had an average of 23.90 eggs per mass and the I0 white spruce trees had an average of 20.92 eggs per mass. This trend is interesting since white spruce has been long noted as the preferred oviposition host for the spruce budworm (Jaynes and Speers I949, Wilson I963, Kemp |98I). It, therefore, might be expected that white spruce would also be the site of the largest egg masses. This is not the case for two possible reasons. Structurally, white spruce foliage is generally not as conducive to receiving long or wide egg masses. White spruce needles are often curled and close 85 together in a 3-dimensional whorl around each twig. Balsam fir needles are generally flatter and more 2-dimensionally oriented, particularly in our sampled stand that were heavily shaded. Female moths would have much less difficulty extending their ovipositors over a longer, wider balsam fir needle surface, than trying to squeeze their ovipositors between needles that are curled and narrow. Kimmins (I97l) found that balsam fir foliage had significantly greater levels of amino acids than white spruce foliage. If moths emerge, mate and oviposit most of their egg complement on the same trees that they had fed upon as larvae, then the protein content of the host species would be crucial to female development and fecundity. Sampling programs should be cognizant of the consistently smaller egg mass size on white spruce foliage as opposed to balsam fir foliage. If white spruce is a relatively large component in sampled stands, then this tree species should also be incorporated in the survey and their average egg mass size should be estimated on a per stand basis. LIST OF REFERENCES LIST OF REFERENCES Baskerville, G.L. 1975. Spruce budworm: super silviculturist. For. Chron. 51(4): 138-140. Bean, J.L. 1961. A method for estimating the number of spruce bud— worm eggs per egg mass. J. Econ. Entomol. 54(5): 1064. Blais, J.R. 1952. The relationship of the spruce budworm (Chorist— oneura fumiferana (Clem.)) to the flowering condition of balsam fir (Abies balsamae (L.) Mill.). Can. J. Zool. 30: 1-29. Blais, J.R. 1953. Effects of the destruction of the current year's foliage of balsam fir on the fecundity and habits of flight of the spruce budworm. Can. Entomol. 85(12): 446-448. Blais, J.R. 1954. The recurrence of spruce budworm infestations in the past century in the Lac Seul area of northwestern Ontario. Ecology 35(1): 62-71. Blais, J.R. 1958. The spruce budworm situation in the Lower St. Lawrence and Gaspe at the end of 1957 with special reference to spraying operations. Pulp Paper Mag. Can. 59(6): 218-224. Blais, J.R. 1960. Spruce budworm outbreaks and the climax of the boreal forest in eastern North America. Rep. Quebec Soc. Prat. Blais, J.R. 1968. Regional variation in susceptibility of eastern North American forests to budworm attacks based on history of outbreaks. For. Chron. 44(3): 17-23. Blais, J.R. 1973. Control of spruce budworm: Current and future strategies. Bull. Entomol. Soc. Amer. 19: 208-213. Conover, W.J. 1980. Practical Nonparametric Statistics. 2nd Ed. John Wiley & Sons, New York. Eidt, D.C., and M.D. Cameron. 1970. Pretreatment of spruce budworm eggs for counting. Can. Dept. For. BieMon. Res. Notes. 26(5): 46-47 a Fettes, J.J. 1950. Investigations of sampling techniques for popu- lation studies of the spruce budworm on balsam fir in Ontario. £2_Ann. Rep., For Insect Lab., Sault Ste. Marie, Ontario. 86 87 Greenbank, D.O. 1963a. Staminate flowers and the spruce budworm. .lE.R'F° Morris (Ed.) pps. 219-223, The Dynamics of Epidemic Spruce Budworm Papulations. Mem. Entomol. Soc. Can. 31: 1-332. Greenbank, D.O. 1963b. Climate and the spruce budworm. .12_R.F. Morris (Ed.) pps. 174-180, The Dynamics of Epidemic Spruce Bud- worm Populations. Mem. Entomol. Soc. Can. 31: 1-332. Harris, J.W.E. 1963. Sampling the egg stages of the two-year-cycle spruce budworm near Babine Lake, British Columbia. For. Chron. 39(2): 199-204. Harvey, G.T. 1977. Mean weight and rearing performance of successive egg clusters of eastern spruce budworm (Lepidoptera: Tortricidae). Can. Entomol. 109(4): 487-496. Jaynes, H.A., and C.F. Speers. 1949. Biological and ecological studies of spruce budworm. J. Econ. Entomol. 42(2): 221-225. Kemp, W.P. 1981. The significance of non-host and alternative host tree species on populations of larval spruce budworm with empha- sis on improving sampling techniques. Kemp, W.P. 1978. Stand parameters affecting mortality of spruce bud- worm eggs and dispersing larvae. Master's Thesis. Michigan State University Pest Management Series. 134 pp. Kemp, W.P., and G.A. Simmons. 1978. The influence of stand parameters on the parasitism of spruce budworm eggs by Trichogramma minutum. Environ. Entomol. 7: 685—688. Kemp, W.P., and G.A. Simmons. 1979. The influence of stand factors on population levels and dispersal losses of instar-I and -II spruce budworm. Environ. Entomol. 8: 993-996. Kimmins, J.P. 1971. Variations in the foliar amino acid composition of flowering and non-flowering balsam fir (Abies balsamae (L.) M111.) and white spruce (Picea glauca (Moench) Voss) in relation to outbreaks of the spruce budworm (Choristoneuna fumiferana (Cleml). Can. J. 2001. 49(7): 1005-1011. Leonard, D.E., G.A. Simmons and G.K. Van Derweker. 1973. Spruce bud- worm: Technique to improve counting of eggs. J. Econ. Entomol. 66(4): 992. Mattson, W.J. 1980. Herbivory in relation to plant nitrogen content. Ann. Rev. Ecol. Syst. 11: 119-161. McKnight, MgE. 1969. Estimating numbers of eggs in western spruce budworm egg masses. USDA For. Serv. Res. Note Rocky Mt. For. Range Exp. Sta. RM+146. 4 pp. 88 McKnight, M.E. 1971. Natural mortality of the western spruce bud- worm, Choristoneura occidentalis, in Colorado. USDA For. Serv. Res. Papa RM-Blo 12 pp. Miller, C.A. 1957. A technique for estimating the fecundity of natural populations of the spruce budworm. Can. J. 2001. 35(1): 1-13. Montgomery, B.A. 1981. An analysis of inter- and intra-tree effects on the size of spruce budworm egg masses on balsam fir. Master's Thesis. Michigan State University. Michigan Cooperative Forest Pest Management Program. Info. Report 81-2. 183 pp. Morris, R.F. 1949. Budworm population techniques in the Green River project. Bi-Mon. Prog. Rep. For. Insect Invest. Dept. Agric. Can. Morris, R.F. 1954. A sequential sampling technique for spruce budworm egg surveys. Can. J. Zool. 32(4): 302-313. Morris, R.F. 1955. The development of sampling techniques for forest insect defoliators, with particular reference to the spruce bud- worm. Can. J. Zool. 33(4): 226-294. Morris, R.F. 1963. The spruce budworm. .lg R.F. Morris (Ed.) pp. 12-19, The Dynamics of Epidemic Spruce Budworm Populations. Mam. Entomol. Soc. Can. 31: 1-332. Mott, D.G. 1963. The forest and the spruce budworm. .12_R.F. Morris (Ed.) pp. 189-202, The Dynamics of Epidemic Spruce Budworm Popu- 1ations. Mem. Entomol. Soc. Can. 31: 1-332. Neilson, M.M. 1963. The analysis of egg survival in the unsprayed area. t1g_R.F. Morris (Ed.) pp. 37-41, The Dynamics of Epidemic Spruce Budworm Populations. Mem. Entomol. Soc. Can. 31: 1-332. Nie, N.H., C.H. Hall, J. G. Jenkins, K. Steinbrenner and D.H. Bent. 1975. SPSS: Statistical Package for the Social Sciences. 2nd Ed. ‘McGraweHill Book Company, NY. Otvos, I.S. 1977. Estimating the number of eggs in spruce budworm egg masses in Newfoundland. Can. For. Serv. Bi-Mon. Res. Notes. 33(3): 17. Outram, I. 1971. Aspects of mating in the spruce budworm. Chorist- oneura fumiferana (Lepidoptera: Tortricidae). Can. Entomol. 103(8): 1121-1128. Sokal, R.R. and F.J. Rohlf. 1969. Biometry: The principles and prac- tice of statistics in biological research. W.H. Freeman and Co., San Francisco, CA. 89 Staedler, E. 1974. Host plant stimuli affecting oviposition behavior of the eastern spruce budworm. Ent. Exp. & Appl. 17(2): 176—188. Washburn, R.I., and J.E. Brickell. 1973. Western spruce budworm egg mass dimensions--an influence on papulation estimates. USDA For. Serv. Res. Paper Intermt. For. Range Exp. Sta. INT-138. 20 pp. White, T.C.R. 1974. A hypothesis to explain outbreak of looper cate- pillars, with special reference to populations of Selidosema suavis in a plantation of Pinus radiata in New Zealand. Oecologia. 16(4): Wilson, L.F. 1963. Host preference for oviposition by the spruce bud— worm in the Lake States. J. Econ. Entomol. 56(3): 285-288. Witter, J.A., C.E. Olson, Jr., T.P. Mag, J. McCarthy and C. Karpinski, Jr. 1980. the spruce budworm with emphasis on impact and damage assessment studies in Michigan's Upper Penninsula. Univ. Mich. Sch. Nat. Res. News. 19: 5-7. Witter, J.A. 1981. Progress report and renewal cooperative forestry research report: Impact on the spruce budworm in Michigan's Upper Penninsula. Univ. Mich. Sch. Nat. Res. (unpublished) APPENDICES APPENDIX A. 90 APPENDIX A. Six maps denoting the location of the five sampled stands within the Ottawa National Forest and the location of each stand within the corresponding township. _ .f I, .. . T . . . i - 4 9' . v ‘ . . . y) ,, . .v 4 .. “5 34f. -... .. I I I . _.\4I ) I \\ n H / a r ._ L t / .I‘\I( . _ . fl D I - 4. . , . a ‘./..f . u 2...... .5 u . _ / . I ,. , 545:... :1:_:/ 45:: . .,7 \ Il' ..JVviilm l J Eu” . 91 .mauwm zvdum a>Hw ocu mo mcowumuoa :ua3 umuuom HmCOHumz mamuuolosu mo max .H<.uu:wfim 92 Figure A2. Map of the five study sites within the Iron River, Watersmeet and Kenton Districts of the Ottawa National Forest. 93 at... n"; I .4 ‘ t _J . NATION I. g . ‘ , .r 94 Stand 1 was located in the NE 1/4, SW 1/4, Section 6, T45N, R36W, Iron River District, Ottawa National Forest, Iron County, Michigan. The stand was located on Forest Route 139, 1.25 miles north of the intersection of Forest Route 139 and County Route 657. The spruce-fir packet was approximately 450 meters due east of the road through a white birch-aspendmaple type forest. 95 Stand 2 was located in the NE 1/4, SW 1/4, Section 6, T45N, R36W, Iron River District, Ottawa National Forest, Iron County, Michigan. The stand was located on Forest Route 139, 1.00 miles north of the intersection of Forest Route 139 and County Route 657. The spruce-fir packet was approximately 100 meters due east of the road on an abandoned logging road. 96 Figure A3. Map of the locations of Stand 1 and Stand 2 in Section 6 of Township T45N, R36W, Iron County, Michigan. 97 ’42 u. /. . h >1... . :1 ...ol .i-ru: §.£.A: gt. .0 \nltla 1/ \s l l ’ Cl... OOOIOOOIOOL ... one... .000. 8 '4 "‘ d7 \ "’ d 4 I1 \\\ \t 1 0 ‘ , ~\\\ \\s \I‘ \\\ .7 \ 04' w. + a . - \Lzr. \ \s \\ . a!“ .. n i x 2:. 4 \ . \. a . ¥ \ * \ “\ I 8 . o \ If... \\ \|\ \ .. .. .. 8 . I. r . A . 8.. ’0' \ ’ \ \ u a . s a II \\ e M . u 5 .. \ x i ”it: I s (IHW\ . \ H I II\ s I, a \\ \\ s». \ N \I \“ 0.. -51-- l, \ \\ .1 c cl “ .0 fII’ \ \ 4 \ 0- r r .0. I. ‘ ‘\ \\ .— u \ I a. 0 ~ \ . a \ o \ \ u D I \ .. 2 8... x. ~ a I. . II . \' \\0lo& ‘ “‘ "'- VI "’ ‘.\~ \A“ a. . . .u \\ \ II. \\'- "' \ ~ .I L‘ '0. "\. \ \\\\ xiv \ \ 0t \ ‘-|"‘ I...' \ \ . ‘ .4 II: I n... {as}, new I IJ. “\tlll "'- 0", A, .7- 4W9“? .-..I\V.. L Ill!!!) I I Ra's-...!!!" U Sol-1903 O u!- IIIII I. I! all}! ‘ val!- IlanD. a liar-III." ill-a O tilt-la} III-II ® til-ail. In": E ill-2|... a: .a . o...- 22 z<0.ru_2 Shzacu 20¢. .3006. ..zmvd. e .83“. .22.... .588 @ ...-0 0:30.! I «to. C30... ...... eel-1.2.01 .0 ...-[.3100 o 3 98 Stand 3 was located in the NW 1/4, NE 1/4, Section 30, T46N, R37W, Iron River District, Ottawa National Forest, Iron County, Michigan. The stand was located on Forest Route 364, 1.8 miles west of the intersection of Forest Route 364 and Forest Route 164. Stand was on the opposite side of the road from Tinsel Lake. It was approximately 40 meters due west of road. 99 Figure A4. Map of the location of Stand 3 in Section 30 of Township T46N, R37W, Iron County, Michigan. 100 —‘. Lib :- 1. I. II I 3‘3” _4- Ti. ”.— _- 't - 21.; . ...! .3]. ...—I‘ll!!! U ...-.1 in I al.. ......I. a. — gist-i . 1.02: B vocatoofiivvoic " d. . . . C a '0‘! j 9.]. .... .....d 3.1 .S .9} . _ ‘8'. r a m {3..-1...}!!! §§ . . F , n fl. 1‘ k + q o A o I‘II'FOOIIOOHHNM‘O 3:le :IIITII/HILTII 0 n50— . m 23:83 .5228 22: ..m .33.: :on .... _ .x G 39.0“. .3232 030:0 ® .6 m: . 1 ... ...:‘2'508 O 3 101 Stand 4 was in the NW 1/4, NW 1/4, Section 32, T46N, R38W, Ottawa National Forest, Ontonagon County, Michigan. The stand was located on Forest Route 171, 5.9 miles north of County Route 208 (Old U.S. 2) or 0.6 miles south of the intersection of Forest Routes 171 and 172. It was approximately 40 meters west of the road and on the opposite side of the road from Interior Lake. 102 Figure A5. Map of the location of Stand 4 in Section 32 of Township T46N, R38W, Ontonagon County, Michigan. 103 .831. . Ill “--‘---.- 0 '0’ 'I'l'lj .- . tilt lost-- MN III 2; p I"; 308. i _Idloi.tol.} flMU 30:1 Out-0U 3..-c l 6933.593I.n£l¢ 0.301 :00. II.- v!i.|:enl ‘0... 9.!— ..Ii :05... v0! 70.}. .3 n2- 9.01}:- ’,..I $9.... I roll?! Q! :C. 37.1 no. .9 .9... no; r: mggi-«‘-- 03.17.! out! . ...-foil §nwu§ :1... _ ..u} :9— z~tdhaHLahawtahaw NS NS NS NS NS NS NS 3J3 NS NS NS NS US NS NS US NS NS NS NS BF BE BE BF BF BF BF BF BF BF BF BF BF BF BF BF BF BF BF BF RM RM RM RM RM RM HS BF NS BF 14.6 12.8 20.4 14.6 13.4 15.8 18.0 16.5 12.5 11.6 20.4 15.8 12.5 14.0 17.1 17.4 18.9 19.8 17.1 17.1 16.1 08.5 19.8 15.5 13.7 17.7 06.7 18.3 14.6 14.3 13.4 16.2 21.6 17.7 07.6 18.0 08.2 11.0 07.9 11.9 18.9 18.4 19.9 15.2 14.1 13.8 20.3 16.3 12.1 15.5 27.9 25.8 16.6 13.2 20.0 17.0 15.5 18.2 15.7 21.7 24.7 14.8 29.7 24.4 16.4 28.9 13.6 26.9 18.2 19.8 19.4 24.7 27.0 28.9 12.0 26.9 15.3 17.2 13.5 15.7 Table Cl. Continued 114 bbb:bbb~54>bb¢~bb;bbbb.b.bboawwwwwwwwwwwwwwwwwmw MNMMNNMMMMHHHHHHHHHHNNMMNMNNMMHt—H—w-aI—H—H—H—u—as—a SPP STSP WS BF NS RM HS BF 'NS NS NS RM NS R11 ’NS Fm; 2955 VJES NS RM WS Ffii WS F31 1 13 Y E US BF NS NS W3 RM 1} S R11 NS RD: NS RM WS Rd W S Y B BF BS BF A BF RM BF A BE' A BF RM BF RM BE’ RF] BE' BS BF BS BF .A 85’ RP 85' BF BF A BF BF BF‘ BF BF BS BF RH BF RM BF RM 04. 03. 07. 07. H7. 05. 02. 07. m7. 07. be-Jxommmmwosq .9 U‘. 03.6 06.9 02.5 08.3 06.3 03.6 03.2 01.3 03.6 02.8 04.5 05.5 05.6 04.4 04.9 01.7 03.9 03.8 01.2 00.4 04.4 04.7 05.8 06.2 06.3 15.2 17.7 12.8 08.5 20.7 12.2 11.9 14.6 12.2 11.6 18.3 20.7 12.8 07.6 15.5 15.8 15.5 14.9 18.0 13.7 10.4 17.7 13.7 22.6 23.2 12.8 14.3 14.3 11.9 11.3 14.6 16.8 12.2 19.8 12.2 14.3 12.2 15.2 14.6 13.4 Table Cl. 7115 Continued STD TREE 4 4 4 4 4 4 4 4 4 4 4 4 4 4 U‘UTU‘UTU'IU‘UTWUTkfiUIUlUTWUWU’IU’U‘UIU‘Dbxbo’bnbuh. Nbdk)NPQKJNtQBJMFHF‘HFHFJHFAFJHFHN)NDOK)N§ORJM1JKJHfidbdwbdhdwtahaw SPP STSP 145 BE‘ HS A W8 A NS BF WS RM NS A W8 A HS A US A US A W8 Ru NS RM NS Rm WS RP 195 PB W8 RM 1.73 BS ws RP NS BS W9 A BF B BF 8 BE 3 BF RM BF E BF E BF C BF C BF WS BF E BF BF BF WS BF WS BF NS BF RM BF A BF A BF RN BF BF BE‘ \JS 12.5 16.2 15.8 12.5 13.4 16.8 14.6 18.6 18.3 15.5 17.4 16.8 16.8 10.7 18.3 12.2 12.5 22.8 16.8 18.9 15.8 14.3 12.3 16.5 12.5 14.0 14.0 12.8 12.5 12.5 14.9 13.1 13.4 11.0 12.8 16.5 15.4 13.4 10.4 11.0 14.4 13.4 17.3 13.7 13.2 19.m 17.2 32.6 20.2 22.0 12.2 16.1 20.2 17.8 17.3 13.2 18.4 22.7 16.1 29.2 18.2 13.9 21.7 47.6 13.8 14.2 15.9 14.9 19.0 13.5 17.5 16.9 27.6 13.4 14.9 15.4 19.8 13.2 14.9 16.0 Table C1. Continued 116 28.4 19.2 20.9 17.8 13.7 13.6 15.0 29.3 14.0 19.0 26.9 17.4 16.6 17.3 13.2 16.5 18.4 19.9 12.8 FINAL EXECUTION 117 STD: Stand number TREE: Tree number SPP: Sampled tree species: BF = Balsam fir WS = White spruce STSP: Surrounding tree species: BF Balsam fir WS White Spruce A Aspen (Populas tremuloides Michx.) PB Paper birch RM Red maple (Acer rubrum L.) BS = Black spruce RP = Red pine (Pinus resinosa Ait.) YB = Yellow birch (Betula lutea Michx. f.) C = Cherry (Prunus sp.) E = Elm (Ulmus sp.) DIST: Distance from sampled trees outside bark at breast height to surrounding tree's outside bark at breast height to the nearest 0.1 meter ANGLE: Direction of surrounding tree, taken from the sampled tree with a Sylva "Type 15 T" compass, declinated at 4° east of true magnetic north DBH: Diameter at breast height of the surrounding tree to the nearest 0.1 centimeter HEIGHT: Height to the nearest 0.1 meter taken with a Suunto clinometer in feet and later converted to metric units APPENDIX D . 118 APPENDIX D . Stem maps Figure D1. K *The tree sizes or of those tions of to Appendices B and C. 119 Key to symbols used in Figures D2—D23.* BF*: Balsam Fir (sampled trees) BF IBalsan'. Fir WS*: \Nhlte Spruce (san'upled trees) W8 :Whlte Spruce BS : Black Spruce RM: Red Maple A : Aspen PB: Paper Birch YB: Yellow Birch JP : Jack Plne .C : Cherry E :Elm symbols on all maps are not representative of actual crown shapes. They represent relative stem sizes and positions stems around the sampled trees. For exact sizes and loca— the sampled trees and the trees that surrounded them, refer Numbers that are next to the symbols and the species abbreviations are the trees' diameters in centimeters. 120 Sf; STAN D 1 23F * BF 1' 5 Scale : 1cm = 1 m WROXNAYEMEAN DECUMWONJ968 P B 24.1 P3 23.5 r P B 15.4 P8 25.7 P8 25.4 Figure D2. Stem map of the ten nearest trees that encompassed sampled tree BF 1 in Stand 1. Figure D3 . 121 , 5 STAND 1 :3 :1: BF 2 E; Scale : 1 cm = 1m W‘Sifie‘: P8 13.4 § BF*2a.o PB 2“ P8 15.5 1! P8 23.5 PB 17 o Stem map of the ten nearest trees that encompassed sampled tree BF 2 in Stand 1. 122 5E STAND 1. :2 :1: BF 5 "E Scale : 1cm = 1m won-ant nun oeumn-on. 1960 PB 28.0 Figure D4. Stem map of the ten nearest trees that encompassed sampled tree BF 5 in Stand 1. 123 Q ’ STAND 1- i=£3l= £5 Shaale : 1 crn : 1 n1 NW?” 1M seam “ACNE—rut WROIIUA‘E «(AN occunmou I96! A 16.0 I’EBSOJ F’B»2L7 Figure D5. Stan map of the ten nearest trees that encompassed sampled tree BF 6 in Stand 1. 124 ‘0 1 g STAND _1 §§ *ws 1 Won-uncut“ Scale 2 1 cm = 1 m oechAnou. 1960 P8 15.5 P8 24.1 PB 20.1 P8 19.8 Figure D6. Stem map of the ten nearest trees that encompassed sampled tree WS 1 in Stand 1. 125 $5 STAND 1 9 §§ * ws 2 Scale: 1 cm = 1 m mom." nun munnlou. 1961 BF 13.5 )1 w/l// A 20.6 )&@11 I, ' All" .1 «..x \ llu' A A 13.8 fiblt/ 22 25 o 'Z/‘v’s ' ’ ' 5.: \ ' . P3 15.7 Figure D7. Stem map of the ten nearest trees that encompassed sampled tree WS 2 in Stand 1. 126 ‘. if; STAND 2 a; * BF 1 "l; Scale : 1 cm = 1 m women: nun DICLIMTION. 196! P3 20.9 P8 23.5 P8119 R M 12.2 BF 17.8 Figure D8. Stan map of the ten nearest trees that encompassed sampled tree BF 1 in Stand 2. 127 a”: STAND 2 g}; :1: BF 2 - ”g Scale: 1cm=1m MOMMA V: nun O ucuuum, 19¢, P B 20.2 PB 10.3 PB 28.8 PB 21.8 P8 15.1 PB 20.7 P B 22.1 Figure D9. Stem map of the ten nearest trees that encompassed sampled tree BF 2 in Stand 2. 128 if STAND 2 E; *ws 1' 3 Scale: 1 em = 1 m MOMMA“ MEAN “CLINANON. I96! PB 12.1 P B 13.3 PB 20.3 P 915.5 Figure D10. Stan map of the ten nearest trees that encompassed sampled . tree WS 1 in Stand 2. 129 SE STAND 2 g? * ws 2 g Scale: 1cm = 1 m WAY! KAI octuuAv-ou. 1963 PB 21.7 P B 20.0 PB 15.5 PB 17.0 Figure D11. Stan map of the ten nearest trees that encompassed sampled tree WS 2 in Stand 2. 130 '1 g; STAND 3 gé’ * BF ‘_ 3 Scale: 1 cm = 1 m MOMMA“ NEAN DECUNA'ION. 1960 RM 2” B F(2)13.2 B F13.6 RM24.7 RM 26.9 3|: BF 15.7 B F 10.4 R M 24.4 B F 10.3 P329] Stem map of the ten nearest trees that encompassed sampled Figure D12. tree BF 1 in Stand 3. R M 28.9 Figure D13. BF(1) 15.7 131 .0 E 8 {f3 STAND i; * BF Scale : Wynn; “A" MCUNAYION. l9“ Stem map of the ten nearest trees that encompassed sampled tree BF 2 in Stand 3. 132 5511\flt) :3 *ws 1 £3CNBIG>: ‘1crn = 1 n1 7M noun: “Acmicmv -. man-an; nun “tonne... ,9“ BF19.6 \\ RM1e.2 RMaoo V /’ RM327 4 -.. I __ I k‘\ f \ A’I . 74/“ ' '17!le WS*16.2 WS12.3 R M 20.0 RM 13.4 Figure D14. Stem map of the ten nearest trees that encompassed sampled tree WS 1 in Stand 3. 133 ‘ :5 STAND 3 :3}. a: we 2 "I; Scale: 1cm 2 1 m mom; '. BLAH mama'v~ :91: RM 14.1 \ RM 23.1 Stem map of the ten nearest trees that encompassed sampled Figure D15. tree WS 2 in Stand 3. 134 5 STAND 4 :8 *BF 1 Scale: 1cm = 1 m m”! at»: match. 1963 Figure D16. Stem map of the ten nearest trees that encompassed sampled tree BF 1 in Stand 4. 135 gig £31WAJ‘I3 1‘ 2 *BF " Scale: 1cm = 1 WA?!“ Mlm. l9“ Figure D17. Stem.map of the ten nearest trees that encompassed sampled tree BF 2 in Stand 4. 136 STAND 4 Eg * WS 1 Scale 1 c m = 1 m Wm:o¥.1‘..‘: A 32.0 ,< RM 13.2 A 19.0 A 20.2 A 22.0 Figure D18. Stem map of the ten nearest trees that encompassed sampled' tree WS 1 in Stand 4. 137 “STAND 4 *ws 2 Scale: 1cm=1m lg ”at“ NU‘W ' MOMMA? I MEAN “CUNAT‘ON. |965 JP22.7 A 29.2 R M 13.2 Figure D19. Stem map of the ten nearest trees that encompassed sampled tree WS 2 in Stand 4. 138 Figure D20. tree BF 1 in Stand 5. tampon" \' ~. In" “Mini vic‘ woman; MEAN DCCUNATION. 1955 E 13.5 Stem map of the ten nearest trees that encompassed sampled -STAND 5 * BF 1 Scale: 1cm = 1 m 139 S. is STAN o 5 33’ * B F 2 mm Scale : 1cm = 1m mews: R M 14.9 ws "5‘9 BF 14.9 $’% ws 1s. \_ % WS 13.4 WS 27.6 A 15.4 A 19.8 Stem map of the ten nearest trees that encompassed sampled Figure D21. tree BF 2 in Stand 5. 140 J; STAND 5 gr 3|: WS 1 Scale: 1 cm = 1 m I . ADIOWA'I “AN DICLINAYION. 196s WS 19.0 Figure D22. Stem map of the ten nearest trees that encompassed sampled _ tree WS 1 in Stand 5. 141 '1 STAND 5 * WS 2 Scale : 1cm = 1m 1M mu ———~ “6»ch AWROWAYE MIA-4 DECuNAYION, 1965 _ WS 26.8 RM 13.2 RM 16.5 Figure D23. Stan map of the ten nearest trees that encompassed sampled tree WS 2 in Stand 5. APPENDIX E . 142 APPENDIX E. A graphical presentation of the field methods-the procedure used in egg mass sampling research. 143 At each stand, camp was set up at a convenient location. Two screen tents housed the research crew, while they examined foliage for egg masses. The other tent protected the sampled branches. Figure E1. The field camp at Stand 5. 144 Trees that were chosen for sampling were flagged with orange ribbon and their trunks were painted with the appropriate identifi— cation letters and numbers. Figure E2.g;» Sampled tree BF 2 in Stand 3. Figure E3..%}‘ Sampled tree WS 1 in Stand 2. Sampled trees' diameters, heights, ages, and locations within the stand were recorded. 145 Climbing spikes and harnesses were used in the measurement and collection of branches. Here, a research assistant has positioned the metric tape at the end of his pruning saw into the "center of gravity" of the branch. V ,5 ... _ ~ 3' o . xii; .. .91.».th Figure E4. Measuring the height of a branch-a research assistant on the sampled tree. 146 A research assistant below the tree would extend the metric tape perpendicular to the ground and would note the height of the branch to the nearest 0.1 meter and the quadrant that the branch grew in. Orange flagging had been layed on the ground at NW—SE and NE-SW angles, thus forming the four quadrant areas. Figure E5. Measuring the height of a branch and noting its directional quadrant-a research assistant on the ground. 147 The research assistant on the ground would record the tree number, branch number, branch height and directional quadrant on a small tag. Figure E6. Recording the branch number, height and quadrant-a research assistant on the ground. 148 The research assistant on the sampled tree would sever the branch at its base. Figure E7. Cutting the sampled branch. and would gently drop the severed branch to the research assistant on the ground. Figure E8. Dropping the branch to the "spotter" on the ground. 149 The spotter would carefully catch the branch. 3%.?“ ""2 "E. _. \’ 1 Figure E9. Catching a sampled branch that was dropped from the tree. 150 The research assistant on the ground would tie the tag onto the branch. Figure E10. Tying the identification tag onto the branch. and the branches would be piled near the tents. V ’ a “‘I _ _/ Figure Ell. A pile of severed tents. ' .I . L r the screen \ and tagged branches—nea 151 Two research assistants would measure the total length, foliated length, and foliated width of each branch. This information would be recorded on the branch tag. Figure E12. Research assistant measuring the foliated width of a branch. 152 Each research assistant would choose the top branch from the pile of measured branches and would clip the branch into pieces that were convenient to examine-approximately 10-20 cm in length. Each foliage piece would be thoroughly examined for egg masses. Figure E13. Research assistant examining foliage for egg masses. 153 If an egg mass was found, the examiner would remove the needle, holding the egg mass, from the foliage piece (with forceps) and would place the egg mass and needle in a vial. He or she would label the vial with the appropriate stand, branch, and tree number. The number of egg masses and the appropriate data from the branch were recorded in the research assistant's field book. Figure E14. Research assistant removing a needle and an egg mass from a foliage clipping. 154 After the foliage clippings had been examined, the research assis- tant would measure the branches foliated area on a grid. The grid was marked off in 5 cm segments. Theoretically, the foliage would be placed on the grid so that none of the grid board was visible and none of the foliage pieces overlapped one another. Figure E15. Measuring the foliated area of a sampled branch on a grid board. 155 The highest branches were measured and cut, so that only the top of the tree was remaining. Figure E16. The top of the sampled tree. The tree was then felled and data was collected on tree height, age, and heart rot. APPENDIX F . 156 APPENDIX F. Normality and homogeneity test results for eggxnass groups used in parametric statistics "Subprogram Condescriptive" (§E§§, pp. 185-193) (Nie et al. 1975) computed skewness and kurtosis, measures of nonnormality for continuous interval-level data. Skewness measures deviation from symmetry while kurtosis measures the flatness or peakedness of the frequency distri- bution. N _ N zxi-3x 2x i=1 1= F Skewness N Z ((x. - 1'1) Is)‘+ i=1 1 N - 3 Kurtosis SPSS‘s (Nie et al. 1975) computational formula: N N 2 x14. 2INi+6XL(1Z113XXZ21 -4X3(‘Z1Ixi/N +x _ ,i=1 -3 Kurtosis - NX—i -Nxz /(N-1) i=1 A normal distribution has a skewness of zero and a kurtosis of zero. A two-tailed t-test, as described by Sokal and Rohlf (1969) 157 (pp. 166-172), was used to test for significant deviations from zero (i.e., do the observed skewness and kurtosis values for each egg mass sample group indicate a significant departure from normality?) where: the sample statistic for skewness, 00 F‘ II - the sample statistic for kurtosis, 00 N I Y1 = the expected value of skewness for a normally distributed p0pulation (i.e., 0), Y2 = the expected value of kurtosis for a normally distributed population (i.e., 0), Sgl'= the standard error of g1, sg2 = the standard error of g2, and n = sample size. Estimations of values were computed with the following formulas: _ 6n(n-1) _ Sg1 i/(n-2)(n+l)(n+3) ’ df - ‘lg: for large n (>100) =lfi 24n(n--l)2 ng \I (n—3) (n-2) (n+3) (n+5) ’ ‘léé for large n (>100) df = t 1 = ‘1'“— S g1 t (gz-YZ) 32 S32 Estimated values of tsl’ and t82 were evaluated with critical values of t with degrees of freedom, v. Homogeneity of variances (homoscedasticity) was tested for each egg mass group with the Bartlett test (Bartlett-Box F statistic), "Subprogram Oneway",.§§§§ (pp. 422-433) (Nie et a1. 1975). The statis- tical tests that were used in the thesis require equality of variances 158 in a group of samples. "Subprogram Oneway" incorporates Bartlett's test and computes Bartlett's-Box F statistic and the corresponding significance probability, p, for each egg mass group. Although the §2§§_manual does not provide definitional or computational formulas for the statistic, Sokal and Rohlf (1969) provide a good description and an example of the Bartlett test on pages 369-376 of their text. The value p permits easy assessment of the rejection level for homo- geneity of variances (i.e., if p was found to be 0.110, homoscedasti- city would be rejected for m > 0.110 but not for a < 0.110). Normality and homoscedasticity were not confirmed for groups of randomly sampled egg masses that are marked with an (3) (significant departure from normality or homogeneity). 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huwflfinmnoum Nmu Nwm mm mufiafinmnoum Hmu me Hm mmfiuwmm wmue HfidHiN HHMHIN mfimouusm mmmaamxm %ufiamahoz .e wcmum cfinufia wwwuu wuauam mufiLB oBu can Ham Banana oBu Eoum Amuoou mumavm oucH wmshowmcmuuv mucsoo wmm How muaammu ummu >uwmamono: cam huflamshoz .qmm mHAmH 183 cmo.o u m .Hno.m n oflumfiumum m xomnuumauumm mwu:MHum> mo hwwmamwmaom om.OAaAoo.o oom.on cum.o onm.0| oa.oAnAo~.o mom.H mm~.o qmm.o monumm mugs: om.0AnAoc.o cmm.01 ¢mm.o Hmm.01 on.OAaAow.c mmm.o com.o H¢o.o “Hm ammawm hufiafinmnoum Nmu Nwm mm hufiawnmnoum Hmu me aw mwfiomnm mmue HHmHIN HfiMHIN mamouuax mmmasmxm %uHHmauoz .m Vanum cwnuHB mwmuu woauam wuass oBu van Ham ammamp o3» scum Amuoou mumsvm oucw nmfiMOchmuuv mucsoo wmm How muaammu uwmu hufimawwoao: vam huwamahoz .mmh magma 184 Aqumo.o n m .eam.q n afiumaumum m xomuuumauumm mmusmfium> mo huwmawwoaom o~.oAqum.o eo~.H- qm~.o HNm.on Amvmo.oAnAmo.o ¢mH.~ “NH.o m-.o wuauam mafia: Amvmo.OAaAmo.o «mo.ml oam.o mqo.o: om.0AnADo.o mmo.o mmH.o moo.o Ham ammamm mafiafinmnoum Nmu Nwm mm muwafinmnoum Hmu Hmm Hm mmaowam mmuH Hfimylm HwMHIN mwmouusx wwwcsmxm huwamahoz .ummuom HMcOHumz mBmuuo mSu sfinufia mv:Mum m>Hm cw mmmuu monumm muwcs :mu was Ham EmmHmn amu aoum Amuoou wumavm oucH vmahowmcmuuv muaaoo wwm How muasmmu ummu huamcwwoao: cam hufiamsuoz .omm wHQMH APPENDIX G . 185 APPENDIX G. Number of eggs per mass per cell Four egg masses were randomly chosen from four branches that had resided in one of the predesignated cells. As reported in the text, the egg masses were measured and the number of eggs were estimated using Leonard's et al. (1973) technique. Table Gl reports these counts. A key for the headings and units is provided at the end of the table (0 eggs per mass always indicates that there was not an egg mass measured for that cell). 186 Table 61. tree. Distribution of individual egg counts within each sampled STD SPP TREE QUADRANT STRATUM #EGGS/D ASS 1 BE 1 LOWER NORTH - 1 BF 1 LOWER NORTH - 1 BF 1 LOE-‘JER NORTH - 1 BF ] LOZIER NORTH - 1 BF 1 LOWER EAST 35 1 BE" 1 LOWER EAST - 1 BE 1 LOWER EAST - 1 BF ] LOWER EAST - 1 BE ] LOWER SOUTH - 1 BF 1 LOWER SOUTH - 1 BF 1 LOWER SOUTH - 1 BF 1 LOWER SOUTH - 1 BE 1 LOWER W1“... T 09 1 BF ' 1 LOWER WEST - ] BE 1 LOWER WEST - 1 BF ] LOWER WEST - 1 BE 1 HI DDLE NORTH - 1 BF 1 MI DDLE NORTH - 1 BF 1 MI DDLE NORTH — 1 BF 1 MI DOLE NORTH - 1 BE 1 MI DDLE EAST - 1 Bk 1 MI DDLE EAST - 1 BF 1 MI DDLE EAST - 1 BF 1 MIDDLE EAST - 1 BF 1 MIDDLE SOUTH 1 BF ] MIDDLE SOUTH {49 1 BF 1 MIDDLE SOUTH 5 1 Bl“ 1 MIDDLE SOUTH - 1 BF 1 MIDDLE WEST - 1 BF 1 MIDDLE WEST - 1 BF 1 11 DDLE WEST - 1 BE 1 MI DDLE WE S‘I‘ - 1 BE 1 UPPER NORTH 29 1 BE 1 UPPER NORTH - 1 BF 1 UPPER NORTH - 1 BF 1 UPPER NORTH - 1 BF 1 UPPER EAST - 1 BF 1 UPPER EAST - 1 BF 1 UPPER EAST - 1 BF 1 UPPER EAST - 187 Table Gl. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS 1 BF 1 UPPER SOUTH 32 1 BF 1 UPPER SOUTH 1 BF 1 UPPER SOUTH — 1 BF 1 UPPER SOUTH - 1 BF 1 UPPER WEST - 1 BF 1 UPPER WEST - 1 BF 1 UPPER WEST - 1 BF 1 UPPER WEST - 1 BF 1 TOP TOP — 1 BF 1 TOP TOP - 1 Bk 1 TOP TOP - 1 LE 1 ‘POP ‘fOP - 1 BE 2 LOWER NORTH - 1 PF 2 LOWER NORTH - 1 3b 2 LOWER [‘JORTh - 1 BF 2 LOWE R NORTrl - 1 BF 2 LOWER EAST 12 1 BF 2 LOWER EAST 12 1 BF 2 LOWER EAST - 1 BF 2 LOWER EAST - 1 EF 2 LOWER SOUTH 5% 1 BF 2 LOWER SOUTH 29 1 BF 2 LOWER SOUTH - 1 BF 2 LOWER SOUTH - 1 BF 2 LOWER WEST - 1 BF 2 LOWER NEST - 1 BE 2 LOWER WE"? - 1 BF 2 LOWER WEST - 1 BF 2 MIDDLE NORTH 26 1 BE 2 HIDDLE NORTH 25 1 BF 2 MIDDLE NORTH 12 1 BF 2 MIDDLE NORTH 26 1 BF 2 MIDDLE EAST 32 1 BE 2 MIDDLE EAST 35 1 BF 2 MIDDLE EAST 26 1 BF 2 MIDDLE EAST 26 1 BF 2 MIDDLE SOUTH 19 1 BF 2 MIDDLE SOUTH - 1 BF 2 MIDDLE SOUTH - 1 BF 2 MIDDLE SOUTfi - 188 Table Gl. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS 1 BF 2 MIDDLE WEST 1 2 1 BF 2 MIDDLE WEST 32 1 BF 2 MIDDLE WEST 12 1 BF 2 MIDDLE WEST 29 1 BF 2 UPPER NORTH 15 1 BF 2 UPPER NORTR 38 1 BF 2 UPPER NORTH — 1 BF 2 UPPER NORTH - 1 SF 2 UPPER EAST 29 1 BF 2 UPPER EAST 17 1 BF 2 UPPER EAST - 1 BE 2 UPPER EAST - 1 B 2 UPPER SOUTH 46 1 BF 2 UPPER SOUTh 24 1 BF 2 UPPER SOUTH 38 1 BF 2 UPPER SOUIJ 32 1 BF 2 UPPER WEST 41 1 BF 2 UPPER WEST - 1 BF 2 UPPER WEST - 1 BF 2 UPPER WEST - 1 BF 2 TOP TOP 2% 1 BF 2 TOP TOP 22 1 BF 2 TOP TOP 20 1 BF 2 TOP TOP 17 1 BF 5 LOWER NORTH - 1 BF 5 LOWER NORTH - 1 BF 5 LOWER NORTH - 1 BF 5 LOWER NORTH — 1 BF 5 LOWER EAST - 1 BF 5 LOWER EAST - 1 BF 5 LOWER EAST - 1 BF 5 LOWER EAST - 1 BF 5 LOWER SOUTH 26 1 BF 5 LOWER SOUTR - 1 BF 5 LOWER SOUTH - 1 BF 5 LOWER SOUTH - 1 BF 5 LOWER WEST - 1 BE 5 LOWER WEST - 1 BF 5 LOWER WEST - 1 BF 5 LOWER WEST - 189 Table GI. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS I BF 5 MIDDLE NORTH - I BE 5 MIDDLE NORTH - I BF 5 MIDDLE NORTH - I BF 5 MIDDLE NORTH - I BE 5 MIDDLE EAST - I BE 5 MIDDLE EAST - I BF 5 MIDDLE EAST - 1 BF 5 MIDDLE EAST - I BE 5 MIDDLE SOUTH I 3 I BE 5 MIDDLE SOUTH - I BF 5 MIDDLE SOUTH - I BE 5 MIDDLE SOUTH - I BE 5 MIDDLE WEST I 7 1 BF 5 MIDDLE WEST 20 I BE 5 MIDDLE WEST 18 I BF 5 MIDDLE NEST 22 I BE 5 UPPER NORTH 35 I BF 5 UPPER NORTH - I BF 5 UPPER HORTH - I BE 5 UPPER NORTH - I BE 5 UPPER EAST - I BE 5 UPPER EAST - I BF 5 UPPER EAST - I BF 5 UPPER EAST - 1 BF 5 UPPER SJUTh 42 1 BF 5 UPPER SOUTH 22 I BE 5 UPPER SOUTH IO 1 BF 5 UPPER SOUTH - 1 BF 5 UPPER WEST I7 I BF 5 UPPER WEST - I BF 5 UPPER WEST - I BF 5 UPPER WEST - I BF 5 TOP TOP - 1 BF 5 TOP TOP - I BF 5 TOP TOP - I BF 5 TOP TOP - I BE‘ 6 LOWER NORTH I 9 I BF 6 LOY-JER NORTH - I BF 6 LOWER NORTH - I BF 6 L01 E R NORTH - 190 Table Gl. Continued. STD SPP HHHHl—JHHL—JHHL—Il—‘HHHHHHI—JHHHHHL-JI—It—Jb—Il—JL—IL—ll—‘i-JI—Jl—IL—ll—ll—it—IH mmmoommmmomo‘Gama-mommamommmommmmmmooomooom LOWER LO'» TE R LOWER LOWER LOWER LOWER LOWER LOWE R LOWER LOWER LOWER LOWER MIDDLE MIDDLE MIDDLE MIDDLE MIDDLE MIDDLE MIDDLE MIDDLE MIDDLE MIDDLE MIDDLE MIDDLE MIDDLE MIDDLE MIDDLE MIDDLE UPPER UPPER UPPER UPPER UPPER UPPER UPPER UPPER UPPER UPPER UPPER UPPER EAST EAST EAST EAST SOUTH SOUTH SOUTH SOUTH WEST WEST WEST WEST NORTH NORTH NORTH NORTH EAST EAST EAST EAST SOUTH SOUTH SOUTH SOUTd WEST WEST WEST WEST NORTH NORTH NORTH NORTH EAST EAST EAST EAST SOUTH SOUTH SOUTH SOUTH 32 32 26 42 Q9 23 22 29 191 Table 61. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS I BE 6 UPPER WEST I3 1 BE 6 UPPER NEST G9 1 BF 6 UPPER WEST G9 1 BF 6 UPPER WEST IO 1 BF 6 TOP TOP - 1 BF 6 TOP TOP - 1 BF 6 TOP TOP — 1 BF 6 TOP TOP - 2 BF 1 LOWER NORTH 19 2 BF 1 LOWER NORTH - 2 BF 1 LOWER NORTH - 2 BF 1 LOWER NORTH - 2 BF I LOWER EAST - 2 BF 1 LOWER EAST - 2 BE 1 LOWER EAST - 2 Bf 1 LOWER EAST - 2 BF 1 LOWER SOUTH - 2 BF 1 LOWER SOUTH - 2 EF 1 LOWER SOUTH - 2 BF 1 LOWER SOUTH - 2 BF 1 LOWER WEST - 2 BF 1 LOWER WEST - 2 BF 1 LOX JER WEST - 2 BF I LOi‘JER NEST - 2 BE 1 MIDDLE NORTH - 2 BF 1 MIDDLE NORTH - 2 BF 1 MIDDLE NORT} - 2 BF 1 MIDDLE NORTH - 2 BF 1 MIDDLE EAST - 2 BF I MIDDLE EAST - 2 BF 1 MIDDLE EAST - 2 BF 1 MIDDLE EAST - 2 BF 1 MIDDLE SOUTH 15 2 BF 1 MIDDLE SOUTH 13 2 BF 1 MIDDLE SOUTH - 2 BF 1 MIDDLE SOUTH - 2 BF 1 MIDDLE WEST 10 2 BF 1 MIDDLE WEST 32 2 BF 1 MIDDLE WEST 17 2 BF 1 MIDDLE WEST 12 192 Table 61. Continued. 2 BF 1 UPPER NORTH 20 2 BF 1 UPPER NORTH 17 2 BF 1 UPPER NORTH 22 2 BF 1 UPPER NORTH 19 2 BF 1 UPPER EAST 38 2 BF 1 UPPER EAST 15 2 BE 1 UPPER EAST - 2 BF 1 UPPER EAST - 2 BF 1 UPPER SOUTH 38 2 BF 1 UPPER SOUTH 13 2 BF 1 UPPER SOUTH - 2 BF 1 UPPER SOUTH 13 2 BF 1 UPPER NEST 35 2 BF 1 UPPER WEST 29 2 BF 1 UPPER WEST 26 2 BF 1 UPPER WEST 17 2 BF 1 TOP TOP 12 2 BE 1 TOP TOP 12 2 BF 1 TOP TOP 32 2 BF 1 TOP TOP 13 2 BF 2 LOWER NORTH - 2 BF 2 LOEER NORTH - 2 BF 2 LOWER NORTH - 2 BF 2 LOWER NORTH - 2 BF 2 LOWER FAST - 2 BF 2 LOWER EAST - 2 Br 2 LOWER EAST - 2 BF 2 LOWER EAST - 2 B 2 LOWER SOUTH - 2 BE 2 LOWER SOUTH - 2 BE 2 LOWER SOUTH - 2 BF 2 LOWER SOUTH - 2 BF 2 LOWER WEST - 2 BE 2 LOWER WEST - 2 BF 2 LOWER WEST - 2 BF 2 LOWER WEST - 2 BF 2 MIDDLE NORTH 29 2 BF 2 MIDDLE NORTH - 2 BF 2 MIDDLE NORTH - 2 BF 2 MIDDLE NORTH - 193 Table Gl. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS 2 BF 2 MIDDLE EAST 1 9 2 BF 2 MIDDLE EAST 29 2 BF 2 MIDDLE EAST 1 9 2 BF 2 MIDDLE EAST - 2 BF 2 MIDDLE. SOUTH 17 2 BF 2 MIDDLE SOUTH 38 2 BF 2 MIDDLE SOUTH 35 2 BF 2 MIDDLE SOUTH 17 2 BF 2 MIDDLE WEST 2 2 BF 2 MIDDLE WEST 46 2 BF 2 1‘11 DDLE WEST 12 2 Br 2 MIDDLE NEST - 2 BE 2 UPPER NORTH 35 2 PF 2 UPPER NORTH 24 2 BF 2 UPPER NORTH - 2 BF 2 UPPER NORTH - 2 BF 2 UPPER EAST 26 2 BF 2 IJPPEHZ .EAST? 12 2 BF 2 UPPER EAST 13 2 PF 2 UPPER EAST 17 2 EF 2 UPPER SOUTH $9 2 BF 2 UPPER SOUTH - 2 BF 2 UPPER SOUTH - 2 BF 2 UPPER SOUTH - 2 BF 2 UPPER NEST 32 2 BF 2 UPPER WEST 32 2 BF 2 UPPER WEST 17 2 BF 2 UPPER ”EST 38 2 BF 2 TOP TOP - 2 BF 2 TOP TOP - 2 BF 2 TOP TOP - 2 BF 2 TOP TOP - 3 BF 1 LOWER NORTH - 3 BF 1 LOWER NORTH — 3 BF 1 LOWER NORTH - 3 BF 1 LOWER NORTH - 3 BF 1 LOWER EAST - 3 BF 1 LOWER EAST - 3 BF 1 LOWER EAST - 3 BF 1 LOWER EAST - 194 Table G1. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS 3 BF I LOWER SOUTH - 3 BF I LOWER SOUTH - 3 BF 1 LOWER SOUTH - 3 BF 1 LOWER SOUTH - 3 BE 1 LOWER WEST - 3 BF 1 LOWER WEST - 3 BE 1 LOWER WEST - 3 BF 1 LOWER WEST - 3 BF I MIDDLE NORTH 32 3 BE I MIDDLE NORTH 46 3 BF 1 MIDDLE NORTH 19 3 BF 1 MIDDLE NORTH - 3 BE I MIDDLE EAST 46 3 BE 1 MIDDLE EAST - 3 BE I MIDDLE EAST — 3 SE 1 MIDDLE EAST - 3 BF 1 MlDDLE SOUTH - 3 LP 1 MIDDLE SOUTH - 3 EP 1 MIDDLE SOUTH — 3 PF 1 MIDDLE SOUTH - 3 BF I MIDDLE WEST 35 3 BE 1 MIDDLE WEST 10 3 BE 1 MIDDLE WEST 29 3 bF I MIDDLE WEST - 3 BF 1 UPPER NORTH 22 3 BF 1 UPPER NORTH 35 3 BF I UPPER NORTH - 3 BF I UPPER NORTH - 3 BF I UPPER EAST 29 3 BF I UPPER EAST 35 3 BF 1 UPPER EAST 38 3 BF 1 UPPER EAST @9 3 BE 1 UPPER SOUTH 15 3 BF 1 UPPER SOUTH I7 3 BE I UPPER SOUTH G9 3 BE 1 UPPER SOUTH 29 3 BF 1 UPPER WEST 29 3 BE I UPPER WEST 32 3 BE 1 UPPER WEST 23 3 BF 1 UPPER WEST 12 195 Table G1 . 9311333322: ______________________________________ STD SPP TREE QUADRANT STRATUM #EGGS/MASS 3 BF 1 TOP TOP - 3 BF I TOP TOP - 3 BF 1 TOP TOP - 3 BF 1 TOP TOP - 3 BF 2 LOWER NORTH 22 3 BF 2 LOWER NORTH - 3 BF 2 LOWER NORTH - 3 BF 2 LOWER NORTH - 3 BF 2 LOWER EAS '1‘ - 3 BF 2 LOWER EAST - 3 BF 2 LOWER EAST - 3 BF 2 LOWER EAST - 3 BF 2 LOWER SOUTH - 3 BF 2 LOWER SOUTh - 3 BF 2 LOWER SOUTH - 3 BF 2 LOWER SOUTH - 3 BF 2 LOWER WEST 59 3 BE 2 LOWER WEST - 3 BE 2 LOWER WEST - 3 BF 2 LOWER WEST - 3 BF 2 HIDDLE NORTH - 3 BF 2 MIDDLE NORTH - 3 BE 2 MIDDLE NORTH - 3 BF 2 MIDDLE NORTH - 3 BF 2 MIDDLE EAST 18 3 BF 2 MIDDLE EAST - 3 BF 2 MIDDLE EAST - 3 BF 2 MIDDLE EAST - 3 BF 2 MIDDLE SOUTH 22 3 BF 2 MIDDLE SOUTH 09 3 BF 2 MIDDLE SOUTH 50 3 BF 2 MIDDLE SOUTH 26 3 BF 2 MIDDLE WEST 32 3 BF 2 MIDDLE WEST Q9 3 BF 2 MIDDLE WEST I7 3 BF 2 MIDDLE WEST 20 3 BF 2 UPPER NORTH - 3 BF 2 UPPER NORTH - 3 BF 2 UPPER NORTH - 3 BF 2 UPPER NORTH - 196 Table Gl. Continued. 3 BF 2 UPPER EAST 15 3 BF 2 UPPER EAST 17 3 BF 2 UPPER EAST 32 3 BF 2 UPPER EAST 17 3 BF 2 UPPER SOUTH 26 3 BF 2 UPPER SOUTH - 3 BF 2 UPPER SOUTH - 3 BF 2 UPPER SOUTH - 3 BF 2 UPPER WEST 22 3 BF 2 UPPER WEST - 3 BF 2 UPPER WEST - 3 BF 2 UPPER WEST - 3 BF 2 TOP TOP - 3 BF 2 TOP TOP - 3 BF 2 TOP TOP - 3 BF 2 TOP TOP - 4 BF 1 LOWER NORTH - 4 BE ] LOWER NORTH - 4 BF 1 LOWER NORTH - 4 BF 1 LOWER NORTH - 4 BF 1 LOWER EAST 35 4 BF 1 LOWER EAST - 4 BF 1 LOWER EAST - 4 b5 1 LOWER EAST - 4 BF 1 LOWER SOUTH - 4 BF 1 LOWER SOUTH - 4 BE 1 LOWER SOUTH - 4 BF 1 LOWER SOUTH - 4 BF 1 LOWER WEST 32 4 BE 1 LOWER WEST 12 4 BF 1 LOWER WEST 24 4 BF 1 LOWER WEST - 4 BF 1 MIDDLE NORTH 15 4 BF 1 MIDDLE NORTH 19 4 BF 1 MIDDLE NORTH 22 4 BF ] MIDDLE NORTH 13 4 BF 1 MIDDLE EAST - 4 BF 1 MIDDLE EAST - 4 BF 1 MIDDLE EAST - 4 BF 1 MIDDLE EAST - 197 Table GI. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS 4 BF 1 MIDDLE SOUTH 26 4 BF 1 MIDDLE SOUTH 29 4 BF 1 MIDDLE SOUTH 19 4 BF 1 MIDDLE SOUTH 24 4 BF 1 MIDDLE WEST 20 4 BF 1 MIDDLE WEST 42 4 BF 1 MIDDLE WEST 27 4 BF 1 MIDDLE WEST 35 4 BF 1 UPPER NORTH 16 4 BF 1 UPPER NORTH 23 4 BF 1 UPPER NORTH 35 4 BF 1 UPPER NORTH 17 4 BF 1 UPPER EAST 24 4 BF 1 UPPER EAST 13 4 BF 1 UPPER EAST G7 4 BF 1 UPPER EAST 29 4 BF 1 UPPER SOUTH 32 4 BF 1 UPPER SOUTH 26 4 BF 1 UPPER SOUTH 26 4 BF 1 UPPER SOUTH 18 4 BF 1 UPPER WEST 29 4 BF 1 UPPER WEST 22 4 BF 1 UPPER WEST 19 4 BF 1 UPPER WEST 22 4 BF 1 TOP TOP 54 4 BF 1 TOP TOP 19 4 BF 1 TOP TOP 10 4 BF 1 TOP TOP 23 4 BF 2 LOWER NORTH - 4 BF 2 LOWER NORTH - 4 BF 2 LOWER NORTH - 4 BF 2 LOWER NORTH - 4 BF 2 LOWER EAST 24 4 BF 2 LOWER EAST 42 4 BF 2 LOWER EAST - 4 BF 2 LOWER EAST - 4 BF 2 LOWER SOUTH - 4 BF 2 LOWER SOUTH - 4 BF 2 LOWER SOUTH - 4 BF 2 LOWER SOUTH - 198 Table 61. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS 4 BF 2 LOWER WEST - 4 BF 2 LOWER WEST - 4 BF 2 LOWER WEST - 4 BE 2 LOWER WEST — 4 BF 2 MIDDLE NORTH 32 4 BF 2 MIDDLE NORTH 15 4 DP 2 MIDDLE NORTH - 4 BE 2 MIDDLE NORTH - 4 BF 2 MIDDLE EAST 42 4 BF 2 MIDDLE EAST 19 4 BF 2 MIDDLE EAST 32 4 BF 2 MIDDLE EAST 29 4 BF 2 MIDDLE SOUTH 22 4 BF 2 MIDDLL SOUTH 29 4 BF 2 MIDDLE SOUTH 46 4 BF 2 MIDDLE SOUTH IO 4 SP 2 MIDDLE WEST - 4 BF 2 MIDDLE WEST - 4 BF 2 MIDDLE WEST - 4 BF 2 MIDDLE WEST - 4 BF 2 UPPER NORTH 29 4 BF 2 UPPER NORTH 29 4 BF 2 UPPER NORTH 19 4 BF 2 UPPER NORTH 36 4 LP 2 UPPER PAST 26 4 BF 2 UPPER EAST 29 4 BF 2 UPPER EAST 19 4 BF 2 UPPER EAST 26 4 BF 2 UPPER SOUTH 26 4 BF 2 UPPER SOUTH 26 4 bf 2 UPPER SOUTM 19 4 BF 2 UPPER SOUTH 16 4 BF 2 UPPER WEST 15 4 BF 2 UPPER WEST 26 4 BF 2 UPPER WEST 24 4 BF 2 UPPER WEST 13 4 BF 2 TOP TOP U9 4 BF 2 TOP TOP 46 4 BF 2 TOP TOP 13 4 BF 2 TOP TOP 22 199 Table G1. Continued. STD SPP TREE QUADRANT STRATUM #BGGS/HASS 5 BF 1 LOWER NORTH - 5 BF 1 LOWER NORT H - 5 BF 1 LOWER NORTH - 5 BE" 1 LOWER NORTH - 5 BF 1 LOWER EAST - 5 BF 1 LOWER EAST - 5 BF 1 LOWER EAST - 5 BF 1 LOWER EAST - 5 BF 1 LOWER SOUTH - 5 BF 1 LO'IJL'R SOUTH - 5 BE 1 LOVER SOUTH - 5 BF 1 LOWER SOUTH — 5 BF 1 LOWER WEST 26 5 BE 1 LOWER WEST - 5 BF 1 LOWER WEST - 5 BF 1 LOWER WEST - 5 BF 1 MIDDLE NORTH 19 5 BF 1 MI DDLE NORTH 1 7 5 PF 1 MIDDLE NORTH 13 5 BF 1 MIDDLE NORTH 26 5 BF 1 MIDDLE EAST 22 5 BF 1 MIDDLE EAST 16 5 BF 1 MIDDLE EAST 22 5 BF 1 MIDDLE EAST 15 5 BF 1 MIDDLE SOUTH 32 5 BF 1 MIDDLE SOUTH 24 5 BF 1 MI DDLE SOUTH 24 5 BF 1 MIDDLE SOUTH 17 5 BF 1 MIDDLE WEST 35 5 BF 1 MIDDLE WEST 32 5 BF 1 MIDDLE WEST 1 9 5 BF 1 MI DDLE WEST 1 3 5 BF 1 UPPER NORTH 17 5 BF 1 UPPER NORTB 67 5 BF 1 UPPER NORTH 10 5 BF 1 UPPER NORTH 69 5 BF 1 UPPER EAST 26 5 BF 1 UPPER EAST 13 5 BF 1 UPPER EAST 26 5 BF 1 UPPER EAST 42 200 Table Gl. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS 5 BF 1 UPPER SOUTH 29 5 BF 1 UPPER SOUTH 23 5 BF 1 UPPER SOUTH 13 5 BF 1 UPPER SOUTH E7 5 BF 1 UPPER WEST 10 5 BE 1 UPPER WEST 29 5 BF 1 UPPER WEST 1a 5 EE 1 UPPER WEST 22 5 EE 1 TOP TOP 16 5 BF 1 TOP TOP 22 5 EE 1 TOP TOP - 5 BF 1 TOP TOP - 5 BE 2 LONER NORTH 19 5 R: 2 LOWER WORTH 29 5 RE 2 LOWER WORTH - 5 BF 2 LOWER NORTH - 5 BE 2 LOWER EAST 35 5 BE 2 LOWER EAST _ 5 BF 2 LOWER EAST - 5 BF 2 LOWER EAST - 5 DE 2 LOWER SOUTH 23 5 E 2 LOWER SOUTH - 5 BF 2 LOWER SOUTH - 5 LP 2 LOWER SOUTH - 5 BF 2 LOWER WEST 22 5 BF 2 LOWER WEST - 5 RE 2 LOWER WEST - 5 EP 2 LOWER JEST - 5 BE 2 MIDDLE NORTH - 5 BF 2 MIDDLE WORTH - 5 BF 2 MIDDLE NORTH - 5 BE 2 MIDDLE NORTH - 5 BE 2 MIDDLE EAST 29 5 BF 2 MIDDLE EAST 3S 5 BF 2 MIDDLE EAST 15 5 BF 2 MIDDLE EAST 38 5 BE 2 MIDDLE SOUTH 54 5 BF 2 MIDDLE SOUTH - 5 BF 2 MIDDLE SOUTH - 5 EE 2 MIDDLE SOUTH - 201 Table Gl. Continued. 5 BF 2 [‘11 DDLE WEST - 5 BF 2 MIDDLE WEST - 5 BF 2 MI DDLE WEST - 5 BF 2 [~11 DDLE WEST - 5 BF 2 UPPER NORTH 32 5 BF 2 UPPER NORTH 26 5 BF 2 UPPER NORTH 1 {71 5 BF 2 UPPER NORTH 22 5 BF 2 UPPER EAST 1 3 5 BF 2 UPPER EAST 46 5 BF 2 UPPER EAST 38 5 BF 2 UPPER EAST 35 5 BE 2 UPPER SOUTti 26 5 BF 2 UPPER SOUTH 1 2 5 BF 2 UPPER SOUTH 32 5 Br‘ 2 UPPER SOUTH 35 5 BF 2 UPPER WEST 1 2 5 BF 2 UPPER WEST - 5 BE 2 UPPER WEST - 5 BE 2 UPPER WEST - 5 BF 2 TOP TOP 29 5 BF 2 TOP TOP 24 5 BF 2 TOP TOP 20 5 BF 2 TOP TOP 1 5 1 NS 1 LOWER NORTH 43 1 NS 1 LOWER NORTH 33 1 NS 1 LOWER NORTri - 1 WS 1 LOWER NORTH - 1 W8 1 LOWER EAST 35 1 1'18 1 LONE R EAST 2 5 1 WS 1 LOWER EAST 1 8 1 ws 1 LOWER EAST - 1 WS 1 LOWER SOUTH 27 1 NS 1 LOWER SOUTH O9 1 NS 1 LOWER SOUTH 29.5 1 HS 1 LOWER SOUTH - 1 NS 1 LOWER WEST - 1 L}! S 1 LOWE R WEST - 1 WS 1 LOWER WEST - 1 WS 1 LOWER WEST - 202 Table 61. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS 1 US 1 MIDDLE NORTH 25 1 US 1 MIDDLE NORTH 22 1 US 1 MIDDLE NORTH - 1 NS 1 MIDDLE NORTH - I ws 1 MIDDLE EAST 36 1 HS 1 MIDDLE EAST 32 1 RS 1 MIDDLE EAST 43 1 US 1 MIDDLE EAST 28 1 NS 1 MIDDLE SOUTH 13 1 US 1 MIDDLE SOUTH U9 1 US 1 MIDDLE SOUTH 2m 1 HS 1 MIDDLE SOUTH 15 1 Us 1 MIDDLE WEST 22 1 HS 1 MIDDLE WEST 18 1 US 1 MIDDLE WEST 13 1 WS 1 MIDDLE WEST 13 1 JS 1 UPPER NORTH 39 1 HS 1 UPPER NORTH 32 1 NS 1 UPPER RORTH 27 1 NS 1 UPPER NORTH 25 1 WS 1 UPPER EAST 11 1 us 1 UPPER EAST 22 1 W5 1 UPPER EAST 2D 1 NS 1 UPPER EAST 11 1 US 1 UPPER SOUTH 31 1 US 1 UPPER SOUTH 36 1 US 1 UPPER SOUTH 23 1 HS 1 UPPER SOUTH I3 1 NS 1 UPPER WEST 22 1 WS 1 UPPER WEST 15 1 US 1 UPPER WEST 18 1 US 1 UPPER WEST - 1 US 1 TOP TOP - 1 WS 1 TOP TOP - 1 WS 1 TOP TOP — 1 ws 1 TOP TOP — 1 WS 2 LOWER NORTH 15 1 WS 2 LOWER NORTH - 1 US 2 LOWER NORTH - 1 US 2 LOWER NORTH - 203 Table G1. Continued. SID SPP TREE QUADRANT STRATUM #EGCS/MASS 1 US 2 LOWER EAST 28 1 NS 2 LOWER EAST - 1 HS 2 LOWER EAST - 1 us 2 LOWER EAST - 1 US 2 LOWER SOUTH - 1 us 2 LOWER SOUTH - 1 wS 2 LOWER SOUTH - 1 ws 2 LOWER SOUTH - 1 ws 2 LOWER WEST - 1 ws 2 LowER WEST - 1 ws 2 LOWER WEST - 1 HS 2 LOWER WEST - 1 US 2 MIDDLE NORTH 25 1 HS 2 MIDDLE NORTH 25 1 NS 9 MIDDLE NORTH 33 1 US 2 MlDDLE NORTH 22 1 WS 2 MIDDLE EAST 23 1 NS 2 MIDDLE EAST 11 1 us 2 MIDDLE EAST 43 1 NS 2 MIDDLE EAST 3m 1 US 2 MIDDLE SOUTH 15 1 NS 2 MIDDLE SOUTH 13 1 US 2 MIDDLE SOUTH 23 1 US 2 MIDDLE SOUTH 33 1 NS 2 MIDDLE WEST 43 1 US 2 MIDDLE WEST 27 1 W5 2 MIDDLE REST 15 1 us 2 MIDDLE WEST 23 1 us 2 UPPER NORTH 25 1 ws 2 UPPER NORTH 22 1 NS 2 UPPER NORTH 11 1 US 2 UPPER NORTH - 1 US 2 UPPER EAST - 1 us 2 UPPER EAST — 1 US 2 UPPER EAST - 1 W8 2 UPPER EAST - 1 US 2 UPPER SOUTH 31 1 WS 2 UPPER SOUTH 11 1 NS 2 UPPER SOUTH 13 1 ws 2 UPPER SOUTH 18 204 Table 61. Continued. STD SPP TREE QUADRAHT STRATUM #EGGS/MASS 1 WS 2 UPPER WEST 28 1 WS 2 UPPER WEST 11 1 W 2 UPPER WEST 18 1 WS 2 UPPER WEST 09 1 HS 2 TOP TOP 24 1 WS 2 TOP TOP $9 1 WS 2 TOP TOP 46 1 WS 2 TOP TOP 39 2 W 1 LOWER WORTH 20 2 WS 1 LOWER NORTH 15 2 WS 1 LOWER NORTH 32 2 HS 1 LOWER NORTH 18 2 WS 1 LOWER EAST - 2 WS 1 LOWER EAST - 2 WS 1 LOWER EAST - 2 WS 1 LOWER E ‘T - 2 NS 1 LOWER SOUTH 25 2 WS 1 LOWER SOUTH 2D 2 WS 1 LOWER SOUTH 43 2 WS 1 LOWER SOUTH 18 2 WS 1 LOWER WEST IE 2 WS 1 LOWER WEST 18 2 WS 1 LOWER WEST 31 2 NS 1 LOWER WEST - 2 WS 1 MIDDLE NORTH 27 2 W5 1 MIDDLE NORTH 13 2 WS 1 MIDDLE NORTH 18 2 WS 1 MIDDLE NORTH 2W 2 WS 1 MIDDLE EAST 13 2 WS 1 MIDDLE EAST 25 2 WS 1 MIDDLE EAST 23 2 WS 1 HIDDLE EAST 18 2 WS 1 MIDDLE SOUTH 27 2 WS 1 MIDDLE SOUTH 39 2 WS 1 MIDDLE SOUTH 2D 2 WS 1 MIDDLE SOUTH 23 2 WS 1 MIDDLE WEST 41 2 WS 1 MIDDLE WEST 18 2 WS 1 MIDDLE WEST 22 2 WS 1 MIDDLE WEST 27 205 Table G1. Continued. 2 WS 1 UPPER NORTH 22' 2 HS 1 UPPER NORTH 1 3 2 WS 1 UPPER NORTH 1 3 2 WS 1 UPPER NORTH 2‘8 2 WS 1 UPPER EAST 27 2 NS 1 UPPER LAST 23 2 WS 1 UPPER EAST 1 1 2 HS 1 UPPER EAST 1 3 2 WS 1 UPPER SOUTH 13 2 HS 1 UPPER SOUTH 1 7 2 WS 1 UPPER SOUTH 39 2 NS 1 UPPER SOUTH 1 8 2 NS 1 UPPER WEST 1 1 2 WS 1 UPPER WEST 25 2 NS 1 UPPER WEST 1 3 2 WS 1 UPPER WEST 22 2 HS 1 TOP TOP 31 2 NS 1 TOP TOP 1 8 2 NS 1 TOP TOP 20 2 HS 1 TOP TOP - 2 HS 2 LOWE R NORTH - 2 WS 2 LOWER. NORTH - 2 HS 2 LOWER NO R'I‘H - 2 WS 2 LOWER NORTH - 2 NS 2 LOWER EAS T 1 'r3 2 US 2 LOWER EAST 25 2 'WS 2 LONE R EAST 1 1 2 WS 2 LOWER EAST 11 2 NS 2 LOWER SOUTH U9 2 NS 2 LONE R SOU T11 - 2 NS 2 LOWER SOUTH - 2 WS 2 LOWER SOUTH - 2 NS 2 LO'VJER WEST - 2 "NS 2 LOWER WEST - 2 WS 2 LOWER WEST - 2 WS 2 LOWER NEST - 2 HS 2 MI DDLE NORTH 1 5 2 HS 2 MIDDLE NOR"h 20 2 WS 2 MIDDLE NORTH - 2 WS 2 MI DDLE NORTH - 206 Table GI. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS 2 WS 2 MIDDLE EAST 15 2 WS 2 MIDDLE EAST 18 2 WS 2 MIDDLE EAST 08 2 US 2 MIDDLE EAST 13 2 US 2 MIDDLE SOUTH - 2 WS 2 MIDDLE SOUTH - 2 NS 2 MIDDLE SOUTH - 2 HS 2 I’ll DDLE SOUTH - 2 US 2 MIDDLE WEST 08 2 NS 2 MIDDLE WEST 15 2 WS 2 MIDDLE WEST - 2 \‘iS 2 MIDDLE NEST - 2 HS 2 UPPER NORTH 3 1 2 NS 2 UPPER NORTH 1 5 2 NS 2 UPPER NORTH 25 2 WS 2 UPPER flORTH 20 2 WS 2 UPPER EAST 18 2 NS 2 UPPER EAST G9 2 NS 2 UPPER EAST 11 2 WS 2 UPPER EAST U9 2 WS 2 UPPER SOUTH 28 2 US 2 UPPER SOUTd - 2 WS 2 UPPER SOUTH - 2 WS 2 UPPER SOUTH - 2 NS 2 UPPER WEST 25 2 WS 2 UPPER WEST 13 2 US 2 UPPER WEST 23 2 WS 2 UPPER WEST 13 2 HS 2 TOP TOP 30 2 NS 2 TOP TOP - 2 HS 2 TOP TOP - 2 WS 2 TOP TOP - 3 WS 1 LOWER NORTH - 3 WS 1 LOWER NO RTH - 3 WS 1 LOWER NORTH - 3 WS 1 LOWER NORTH - 3 WS 1 LOWER EAS T - 3 WS 1 LOWER EAST - 3 WS 1 LOWER EAST - 3 WS 1 LOWER EAST - 207 Table G1. Continued. 3 WS 1 LOWER SOUTH 22 3 WS 1 LOWER SOUTH 22 3 WS 1 LOWER SOUTH - 3 WS 1 LOWER SOUTH - 3 WS 1 LOWER WEST 23 3 WS 1 LOWER WEST $6 3 WS 1 LOWER WEST - 3 WS 1 LOWER WEST - 3 WS 1 MIDDLE NORTH 28 3 WS 1 MIDDLE NORTH 22 3 NS 1 MI DDLE NORTH 2 3 3 W8 1 MIDDLE NORTH - 3 NS 1 MIDDLE EAST 15 3 NS 1 MIDDLE EAST 18 3 WS 1 MIDDLE EAST - 3 WS 1 MIDDLE EAST - 3 W3 1 MIDDLE SOUTH 18 3 NS 1 MIDDLE SOUTH 18 3 WS 1 MIDDLE SOUTH 18 3 WS 1 MIDDLE SOUTH 15 3 US 1 MIDDLE WEST 09 3 WS 1 MIDDLE WEST 22 3 WS 1 MIDDLE WEST 23 3 WS 1 MIDDLE WEST - 3 WS 1 UPPER NORTH 30 3 WS 1 UPPER NORTH - 3 NS 1 UPPER NORTH - 3 WS 1 UPPER NORTH - 3 WS 1 UPPER EAST 18 3 WS 1 UPPER EAST 18 3 WS 1 UPPER EAST 23 3 WS 1 UPPER EAST 25 3 WS 1 UPPE SOUTH 26 3 WS 1 UPPER SOUTH 3% 3 NS 1 UPPER SOUTH - 3 WS 1 UPPER SOUTH - 3 WS 1 UPPER WEST 18 3 WS 1 UPPER WEST 15 3 WS 1 UPPER WEST 22 3 WS 1 UPPER WEST 36 Table GI. Continued. 208 wwwwwwwwwwwwwwwwwwwwwwwwwwwwwwwwwwwwwwww WS WS NS W8 W8 WS WS W8 W8 W3 NS NS NS NS HS NS NS ws 48 NS NS us us NS NS WS NS NS NS NS WS WS WS NS NS NS W8 NS NS NS NNNMNNNNNNNNNNNNNNMNNNNNMNNNNNNNNIONNHHHH TOP TOP TOP TOP LOWER LOWER LOWER LOWER LOWER LOWER LOWER LOWER LOWER LOWER LOWER LOWER LOWER LOWER LOWER LOWER MIDDLE MIDDLE MI DDLE MI DDLE MI DDLE MIDDLE MIDDLE MI DDLE MIDDLE MI DDLE MI DDLE MI DDLE MIDDLE MIDDLE MIDDLE UPPER UPPER UPPER UPPER TOP TOP TOP TOP NORTH NORTH NORTH NO RT H EAST EAST EAST EAST SOUTH SOUTH SOUTH SOUTH WEST WEST WEST NEST ”NO RT 'd NORTH N O R'I' H NORTH EAST EAST EAST EAST SOUTH SOUTH SOUTH SOUTH WEST WEST WEST WEST NORTH NO RT H NORTH NORTH 23 20 209 Table G1. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS 3 HS 2 UPPER EAST 13 3 WS 2 UPPER EAST 18 3 WS 2 UPPER EAST 22 3 WS 2 UPPER EAST 27 3 WS 2 UPPER SOUTH 13 3 US 2 UPPER SOUTH 25 3 WS 2 UPPER SOUTH II 3 WS 2 UPPER SOUTH 28 3 WS 2 UPPER WEST 20 3 NS 2 UPPER NEST 1 3 3 WS 2 UPPER WEST 2f“. 3 WS 2 UPPER WEST 18 3 WS 2 TOP TOP (49 3 WS 2 TO? TOP 1 5 3 ‘u'S 2 TOP TOP 1 3 3 VS 2 10? TOP 26 4 NS 1 LC? L3H “IO RIB. - 4 'JS 1 LOWER 1301?] H. - 4. NS 1 LOWER WORK :1 - 4 US l LOU/ER NORTH - 4 V13 1 LOWER EAST 2 3 4 HS 1 LOWER EAST l 1 4 WS 1 LOWER EAST 1 8 4 \JS 1 LOWER EAST 24 4 \JS 1 LOWER SOUTH 43 4 NS 1 LOWER SOUTH 46 4 WS 1 LOWER SOUTH l3 4 US 1 LOWER SOUTH 39 4 WS 1 LOWER WEST 20 4 HS 1 LOWER WEST 69 4 WS 1 LOWER NEST 20 4 NS 1 LOWER WEST 26 4 WS 1 MIDDLE NORTH 18 4 HS 1 MIDDLE NORTH 33 4 NS 1 MIDDLE NORTH 15 4 WS 1 MIDDLE NORTH 08 4 WS 1 MIDDLE EAST 36 4 WS 1 MIDDLE EAST 25 4 WS 1 MIDDLE EAST 27 4 WS 1 MIDDLE EAST 35 210 Table 61. Continued. 4 WS 1 MIDDLE SOUTH 31 4 NS 1 MIDDLE SOUTh 11 4 WS 1 MIDDLE SOUTH 15 4 WS 1 MIDDLE SOUTH 15 4 WS 1 MIDDLE WEST 25 4 WS 1 MIDDLE WEST 30 4 WS 1 MIDDLE WEST 39 4 WS 1 MIDDLE WEST 36 4 WS 1 UPPER NORTH 11 4 WS 1 UPPER NORTH 15 4 WS 1 UPPER NORTH 13 4 WS 1 UPPER NORTH 98 4 WS 1 UPPER EAST 13 4 W3 1 UPPER EAST 39 4 WS 1 UPPER EAST 13 4 WS 1 UPPER EAST 15 4 WS 1 UPPER SOUTH 24 4 WS I UPPER SOUTH 15 4 WS 1 UPPER SOUTH Q9 4 WS 1 UPPER SOUTH 15 4 NS 1 UPPER WEST 39 4 WS 1 UPPER WEST ”5 4 WS 1 UPPER WEST 3O 4 WS 1 UPPER WEST 33 4 NS 1 TOP TOP 27 4 WS 1 TOP TOP 18 4 WS 1 TOP TOP 39 4 WS 1 TOP TOP 18 4 NS 2 LOWER NORTH - 4 WS 2 LOWER NORPH - 4 WS 2 LOWER NORPH - 4 WS 2 LOWER NORTH - 4 WS 2 LOWER EAST 1 3 4 WS 2 LOWER EAST 1 5 4 WS 2 LOWER EAST 18 4 WS 2 LOWER EAST 33 4 WS 2 LOWER SOUTH 11 4 WS 2 LOWER SOUTH I3 4 WS 2 LOWER SOUTH 18 4 W8 2 LOWER SOUTH 23 211 Table Gl. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS 4 WS 2 LOWER WEST - 4 WS 2 LOWER WEST - 4 WS 2 LOWER WEST - 4 WS 2 LOWER WEST - 4 WS 2 MIDDLE NORTH 13 4 WS 2 MIDDLE NORTH 29 4 WS 2 MIDDLE NORTH 15 4 WS 2 MIDDLE NORTH 38 4 WS 2 MIDDLE EAST 13 4 WS 2 MIDDLE EAST 20 4 WS 2 MIDDLE EAST 18 4 WS 2 MIDDLE EAST 23 4 WS 2 MIDDLE SOUTH 08 4 WS 2 MIDDLE SOUTH 43 4 WS 2 MIDDLE SOUTH 25 4 WS 2 MIDDLE SOUTH 1 5 4 WS 2 MIDDLE WEST 20 4 WS 2 MIDDLE WEST 39 4 WS 2 MIDDLE WEST 43 4 NS 2 MIDDLE WEST 27 4 WS 2 UPPER NORTH 04 4 WS 2 UPPER NORTH 25 4 WS 2 UPPER NORTH 18 4 NS 2 UPPER NORTH 2% 4 WS 2 UPPER EAST O9 4 WS 2 UPPER EAST 13 4 W3 2 UPPER EAST 25 4 WS 2 UPPER EAST 20 4 WS 2 UPPER SOUTH 11 4 WS 2 UPPER SOUTH 11 4 WS 2 UPPER SOUTH 22 4 WS 2 UPPER SOUTH 13 4 WS 2 UPPER WEST 99 4 WS 2 UPPER WEST 25 4 WS 2 UPPER WEST 15 4 WS 2 UPPER WEST 15 4 WS 2 TOP TOP 20 4 WS 2 TOP TOP 13 4 WS 2 TOP TOP 13 4 WS 2 TOP TOP 13 212 Table Gl. Continued. STD SPP TREE QUADRANT STRATUM #EGGS/MASS 5 WS 1 LOWER NORTH 26 5 WS 1 LOWER NORTH - 5 WS 1 LOWER NORTH — 5 WS 1 LOWER NORTH - 5 W3 1 LOWER EAST 39 5 WS 1 LOWER EAST 11 5 WS 1 LOWER EAST 2,0) 5 WS 1 LOWER EAST 38 5 WS 1 LOWER SOUTH 22 5 WS 1 LOWER SOUTH 15 5 WS 1 LOWER SOUTH 38 5 W5 1 LOWER SOUTH 22 5 WS 1 LOWER WEST 1 1 5 NS 1 LOWER WEST - 5 WS 1 LOWER WEST - 5 WS 1 LOWER WEST - 5 NS 1 MIDDLE NORTH 1 3 5 W8 1 MIDDLE NORTH 36 5 HS 1 MIDDLE NORTH 13 5 W3 1 MIDDLE NORTH 25 5 HS 1 MIDDLE EAST 28 5 W3 1 MIDDLE EAST 18 5 WS 1 MIDDLE EAST 15 5 WS 1 MIDDLE EAST 1 5 5 WS 1 MIDDLE SOUTH 30 5 NS 1 MIDDLE SOUTH 13 5 NS 1 MIDDLE SOUTH 25 5 WS 1 MIDDLE SOUTH 25 5 WS 1 MIDDLE WEST 15 5 WS 1 MIDDLE WEST 15 5 WS 1 MIDDLE WEST 23 5 WS 1 MIDDLE WEST 1 5 5 HS 1 UPPER NORTH 23 5 WS 1 UPPER NORTH 23 5 NS 1 UPPER NORTH 28 5 WS 1 UPPER NORTH 23 5 WS 1 UPPER EAST 1 1 5 WS 1 UPPER EAST 18 5 WS 1 UPPER EAST 2G 5 NS 1 UPPER EAST 33 213 Table GI. Continued. 5 WS 1 UPPER SOUTH 25 5 WS 1 UPPER SOUTH 20 5 WS 1 UPPER SOUTH 40 5 WS 1 UPPER SOUTH 22 5 WS 1 UPPER WEST 38 5 WS 1 UPPER WEST 09 5 WS 1 UPPER WEST 33 5 WS 1 UPPER WEST - 5 WS 1 TOP TOP 13 5 WS 1 TOP TOP 25 5 WS 1 TOP TOP 26 5 WS 1 TOP TOP 33 5 W3 2 LONER NORTH - 5 NS 2 LOWER NORTH - 5 WS 2 LOWER NORTH - 5 WS 2 LOWER NORTH - 5 HS 2 LOWER EAST 20 5 WS 2 LOWER EAST - 5 WS 2 LOWER EAST - 5 WS 2 LOWER EAST - 5 WS 2 LOWER SOUTH 22 5 WS 2 LOWER SOUTH 31 5 WS 2 LOWER SOUTH 28 5 WS 2 LOWER SOUTH 18 5 WS 2 LOWER WEST - 5 WS 2 LOWER WEST - 5 WS 2 LOWER WEST - 5 WS 2 LOWER WEST - 5 WS 2 MIDDLE NORTH 2% 5 WS 2 MIDDLE NORTH - 5 WS 2 MIDDLE NORTH - 5 WS 2 MIDDLE NORTH - 5 WS 2 MIDDLE EAST 18 5 WS 2 MIDDLE EAST 25 5 WS 2 MIDDLE EAST 13 5 WS 2 MIDDLE EAST - 5 WS 2 MIDDLE SOUTH 13 5 WS 2 MIDDLE SOUTH 22 5 WS 2 MIDDLE SOUTH 15 5 NS 2 MIDDLE SOUTH 11 214 Table Gl. Continued. STD SPP TREE QUADRANT STRATUM #FGGS/MASS 5 ws 2 MIDDLE WEST 46 5 us 2 MIDDLE WEST 20 5 ws 2 MIDDLE WEST - 5 ws 2 MIDDLE WEST — 5 ws 2 UPPER NORTH 23 5 ws 2 UPPER NORTH - 5 NS 2 UPPER NORTH - 5 ws 2 UPPER NORTH - 5 ws 2 UPPER EAST 13 5 ws 2 UPPER EAST 23 5 us 2 UPPER EAST 15 5 ws 2 UPPER EAST 27 5 ws 2 UPPER SOUTH 28 5 NS 2 UPPER SOUTH 15 5 NS 2 UPPER SOUTH 13 5 ws 2 UPPER SOUTH 20 5 ws 2 UPPER WEST - 5 HS 2 UPPER NEST - 5 us 2 UPPER WEST - 5 WS 2 UPPER WEST - 5 ws 2 TOP TOP - 5 ws 2 TOP TOP - 5 ws 2 TOP TOP - 5 RS 2 TOP TOP — STAND: SPP: TREE: STRATUM: QUADRANT: # EGGS PER MASS: 215 Stand number Sampled tree Specie BF 8 Balsam fir NS = White spruce Tree number Stratum (Fig. 10) that the branch grew in from which the needle(s) and egg mass(es) were retained and the eggs counted. Quadrant (Fig. 11) that the branch grew in from which the needle(s) and the egg mass(es) were retained and the eggs counted. The estimated number of eggs per randomly selected egg mass. Four egg masses were selected from each cell, within each tree.