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Table II

Coefficient values of the first 10 competition indices, probability values and adjusted R-squares corresponding to Equation (2) model.

Subject tree Rank a b R λ oak Proak > F λ pine Prpine > F Adj. R2
Oak 1 0 0.5 10 –0.788 < 0.0001 –0.523 0.0196 0.585
Oak 2 0 0 10 –0.353 < 0.0001 –0.242 0.0129 0.580
Oak 3 1 0 10 –2.431 < 0.0001 –1.123 0.0010 0.576
Oak 4 1 0.5 10 –5.108 < 0.0001 –2.282 0.0035 0.572
Oak 5 1 0.5 15 –4.310 < 0.0001 –1.897 0.0015 0.572
Oak 6 0 0.5 15 –0.535 < 0.0001 –0.356 0.0375 0.547
Oak 7 1 0 15 –1.417 < 0.0001 –0.619 0.0049 0.544
Oak 8 2 0.5 15 –18.474 < 0.0001 –6.636 0.0008 0.542
Oak 9 2 0 15 –26.885 < 0.0001 –9.616 0.0008 0.534
Oak 10 2 0 10 –38.537 < 0.0001 –13.163 0.0025 0.528

Oak Size effect model (λoak = 0 and λpine = 0) 0.433

Pine 1 2 0.5 10 –1.459 0.7729 –8.496 0.0002 0.228
Pine 2 2 1 10 –4.304 0.6662 –19.361 0.0001 0.226
Pine 3 2 0 10 –0.750 0.9283 –12.779 0.0005 0.223
Pine 4 1 0.5 10 0.582 0.5349 –2.488 0.0008 0.221
Pine 5 1 0 10 0.320 0.4174 –0.947 0.0019 0.219
Pine 6 2 1 15 –0.969 0.9203 –16.555 0.0005 0.218
Pine 7 1 1 10 0.612 0.7276 –5.684 0.0004 0.216
Pine 8 2 0.5 15 2.070 0.6338 –5.662 0.0037 0.213
Pine 9 1 1 15 0.688 0.6799 –4.977 0.0010 0.213
Pine 10 1 0.5 15 0.711 0.3621 –1.743 0.0044 0.212

Pine Size effect model (λoak = 0 and λpine = 0) 0.155