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1 463.2 400.3 Tm (dqj') Tj 1 0 0 1 310.1 386.2 Tm (In ) Tj 1 0 0 1 321.1 386.2 Tm (the ) Tj 1 0 0 1 337.4 386.2 Tm (input ) Tj 1 0 0 1 360.7 386.2 Tm (market, ) Tj 1 0 0 1 394.3 386.2 Tm (the ) Tj 1 0 0 1 410.4 386.2 Tm (same ) Tj 1 0 0 1 433.9 386.2 Tm (two ) Tj 1 0 0 1 453.4 386.2 Tm (flfIDS ) Tj 1 0 0 1 477.4 386.2 Tm (are ) Tj 1 0 0 1 493.0 386.2 Tm (the ) Tj 1 0 0 1 509.3 386.2 Tm (only ) Tj 1 0 0 1 530.6 386.2 Tm (flfIDS) Tj 1 0 0 1 30.0 376.1 Tm (Because ) Tj 1 0 0 1 67.9 376.1 Tm (flfIDS ) Tj 1 0 0 1 92.6 376.1 Tm (with ) Tj 1 0 0 1 114.0 376.1 Tm (monopsony ) Tj 1 0 0 1 164.4 376.1 Tm (power ) Tj 1 0 0 1 193.2 376.1 Tm (may ) Tj 1 0 0 1 213.4 376.1 Tm (also ) Tj 1 0 0 1 232.8 376.1 Tm (have ) Tj 1 0 0 1 255.4 376.1 Tm (mono- ) Tj 1 0 0 1 300.0 376.1 Tm (that ) Tj 1 0 0 1 317.5 376.1 Tm (employ ) Tj 1 0 0 1 350.2 376.1 Tm (input ) Tj 1 0 0 1 372.2 376.1 Tm (x. ) Tj 1 0 0 1 383.0 376.1 Tm (For ) Tj 1 0 0 1 399.8 376.1 Tm (simplicity, ) Tj 1 0 0 1 444.0 376.1 Tm (these ) Tj 1 0 0 1 468.0 376.1 Tm (flfIDS ) Tj 1 0 0 1 491.3 376.1 Tm (are ) Tj 1 0 0 1 506.2 376.1 Tm (assumed ) Tj 1 0 0 1 543.4 376.1 Tm (to) Tj 1 0 0 1 30.5 363.8 Tm (poly ) Tj 1 0 0 1 51.8 363.8 Tm (power, ) Tj 1 0 0 1 84.0 363.8 Tm (a ) Tj 1 0 0 1 92.6 363.8 Tm (rather ) Tj 1 0 0 1 120.0 363.8 Tm (general ) Tj 1 0 0 1 154.6 363.8 Tm (duopsony-duopoly ) Tj 1 0 0 1 234.7 363.8 Tm (model ) Tj 1 0 0 1 263.8 363.8 Tm (with ) Tj 1 0 0 1 299.3 363.8 Tm (use ) Tj 1 0 0 1 316.8 363.8 Tm (just ) Tj 1 0 0 1 336.2 363.8 Tm (one ) Tj 1 0 0 1 355.2 363.8 Tm (inputS ) Tj 1 0 0 1 383.8 363.8 Tm (and ) Tj 1 0 0 1 402.7 363.8 Tm (face ) Tj 1 0 0 1 424.1 363.8 Tm (the ) Tj 1 0 0 1 441.1 363.8 Tm (same ) Tj 1 0 0 1 466.8 363.8 Tm (production ) Tj 1 0 0 1 516.7 363.8 Tm (function) Tj 1 0 0 1 30.5 352.1 Tm (consistent ) Tj 1 0 0 1 73.2 352.1 Tm (conjectural ) Tj 1 0 0 1 121.2 352.1 Tm (variations ) Tj 1 0 0 1 164.9 352.1 Tm (will ) Tj 1 0 0 1 183.4 352.1 Tm (be ) Tj 1 0 0 1 195.6 352.1 Tm (considered.3 ) Tj 1 0 0 1 248.2 352.1 Tm (In ) Tj 1 0 0 1 259.2 352.1 Tm (terms ) Tj 1 0 0 1 300.0 352.1 Tm (when ) Tj 1 0 0 1 323.3 352.1 Tm (inputs ) Tj 1 0 0 1 350.4 352.1 Tm (are ) Tj 1 0 0 1 365.0 352.1 Tm (assumed ) Tj 1 0 0 1 402.0 352.1 Tm (to ) Tj 1 0 0 1 412.3 352.1 Tm (be ) Tj 1 0 0 1 424.3 352.1 Tm (homogeneous) Tj 1 0 0 1 29.8 340.6 Tm (of ) Tj 1 0 0 1 40.8 340.6 Tm (the ) Tj 1 0 0 1 56.6 340.6 Tm (output ) Tj 1 0 0 1 85.0 340.6 Tm (market, ) Tj 1 0 0 1 117.4 340.6 Tm (two ) Tj 1 0 0 1 135.8 340.6 Tm (flfIDS ) Tj 1 0 0 1 158.6 340.6 Tm (\(1 ) Tj 1 0 0 1 170.2 340.6 Tm (and ) Tj 1 0 0 1 188.2 340.6 Tm (2\) ) Tj 1 0 0 1 198.5 340.6 Tm (are ) Tj 1 0 0 1 213.4 340.6 Tm (assumed ) Tj 1 0 0 1 250.3 340.6 Tm (to ) Tj 1 0 0 1 260.6 340.6 Tm (com- ) Tj 1 0 0 1 415.7 340.6 Tm (.= ) Tj 1 0 0 1 433.7 340.6 Tm (x. ) Tj 1 0 0 1 542.2 340.6 Tm (2) Tj 1 0 0 1 29.5 329.5 Tm (pete ) Tj 1 0 0 1 50.4 329.5 Tm (in ) Tj 1 0 0 1 60.7 329.5 Tm (a ) Tj 1 0 0 1 68.4 329.5 Tm (single ) Tj 1 0 0 1 96.2 329.5 Tm (output ) Tj 1 0 0 1 124.8 329.5 Tm (market, ) Tj 1 0 0 1 157.7 329.5 Tm (where ) Tj 1 0 0 1 186.5 329.5 Tm (qj ) Tj 1 0 0 1 195.4 329.5 Tm (denotes ) Tj 1 0 0 1 228.7 329.5 Tm (the ) Tj 1 0 0 1 245.0 329.5 Tm (output ) Tj 1 0 0 1 273.6 329.5 Tm (of ) Tj 1 0 0 1 410.4 329.5 Tm (ql ) Tj 1 0 0 1 425.5 329.5 Tm (f\(.\) ) Tj 1 0 0 1 539.0 329.5 Tm (\( ) Tj 1 0 0 1 547.9 329.5 Tm (\)) Tj 1 0 0 1 30.5 316.6 Tm (firm ) Tj 1 0 0 1 50.2 316.6 Tm (1 ) Tj 1 0 0 1 58.3 316.6 Tm (or ) Tj 1 0 0 1 68.2 316.6 Tm (2. ) Tj 1 0 0 1 79.9 316.6 Tm (Entry ) Tj 1 0 0 1 104.2 316.6 Tm (barriers ) Tj 1 0 0 1 137.8 316.6 Tm (are ) Tj 1 0 0 1 153.8 316.6 Tm (sufficiently ) Tj 1 0 0 1 201.8 316.6 Tm (high ) Tj 1 0 0 1 222.0 316.6 Tm (so ) Tj 1 0 0 1 234.0 316.6 Tm (that ) Tj 1 0 0 1 251.8 316.6 Tm (entry ) Tj 1 0 0 1 274.6 316.6 Tm (is ) Tj 1 0 0 1 299.0 316.6 Tm (There ) Tj 1 0 0 1 326.6 316.6 Tm (are ) Tj 1 0 0 1 343.4 316.6 Tm (many ) Tj 1 0 0 1 369.8 316.6 Tm (input ) Tj 1 0 0 1 394.1 316.6 Tm (suppliers ) Tj 1 0 0 1 434.6 316.6 Tm (who ) Tj 1 0 0 1 456.0 316.6 Tm (generate ) Tj 1 0 0 1 494.6 316.6 Tm (the ) Tj 1 0 0 1 511.7 316.6 Tm (following) Tj 1 0 0 1 30.2 304.3 Tm (blocked.4 ) Tj 1 0 0 1 70.3 304.3 Tm (Because ) Tj 1 0 0 1 107.3 304.3 Tm (firms ) Tj 1 0 0 1 132.0 304.3 Tm (1 ) Tj 1 0 0 1 140.4 304.3 Tm (and ) Tj 1 0 0 1 158.2 304.3 Tm (2 ) Tj 1 0 0 1 166.6 304.3 Tm (are ) Tj 1 0 0 1 182.9 304.3 Tm (generally ) Tj 1 0 0 1 222.7 304.3 Tm (assumed ) Tj 1 0 0 1 260.4 304.3 Tm (to ) Tj 1 0 0 1 271.4 304.3 Tm (be ) Tj 1 0 0 1 299.8 304.3 Tm (input ) Tj 1 0 0 1 323.0 304.3 Tm (supply ) Tj 1 0 0 1 351.8 304.3 Tm (function) Tj 1 0 0 1 30.5 292.1 Tm (symmetrical, ) Tj 1 0 0 1 86.6 292.1 Tm (we ) Tj 1 0 0 1 103.2 292.1 Tm (shall ) Tj 1 0 0 1 125.5 292.1 Tm (focus ) Tj 1 0 0 1 152.2 292.1 Tm (on ) Tj 1 0 0 1 165.4 292.1 Tm (the ) Tj 1 0 0 1 182.2 292.1 Tm (behaviour ) Tj 1 0 0 1 226.8 292.1 Tm (of ) Tj 1 0 0 1 239.0 292.1 Tm (firm ) Tj 1 0 0 1 260.4 292.1 Tm (i ) Tj 1 0 0 1 266.4 292.1 Tm (and ) Tj 1 0 0 1 410.4 292.1 Tm (-) Tj 1 0 0 1 428.4 283.9 Tm (\() Tj 1 0 0 1 450.2 283.9 Tm (\)) Tj 1 0 0 1 539.0 283.9 Tm (\(3\)) Tj 1 0 0 1 398.4 283.9 Tm (w. ) Tj 1 0 0 1 409.7 283.9 Tm (-w. ) Tj 1 0 0 1 431.8 283.9 Tm (x. ) Tj 1 0 0 1 442.3 283.9 Tm (x.) Tj 1 0 0 1 29.8 281.8 Tm (assume ) Tj 1 0 0 1 62.9 281.8 Tm (that ) Tj 1 0 0 1 81.1 281.8 Tm (flfID ) Tj 1 0 0 1 101.0 281.8 Tm (j ) Tj 1 0 0 1 106.6 281.8 Tm (is ) Tj 1 0 0 1 116.2 281.8 Tm (the ) Tj 1 0 0 1 132.2 281.8 Tm (other ) Tj 1 0 0 1 155.8 281.8 Tm (flfID ) Tj 1 0 0 1 176.2 281.8 Tm (when ) Tj 1 0 0 1 200.4 281.8 Tm (speaking ) Tj 1 0 0 1 239.5 281.8 Tm (about ) Tj 1 0 0 1 264.5 281.8 Tm (firm ) Tj 1 0 0 1 405.8 281.8 Tm (I ) Tj 1 0 0 1 425.0 281.8 Tm (I ) Tj 1 0 0 1 436.6 281.8 Tm (I' ) Tj 1 0 0 1 447.4 281.8 Tm (J') Tj 1 0 0 1 29.5 268.6 Tm (i. ) Tj 1 0 0 1 37.9 268.6 Tm (There ) Tj 1 0 0 1 64.8 268.6 Tm (are ) Tj 1 0 0 1 80.4 268.6 Tm (a ) Tj 1 0 0 1 88.8 268.6 Tm (sufficiently ) Tj 1 0 0 1 136.8 268.6 Tm (large ) Tj 1 0 0 1 160.8 268.6 Tm (number ) Tj 1 0 0 1 193.7 268.6 Tm (of ) Tj 1 0 0 1 205.2 268.6 Tm (buyers ) Tj 1 0 0 1 235.2 268.6 Tm (who ) Tj 1 0 0 1 255.6 268.6 Tm (gener- ) Tj 1 0 0 1 299.0 268.6 Tm (where ) Tj 1 0 0 1 328.1 268.6 Tm (Wi ) Tj 1 0 0 1 339.8 268.6 Tm (denotes ) Tj 1 0 0 1 374.6 268.6 Tm (the ) Tj 1 0 0 1 391.0 268.6 Tm (price ) Tj 1 0 0 1 415.9 268.6 Tm (of ) Tj 1 0 0 1 427.0 268.6 Tm (Xi' ) Tj 1 0 0 1 440.2 268.6 Tm (Note ) Tj 1 0 0 1 464.6 268.6 Tm (that ) Tj 1 0 0 1 483.1 268.6 Tm (if ) Tj 1 0 0 1 493.2 268.6 Tm (the ) Tj 1 0 0 1 509.5 268.6 Tm (inputs ) Tj 1 0 0 1 538.3 268.6 Tm (are) Tj 1 0 0 1 29.5 256.6 Tm (ate ) Tj 1 0 0 1 43.7 256.6 Tm (the ) Tj 1 0 0 1 58.6 256.6 Tm (following ) Tj 1 0 0 1 100.1 256.6 Tm (inverse ) Tj 1 0 0 1 131.5 256.6 Tm (demand ) Tj 1 0 0 1 166.6 256.6 Tm (function ) Tj 1 0 0 1 202.3 256.6 Tm (for ) Tj 1 0 0 1 216.5 256.6 Tm (firm ) Tj 1 0 0 1 235.4 256.6 Tm (i: ) Tj 1 0 0 1 298.8 256.6 Tm (homogeneous, ) Tj 1 0 0 1 361.9 256.6 Tm (then ) Tj 1 0 0 1 383.8 256.6 Tm (Wj ) Tj 1 0 0 1 395.5 256.6 Tm (= ) Tj 1 0 0 1 405.6 256.6 Tm (Wj ) Tj 1 0 0 1 415.7 256.6 Tm (and ) Tj 1 0 0 1 435.4 256.6 Tm (dwjldXj ) Tj 1 0 0 1 466.6 256.6 Tm (= ) Tj 1 0 0 1 476.2 256.6 Tm (dWi/dXj, ) Tj 1 0 0 1 509.8 256.6 Tm (and ) Tj 1 0 0 1 528.2 256.6 Tm (if ) Tj 1 0 0 1 538.1 256.6 Tm (the) Tj 1 0 0 1 122.9 242.4 Tm (.= ) Tj 1 0 0 1 139.0 242.4 Tm (.\(. ) Tj 1 0 0 1 162.0 242.4 Tm (.\) ) Tj 1 0 0 1 269.5 242.4 Tm (\(1\) ) Tj 1 0 0 1 298.8 242.4 Tm (inputs ) Tj 1 0 0 1 325.7 242.4 Tm (are ) Tj 1 0 0 1 341.0 242.4 Tm (differentiated, ) Tj 1 0 0 1 399.4 242.4 Tm (then ) Tj 1 0 0 1 419.8 242.4 Tm (Wi ) Tj 1 0 0 1 430.8 242.4 Tm (* ) Tj 1 0 0 1 439.7 242.4 Tm (Wj ) Tj 1 0 0 1 448.8 242.4 Tm (and ) Tj 1 0 0 1 467.0 242.4 Tm (dwjldXj ) Tj 1 0 0 1 495.8 242.4 Tm (* ) Tj 1 0 0 1 504.7 242.4 Tm (dWi/dXj') Tj 1 0 0 1 116.6 235.9 Tm (PI ) Tj 1 0 0 1 133.4 235.9 Tm (PI ) Tj 1 0 0 1 144.7 235.9 Tm (q.. ) Tj 1 0 0 1 156.7 235.9 Tm (qJ ) Tj 1 0 0 1 309.4 235.9 Tm (Firm ) Tj 1 0 0 1 331.7 235.9 Tm (i' ) Tj 1 0 0 1 337.9 235.9 Tm (s ) Tj 1 0 0 1 345.6 235.9 Tm (problem ) Tj 1 0 0 1 381.8 235.9 Tm (is ) Tj 1 0 0 1 392.6 235.9 Tm (then ) Tj 1 0 0 1 412.8 235.9 Tm (to ) Tj 1 0 0 1 424.1 235.9 Tm (choose ) Tj 1 0 0 1 455.8 235.9 Tm (x ) Tj 1 0 0 1 464.2 235.9 Tm (in ) Tj 1 0 0 1 475.4 235.9 Tm (order ) Tj 1 0 0 1 499.4 235.9 Tm (to ) Tj 1 0 0 1 510.7 235.9 Tm (maximize) Tj 1 0 0 1 29.3 220.6 Tm (where ) Tj 1 0 0 1 55.7 220.6 Tm (Pi ) Tj 1 0 0 1 66.2 220.6 Tm (denotes ) Tj 1 0 0 1 99.6 220.6 Tm (the ) Tj 1 0 0 1 114.7 220.6 Tm (price ) Tj 1 0 0 1 137.5 220.6 Tm (output. ) Tj 1 0 0 1 168.2 220.6 Tm (Note ) Tj 1 0 0 1 191.0 220.6 Tm (that ) Tj 1 0 0 1 208.3 220.6 Tm (if ) Tj 1 0 0 1 217.7 220.6 Tm (output ) Tj 1 0 0 1 245.3 220.6 Tm (is ) Tj 1 0 0 1 254.6 220.6 Tm (homo- ) Tj 1 0 0 1 299.3 220.6 Tm (profit, ) Tj 1 0 0 1 326.6 220.6 Tm (which ) Tj 1 0 0 1 352.8 220.6 Tm (is ) Tj 1 0 0 1 362.6 220.6 Tm (given ) Tj 1 0 0 1 387.4 220.6 Tm (by) Tj 1 0 0 1 30.5 197.5 Tm (I ) Tj 1 0 0 1 32.6 197.5 Tm (Although ) Tj 1 0 0 1 68.4 197.5 Tm (this ) Tj 1 0 0 1 83.8 197.5 Tm (modelling ) Tj 1 0 0 1 123.4 197.5 Tm (approach ) Tj 1 0 0 1 157.9 197.5 Tm (has ) Tj 1 0 0 1 172.1 197.5 Tm (its ) Tj 1 0 0 1 182.9 197.5 Tm (critics ) Tj 1 0 0 1 208.1 197.5 Tm (\(Robson ) Tj 1 0 0 1 240.7 197.5 Tm (\(1983\), ) Tj 1 0 0 1 268.3 197.5 Tm (Lindh ) Tj 1 0 0 1 292.8 197.5 Tm (\(1992, ) Tj 1 0 0 1 323.5 197.5 Tm (its ) Tj 1 0 0 1 334.1 197.5 Tm (primary ) Tj 1 0 0 1 365.0 197.5 Tm (advantage ) Tj 1 0 0 1 403.7 197.5 Tm (is ) Tj 1 0 0 1 412.6 197.5 Tm (that, ) Tj 1 0 0 1 429.8 197.5 Tm (unlike ) Tj 1 0 0 1 454.8 197.5 Tm (game ) Tj 1 0 0 1 477.4 197.5 Tm (theory ) Tj 1 0 0 1 503.0 197.5 Tm (\(Demsetz) Tj 1 0 0 1 30.0 183.4 Tm (\(1989\), ) Tj 1 0 0 1 58.6 183.4 Tm (Fisher ) Tj 1 0 0 1 83.5 183.4 Tm (\(1989\), ) Tj 1 0 0 1 111.4 183.4 Tm (and ) Tj 1 0 0 1 126.7 183.4 Tm (Shepherd ) Tj 1 0 0 1 163.7 183.4 Tm (\(1990, ) Tj 1 0 0 1 195.1 183.4 Tm (it ) Tj 1 0 0 1 201.6 183.4 Tm (is ) Tj 1 0 0 1 210.5 183.4 Tm (easy ) Tj 1 0 0 1 228.0 183.4 Tm (to ) Tj 1 0 0 1 237.8 183.4 Tm (empirically ) Tj 1 0 0 1 281.0 183.4 Tm (test ) Tj 1 0 0 1 295.2 183.4 Tm (and ) Tj 1 0 0 1 310.6 183.4 Tm (leads ) Tj 1 0 0 1 331.0 183.4 Tm (to ) Tj 1 0 0 1 340.6 183.4 Tm (several ) Tj 1 0 0 1 368.2 183.4 Tm (interesting ) Tj 1 0 0 1 408.5 183.4 Tm (and ) Tj 1 0 0 1 423.6 183.4 Tm (testable ) Tj 1 0 0 1 453.6 183.4 Tm (implications. ) Tj 1 0 0 1 503.0 183.4 Tm (See) Tj 1 0 0 1 29.0 173.5 Tm (Bresnahan ) Tj 1 0 0 1 71.3 173.5 Tm (\(1989\) ) Tj 1 0 0 1 96.0 173.5 Tm (and ) Tj 1 0 0 1 111.4 173.5 Tm (Schmalensee ) Tj 1 0 0 1 162.2 173.5 Tm (\(1990\) ) Tj 1 0 0 1 187.4 173.5 Tm (for ) Tj 1 0 0 1 199.7 173.5 Tm (a ) Tj 1 0 0 1 206.4 173.5 Tm (discussion ) Tj 1 0 0 1 245.5 173.5 Tm (of ) Tj 1 0 0 1 255.1 173.5 Tm (procedures ) Tj 1 0 0 1 296.9 173.5 Tm (to ) Tj 1 0 0 1 306.7 173.5 Tm (estimate ) Tj 1 0 0 1 339.1 173.5 Tm (output ) Tj 1 0 0 1 364.3 173.5 Tm (flfSt ) Tj 1 0 0 1 381.1 173.5 Tm (order ) Tj 1 0 0 1 401.5 173.5 Tm (conditions ) Tj 1 0 0 1 442.3 173.5 Tm (\(or ) Tj 1 0 0 1 455.0 173.5 Tm (output ) Tj 1 0 0 1 480.2 173.5 Tm (conjectural) Tj 1 0 0 1 30.5 163.4 Tm (variations\) ) Tj 1 0 0 1 70.1 163.4 Tm (and ) Tj 1 0 0 1 86.2 163.4 Tm (Schroeter ) Tj 1 0 0 1 123.8 163.4 Tm (\(1988\) ) Tj 1 0 0 1 148.6 163.4 Tm (and ) Tj 1 0 0 1 163.7 163.4 Tm (Chang ) Tj 1 0 0 1 189.6 163.4 Tm (and ) Tj 1 0 0 1 205.4 163.4 Tm (Tremblay ) Tj 1 0 0 1 243.6 163.4 Tm (\(1991\) ) Tj 1 0 0 1 268.8 163.4 Tm (for ) Tj 1 0 0 1 280.8 163.4 Tm (procedures ) Tj 1 0 0 1 322.6 163.4 Tm (to ) Tj 1 0 0 1 331.7 163.4 Tm (estimate ) Tj 1 0 0 1 364.8 163.4 Tm (input ) Tj 1 0 0 1 385.4 163.4 Tm (first ) Tj 1 0 0 1 402.2 163.4 Tm (order ) Tj 1 0 0 1 422.6 163.4 Tm (conditions ) Tj 1 0 0 1 463.7 163.4 Tm (\(or ) Tj 1 0 0 1 476.2 163.4 Tm (input ) Tj 1 0 0 1 496.3 163.4 Tm (conjectural) Tj 1 0 0 1 29.0 152.4 Tm (variations\).) Tj 1 0 0 1 29.8 143.8 Tm (2Schroeter ) Tj 1 0 0 1 70.3 143.8 Tm (\(1988\) ) Tj 1 0 0 1 95.0 143.8 Tm (and ) Tj 1 0 0 1 110.4 143.8 Tm (Chang ) Tj 1 0 0 1 136.3 143.8 Tm (and ) Tj 1 0 0 1 152.2 143.8 Tm (Tremblay ) Tj 1 0 0 1 190.3 143.8 Tm (\(1991\) ) Tj 1 0 0 1 214.8 143.8 Tm (developed ) Tj 1 0 0 1 254.9 143.8 Tm (oligopsony ) Tj 1 0 0 1 296.4 143.8 Tm (models ) Tj 1 0 0 1 324.5 143.8 Tm (using ) Tj 1 0 0 1 346.1 143.8 Tm (the ) Tj 1 0 0 1 359.5 143.8 Tm (conjectural ) Tj 1 0 0 1 402.5 143.8 Tm (variation ) Tj 1 0 0 1 436.8 143.8 Tm (approach ) Tj 1 0 0 1 472.1 143.8 Tm (but ) Tj 1 0 0 1 485.3 143.8 Tm (did ) Tj 1 0 0 1 499.9 143.8 Tm (not ) Tj 1 0 0 1 513.6 143.8 Tm (consider) Tj 1 0 0 1 29.0 133.9 Tm (the ) Tj 1 0 0 1 42.2 133.9 Tm (case ) Tj 1 0 0 1 60.2 133.9 Tm (where ) Tj 1 0 0 1 84.5 133.9 Tm (conjectural ) Tj 1 0 0 1 126.7 133.9 Tm (variations ) Tj 1 0 0 1 164.6 133.9 Tm (are ) Tj 1 0 0 1 177.8 133.9 Tm (consistent. ) Tj 1 0 0 1 219.1 133.9 Tm (Several ) Tj 1 0 0 1 247.4 133.9 Tm (have ) Tj 1 0 0 1 266.6 133.9 Tm (developed ) Tj 1 0 0 1 306.7 133.9 Tm (consistent ) Tj 1 0 0 1 344.2 133.9 Tm (conjectural ) Tj 1 0 0 1 387.1 133.9 Tm (variation ) Tj 1 0 0 1 420.5 133.9 Tm (models ) Tj 1 0 0 1 449.8 133.9 Tm (for ) Tj 1 0 0 1 462.5 133.9 Tm (output ) Tj 1 0 0 1 487.2 133.9 Tm (markets. ) Tj 1 0 0 1 521.0 133.9 Tm (For) Tj 1 0 0 1 29.8 123.6 Tm (example, ) Tj 1 0 0 1 64.3 123.6 Tm (see ) Tj 1 0 0 1 77.8 123.6 Tm (Bresnahan ) Tj 1 0 0 1 119.0 123.6 Tm (\(1981\), ) Tj 1 0 0 1 147.4 123.6 Tm (Laitner ) Tj 1 0 0 1 175.9 123.6 Tm (\(1980\), ) Tj 1 0 0 1 204.2 123.6 Tm (Ulph ) Tj 1 0 0 1 224.6 123.6 Tm (\(1983\), ) Tj 1 0 0 1 252.2 123.6 Tm (and ) Tj 1 0 0 1 268.3 123.6 Tm (Shaffer ) Tj 1 0 0 1 296.4 123.6 Tm (\(1991\). ) Tj 1 0 0 1 324.5 123.6 Tm (According ) Tj 1 0 0 1 364.8 123.6 Tm (to ) Tj 1 0 0 1 374.2 123.6 Tm (Pace ) Tj 1 0 0 1 393.4 123.6 Tm (and ) Tj 1 0 0 1 409.2 123.6 Tm (Gilley ) Tj 1 0 0 1 434.2 123.6 Tm (\(1990\), ) Tj 1 0 0 1 462.0 123.6 Tm (this ) Tj 1 0 0 1 478.1 123.6 Tm (model ) Tj 1 0 0 1 502.3 123.6 Tm (was ) Tj 1 0 0 1 519.1 123.6 Tm (first) Tj 1 0 0 1 28.8 113.5 Tm (developed ) Tj 1 0 0 1 68.9 113.5 Tm (by ) Tj 1 0 0 1 80.2 113.5 Tm (Leontief ) Tj 1 0 0 1 112.6 113.5 Tm (\(1936\).) Tj 1 0 0 1 29.8 103.9 Tm (3Robinson ) Tj 1 0 0 1 69.4 103.9 Tm (\(1934, ) Tj 1 0 0 1 94.1 103.9 Tm (p. ) Tj 1 0 0 1 104.6 103.9 Tm (227\) ) Tj 1 0 0 1 122.2 103.9 Tm (states ) Tj 1 0 0 1 145.0 103.9 Tm (that, ) Tj 1 0 0 1 163.2 103.9 Tm ('The ) Tj 1 0 0 1 182.4 103.9 Tm (most ) Tj 1 0 0 1 202.1 103.9 Tm (important ) Tj 1 0 0 1 238.6 103.9 Tm (cases ) Tj 1 0 0 1 260.4 103.9 Tm (of ) Tj 1 0 0 1 270.2 103.9 Tm (monopsony ) Tj 1 0 0 1 314.4 103.9 Tm (will ) Tj 1 0 0 1 330.5 103.9 Tm (occur ) Tj 1 0 0 1 352.8 103.9 Tm (in ) Tj 1 0 0 1 361.9 103.9 Tm (connection ) Tj 1 0 0 1 403.7 103.9 Tm (with ) Tj 1 0 0 1 422.2 103.9 Tm (monopoly ) Tj 1 0 0 1 459.1 103.9 Tm (.') Tj 1 0 0 1 29.5 93.8 Tm (4See ) Tj 1 0 0 1 46.8 93.8 Tm (Perry ) Tj 1 0 0 1 70.3 93.8 Tm (\(1982\) ) Tj 1 0 0 1 95.8 93.8 Tm (for ) Tj 1 0 0 1 108.0 93.8 Tm (a ) Tj 1 0 0 1 115.0 93.8 Tm (discussion ) Tj 1 0 0 1 154.8 93.8 Tm (of ) Tj 1 0 0 1 163.7 93.8 Tm (a ) Tj 1 0 0 1 170.6 93.8 Tm (consistent ) Tj 1 0 0 1 208.1 93.8 Tm (conjectures ) Tj 1 0 0 1 252.0 93.8 Tm (output ) Tj 1 0 0 1 277.4 93.8 Tm (model ) Tj 1 0 0 1 302.2 93.8 Tm (with ) Tj 1 0 0 1 319.4 93.8 Tm (free ) Tj 1 0 0 1 335.8 93.8 Tm (entry.) 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/FontHelvetica 10.0 Tf 1 0 0 1 37.4 598.0 Tm (.\(o) Tj /FontHelvetica 9.0 Tf 1 0 0 1 48.0 598.0 Tm (q) Tj 1 0 0 1 54.2 598.0 Tm (.lox.\) ) Tj 1 0 0 1 74.9 598.0 Tm (-[Ow.lox. ) Tj 1 0 0 1 115.4 598.0 Tm (+ ) Tj 1 0 0 1 124.6 598.0 Tm (\(owlox.\)\(ox) Tj /FontHelvetica 12.0 Tf 1 0 0 1 173.0 599.2 Tm (j) Tj /FontHelvetica 9.0 Tf 1 0 0 1 175.4 599.2 Tm (ox.\)]x. ) Tj 1 0 0 1 202.8 599.2 Tm (-w. ) Tj 1 0 0 1 221.8 599.2 Tm (= ) Tj 1 0 0 1 229.7 599.2 Tm (0 ) Tj 1 0 0 1 250.1 599.2 Tm (\(5\)) Tj 1 0 0 1 37.9 595.6 Tm (.I ) Tj 1 0 0 1 67.2 595.6 Tm (I ) Tj 1 0 0 1 97.0 595.6 Tm (...J ) Tj 1 0 0 1 185.8 595.6 Tm (..I ) Tj 1 0 0 1 280.8 595.6 Tm (This ) Tj 1 0 0 1 302.9 595.6 Tm (section ) Tj 1 0 0 1 334.6 595.6 Tm (will ) Tj 1 0 0 1 353.8 595.6 Tm (show ) Tj 1 0 0 1 378.0 595.6 Tm (how ) Tj 1 0 0 1 397.9 595.6 Tm (differing ) Tj 1 0 0 1 436.8 595.6 Tm (specifications ) Tj 1 0 0 1 495.8 595.6 Tm (of ) Tj 1 0 0 1 507.6 595.6 Tm (output) Tj 1 0 0 1 12.0 580.0 Tm (For ) Tj 1 0 0 1 27.8 580.0 Tm (notational ) Tj 1 0 0 1 71.3 580.0 Tm (convenience, ) Tj 1 0 0 1 125.8 580.0 Tm (this ) Tj 1 0 0 1 143.3 580.0 Tm (condition ) Tj 1 0 0 1 183.8 580.0 Tm (will ) Tj 1 0 0 1 201.8 580.0 Tm (be ) Tj 1 0 0 1 213.6 580.0 Tm (rewritten ) Tj 1 0 0 1 251.8 580.0 Tm (as ) Tj 1 0 0 1 281.5 580.0 Tm (demand, ) Tj 1 0 0 1 319.9 580.0 Tm (input ) Tj 1 0 0 1 344.6 580.0 Tm (supply ) Tj 1 0 0 1 374.6 580.0 Tm (and ) Tj 1 0 0 1 393.6 580.0 Tm (technology ) Tj 1 0 0 1 442.8 580.0 Tm (affect ) Tj 1 0 0 1 469.0 580.0 Tm (the ) Tj 1 0 0 1 485.3 580.0 Tm (CCE. ) Tj 1 0 0 1 512.2 580.0 Tm (First,) Tj 1 0 0 1 44.2 568.3 Tm (on. ) Tj 1 0 0 1 60.0 568.3 Tm (ox. ) Tj 1 0 0 1 73.9 568.3 Tm (= ) Tj 1 0 0 1 86.6 568.3 Tm (! ) Tj 1 0 0 1 97.0 568.3 Tm (.' ) Tj 1 0 0 1 106.3 568.3 Tm (.' ) Tj 1 0 0 1 112.3 568.3 Tm (+ ) Tj 1 0 0 1 126.5 568.3 Tm (.' ) Tj 1 0 0 1 135.4 568.3 Tm (.'v. ) Tj 1 0 0 1 152.4 568.3 Tm (.+ ) Tj 1 0 0 1 170.2 568.3 Tm (..' ) Tj 1 0 0 1 182.6 568.3 Tm (-w.'x. ) Tj 1 0 0 1 210.2 568.3 Tm (-assume ) Tj 1 0 0 1 314.4 568.3 Tm (homogeneous ) Tj 1 0 0 1 374.6 568.3 Tm (inputs ) Tj 1 0 0 1 403.2 568.3 Tm (and ) Tj 1 0 0 1 421.4 568.3 Tm (outputs ) Tj 1 0 0 1 455.5 568.3 Tm (and ) Tj 1 0 0 1 474.5 568.3 Tm (that ) Tj 1 0 0 1 493.7 568.3 Tm (each ) Tj 1 0 0 1 516.0 568.3 Tm (firm) Tj 1 0 0 1 54.0 559.6 Tm (! ) Tj 1 0 0 1 69.6 559.6 Tm (.PI ) Tj 1 0 0 1 90.7 559.6 Tm (q. ) Tj 1 0 0 1 101.0 559.6 Tm (q., ) Tj 1 0 0 1 120.2 559.6 Tm (PJ ) Tj 1 0 0 1 130.6 559.6 Tm (qJ ) Tj 1 0 0 1 145.2 559.6 Tm (Iql ) Tj 1 0 0 1 163.2 559.6 Tm (P.q. ) Tj 1 0 0 1 197.8 559.6 Tm (I ) Tj 1 0 0 1 206.6 559.6 Tm (I ) Tj 1 0 0 1 281.0 559.6 Tm (faces ) Tj 1 0 0 1 305.0 559.6 Tm (the ) Tj 1 0 0 1 320.9 559.6 Tm (same ) Tj 1 0 0 1 344.9 559.6 Tm (linear ) Tj 1 0 0 1 371.8 559.6 Tm (output ) Tj 1 0 0 1 400.1 559.6 Tm (demand ) Tj 1 0 0 1 435.6 559.6 Tm (function, ) Tj 1 0 0 1 475.2 559.6 Tm (linear ) Tj 1 0 0 1 501.6 559.6 Tm (produc-) Tj 1 0 0 1 100.3 551.2 Tm (w. ) Tj 1 0 0 1 111.1 551.2 Tm (vjX' ) Tj 1 0 0 1 127.2 551.2 Tm (-w. ) Tj 1 0 0 1 146.2 551.2 Tm (= ) Tj 1 0 0 1 153.4 551.2 Tm (0 ) Tj 1 0 0 1 252.0 551.2 Tm (\(6\)) Tj 1 0 0 1 106.1 547.6 Tm (J ) Tj 1 0 0 1 122.9 547.6 Tm (I ) Tj 1 0 0 1 141.6 547.6 Tm (I ) Tj 1 0 0 1 281.8 547.6 Tm (tion ) Tj 1 0 0 1 301.7 547.6 Tm (function, ) Tj 1 0 0 1 342.5 547.6 Tm (and ) Tj 1 0 0 1 361.0 547.6 Tm (linear ) Tj 1 0 0 1 389.3 547.6 Tm (input ) Tj 1 0 0 1 415.0 547.6 Tm (supply ) Tj 1 0 0 1 445.4 547.6 Tm (function. ) Tj 1 0 0 1 487.7 547.6 Tm (With ) Tj 1 0 0 1 511.7 547.6 Tm (these) Tj 1 0 0 1 11.8 533.0 Tm (where ) Tj 1 0 0 1 37.2 533.0 Tm (Pi' ) Tj 1 0 0 1 50.9 533.0 Tm (= ) Tj 1 0 0 1 60.0 533.0 Tm (opjloqj, ) Tj 1 0 0 1 90.2 533.0 Tm (Pj' ) Tj 1 0 0 1 103.2 533.0 Tm (= ) Tj 1 0 0 1 111.4 533.0 Tm (opjloqj' ) Tj 1 0 0 1 142.6 533.0 Tm (qj' ) Tj 1 0 0 1 155.3 533.0 Tm (= ) Tj 1 0 0 1 164.4 533.0 Tm (dqjldXj, ) Tj 1 0 0 1 196.8 533.0 Tm (qj' ) Tj 1 0 0 1 209.3 533.0 Tm (= ) Tj 1 0 0 1 218.4 533.0 Tm (oqjlxj, ) Tj 1 0 0 1 243.1 533.0 Tm (Wi' ) Tj 1 0 0 1 257.5 533.0 Tm (= ) Tj 1 0 0 1 282.0 533.0 Tm (assumptions, ) Tj 1 0 0 1 336.2 533.0 Tm (Equation ) Tj 1 0 0 1 374.4 533.0 Tm (8 ) Tj 1 0 0 1 381.8 533.0 Tm (simplifies ) Tj 1 0 0 1 423.6 533.0 Tm (to:) Tj 1 0 0 1 12.2 521.0 Tm (OWjloxj, ) Tj 1 0 0 1 44.4 521.0 Tm (Wj' ) Tj 1 0 0 1 59.3 521.0 Tm (= ) Tj 1 0 0 1 68.2 521.0 Tm (owjloxj' ) Tj 1 0 0 1 101.8 521.0 Tm (and ) Tj 1 0 0 1 121.4 521.0 Tm (Vj ) Tj 1 0 0 1 129.6 521.0 Tm (= ) Tj 1 0 0 1 139.0 521.0 Tm (oxjOXj. ) Tj 1 0 0 1 169.4 521.0 Tm (The ) Tj 1 0 0 1 188.9 521.0 Tm (term ) Tj 1 0 0 1 211.2 521.0 Tm (v ) Tj 1 0 0 1 217.4 521.0 Tm (i ) Tj 1 0 0 1 222.5 521.0 Tm (represents ) Tj 1 0 0 1 364.6 521.0 Tm (.= ) Tj 1 0 0 1 375.8 521.0 Tm (-fp'\( ) Tj 1 0 0 1 402.7 521.0 Tm ('f ) Tj 1 0 0 1 414.7 521.0 Tm (-']) Tj 1 0 0 1 12.5 514.0 Tm (firm ) Tj 1 0 0 1 31.7 514.0 Tm (i's ) Tj 1 0 0 1 45.1 514.0 Tm (input ) Tj 1 0 0 1 67.7 514.0 Tm (conjectural ) Tj 1 0 0 1 115.7 514.0 Tm (variation ) Tj 1 0 0 1 154.1 514.0 Tm (\(i,e", ) Tj 1 0 0 1 174.7 514.0 Tm (firm ) Tj 1 0 0 1 193.9 514.0 Tm (i's ) Tj 1 0 0 1 206.4 514.0 Tm (estimate ) Tj 1 0 0 1 242.4 514.0 Tm (of ) Tj 1 0 0 1 252.2 514.0 Tm (j's ) Tj 1 0 0 1 359.0 514.0 Tm (vJ ) Tj 1 0 0 1 398.4 514.0 Tm (q ) Tj 1 0 0 1 420.5 514.0 Tm (W) Tj 1 0 0 1 12.5 496.0 Tm (input ) Tj 1 0 0 1 35.5 496.0 Tm (reaction ) Tj 1 0 0 1 69.6 496.0 Tm (to ) Tj 1 0 0 1 80.2 496.0 Tm (a ) Tj 1 0 0 1 87.6 496.0 Tm (unit ) Tj 1 0 0 1 105.1 496.0 Tm (change ) Tj 1 0 0 1 136.8 496.0 Tm (in ) Tj 1 0 0 1 145.9 496.0 Tm (Xj\)" ) Tj 1 0 0 1 351.8 496.0 Tm (p'\(q'\)2\(2+vj\)-w'\(2+v\) ) Tj 1 0 0 1 517.7 496.0 Tm (\(9\)) Tj 1 0 0 1 22.3 484.3 Tm (Each ) Tj 1 0 0 1 46.1 484.3 Tm (firm's ) Tj 1 0 0 1 75.8 484.3 Tm (optimal ) Tj 1 0 0 1 111.1 484.3 Tm (input ) Tj 1 0 0 1 135.8 484.3 Tm (quantity ) Tj 1 0 0 1 173.5 484.3 Tm (cannot ) Tj 1 0 0 1 203.5 484.3 Tm (be ) Tj 1 0 0 1 217.2 484.3 Tm (determined ) Tj 1 0 0 1 337.9 484.3 Tm (""' ) Tj 1 0 0 1 433.0 484.3 Tm (" ) Tj 1 0 0 1 484.6 484.3 Tm (.) Tj 1 0 0 1 20.4 478.0 Tm (") Tj 1 0 0 1 22.6 478.3 Tm (th) Tj /FontHelvetica 10.0 Tf 1 0 0 1 47.3 478.3 Tm (kn) Tj /FontHelvetica 12.0 Tf 1 0 0 1 69.6 478.3 Tm (.) 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Tj 1 0 0 1 17.0 454.0 Tm (,) Tj /FontHelvetica 6.0 Tf 1 0 0 1 43.2 454.5 Tm (B) Tj 1 0 0 1 57.8 454.5 Tm (d) Tj 1 0 0 1 67.2 454.5 Tm (fi) Tj 1 0 0 1 79.7 454.5 Tm ("" ) Tj 1 0 0 1 125.8 454.5 Tm (") Tj 1 0 0 1 147.4 454.5 Tm (al) Tj 1 0 0 1 170.9 454.5 Tm ("". ) Tj 1 0 0 1 225.4 454.5 Tm (" ) Tj 1 0 0 1 250.1 454.5 Tm (") Tj 1 0 0 1 251.5 454.5 Tm (f) Tj 1 0 0 1 259.2 454.5 Tm (' ) Tj 1 0 0 1 282.2 454.5 Tm (Equation ) Tj 1 0 0 1 325.2 454.5 Tm (9 ) Tj 1 0 0 1 334.3 454.5 Tm (for ) Tj 1 0 0 1 350.6 454.5 Tm (v ) Tj 1 0 0 1 362.2 454.5 Tm (, ) Tj 1 0 0 1 367.4 454.5 Tm (Note ) Tj 1 0 0 1 392.9 454.5 Tm (that ) Tj 1 0 0 1 413.3 454.5 Tm (under ) Tj 1 0 0 1 441.4 454.5 Tm (these ) Tj 1 0 0 1 468.5 454.5 Tm (conditions, ) Tj 1 0 0 1 520.1 454.5 Tm (the) Tj 1 0 0 1 12.2 448.3 Tm (slstent. ) Tj 1 0 0 1 49.9 448.3 Tm (y ) Tj 1 0 0 1 62.9 448.3 Tm (e ) Tj 1 0 0 1 71.5 448.3 Tm (mltlon, ) Tj 1 0 0 1 102.5 448.3 Tm (a ) Tj 1 0 0 1 110.6 448.3 Tm (conjectur ) Tj 1 0 0 1 158.4 448.3 Tm (vanatlon ) Tj 1 0 0 1 197.0 448.3 Tm (IS ) Tj 1 0 0 1 206.4 448.3 Tm (consistent ) Tj 1 0 0 1 249.6 448.3 Tm (I ) Tj 1 0 0 1 258.7 448.3 Tm (It) Tj /FontHelvetica 9.0 Tf 1 0 0 1 281.5 448.0 Tm (C) Tj 1 0 0 1 339.1 448.0 Tm (') Tj 1 0 0 1 342.0 448.0 Tm (l) Tj 1 0 0 1 345.8 448.0 Tm (') Tj 1 0 0 1 348.5 448.0 Tm (b) Tj /FontHelvetica 4.0 Tf 1 0 0 1 358.6 448.0 Tm (") Tj /FontHelvetica 9.0 Tf 1 0 0 1 417.6 448.3 Tm (CCE) Tj /FontHelvetica 10.0 Tf 1 0 0 1 445.7 448.3 Tm (A) Tj /FontHelvetica 9.0 Tf 1 0 0 1 456.5 448.3 Tm (C) Tj /FontHelvetica 10.0 Tf 1 0 0 1 490.6 448.3 Tm (t) Tj /FontHelvetica 9.0 Tf 1 0 0 1 507.4 448.3 Tm (1) Tj 1 0 0 1 516.7 448.3 Tm (t) Tj 1 0 0 1 520.8 448.3 Tm (') Tj /FontHelvetica 12.0 Tf 1 0 0 1 12.5 442.3 Tm (.) Tj /FontHelvetica 6.0 Tf 1 0 0 1 36.5 442.5 Tm (al) Tj 1 0 0 1 58.3 442.5 Tm (th) Tj 1 0 0 1 87.4 442.5 Tm (") Tj 1 0 0 1 96.7 442.5 Tm (al) Tj 1 0 0 1 150.5 442.5 Tm (f) Tj 1 0 0 1 158.2 442.5 Tm ("") Tj 1 0 0 1 181.0 442.5 Tm (al) Tj 1 0 0 1 202.1 442.5 Tm (th) Tj 1 0 0 1 232.6 442.5 Tm (") Tj 1 0 0 1 235.0 442.5 Tm (l) Tj 1 0 0 1 236.6 442.5 Tm (.) Tj 1 0 0 1 240.2 442.5 Tm (b) Tj 1 0 0 1 249.4 442.5 Tm (" ) Tj 1 0 0 1 289.4 442.5 Tm (oumot ) Tj 1 0 0 1 322.6 442.5 Tm (equi ) Tj 1 0 0 1 345.4 442.5 Tm (I ) Tj 1 0 0 1 354.0 442.5 Tm (num ) Tj 1 0 0 1 379.2 442.5 Tm (IS ) Tj 1 0 0 1 390.5 442.5 Tm (not ) Tj 1 0 0 1 408.2 442.5 Tm (a ) Tj 1 0 0 1 438.5 442.5 Tm (.oumo ) Tj 1 0 0 1 497.3 442.5 Tm (so ) Tj 1 0 0 1 511.2 442.5 Tm (u ) Tj 1 0 0 1 520.3 442.5 Tm (Ion) Tj 1 0 0 1 12.7 436.3 Tm (IS ) Tj 1 0 0 1 22.6 436.3 Tm (equ ) Tj 1 0 0 1 46.8 436.3 Tm (to ) Tj 1 0 0 1 65.5 436.3 Tm (e ) Tj 1 0 0 1 73.9 436.3 Tm (optlm ) Tj 1 0 0 1 107.0 436.3 Tm (response ) Tj 1 0 0 1 146.2 436.3 Tm (0 ) Tj 1 0 0 1 157.2 436.3 Tm (Its ) Tj 1 0 0 1 170.2 436.3 Tm (nv ) Tj 1 0 0 1 192.0 436.3 Tm (at ) Tj 1 0 0 1 209.3 436.3 Tm (e ) Tj 1 0 0 1 217.7 436.3 Tm (equi ) Tj 1 0 0 1 237.6 436.3 Tm (I ) Tj 1 0 0 1 245.3 436.3 Tm (num ) Tj 1 0 0 1 300.5 436.3 Tm (, ) Tj 1 0 0 1 434.2 436.3 Tm ("' ) Tj 1 0 0 1 511.2 436.3 Tm (,) Tj /FontHelvetica 9.0 Tf 1 0 0 1 12.0 431.9 Tm (d) Tj 1 0 0 1 22.3 431.9 Tm (fi) Tj 1 0 0 1 37.2 431.9 Tm (d) Tj /FontHelvetica 10.0 Tf 1 0 0 1 45.4 431.9 Tm (b) Tj /FontHelvetica 9.0 Tf 1 0 0 1 58.3 431.9 Tm (th) Tj 1 0 0 1 91.2 431.9 Tm (") Tj 1 0 0 1 122.4 431.9 Tm (F) Tj /FontHelvetica 10.0 Tf 1 0 0 1 139.0 431.9 Tm (fi) Tj /FontHelvetica 9.0 Tf 1 0 0 1 160.3 431.9 Tm (') Tj /FontHelvetica 10.0 Tf 1 0 0 1 165.1 431.9 Tm (th) Tj /FontHelvetica 4.0 Tf 1 0 0 1 173.5 431.9 Tm (o) Tj /FontHelvetica 10.0 Tf 1 0 0 1 196.1 431.9 Tm (al) Tj 1 0 0 1 210.5 431.9 Tm (th) Tj /FontHelvetica 9.0 Tf 1 0 0 1 229.9 431.9 Tm (h) Tj 1 0 0 1 257.0 431.9 Tm (' ) Tj 1 0 0 1 281.5 431.9 Tm (requires ) Tj 1 0 0 1 317.3 431.9 Tm (that ) Tj 1 0 0 1 335.8 431.9 Tm (Vj ) Tj 1 0 0 1 345.4 431.9 Tm (= ) Tj 1 0 0 1 353.8 431.9 Tm (V) Tj /FontHelvetica 6.0 Tf 1 0 0 1 358.3 431.9 Tm (J) Tj /FontHelvetica 9.0 Tf 1 0 0 1 359.3 431.9 Tm (' ) Tj 1 0 0 1 363.8 431.9 Tm (= ) Tj 1 0 0 1 372.5 431.9 Tm (0, ) Tj 1 0 0 1 382.8 431.9 Tm (but ) Tj 1 0 0 1 398.9 431.9 Tm (when ) Tj 1 0 0 1 423.8 431.9 Tm (Vj ) Tj 1 0 0 1 433.7 431.9 Tm (IS ) Tj 1 0 0 1 443.5 431.9 Tm (set ) Tj 1 0 0 1 456.7 431.9 Tm (to ) Tj 1 0 0 1 468.2 431.9 Tm (0 ) Tj 1 0 0 1 476.4 431.9 Tm (m ) Tj 1 0 0 1 487.0 431.9 Tm (Equation ) Tj 1 0 0 1 526.6 431.9 Tm (9,) Tj 1 0 0 1 17.0 424.3 Tm (e ) Tj 1 0 0 1 25.0 424.3 Tm (me ) Tj 1 0 0 1 49.9 424.3 Tm (y ) Tj 1 0 0 1 66.2 424.3 Tm (at ) Tj 1 0 0 1 75.4 424.3 Tm (conjecture. ) Tj 1 0 0 1 128.6 424.3 Tm (or ) Tj 1 0 0 1 143.0 424.3 Tm (Irm ) Tj 1 0 0 1 159.8 424.3 Tm (I ) Tj 1 0 0 1 173.0 424.3 Tm (IS ) Tj 1 0 0 1 182.4 424.3 Tm (equ ) Tj 1 0 0 1 203.5 424.3 Tm (s ) Tj 1 0 0 1 217.7 424.3 Tm (e ) Tj 1 0 0 1 224.9 424.3 Tm (c ) Tj 1 0 0 1 234.2 424.3 Tm (ange ) Tj 1 0 0 1 256.6 424.3 Tm (m ) Tj 1 0 0 1 304.8 424.3 Tm (al ) Tj 1 0 0 1 324.2 424.3 Tm (1/2) Tj 1 0 0 1 12.2 418.3 Tm (X) Tj 1 0 0 1 16.6 418.3 Tm (J) Tj 1 0 0 1 17.8 418.3 Tm (" ) Tj 1 0 0 1 24.7 418.3 Tm (as ) Tj 1 0 0 1 36.5 418.3 Tm (indicated ) Tj 1 0 0 1 77.3 418.3 Tm (by ) Tj 1 0 0 1 89.3 418.3 Tm (j's ) Tj 1 0 0 1 104.4 418.3 Tm (reaction ) Tj 1 0 0 1 140.4 418.3 Tm (function, ) Tj 1 0 0 1 180.0 418.3 Tm (in ) Tj 1 0 0 1 190.3 418.3 Tm (response ) Tj 1 0 0 1 228.7 418.3 Tm (to ) Tj 1 0 0 1 240.2 418.3 Tm (a ) Tj 1 0 0 1 248.9 418.3 Tm (unit ) Tj 1 0 0 1 282.7 418.3 Tm (Vj ) Tj 1 0 0 1 290.2 418.3 Tm (e) Tj /FontHelvetica 10.0 Tf 1 0 0 1 292.3 418.3 Tm (Th) Tj /FontHelvetica 9.0 Tf 1 0 0 1 294.7 418.3 Tm (q~ ) Tj 1 0 0 1 312.0 418.3 Tm (s ) Tj 1 0 0 1 317.3 418.3 Tm (-.) Tj 1 0 0 1 347.0 410.8 Tm (all) Tj 1 0 0 1 360.7 410.8 Tm (1) Tj /FontHelvetica 10.0 Tf 1 0 0 1 370.8 410.8 Tm (B) Tj 1 0 0 1 394.1 410.8 Tm (ah) Tj 1 0 0 1 413.5 410.8 Tm (') Tj /FontHelvetica 9.0 Tf 1 0 0 1 424.6 406.5 Tm (\(1981\)) Tj 1 0 0 1 453.8 406.5 Tm (E) Tj 1 0 0 1 482.4 406.5 Tm (1) Tj 1 0 0 1 493.9 406.5 Tm (2) Tj /FontHelvetica 10.0 Tf 1 0 0 1 502.3 406.5 Tm (be) Tj /FontHelvetica 9.0 Tf 1 0 0 1 17.3 406.5 Tm (h ) Tj 1 0 0 1 44.2 406.5 Tm (" ) Tj 1 0 0 1 303.4 406.5 Tm (IS ) Tj 1 0 0 1 312.7 406.5 Tm (case ) Tj 1 0 0 1 333.4 406.5 Tm (par ) Tj 1 0 0 1 356.2 406.5 Tm (e ) Tj 1 0 0 1 363.6 406.5 Tm (s ) Tj 1 0 0 1 378.0 406.5 Tm (resn ) Tj 1 0 0 1 403.7 406.5 Tm (an ) Tj 1 0 0 1 417.4 406.5 Tm (s ) Tj 1 0 0 1 460.8 406.5 Tm (xamp ) Tj 1 0 0 1 485.0 406.5 Tm (e ) Tj 1 0 0 1 511.0 406.5 Tm (cause) Tj /FontHelvetica 8.0 Tf 1 0 0 1 12.0 400.3 Tm (c ) Tj 1 0 0 1 21.6 400.3 Tm (ange ) Tj 1 0 0 1 43.7 400.3 Tm (m ) Tj 1 0 0 1 52.8 400.3 Tm (Xj: ) Tj 1 0 0 1 101.3 400.3 Tm (, ) Tj 1 0 0 1 249.6 400.3 Tm (.it ) Tj 1 0 0 1 290.2 400.3 Tm (is ) Tj 1 0 0 1 299.5 400.3 Tm (the ) Tj 1 0 0 1 314.6 400.3 Tm (Bertrand ) Tj 1 0 0 1 353.3 400.3 Tm (equilibrium ) Tj 1 0 0 1 403.0 400.3 Tm (that ) Tj 1 0 0 1 420.2 400.3 Tm (is ) Tj 1 0 0 1 429.8 400.3 Tm (a ) Tj 1 0 0 1 437.0 400.3 Tm (CGE; 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Tj /FontHelvetica 7.0 Tf 1 0 0 1 45.6 346.5 Tm (fu) Tj 1 0 0 1 66.0 346.5 Tm (..) Tj 1 0 0 1 106.8 346.5 Tm (dr) Tj 1 0 0 1 123.6 346.5 Tm (, ) Tj 1 0 0 1 149.0 346.5 Tm (..) Tj 1 0 0 1 175.4 346.5 Tm (al) Tj 1 0 0 1 192.0 346.5 Tm (d) Tj 1 0 0 1 204.0 346.5 Tm (" ) Tj 1 0 0 1 232.3 346.5 Tm (,) Tj 1 0 0 1 259.0 346.5 Tm (d) Tj 1 0 0 1 286.8 346.5 Tm (e ) Tj 1 0 0 1 294.5 346.5 Tm (consistent. ) Tj 1 0 0 1 348.2 346.5 Tm (ener ) Tj 1 0 0 1 374.9 346.5 Tm (y ) Tj 1 0 0 1 389.0 346.5 Tm (owever, ) Tj 1 0 0 1 429.8 346.5 Tm (oc ) Tj 1 0 0 1 456.0 346.5 Tm (mean ) Tj 1 0 0 1 481.7 346.5 Tm (y ) Tj 1 0 0 1 490.8 346.5 Tm (IS ) Tj 1 0 0 1 499.9 346.5 Tm (require) Tj 1 0 0 1 17.8 340.3 Tm (uctlon ) Tj 1 0 0 1 54.7 340.3 Tm (nctlon ) Tj 1 0 0 1 83.0 340.3 Tm (IS ) Tj 1 0 0 1 92.2 340.3 Tm (qua ) Tj 1 0 0 1 115.9 340.3 Tm (atlc, ) Tj 1 0 0 1 135.4 340.3 Tm (pOSItive ) Tj 1 0 0 1 171.1 340.3 Tm (v ) Tj 1 0 0 1 182.4 340.3 Tm (ue ) Tj 1 0 0 1 198.0 340.3 Tm (, ) Tj 1 0 0 1 203.5 340.3 Tm (IncreasIng, ) Tj 1 0 0 1 249.6 340.3 Tm (an ) Tj 1 0 0 1 283.2 340.3 Tm (") Tj /FontHelvetica 9.0 Tf 1 0 0 1 301.0 337.9 Tm (d) Tj 1 0 0 1 317.5 337.9 Tm (&) Tj 1 0 0 1 332.2 340.3 Tm (th) Tj 1 0 0 1 350.6 340.3 Tm (1) Tj /FontHelvetica 10.0 Tf 1 0 0 1 375.8 340.3 Tm (f) Tj /FontHelvetica 9.0 Tf 1 0 0 1 382.8 340.3 Tm (th) Tj 1 0 0 1 418.1 340.3 Tm (") Tj /FontHelvetica 10.0 Tf 1 0 0 1 432.7 340.3 Tm (f) Tj /FontHelvetica 9.0 Tf 1 0 0 1 454.8 340.3 Tm (") Tj /FontHelvetica 10.0 Tf 1 0 0 1 480.7 334.5 Tm (be) Tj /FontHelvetica 9.0 Tf 1 0 0 1 519.4 334.5 Tm (t) Tj 1 0 0 1 531.6 334.5 Tm (t) Tj 1 0 0 1 88.3 334.5 Tm (""" ) Tj 1 0 0 1 159.4 334.5 Tm ("" ) Tj 1 0 0 1 179.0 334.5 Tm (6" ) Tj 1 0 0 1 282.7 334.5 Tm (m ) Tj 1 0 0 1 293.5 334.5 Tm (or ) Tj 1 0 0 1 306.7 334.5 Tm (er ) Tj 1 0 0 1 317.5 334.5 Tm (lor ) Tj 1 0 0 1 339.1 334.5 Tm (e ) Tj 1 0 0 1 346.8 334.5 Tm (s ) Tj 1 0 0 1 354.0 334.5 Tm (ope ) Tj 1 0 0 1 371.5 334.5 Tm (0 ) Tj 1 0 0 1 390.0 334.5 Tm (e ) Tj 1 0 0 1 398.2 334.5 Tm (reaction ) Tj 1 0 0 1 436.8 334.5 Tm (unction ) Tj 1 0 0 1 469.2 334.5 Tm (to ) Tj 1 0 0 1 493.0 334.5 Tm (a ) Tj 1 0 0 1 500.2 334.5 Tm (cons ) Tj 1 0 0 1 521.8 334.5 Tm (an) Tj 1 0 0 1 12.2 328.3 Tm (concave ) Tj 1 0 0 1 51.1 328.3 Tm (over ) Tj 1 0 0 1 72.5 328.3 Tm (pOSItive ) Tj 1 0 0 1 110.4 328.3 Tm (Input ) Tj 1 0 0 1 135.6 328.3 Tm (quantities, ) Tj 1 0 0 1 186.0 328.3 Tm (At ) Tj 1 0 0 1 200.2 328.3 Tm (optimal ) Tj 1 0 0 1 235.7 328.3 Tm (values,) Tj 1 0 0 1 291.4 328.3 Tm (d) Tj 1 0 0 1 299.0 328.3 Tm (&. ) Tj 1 0 0 1 361.0 328.3 Tm (7) Tj 1 0 0 1 366.0 328.3 Tm (F) Tj 1 0 0 1 372.7 328.3 Tm (") Tj /FontHelvetica 3.0 Tf 1 0 0 1 380.2 328.5 Tm (all) Tj 1 0 0 1 410.2 328.5 Tm (t) Tj 1 0 0 1 420.0 328.5 Tm (th) Tj 1 0 0 1 445.2 328.5 Tm (h) Tj 1 0 0 1 461.8 328.5 Tm (v*) Tj 1 0 0 1 475.2 328.5 Tm (-) Tj 1 0 0 1 488.2 328.5 Tm (1) Tj 1 0 0 1 499.0 328.5 Tm (th) Tj 1 0 0 1 514.3 328.5 Tm (") Tj 1 0 0 1 531.8 328.5 Tm (t) Tj 1 0 0 1 12.2 328.5 Tm (fi) Tj 1 0 0 1 34.3 328.5 Tm (.,) Tj 1 0 0 1 47.5 322.3 Tm (fi) Tj 1 0 0 1 74.9 322.3 Tm (d) Tj 1 0 0 1 105.8 322.3 Tm (d) Tj 1 0 0 1 112.1 322.3 Tm (" ) Tj 1 0 0 1 117.6 322.3 Tm (" ) Tj 1 0 0 1 133.2 322.3 Tm (..) Tj /FontHelvetica 7.0 Tf 1 0 0 1 158.6 322.5 Tm (d) Tj 1 0 0 1 176.4 322.5 Tm (.) Tj 1 0 0 1 199.4 322.5 Tm (d) Tj 1 0 0 1 226.1 322.5 Tm (be) Tj 1 0 0 1 249.8 322.5 Tm (all) Tj 1 0 0 1 282.0 322.5 Tm (an ) Tj 1 0 0 1 299.8 322.5 Tm (lor ) Tj 1 0 0 1 313.9 322.5 Tm (Uniqueness, ) Tj 1 0 0 1 372.2 322.5 Tm (m ) Tj 1 0 0 1 390.0 322.5 Tm (y, ) Tj 1 0 0 1 399.6 322.5 Tm (no ) Tj 1 0 0 1 412.3 322.5 Tm (e ) Tj 1 0 0 1 427.9 322.5 Tm (at ) Tj 1 0 0 1 438.0 322.5 Tm (w ) Tj 1 0 0 1 450.0 322.5 Tm (en ) Tj 1 0 0 1 474.5 322.5 Tm (--, ) Tj 1 0 0 1 505.9 322.5 Tm (e ) Tj 1 0 0 1 513.8 322.5 Tm (mpu) Tj 1 0 0 1 16.3 316.5 Tm (mn ) Tj 1 0 0 1 34.1 316.5 Tm (I ) Tj 1 0 0 1 39.6 316.5 Tm (s ) Tj 1 0 0 1 51.6 316.5 Tm (Irst ) Tj 1 0 0 1 67.2 316.5 Tm (or ) Tj 1 0 0 1 80.6 316.5 Tm (er ) Tj 1 0 0 1 91.9 316.5 Tm (con ) Tj 1 0 0 1 111.6 316.5 Tm (Itlon ) Tj 1 0 0 1 133.4 316.5 Tm (IS ) Tj 1 0 0 1 143.0 316.5 Tm (an ) Tj 1 0 0 1 156.7 316.5 Tm (I ) Tj 1 0 0 1 164.4 316.5 Tm (entity ) Tj 1 0 0 1 190.3 316.5 Tm (an ) Tj 1 0 0 1 208.1 316.5 Tm (can ) Tj 1 0 0 1 239.0 316.5 Tm (tot ) Tj 1 0 0 1 259.7 316.5 Tm (y ) Tj 1 0 0 1 373.4 316.5 Tm (" ) Tj 1 0 0 1 405.1 316.5 Tm (, ) Tj 1 0 0 1 519.8 316.5 Tm (") Tj /FontHelvetica 6.0 Tf 1 0 0 1 12.5 310.5 Tm (d) Tj /FontHelvetica 4.0 Tf 1 0 0 1 18.7 310.5 Tm (o) Tj /FontHelvetica 6.0 Tf 1 0 0 1 20.9 310.5 Tm (t) Tj 1 0 0 1 23.5 310.5 Tm ("' ) Tj 1 0 0 1 48.2 310.5 Tm (") Tj 1 0 0 1 61.4 310.5 Tm (d) Tj 1 0 0 1 85.0 310.5 Tm (b) Tj 1 0 0 1 97.9 310.5 Tm (" ) Tj 1 0 0 1 283.0 310.5 Tm (market ) Tj 1 0 0 1 314.6 310.5 Tm (operates ) Tj 1 0 0 1 353.8 310.5 Tm (efficiently ) Tj 1 0 0 1 400.1 310.5 Tm (sInce ) Tj 1 0 0 1 425.0 310.5 Tm (the ) Tj 1 0 0 1 441.6 310.5 Tm (value ) Tj 1 0 0 1 468.0 310.5 Tm (of ) Tj 1 0 0 1 480.5 310.5 Tm (the ) Tj 1 0 0 1 497.8 310.5 Tm (margInal) Tj 1 0 0 1 18.2 304.3 Tm (I ) Tj 1 0 0 1 23.5 304.3 Tm (lerentlate ) Tj 1 0 0 1 69.1 304.3 Tm (to ) Tj 1 0 0 1 80.2 304.3 Tm (0 ) Tj 1 0 0 1 89.3 304.3 Tm (taln:) Tj /FontHelvetica 9.0 Tf 1 0 0 1 290.4 304.3 Tm (od) Tj 1 0 0 1 317.0 304.3 Tm (& ) Tj 1 0 0 1 332.9 304.3 Tm (") Tj /FontHelvetica 10.0 Tf 1 0 0 1 378.7 304.5 Tm (al) Tj /FontHelvetica 9.0 Tf 1 0 0 1 394.3 304.5 Tm (th) Tj 1 0 0 1 419.3 304.5 Tm (') Tj 1 0 0 1 438.5 304.5 Tm (f) Tj 1 0 0 1 446.9 304.5 Tm (") Tj /FontHelvetica 10.0 Tf 1 0 0 1 478.3 304.5 Tm (fr) Tj /FontHelvetica 9.0 Tf 1 0 0 1 502.3 304.5 Tm (th) Tj /FontHelvetica 10.0 Tf 1 0 0 1 517.7 304.5 Tm (fi) Tj /FontHelvetica 9.0 Tf 1 0 0 1 282.7 304.5 Tm (pr ) Tj 1 0 0 1 301.0 304.5 Tm (uct ) Tj 1 0 0 1 317.0 304.5 Tm (lor ) Tj 1 0 0 1 332.4 304.5 Tm (Input ) Tj 1 0 0 1 356.4 304.5 Tm (x ) Tj 1 0 0 1 364.8 304.5 Tm (equ ) Tj 1 0 0 1 386.2 304.5 Tm (s ) Tj 1 0 0 1 401.3 304.5 Tm (e ) Tj 1 0 0 1 409.4 304.5 Tm (pnce ) Tj 1 0 0 1 434.2 304.5 Tm (0 ) Tj 1 0 0 1 446.4 304.5 Tm (Input ) Tj 1 0 0 1 470.4 304.5 Tm (x ) Tj 1 0 0 1 485.8 304.5 Tm (om ) Tj 1 0 0 1 509.3 304.5 Tm (e ) Tj 1 0 0 1 522.5 304.5 Tm (Irst) Tj 1 0 0 1 33.1 288.9 Tm (r ) Tj 1 0 0 1 36.2 288.9 Tm (n.') Tj 1 0 0 1 46.1 288.2 Tm (q) Tj /FontHelvetica 6.0 Tf 1 0 0 1 50.6 288.2 Tm (.") Tj /FontHelvetica 9.0 Tf 1 0 0 1 58.1 288.2 Tm (q) Tj 1 0 0 1 63.4 288.2 Tm (.+) Tj 1 0 0 1 74.2 288.2 Tm (P) Tj 1 0 0 1 79.0 288.2 Tm (.') Tj 1 0 0 1 84.5 288.2 Tm (q) Tj /FontHelvetica 7.0 Tf 1 0 0 1 89.0 288.2 Tm (.') Tj /FontHelvetica 9.0 Tf 1 0 0 1 93.8 288.2 Tm (q) Tj 1 0 0 1 97.9 288.2 Tm (.' ) Tj 1 0 0 1 105.1 288.2 Tm (+) Tj 1 0 0 1 113.0 288.2 Tm (P) Tj 1 0 0 1 118.1 288.2 Tm (.') Tj 1 0 0 1 123.4 288.2 Tm (q) Tj /FontHelvetica 7.0 Tf 1 0 0 1 128.2 288.2 Tm (.' ) Tj 1 0 0 1 133.7 288.2 Tm (v,) Tj /FontHelvetica 9.0 Tf 1 0 0 1 140.2 288.2 Tm (q) Tj 1 0 0 1 144.0 288.2 Tm (.' ) Tj 1 0 0 1 151.4 288.2 Tm (+) Tj 1 0 0 1 159.4 291.1 Tm (P) Tj 1 0 0 1 164.2 291.1 Tm (.') Tj 1 0 0 1 169.7 291.1 Tm (q) Tj 1 0 0 1 173.5 291.1 Tm (.') Tj 1 0 0 1 181.4 291.1 Tm (q) Tj 1 0 0 1 185.5 291.1 Tm (.' ) Tj 1 0 0 1 192.7 291.1 Tm (+) Tj 1 0 0 1 200.6 291.1 Tm (P) Tj /FontHelvetica 10.0 Tf 1 0 0 1 206.9 291.1 Tm (.) Tj /FontHelvetica 9.0 Tf 1 0 0 1 208.6 291.1 Tm (q) Tj 1 0 0 1 212.2 291.1 Tm (" ) Tj 1 0 0 1 219.4 291.1 Tm (-w.' ) Tj 1 0 0 1 283.0 291.1 Tm (order ) Tj 1 0 0 1 306.5 291.1 Tm (condition) Tj /FontHelvetica 6.0 Tf 1 0 0 1 32.4 286.3 Tm (IJ'. ) Tj 1 0 0 1 51.1 286.3 Tm (I ) Tj 1 0 0 1 62.4 286.3 Tm (.I. ) Tj 1 0 0 1 98.9 286.3 Tm (I ) Tj 1 0 0 1 118.3 286.3 Tm (J ) Tj 1 0 0 1 127.7 286.3 Tm (J ) Tj 1 0 0 1 186.5 286.3 Tm (I ) Tj 1 0 0 1 206.6 286.3 Tm (I ) Tj 1 0 0 1 235.2 286.3 Tm (I ) Tj 1 0 0 1 343.2 286.3 Tm (.) Tj /FontHelvetica 9.0 Tf 1 0 0 1 36.2 275.7 Tm (-Wj'Vj ) Tj 1 0 0 1 64.8 275.7 Tm (-Wj']dxj ) Tj 1 0 0 1 99.6 275.7 Tm (+ ) Tj 1 0 0 1 108.2 275.7 Tm (fpj' ) Tj 1 0 0 1 120.5 275.7 Tm (qj" ) Tj 1 0 0 1 134.4 275.7 Tm (Vjqj ) Tj 1 0 0 1 149.0 275.7 Tm (+ ) Tj 1 0 0 1 155.5 275.7 Tm (Pj' ) Tj 1 0 0 1 165.8 275.7 Tm (qj' ) Tj 1 0 0 1 175.2 275.7 Tm (qj' ) Tj 1 0 0 1 189.1 275.7 Tm (-Wj']OXj ) Tj 1 0 0 1 224.4 275.7 Tm (= ) Tj 1 0 0 1 232.6 275.7 Tm (0 ) Tj 1 0 0 1 252.7 275.7 Tm (\(7\) ) Tj 1 0 0 1 292.8 275.7 Tm (Next, ) Tj 1 0 0 1 317.0 275.7 Tm (we ) Tj 1 0 0 1 331.4 275.7 Tm (relax ) Tj 1 0 0 1 354.5 275.7 Tm (the ) Tj 1 0 0 1 369.8 275.7 Tm (linear ) Tj 1 0 0 1 396.2 275.7 Tm (technology ) Tj 1 0 0 1 443.8 275.7 Tm (constraint ) Tj 1 0 0 1 486.5 275.7 Tm (by ) Tj 1 0 0 1 499.0 275.7 Tm (allowing) Tj /FontHelvetica 10.0 Tf 1 0 0 1 20.4 261.1 Tm (h) Tj /FontHelvetica 9.0 Tf 1 0 0 1 47.8 261.1 Tm (,,:\\ ) Tj 1 0 0 1 76.6 261.1 Tm (') Tj /FontHelvetica 8.0 Tf 1 0 0 1 80.9 261.1 Tm (/) Tj /FontHelvetica 5.0 Tf 1 0 0 1 83.8 261.1 Tm (:\\) Tj /FontHelvetica 9.0 Tf 1 0 0 1 107.0 261.1 Tm (d) Tj /FontHelvetica 8.0 Tf 1 0 0 1 122.6 261.1 Tm (" ) Tj 1 0 0 1 140.6 261.1 Tm (:\\ ) Tj 1 0 0 1 152.2 261.1 Tm (') Tj /FontHelvetica 6.0 Tf 1 0 0 1 155.0 262.5 Tm (/) Tj /FontHelvetica 5.0 Tf 1 0 0 1 157.9 262.5 Tm (:\\) Tj /FontHelvetica 6.0 Tf 1 0 0 1 174.7 262.5 Tm (B) Tj 1 0 0 1 224.4 262.5 Tm (" ) Tj 1 0 0 1 282.2 262.5 Tm (the ) Tj 1 0 0 1 300.2 262.5 Tm (production ) Tj 1 0 0 1 352.1 262.5 Tm (function ) Tj 1 0 0 1 392.2 262.5 Tm (to ) Tj 1 0 0 1 404.6 262.5 Tm (be ) Tj 1 0 0 1 418.8 262.5 Tm (concave. ) Tj 1 0 0 1 462.5 262.5 Tm (With ) Tj 1 0 0 1 487.7 262.5 Tm (this ) Tj 1 0 0 1 508.1 262.5 Tm (added) Tj 1 0 0 1 12.7 258.2 Tm (were) Tj 1 0 0 1 41.3 258.2 Tm (q) Tj /FontHelvetica 5.0 Tf 1 0 0 1 46.8 258.2 Tm (.= ) Tj 1 0 0 1 65.3 258.2 Tm (Q) Tj /FontHelvetica 6.0 Tf 1 0 0 1 71.0 258.2 Tm (q) Tj 1 0 0 1 77.0 258.2 Tm (.ox, ) Tj 1 0 0 1 97.7 258.2 Tm (an) Tj /FontHelvetica 9.0 Tf 1 0 0 1 116.2 258.2 Tm (q) Tj /FontHelvetica 5.0 Tf 1 0 0 1 121.7 258.2 Tm (.= ) Tj 1 0 0 1 140.2 258.2 Tm (Q) Tj /FontHelvetica 9.0 Tf 1 0 0 1 145.7 258.2 Tm (q) Tj /FontHelvetica 8.0 Tf 1 0 0 1 151.9 258.2 Tm (.ox,) Tj /FontHelvetica 9.0 Tf 1 0 0 1 182.2 256.5 Tm (Y) Tj /FontHelvetica 10.0 Tf 1 0 0 1 189.8 256.5 Tm (rearran) Tj 1 0 0 1 218.4 256.5 Tm (g) Tj /FontHelvetica 7.0 Tf 1 0 0 1 224.2 256.5 Tm (In) Tj /FontHelvetica 10.0 Tf 1 0 0 1 231.1 256.5 Tm (g) Tj /FontHelvetica 9.0 Tf 1 0 0 1 239.5 256.5 Tm (terms) Tj 1 0 0 1 37.4 255.1 Tm (, ) Tj 1 0 0 1 46.6 255.1 Tm (.-.I ) Tj 1 0 0 1 120.7 255.1 Tm (J ) Tj 1 0 0 1 131.8 255.1 Tm (-J ) Tj 1 0 0 1 166.8 255.1 Tm (J' ) Tj 1 0 0 1 262.8 255.1 Tm (, ) Tj 1 0 0 1 283.2 255.1 Tm (assumption ) Tj 1 0 0 1 331.0 255.1 Tm (Equation ) Tj 1 0 0 1 369.4 255.1 Tm (8 ) Tj 1 0 0 1 376.3 255.1 Tm (becomes) Tj 1 0 0 1 13.2 244.5 Tm (Equation ) Tj 1 0 0 1 52.3 244.5 Tm (7 ) Tj 1 0 0 1 59.0 244.5 Tm (can ) Tj 1 0 0 1 75.4 244.5 Tm (be ) Tj 1 0 0 1 87.4 244.5 Tm (expressed ) Tj 1 0 0 1 129.6 244.5 Tm (as) Tj 1 0 0 1 356.4 232.5 Tm (-\(p'q"v*q ) Tj 1 0 0 1 403.0 232.5 Tm (+ ) Tj 1 0 0 1 410.2 232.5 Tm (P'q'q' ) Tj 1 0 0 1 435.1 232.5 Tm (-w') Tj /FontHelvetica 10.0 Tf 1 0 0 1 14.9 226.3 Tm (oxjOXj ) Tj 1 0 0 1 40.8 226.3 Tm (=) Tj /FontHelvetica 9.0 Tf 1 0 0 1 91.7 227.2 Tm (\(p) Tj 1 0 0 1 101.3 227.2 Tm (' ) Tj 1 0 0 1 112.1 227.2 Tm ("v ) Tj 1 0 0 1 133.2 227.2 Tm (+ ) Tj 1 0 0 1 148.3 227.2 Tm (' ) Tj 1 0 0 1 157.7 227.2 Tm (" ) Tj 1 0 0 1 188.2 227.2 Tm (') Tj /FontHelvetica 10.0 Tf 1 0 0 1 191.5 227.2 Tm (\)) Tj 1 0 0 1 292.3 227.2 Tm (v* ) Tj 1 0 0 1 305.8 227.2 Tm (=) Tj /FontHelvetica 6.0 Tf 1 0 0 1 84.5 218.1 Tm (-j ) Tj 1 0 0 1 105.8 218.1 Tm (qj ) Tj 1 0 0 1 123.1 218.1 Tm (iqj ) Tj 1 0 0 1 141.8 218.1 Tm (Pj ) Tj 1 0 0 1 151.9 218.1 Tm (qj ) Tj 1 0 0 1 161.5 218.1 Tm (qj ) Tj 1 0 0 1 173.3 218.1 Tm (-Wj ) Tj 1 0 0 1 256.3 218.1 Tm (8 ) Tj 1 0 0 1 313.9 218.1 Tm (p'q"q ) Tj 1 0 0 1 339.8 218.1 Tm (+ ) Tj 1 0 0 1 346.3 218.1 Tm (pq" ) Tj 1 0 0 1 365.3 218.1 Tm (+ ) Tj 1 0 0 1 372.5 218.1 Tm (p'\(q'\)2\(2 ) Tj 1 0 0 1 408.5 218.1 Tm (+ ) Tj 1 0 0 1 418.1 218.1 Tm (v*\) ) Tj 1 0 0 1 432.5 218.1 Tm (-w'\(2 ) Tj 1 0 0 1 460.3 218.1 Tm (+ ) Tj 1 0 0 1 470.2 218.1 Tm (v*\) ) Tj 1 0 0 1 511.0 218.1 Tm (\(10\)) Tj 1 0 0 1 35.3 209.7 Tm (", ) Tj 1 0 0 1 68.2 209.7 Tm ("", ) Tj 1 0 0 1 126.0 209.7 Tm (, ) Tj 1 0 0 1 140.6 209.7 Tm (, ) Tj 1 0 0 1 161.3 209.7 Tm (, ) Tj 1 0 0 1 182.9 209.7 Tm (" ) Tj 1 0 0 1 201.1 209.7 Tm (" ) Tj 1 0 0 1 238.3 209.7 Tm (, ) Tj 1 0 0 1 253.7 209.7 Tm (\(\)) Tj /FontHelvetica 9.0 Tf 1 0 0 1 29.8 200.3 Tm (pj ) Tj 1 0 0 1 39.8 200.3 Tm (qj ) Tj 1 0 0 1 50.6 200.3 Tm (qi+Pi ) Tj 1 0 0 1 71.3 200.3 Tm (qi ) Tj 1 0 0 1 80.4 200.3 Tm (qi ) Tj 1 0 0 1 91.0 200.3 Tm (+Pj ) Tj 1 0 0 1 105.6 200.3 Tm (qj ) Tj 1 0 0 1 113.0 200.3 Tm (viqi ) Tj 1 0 0 1 129.1 200.3 Tm (+Pi ) Tj 1 0 0 1 143.8 200.3 Tm (qrtJi ) Tj 1 0 0 1 165.1 200.3 Tm (+Piqi ) Tj 1 0 0 1 188.4 200.3 Tm (-Wi ) Tj 1 0 0 1 204.7 200.3 Tm (-Wj ) Tj 1 0 0 1 219.4 200.3 Tm (vrwi ) Tj 1 0 0 1 283.2 200.3 Tm (Again, ) Tj 1 0 0 1 315.1 200.3 Tm (Equation ) Tj 1 0 0 1 357.1 200.3 Tm (10 ) Tj 1 0 0 1 370.8 200.3 Tm (shows ) Tj 1 0 0 1 401.0 200.3 Tm (that ) Tj 1 0 0 1 420.2 200.3 Tm (as ) Tj 1 0 0 1 432.7 200.3 Tm (the ) Tj 1 0 0 1 450.2 200.3 Tm (production ) Tj 1 0 0 1 499.9 200.3 Tm (function) Tj 1 0 0 1 12.7 185.7 Tm (This ) Tj 1 0 0 1 34.8 185.7 Tm (equation ) Tj 1 0 0 1 71.8 185.7 Tm (has ) Tj 1 0 0 1 88.3 185.7 Tm (three ) Tj 1 0 0 1 111.8 185.7 Tm (interpretations: ) Tj 1 0 0 1 176.6 185.7 Tm (\(1\) ) Tj 1 0 0 1 191.3 185.7 Tm (it ) Tj 1 0 0 1 199.2 185.7 Tm (equals ) Tj 1 0 0 1 228.0 185.7 Tm (the ) Tj 1 0 0 1 244.6 185.7 Tm (slope ) Tj 1 0 0 1 282.5 185.7 Tm (become ) Tj 1 0 0 1 318.7 185.7 Tm (linear ) Tj 1 0 0 1 345.8 185.7 Tm (\(q" ) Tj 1 0 0 1 365.0 185.7 Tm (= ) Tj 1 0 0 1 374.6 185.7 Tm (0\), ) Tj 1 0 0 1 389.0 185.7 Tm (the ) Tj 1 0 0 1 406.6 185.7 Tm (CCE ) Tj 1 0 0 1 429.8 185.7 Tm (approaches ) Tj 1 0 0 1 480.7 185.7 Tm (the ) Tj 1 0 0 1 497.5 185.7 Tm (Bertrand) Tj 1 0 0 1 13.0 172.7 Tm (of ) Tj 1 0 0 1 25.4 172.7 Tm (firm ) Tj 1 0 0 1 45.6 172.7 Tm (i's ) Tj 1 0 0 1 59.8 172.7 Tm (input ) Tj 1 0 0 1 83.8 172.7 Tm (reaction ) Tj 1 0 0 1 119.0 172.7 Tm (function; ) Tj 1 0 0 1 159.6 172.7 Tm (\(2\) ) Tj 1 0 0 1 174.5 172.7 Tm (when ) Tj 1 0 0 1 199.0 172.7 Tm (evaluated ) Tj 1 0 0 1 241.4 172.7 Tm (at ) Tj 1 0 0 1 251.3 172.7 Tm (op- ) Tj 1 0 0 1 282.5 172.7 Tm (equilibrium" ) Tj 1 0 0 1 336.0 172.7 Tm (Furthermore, ) Tj 1 0 0 1 391.9 172.7 Tm (by ) Tj 1 0 0 1 405.1 172.7 Tm (solving ) Tj 1 0 0 1 438.7 172.7 Tm (for ) Tj 1 0 0 1 453.4 172.7 Tm (v* ) Tj 1 0 0 1 467.3 172.7 Tm (one ) Tj 1 0 0 1 486.0 172.7 Tm (can ) Tj 1 0 0 1 503.0 172.7 Tm (see ) Tj 1 0 0 1 520.1 172.7 Tm (that) Tj 1 0 0 1 13.7 160.7 Tm (timal ) Tj 1 0 0 1 39.1 160.7 Tm (values, ) Tj 1 0 0 1 72.5 160.7 Tm (it ) Tj 1 0 0 1 81.4 160.7 Tm (equals ) Tj 1 0 0 1 111.8 160.7 Tm (the ) Tj 1 0 0 1 128.6 160.7 Tm (true ) Tj 1 0 0 1 149.3 160.7 Tm (equilibrium ) Tj 1 0 0 1 201.1 160.7 Tm (change ) Tj 1 0 0 1 235.2 160.7 Tm (in ) Tj 1 0 0 1 246.5 160.7 Tm (Xi ) Tj 1 0 0 1 257.5 160.7 Tm (in ) Tj 1 0 0 1 282.7 160.7 Tm (as ) Tj 1 0 0 1 294.5 160.7 Tm (the ) Tj 1 0 0 1 310.6 160.7 Tm (marginal ) Tj 1 0 0 1 350.4 160.7 Tm (product ) Tj 1 0 0 1 384.0 160.7 Tm (and ) Tj 1 0 0 1 402.7 160.7 Tm (input ) Tj 1 0 0 1 426.2 160.7 Tm (demand ) Tj 1 0 0 1 462.7 160.7 Tm (approach ) Tj 1 0 0 1 502.3 160.7 Tm (the ) Tj 1 0 0 1 519.1 160.7 Tm (ver-) Tj 1 0 0 1 13.0 148.7 Tm (response ) Tj 1 0 0 1 50.6 148.7 Tm (to ) Tj 1 0 0 1 61.2 148.7 Tm (a ) Tj 1 0 0 1 68.9 148.7 Tm (unit ) Tj 1 0 0 1 86.4 148.7 Tm (change ) Tj 1 0 0 1 118.1 148.7 Tm (in ) Tj 1 0 0 1 128.6 148.7 Tm (Xj ) Tj 1 0 0 1 136.8 148.7 Tm (and ) Tj 1 0 0 1 154.6 148.7 Tm (\(3\) ) Tj 1 0 0 1 168.7 148.7 Tm (it ) Tj 1 0 0 1 175.9 148.7 Tm (equals ) Tj 1 0 0 1 204.0 148.7 Tm (fmnj's ) Tj 1 0 0 1 236.4 148.7 Tm (consis- ) Tj 1 0 0 1 282.7 148.7 Tm (tical ) Tj 1 0 0 1 302.9 148.7 Tm (\(q" ) Tj 1 0 0 1 318.7 148.7 Tm (approaches ) Tj 1 0 0 1 367.2 148.7 Tm (00\), ) Tj 1 0 0 1 382.1 148.7 Tm (v* ) Tj 1 0 0 1 395.3 148.7 Tm (approaches ) Tj 1 0 0 1 443.8 148.7 Tm (0 ) Tj 1 0 0 1 451.0 148.7 Tm (and ) Tj 1 0 0 1 468.0 148.7 Tm (the ) Tj 1 0 0 1 483.8 148.7 Tm (input ) Tj 1 0 0 1 507.4 148.7 Tm (market) Tj 1 0 0 1 13.7 136.7 Tm (tent ) Tj 1 0 0 1 32.4 136.7 Tm (input ) Tj 1 0 0 1 55.9 136.7 Tm (conjectural ) Tj 1 0 0 1 104.9 136.7 Tm (variation ) Tj 1 0 0 1 144.2 136.7 Tm (when ) Tj 1 0 0 1 169.0 136.7 Tm (solved ) Tj 1 0 0 1 199.2 136.7 Tm (for ) Tj 1 0 0 1 213.8 136.7 Tm (Vj. ) Tj 1 0 0 1 226.6 136.7 Tm (Note ) Tj 1 0 0 1 250.3 136.7 Tm (that ) Tj 1 0 0 1 282.7 136.7 Tm (CCE ) Tj 1 0 0 1 305.8 136.7 Tm (approaches ) Tj 1 0 0 1 354.0 136.7 Tm (Cournot,8 ) Tj 1 0 0 1 395.8 136.7 Tm (This ) Tj 1 0 0 1 416.9 136.7 Tm (parallels ) Tj 1 0 0 1 454.6 136.7 Tm (Bresnahan's ) Tj 1 0 0 1 508.6 136.7 Tm (\(1981\)) Tj 1 0 0 1 13.0 124.7 Tm (because ) Tj 1 0 0 1 48.2 124.7 Tm (of ) Tj 1 0 0 1 61.0 124.7 Tm (symmetry ) Tj 1 0 0 1 103.7 124.7 Tm (\(i,e" ) Tj 1 0 0 1 125.8 124.7 Tm (fIrmS ) Tj 1 0 0 1 149.8 124.7 Tm (1 ) Tj 1 0 0 1 157.9 124.7 Tm (and ) Tj 1 0 0 1 175.7 124.7 Tm (2 ) Tj 1 0 0 1 183.8 124.7 Tm (are ) Tj 1 0 0 1 199.4 124.7 Tm (assumed ) Tj 1 0 0 1 237.1 124.7 Tm (to ) Tj 1 0 0 1 248.2 124.7 Tm (face ) Tj 1 0 0 1 282.7 124.7 Tm (Example ) Tj 1 0 0 1 321.1 124.7 Tm (3 ) Tj 1 0 0 1 328.8 124.7 Tm (and ) Tj 1 0 0 1 346.1 124.7 Tm (shows ) Tj 1 0 0 1 374.2 124.7 Tm (that ) Tj 1 0 0 1 391.2 124.7 Tm (the ) Tj 1 0 0 1 406.8 124.7 Tm (CCE ) Tj 1 0 0 1 428.2 124.7 Tm (departs ) Tj 1 0 0 1 460.6 124.7 Tm (from ) Tj 1 0 0 1 482.2 124.7 Tm (Bertrand ) Tj 1 0 0 1 520.3 124.7 Tm (and) Tj 1 0 0 1 13.0 112.7 Tm (the ) Tj 1 0 0 1 28.3 112.7 Tm (same ) Tj 1 0 0 1 51.6 112.7 Tm (demand ) Tj 1 0 0 1 86.2 112.7 Tm (and ) Tj 1 0 0 1 103.9 112.7 Tm (technological ) Tj 1 0 0 1 160.1 112.7 Tm (conditions ) Tj 1 0 0 1 204.7 112.7 Tm (and ) Tj 1 0 0 1 221.5 112.7 Tm (behave ) Tj 1 0 0 1 252.7 112.7 Tm (the ) Tj 1 0 0 1 282.7 112.7 Tm (becomes ) Tj 1 0 0 1 321.4 112.7 Tm (less ) Tj 1 0 0 1 339.8 112.7 Tm (competitive ) Tj 1 0 0 1 391.0 112.7 Tm (as ) Tj 1 0 0 1 403.4 112.7 Tm (input ) Tj 1 0 0 1 427.0 112.7 Tm (demand ) Tj 1 0 0 1 462.2 112.7 Tm (functions ) Tj 1 0 0 1 503.3 112.7 Tm (become) Tj 1 0 0 1 14.2 100.7 Tm (same\), ) Tj 1 0 0 1 43.4 100.7 Tm (each ) Tj 1 0 0 1 64.3 100.7 Tm (fInn's ) Tj 1 0 0 1 92.6 100.7 Tm (consistent ) Tj 1 0 0 1 135.1 100.7 Tm (conjectural ) Tj 1 0 0 1 183.6 100.7 Tm (variation ) Tj 1 0 0 1 222.2 100.7 Tm (will ) Tj 1 0 0 1 240.7 100.7 Tm (be ) Tj 1 0 0 1 252.7 100.7 Tm (the ) Tj 1 0 0 1 283.2 100.7 Tm (steeper.) Tj 1 0 0 1 13.2 76.5 Tm (~ese ) Tj 1 0 0 1 40.1 76.5 Tm (assumptions ) Tj 1 0 0 1 87.1 76.5 Tm (simplify ) Tj 1 0 0 1 119.3 76.5 Tm (the ) Tj 1 0 0 1 132.7 76.5 Tm (analysis ) Tj 1 0 0 1 164.6 76.5 Tm (by ) Tj 1 0 0 1 175.2 76.5 Tm (ensuring ) Tj 1 0 0 1 209.3 76.5 Tm (that ) Tj 1 0 0 1 224.2 76.5 Tm (the ) Tj 1 0 0 1 238.1 76.5 Tm (consistent ) Tj 1 0 0 1 276.5 76.5 Tm (conjectural ) Tj 1 0 0 1 318.0 76.5 Tm (variations ) Tj 1 0 0 1 356.4 76.5 Tm (will ) Tj 1 0 0 1 371.8 76.5 Tm (be ) Tj 1 0 0 1 382.6 76.5 Tm (constants" ) Tj 1 0 0 1 421.0 76.5 Tm (See ) Tj 1 0 0 1 436.1 76.5 Tm (Bresnahan ) Tj 1 0 0 1 478.1 76.5 Tm (\(1981\) ) Tj 1 0 0 1 503.5 76.5 Tm (for) Tj 1 0 0 1 13.9 66.7 Tm (further ) Tj 1 0 0 1 40.1 66.7 Tm (discussion") Tj 1 0 0 1 13.2 56.8 Tm (7See ) Tj 1 0 0 1 31.4 56.8 Tm (Bresnahan ) Tj 1 0 0 1 73.4 56.8 Tm (\(1981\) ) Tj 1 0 0 1 98.9 56.8 Tm (for ) Tj 1 0 0 1 111.8 56.8 Tm (further ) Tj 1 0 0 1 138.5 56.8 Tm (discussion ) Tj 1 0 0 1 177.8 56.8 Tm (of ) Tj 1 0 0 1 187.4 56.8 Tm (this ) Tj 1 0 0 1 203.5 56.8 Tm (point ) Tj 1 0 0 1 224.4 56.8 Tm (in ) Tj 1 0 0 1 233.5 56.8 Tm (relation ) Tj 1 0 0 1 262.6 56.8 Tm (to ) Tj 1 0 0 1 272.4 56.8 Tm (output ) Tj 1 0 0 1 297.1 56.8 Tm (markets ) Tj 1 0 0 1 327.8 56.8 Tm (and ) Tj 1 0 0 1 343.0 56.8 Tm (the ) Tj 1 0 0 1 357.1 56.8 Tm (Appendix ) Tj 1 0 0 1 394.8 56.8 Tm (for ) Tj 1 0 0 1 406.8 56.8 Tm (a ) Tj 1 0 0 1 413.0 56.8 Tm (more ) Tj 1 0 0 1 433.9 56.8 Tm (complete ) Tj 1 0 0 1 470.2 56.8 Tm (derivation ) Tj 1 0 0 1 508.3 56.8 Tm (of ) Tj 1 0 0 1 517.9 56.8 Tm (the) Tj 1 0 0 1 14.2 46.7 Tm (consistent ) Tj 1 0 0 1 51.8 46.7 Tm (conjectural ) Tj 1 0 0 1 95.0 46.7 Tm (variation ) Tj 1 0 0 1 128.9 46.7 Tm (and ) Tj 1 0 0 1 144.0 46.7 Tm (a ) Tj 1 0 0 1 151.0 46.7 Tm (discussion ) Tj 1 0 0 1 190.8 46.7 Tm (of ) Tj 1 0 0 1 199.9 46.7 Tm (uniqueness ) Tj 1 0 0 1 242.2 46.7 Tm (and ) Tj 1 0 0 1 257.3 46.7 Tm (the ) Tj 1 0 0 1 270.7 46.7 Tm (second ) Tj 1 0 0 1 298.6 46.7 Tm (order ) Tj 1 0 0 1 319.0 46.7 Tm (condition.) 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Tj 1 0 0 1 34.8 187.6 Tm (Bresnahan's ) Tj 1 0 0 1 88.1 187.6 Tm (\(1981\) ) Tj 1 0 0 1 117.6 187.6 Tm (for ) Tj 1 0 0 1 131.5 187.6 Tm (a ) Tj 1 0 0 1 139.2 187.6 Tm (duopoly ) Tj 1 0 0 1 174.5 187.6 Tm (setting ) Tj 1 0 0 1 204.0 187.6 Tm (and ) Tj 1 0 0 1 221.0 187.6 Tm (is ) Tj 1 0 0 1 230.6 187.6 Tm (a ) Tj 1 0 0 1 238.3 187.6 Tm (rather ) Tj 1 0 0 1 264.7 187.6 Tm ('intu- ) Tj 1 0 0 1 304.8 187.6 Tm (Perry, ) Tj 1 0 0 1 333.4 187.6 Tm (M. ) Tj 1 0 0 1 348.5 187.6 Tm (K. ) Tj 1 0 0 1 363.6 187.6 Tm (\(1982\) ) Tj 1 0 0 1 394.3 187.6 Tm (Oligopoly ) Tj 1 0 0 1 439.7 187.6 Tm (and ) Tj 1 0 0 1 458.9 187.6 Tm (Consistent ) Tj 1 0 0 1 507.4 187.6 Tm (Conjectural) Tj 1 0 0 1 34.8 175.6 Tm (itive ) Tj 1 0 0 1 56.9 175.6 Tm (theory ) Tj 1 0 0 1 86.2 175.6 Tm (of ) Tj 1 0 0 1 97.2 175.6 Tm (competition,9 ) Tj 1 0 0 1 155.0 175.6 Tm (because ) Tj 1 0 0 1 190.3 175.6 Tm (one ) Tj 1 0 0 1 208.8 175.6 Tm (might ) Tj 1 0 0 1 235.7 175.6 Tm (expect ) Tj 1 0 0 1 264.5 175.6 Tm (prod- ) Tj 1 0 0 1 322.8 175.6 Tm (Variations, ) Tj 1 0 0 1 364.6 175.6 Tm (Bell ) Tj 1 0 0 1 381.1 175.6 Tm (Journal ) Tj 1 0 0 1 414.0 175.6 Tm (of ) Tj 1 0 0 1 421.7 175.6 Tm (Economics, ) Tj 1 0 0 1 465.6 175.6 Tm (13, ) Tj 1 0 0 1 478.3 175.6 Tm (197-205.) Tj 1 0 0 1 35.5 163.6 Tm (uct ) Tj 1 0 0 1 50.6 163.6 Tm (differentiation ) Tj 1 0 0 1 110.2 163.6 Tm (and ) Tj 1 0 0 1 127.4 163.6 Tm (the ) Tj 1 0 0 1 142.8 163.6 Tm (structure ) Tj 1 0 0 1 180.2 163.6 Tm (of ) Tj 1 0 0 1 192.2 163.6 Tm (input ) Tj 1 0 0 1 214.6 163.6 Tm (demand ) Tj 1 0 0 1 249.1 163.6 Tm (functions ) Tj 1 0 0 1 304.8 163.6 Tm (Robinson, ) Tj 1 0 0 1 347.5 163.6 Tm (J. ) Tj 1 0 0 1 359.3 163.6 Tm (\(1934\) ) Tj 1 0 0 1 388.6 163.6 Tm (The ) Tj 1 0 0 1 406.1 163.6 Tm (Economics ) Tj 1 0 0 1 454.8 163.6 Tm (of ) Tj 1 0 0 1 463.7 163.6 Tm (Imperfect ) Tj 1 0 0 1 506.6 163.6 Tm (Competition,) Tj 1 0 0 1 34.8 152.8 Tm (to ) Tj 1 0 0 1 47.3 152.8 Tm (affect ) Tj 1 0 0 1 74.2 152.8 Tm (input ) Tj 1 0 0 1 98.9 152.8 Tm (market ) Tj 1 0 0 1 130.1 152.8 Tm (performance ) Tj 1 0 0 1 186.0 152.8 Tm (in ) Tj 1 0 0 1 196.8 152.8 Tm (this ) Tj 1 0 0 1 214.6 152.8 Tm (way. ) Tj 1 0 0 1 239.0 152.8 Tm (In ) Tj 1 0 0 1 251.3 152.8 Tm (addition, ) Tj 1 0 0 1 322.8 152.8 Tm (Macntillan, ) Tj 1 0 0 1 366.2 152.8 Tm (London, ) Tj 1 0 0 1 398.2 152.8 Tm (UK.) Tj 1 0 0 1 35.5 140.1 Tm (our ) Tj 1 0 0 1 52.1 140.1 Tm (results ) Tj 1 0 0 1 83.8 140.1 Tm (clarify ) Tj 1 0 0 1 113.5 140.1 Tm (the ) Tj 1 0 0 1 130.1 140.1 Tm (conditions ) Tj 1 0 0 1 177.1 140.1 Tm (under ) Tj 1 0 0 1 204.2 140.1 Tm (which ) Tj 1 0 0 1 232.1 140.1 Tm (Bertrand ) Tj 1 0 0 1 271.7 140.1 Tm (and ) Tj 1 0 0 1 305.0 140.1 Tm (Robson, ) Tj 1 0 0 1 337.4 140.1 Tm (A. ) Tj 1 0 0 1 351.1 140.1 Tm (\(1983\) ) Tj 1 0 0 1 377.0 140.1 Tm (Existence ) Tj 1 0 0 1 416.4 140.1 Tm (of ) Tj 1 0 0 1 427.2 140.1 Tm (Consistent ) Tj 1 0 0 1 468.5 140.1 Tm (Conjectures: ) Tj 1 0 0 1 518.4 140.1 Tm (Comment,) Tj 1 0 0 1 35.5 130.0 Tm (Cournot ) Tj 1 0 0 1 73.0 130.0 Tm (conjectures ) Tj 1 0 0 1 125.3 130.0 Tm (might ) Tj 1 0 0 1 152.6 130.0 Tm (occur. ) Tj 1 0 0 1 182.2 130.0 Tm (Bertrand ) Tj 1 0 0 1 222.5 130.0 Tm (conjectures ) Tj 1 0 0 1 273.8 130.0 Tm (are ) Tj 1 0 0 1 322.3 130.0 Tm (American ) Tj 1 0 0 1 360.0 130.0 Tm (Economic ) Tj 1 0 0 1 398.9 130.0 Tm (Review, ) Tj 1 0 0 1 428.2 130.0 Tm (73,454-6.) Tj 1 0 0 1 35.8 106.3 Tm (81n ) Tj 1 0 0 1 47.5 106.3 Tm (this ) Tj 1 0 0 1 63.6 106.3 Tm (case, ) Tj 1 0 0 1 82.8 106.3 Tm (the ) Tj 1 0 0 1 96.5 106.3 Tm (second ) Tj 1 0 0 1 124.3 106.3 Tm (order ) Tj 1 0 0 1 145.4 106.3 Tm (condition ) Tj 1 0 0 1 181.0 106.3 Tm (of ) Tj 1 0 0 1 191.5 106.3 Tm (profit ) Tj 1 0 0 1 213.8 106.3 Tm (maxintization ) Tj 1 0 0 1 264.7 106.3 Tm (requires ) Tj 1 0 0 1 295.9 106.3 Tm (that:) Tj 1 0 0 1 212.9 96.0 Tm (q"\(p'q ) Tj 1 0 0 1 238.3 96.0 Tm (+ ) Tj 1 0 0 1 246.2 96.0 Tm (p\) ) Tj 1 0 0 1 255.4 96.0 Tm (+ ) Tj 1 0 0 1 261.8 96.0 Tm (p'\(q'\)2\(2 ) Tj 1 0 0 1 295.2 96.0 Tm (+ ) Tj 1 0 0 1 303.1 96.0 Tm (VJ ) Tj 1 0 0 1 314.9 96.0 Tm (-w'\(2 ) Tj 1 0 0 1 339.1 96.0 Tm (+ ) Tj 1 0 0 1 347.0 96.0 Tm (vJ ) Tj 1 0 0 1 358.3 96.0 Tm (< ) Tj 1 0 0 1 367.9 96.0 Tm (O.) Tj 1 0 0 1 34.8 87.1 Tm (This ) Tj 1 0 0 1 54.0 87.1 Tm (condition ) Tj 1 0 0 1 89.8 87.1 Tm (is ) Tj 1 0 0 1 98.2 87.1 Tm (satisfied ) Tj 1 0 0 1 131.3 87.1 Tm (if ) Tj 1 0 0 1 138.7 87.1 Tm (vi ) Tj 1 0 0 1 147.1 87.1 Tm (< ) Tj 1 0 0 1 156.7 87.1 Tm (2 ) Tj 1 0 0 1 164.6 87.1 Tm ([which ) Tj 1 0 0 1 190.8 87.1 Tm (is ) Tj 1 0 0 1 198.7 87.1 Tm (reasonable ) Tj 1 0 0 1 239.8 87.1 Tm (since ) Tj 1 0 0 1 260.4 87.1 Tm (a ) Tj 1 0 0 1 267.1 87.1 Tm (fIrm's ) Tj 1 0 0 1 291.4 87.1 Tm (conjectural ) Tj 1 0 0 1 333.6 87.1 Tm (variation ) Tj 1 0 0 1 367.2 87.1 Tm (is ) Tj 1 0 0 1 376.3 87.1 Tm (likely ) Tj 1 0 0 1 398.2 87.1 Tm (to ) Tj 1 0 0 1 407.5 87.1 Tm (lie ) Tj 1 0 0 1 419.3 87.1 Tm (between ) Tj 1 0 0 1 451.2 87.1 Tm (Bertrand ) Tj 1 0 0 1 486.0 87.1 Tm (\(Vi ) Tj 1 0 0 1 497.3 87.1 Tm (= ) Tj 1 0 0 1 504.5 87.1 Tm (-1\) ) Tj 1 0 0 1 518.2 87.1 Tm (and ) Tj 1 0 0 1 534.2 87.1 Tm (car-) Tj 1 0 0 1 35.8 77.2 Tm (tel ) Tj 1 0 0 1 47.0 77.2 Tm (\(Vi ) Tj 1 0 0 1 59.0 77.2 Tm (= ) Tj 1 0 0 1 67.2 77.2 Tm (1\)], ) Tj 1 0 0 1 80.6 77.2 Tm (the ) Tj 1 0 0 1 94.8 77.2 Tm (output ) Tj 1 0 0 1 119.3 77.2 Tm (demand ) Tj 1 0 0 1 151.0 77.2 Tm (function ) Tj 1 0 0 1 182.4 77.2 Tm (is ) Tj 1 0 0 1 191.5 77.2 Tm (negatively ) Tj 1 0 0 1 230.6 77.2 Tm (sloped ) Tj 1 0 0 1 255.6 77.2 Tm (\(p' ) Tj 1 0 0 1 268.1 77.2 Tm (< ) Tj 1 0 0 1 278.2 77.2 Tm (0\), ) Tj 1 0 0 1 289.7 77.2 Tm (the ) Tj 1 0 0 1 303.6 77.2 Tm (input ) Tj 1 0 0 1 324.5 77.2 Tm (supply ) Tj 1 0 0 1 350.6 77.2 Tm (function ) Tj 1 0 0 1 382.1 77.2 Tm (is ) Tj 1 0 0 1 391.0 77.2 Tm (positively ) Tj 1 0 0 1 429.1 77.2 Tm (sloped ) Tj 1 0 0 1 455.0 77.2 Tm (\(w'>O\), ) Tj 1 0 0 1 482.6 77.2 Tm (and ) Tj 1 0 0 1 496.3 77.2 Tm (p' ) Tj 1 0 0 1 505.2 77.2 Tm (q ) Tj 1 0 0 1 511.4 77.2 Tm (+ ) Tj 1 0 0 1 518.6 77.2 Tm (P ) Tj 1 0 0 1 526.3 77.2 Tm (> ) Tj 1 0 0 1 532.8 77.2 Tm (O.) Tj 1 0 0 1 35.0 69.6 Tm (Note ) Tj 1 0 0 1 55.7 69.6 Tm (that ) Tj 1 0 0 1 70.8 69.6 Tm (this ) Tj 1 0 0 1 86.9 69.6 Tm (last ) Tj 1 0 0 1 101.5 69.6 Tm (term ) Tj 1 0 0 1 120.2 69.6 Tm (can ) Tj 1 0 0 1 134.4 69.6 Tm (be ) Tj 1 0 0 1 145.9 69.6 Tm (rewritten ) Tj 1 0 0 1 180.0 69.6 Tm (as ) Tj 1 0 0 1 188.2 69.6 Tm (p[1 ) Tj 1 0 0 1 204.5 69.6 Tm (-\(If\)] ) Tj 1 0 0 1 231.8 69.6 Tm ([where ) Tj 1 0 0 1 259.4 69.6 Tm (n ) Tj 1 0 0 1 263.3 69.6 Tm (= ) Tj 1 0 0 1 271.4 69.6 Tm (\(dqldp ) Tj 1 0 0 1 298.6 69.6 Tm (\(plq\) ) Tj 1 0 0 1 317.5 69.6 Tm (> ) Tj 1 0 0 1 324.7 69.6 Tm (0] ) Tj 1 0 0 1 333.8 69.6 Tm (and ) Tj 1 0 0 1 349.9 69.6 Tm (will ) Tj 1 0 0 1 366.0 69.6 Tm (be ) Tj 1 0 0 1 376.1 69.6 Tm (positive ) Tj 1 0 0 1 407.8 69.6 Tm (if ) Tj 1 0 0 1 414.7 69.6 Tm (the ) Tj 1 0 0 1 428.6 69.6 Tm (equilibrium ) Tj 1 0 0 1 472.3 69.6 Tm (price ) Tj 1 0 0 1 492.7 69.6 Tm (is ) Tj 1 0 0 1 501.8 69.6 Tm (greater ) Tj 1 0 0 1 528.5 69.6 Tm (than) Tj 1 0 0 1 35.0 56.1 Tm (zero ) Tj 1 0 0 1 53.0 56.1 Tm (and ) Tj 1 0 0 1 68.2 56.1 Tm (the ) Tj 1 0 0 1 82.3 56.1 Tm (firm ) Tj 1 0 0 1 99.4 56.1 Tm (operates ) Tj 1 0 0 1 132.5 56.1 Tm (in ) Tj 1 0 0 1 140.9 56.1 Tm (the ) Tj 1 0 0 1 154.3 56.1 Tm (elastic ) Tj 1 0 0 1 180.2 56.1 Tm (region ) Tj 1 0 0 1 205.4 56.1 Tm (of ) Tj 1 0 0 1 214.3 56.1 Tm (demand.) Tj 1 0 0 1 35.0 46.3 Tm (~s ) Tj 1 0 0 1 56.2 46.3 Tm (is ) Tj 1 0 0 1 64.6 46.3 Tm (the ) Tj 1 0 0 1 77.8 46.3 Tm (phrase ) Tj 1 0 0 1 103.7 46.3 Tm (used ) Tj 1 0 0 1 123.1 46.3 Tm (by ) Tj 1 0 0 1 133.7 46.3 Tm (Bresnahan ) Tj 1 0 0 1 175.0 46.3 Tm (\(1981, ) Tj 1 0 0 1 199.4 46.3 Tm (p. ) Tj 1 0 0 1 209.3 46.3 Tm (943\) ) Tj 1 0 0 1 227.3 46.3 Tm (to ) Tj 1 0 0 1 237.1 46.3 Tm (describe ) Tj 1 0 0 1 268.6 46.3 Tm (the ) Tj 1 0 0 1 282.0 46.3 Tm (implications ) Tj 1 0 0 1 329.3 46.3 Tm (of ) Tj 1 0 0 1 338.2 46.3 Tm (his ) Tj 1 0 0 1 351.8 46.3 Tm (duopoly ) Tj 1 0 0 1 383.8 46.3 Tm (with ) Tj 1 0 0 1 401.8 46.3 Tm (consistent ) Tj 1 0 0 1 439.4 46.3 Tm (conjectures.) 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