R Under development (unstable) (2026-03-23 r89685 ucrt) -- "Unsuffered Consequences" Copyright (C) 2026 The R Foundation for Statistical Computing Platform: x86_64-w64-mingw32/x64 R is free software and comes with ABSOLUTELY NO WARRANTY. You are welcome to redistribute it under certain conditions. Type 'license()' or 'licence()' for distribution details. R is a collaborative project with many contributors. Type 'contributors()' for more information and 'citation()' on how to cite R or R packages in publications. Type 'demo()' for some demos, 'help()' for on-line help, or 'help.start()' for an HTML browser interface to help. Type 'q()' to quit R. > cat("# ee test\n") # ee test > library("qgcomp") > library("tibble") > > # grouped survival data > N = 250 > t = 4 > dat <- data.frame(row.names = 1:(N*t)) > dat <- within(dat, { + group = do.call("c", lapply(1:N, function(x) rep(x, t))) + age = do.call("c", lapply(1:N, function(x) 1:t)) + u = do.call("c", lapply(1:N, function(x) rep(runif(1), t))) + x1 = rnorm(N, u) + x2 = do.call("c", lapply(1:N, function(x) rep(sample(0:3,1), t))) + time = runif(N*t, 20, 200) + logtime = log(time) + lograte = -5 + x1 + deaths = rpois(N, exp(log(time) + lograte)) + }) > > #checknames = qgcomp:::checknames > #.qgcomp_object = qgcomp:::.qgcomp_object > > res = qgcomp.glm.ee(f=deaths~x1 + x2 + I(x2^2)+ I(x1^2), offset="logtime", expnms=c("x1", "x2"), data = dat, family=poisson(), q=7) # offset not working > res2 = qgcomp.glm.ee(f=deaths~x1 + x2 + I(x2^2)+ I(x1^2), offset="logtime", expnms=c("x1", "x2"), data = as_tibble(dat), family=poisson(), q=7) # offset not working > res3 = qgcomp.glm.ee(f=deaths~x1 + x2 + I(x2^2)+ I(x1^2), offset="logtime", expnms=c("x1", "x2"), data = dat, family=gaussian(), q=7) # offset not working > #res3 = qgcomp.glm.ee(f=deaths~x1 + x2 + I(x2^2)+ I(x1^2), offset="logtime", expnms=c("x1", "x2"), data = dat, family=tobit(), q=7) # offset not working > > > pointwisebound.noboot(res) quantile quantile.midpoint linpred rr se.lnrr ll.rr 1 0 0.07142857 -4.2924670 1.00000 0.0000000 1.000000 2 1 0.21428571 -2.7991945 4.45164 0.1972488 3.024277 3 2 0.35714286 -1.3059219 19.81710 0.3944976 9.146250 4 3 0.50000000 0.1873507 88.21859 0.5917465 27.660791 5 4 0.64285714 1.6806232 392.71740 0.7889953 83.653888 6 5 0.78571429 3.1738958 1748.23646 0.9862441 252.992510 7 6 0.92857143 4.6671684 7782.51935 1.1834929 765.119369 ul.rr 1 1.000000 2 6.552674 3 42.937532 4 281.355631 5 1843.631620 6 12080.716282 7 79160.990916 > plot(res, modelband = FALSE, pointwisebars = FALSE, flexfit = TRUE) > print(res) Mixture log(RR) (robust CI): Estimate Std. Error Lower CI Upper CI Z value Pr(>|z|) (Intercept) -4.29247 2.95997 -10.09390 1.5090 -1.4502 0.14701 psi1 1.49327 0.85941 -0.19114 3.1777 1.7376 0.08229 > summary(res) Mixture log(RR) (robust CI): $coefficients Estimate Std. Error Lower CI Upper CI Z value Pr(>|z|) (Intercept) -4.292467 2.9599706 -10.0939027 1.508969 -1.450172 0.14701051 psi1 1.493273 0.8594119 -0.1911439 3.177689 1.737552 0.08228985 > print(res$fit) Estimate Std. Error Lower CI Upper CI Z value Pr(>|z|) (Intercept) -0.960260 0.110591 -1.177014 -0.743506 -8.6830 < 2.2e-16 x1 0.184179 0.069910 0.047158 0.321199 2.6345 0.008426 x2 -0.221254 0.170061 -0.554567 0.112059 -1.3010 0.193248 I(x2^2) 0.112951 0.085631 -0.054882 0.280785 1.3190 0.187153 I(x1^2) 0.050647 0.010664 0.029746 0.071549 4.7492 2.042e-06 > print(res$msmfit) Estimate Std. Error Lower CI Upper CI Z value Pr(>|z|) (Intercept) -4.29247 2.95997 -10.09390 1.5090 -1.4502 0.14701 psi1 1.49327 0.85941 -0.19114 3.1777 1.7376 0.08229 > predict(res) [,1] 1 0.9415773 2 1.6136721 3 6.4225798 4 0.3435018 5 3.4103726 6 1.7982524 7 0.4841146 8 7.1572282 9 0.6775227 10 7.1572282 11 1.0492798 12 1.0492798 13 7.1572282 14 3.4103726 15 1.7982524 16 0.4841146 17 3.4103726 18 0.3827933 19 0.4841146 20 7.1572282 21 3.4103726 22 3.4103726 23 1.0492798 24 1.7982524 25 6.4225798 26 0.6079788 27 3.0603175 28 6.4225798 29 0.3827933 30 0.4841146 31 0.3827933 32 1.0492798 33 0.4841146 34 1.7982524 35 0.3827933 36 0.3827933 37 6.4225798 38 1.6136721 39 3.0603175 40 6.4225798 41 0.4841146 42 0.6775227 43 0.4841146 44 1.7982524 45 1.6136721 46 0.6079788 47 3.0603175 48 0.4344230 49 0.4841146 50 3.4103726 51 0.4841146 52 7.1572282 53 0.9415773 54 3.0603175 55 0.4344230 56 0.3435018 57 1.8150484 58 0.3863687 59 0.4886363 60 1.8150484 61 3.4422261 62 1.8150484 63 1.8150484 64 0.3863687 65 1.0492798 66 0.4841146 67 7.1572282 68 0.4841146 69 0.4886363 70 1.0590803 71 0.6838508 72 0.6838508 73 3.4422261 74 7.2240780 75 1.0590803 76 0.6838508 77 0.9415773 78 0.3435018 79 3.0603175 80 0.4344230 81 1.6136721 82 0.6079788 83 1.6136721 84 1.6136721 85 3.4103726 86 1.7982524 87 1.7982524 88 7.1572282 89 3.4422261 90 0.6838508 91 1.0590803 92 7.2240780 93 0.3435018 94 6.4225798 95 0.4344230 96 0.4344230 97 3.4422261 98 0.3863687 99 1.8150484 100 0.4886363 101 0.3827933 102 0.3827933 103 0.3827933 104 3.4103726 105 0.4886363 106 1.8150484 107 0.3863687 108 0.4886363 109 0.6775227 110 1.0492798 111 1.0492798 112 1.7982524 113 3.4422261 114 0.3863687 115 0.3863687 116 1.0590803 117 0.4886363 118 1.0590803 119 0.3863687 120 1.0590803 121 1.7982524 122 1.7982524 123 0.4841146 124 1.0492798 125 3.4103726 126 3.4103726 127 0.6775227 128 0.3827933 129 1.0492798 130 0.3827933 131 7.1572282 132 7.1572282 133 0.3827933 134 1.0492798 135 0.6775227 136 1.7982524 137 3.0603175 138 0.3435018 139 6.4225798 140 0.4344230 141 0.9415773 142 1.6136721 143 3.0603175 144 0.4344230 145 0.6079788 146 6.4225798 147 0.3435018 148 0.9415773 149 0.9415773 150 0.6079788 151 0.3435018 152 6.4225798 153 0.6079788 154 1.6136721 155 1.6136721 156 0.3435018 157 0.6775227 158 0.4841146 159 7.1572282 160 0.6775227 161 3.4103726 162 3.4103726 163 1.0492798 164 0.4841146 165 3.0603175 166 1.6136721 167 6.4225798 168 6.4225798 169 0.4841146 170 1.7982524 171 7.1572282 172 0.6775227 173 0.3863687 174 0.6838508 175 1.8150484 176 0.6838508 177 0.4841146 178 1.0492798 179 7.1572282 180 0.3827933 181 3.4422261 182 0.3863687 183 0.4886363 184 0.4886363 185 0.6775227 186 3.4103726 187 0.6775227 188 3.4103726 189 7.1572282 190 3.4103726 191 0.6775227 192 1.0492798 193 0.4886363 194 1.0590803 195 1.8150484 196 3.4422261 197 0.4841146 198 1.7982524 199 3.4103726 200 1.0492798 201 1.8150484 202 0.6838508 203 0.3863687 204 0.3863687 205 1.7982524 206 0.6775227 207 0.4841146 208 1.0492798 209 1.0590803 210 1.8150484 211 0.3863687 212 7.2240780 213 7.1572282 214 7.1572282 215 1.0492798 216 3.4103726 217 0.6775227 218 0.4841146 219 0.3827933 220 0.3827933 221 0.6775227 222 0.6775227 223 0.6775227 224 0.3827933 225 7.2240780 226 7.2240780 227 0.6838508 228 7.2240780 229 1.7982524 230 1.7982524 231 3.4103726 232 3.4103726 233 0.4344230 234 0.9415773 235 0.3435018 236 0.6079788 237 3.0603175 238 6.4225798 239 0.6079788 240 6.4225798 241 0.6775227 242 1.0492798 243 7.1572282 244 1.0492798 245 1.0492798 246 3.4103726 247 0.6775227 248 0.6775227 249 1.0590803 250 0.6838508 251 1.0590803 252 1.8150484 253 7.1572282 254 0.3827933 255 3.4103726 256 1.7982524 257 0.4841146 258 7.1572282 259 0.6775227 260 7.1572282 261 1.0492798 262 1.0492798 263 7.1572282 264 3.4103726 265 1.7982524 266 0.4841146 267 3.4103726 268 0.3827933 269 0.4841146 270 7.1572282 271 3.4103726 272 3.4103726 273 0.9415773 274 1.6136721 275 6.4225798 276 0.6079788 277 3.4103726 278 7.1572282 279 0.3827933 280 0.4841146 281 0.3827933 282 1.0492798 283 0.4841146 284 1.7982524 285 0.3863687 286 0.3863687 287 7.2240780 288 1.8150484 289 3.4103726 290 7.1572282 291 0.4841146 292 0.6775227 293 0.4841146 294 1.7982524 295 1.7982524 296 0.6775227 297 3.4103726 298 0.4841146 299 0.4841146 300 3.4103726 301 0.4886363 302 7.2240780 303 1.0590803 304 3.4422261 305 0.4841146 306 0.3827933 307 1.7982524 308 0.3827933 309 0.4886363 310 1.8150484 311 3.4422261 312 1.8150484 313 1.7982524 314 0.3827933 315 1.0492798 316 0.4841146 317 6.4225798 318 0.4344230 319 0.4344230 320 0.9415773 321 0.6838508 322 0.6838508 323 3.4422261 324 7.2240780 325 1.0590803 326 0.6838508 327 1.0590803 328 0.3863687 329 3.4422261 330 0.4886363 331 1.8150484 332 0.6838508 333 1.8150484 334 1.8150484 335 3.4422261 336 1.8150484 337 1.7982524 338 7.1572282 339 3.4103726 340 0.6775227 341 1.0492798 342 7.1572282 343 0.3827933 344 7.1572282 345 0.4841146 346 0.4841146 347 3.4103726 348 0.3827933 349 1.7982524 350 0.4841146 351 0.3827933 352 0.3827933 353 0.3435018 354 3.0603175 355 0.4344230 356 1.6136721 357 0.3827933 358 0.4841146 359 0.6775227 360 1.0492798 361 0.9415773 362 1.6136721 363 3.0603175 364 0.3435018 365 0.3827933 366 1.0492798 367 0.4841146 368 1.0492798 369 0.3827933 370 1.0492798 371 1.7982524 372 1.7982524 373 0.4841146 374 1.0492798 375 3.4103726 376 3.4103726 377 0.6838508 378 0.3863687 379 1.0590803 380 0.3863687 381 7.1572282 382 7.1572282 383 0.3827933 384 1.0492798 385 0.6079788 386 1.6136721 387 3.0603175 388 0.3435018 389 7.1572282 390 0.4841146 391 1.0492798 392 1.7982524 393 3.4103726 394 0.4841146 395 0.6775227 396 7.1572282 397 0.3435018 398 0.9415773 399 0.9415773 400 0.6079788 401 0.3863687 402 7.2240780 403 0.6838508 404 1.8150484 405 1.8150484 406 0.3863687 407 0.6838508 408 0.4886363 409 6.4225798 410 0.6079788 411 3.0603175 412 3.0603175 413 0.9415773 414 0.4344230 415 3.0603175 416 1.6136721 417 6.4225798 418 6.4225798 419 0.4344230 420 1.6136721 421 7.2240780 422 0.6838508 423 0.3863687 424 0.6838508 425 1.8150484 426 0.6838508 427 0.4886363 428 1.0590803 429 7.1572282 430 0.3827933 431 3.4103726 432 0.3827933 433 0.4344230 434 0.4344230 435 0.6079788 436 3.0603175 437 0.6775227 438 3.4103726 439 7.1572282 440 3.4103726 441 0.6775227 442 1.0492798 443 0.4841146 444 1.0492798 445 1.8150484 446 3.4422261 447 0.4886363 448 1.8150484 449 3.4103726 450 1.0492798 451 1.7982524 452 0.6775227 453 0.3827933 454 0.3827933 455 1.7982524 456 0.6775227 457 0.4344230 458 0.9415773 459 0.9415773 460 1.6136721 461 0.3827933 462 7.1572282 463 7.1572282 464 7.1572282 465 0.9415773 466 3.0603175 467 0.6079788 468 0.4344230 469 0.3827933 470 0.3827933 471 0.6775227 472 0.6775227 473 0.6838508 474 0.3863687 475 7.2240780 476 7.2240780 477 0.6079788 478 6.4225798 479 1.6136721 480 1.6136721 481 3.4422261 482 3.4422261 483 0.4886363 484 1.0590803 485 0.3863687 486 0.6838508 487 3.4422261 488 7.2240780 489 0.6838508 490 7.2240780 491 0.6838508 492 1.0590803 493 7.1572282 494 1.0492798 495 1.0492798 496 3.4103726 497 0.6775227 498 0.6775227 499 1.0492798 500 0.6775227 501 1.0590803 502 1.8150484 503 7.2240780 504 0.3863687 505 3.4422261 506 1.8150484 507 0.4886363 508 7.2240780 509 0.6838508 510 7.2240780 511 1.0590803 512 1.0590803 513 7.2240780 514 3.4422261 515 1.8150484 516 0.4886363 517 3.0603175 518 0.3435018 519 0.4344230 520 6.4225798 521 3.0603175 522 3.0603175 523 0.9415773 524 1.6136721 525 7.2240780 526 0.6838508 527 3.4422261 528 7.2240780 529 0.3827933 530 0.4841146 531 0.3827933 532 1.0492798 533 0.4886363 534 1.8150484 535 0.3863687 536 0.3863687 537 6.4225798 538 1.6136721 539 3.0603175 540 6.4225798 541 0.4344230 542 0.6079788 543 0.4344230 544 1.6136721 545 1.6136721 546 0.6079788 547 3.0603175 548 0.4344230 549 0.4841146 550 3.4103726 551 0.4841146 552 7.1572282 553 1.0590803 554 3.4422261 555 0.4886363 556 0.3863687 557 1.8150484 558 0.3863687 559 0.4886363 560 1.8150484 561 3.4103726 562 1.7982524 563 1.7982524 564 0.3827933 565 1.0492798 566 0.4841146 567 7.1572282 568 0.4841146 569 0.4841146 570 1.0492798 571 0.6775227 572 0.6775227 573 3.4103726 574 7.1572282 575 1.0492798 576 0.6775227 577 0.9415773 578 0.3435018 579 3.0603175 580 0.4344230 581 1.7982524 582 0.6775227 583 1.7982524 584 1.7982524 585 3.4422261 586 1.8150484 587 1.8150484 588 7.2240780 589 3.4103726 590 0.6775227 591 1.0492798 592 7.1572282 593 0.3435018 594 6.4225798 595 0.4344230 596 0.4344230 597 3.4103726 598 0.3827933 599 1.7982524 600 0.4841146 601 0.3863687 602 0.3863687 603 0.3863687 604 3.4422261 605 0.4841146 606 1.7982524 607 0.3827933 608 0.4841146 609 0.6079788 610 0.9415773 611 0.9415773 612 1.6136721 613 3.4422261 614 0.3863687 615 0.3863687 616 1.0590803 617 0.4886363 618 1.0590803 619 0.3863687 620 1.0590803 621 1.7982524 622 1.7982524 623 0.4841146 624 1.0492798 625 3.4103726 626 3.4103726 627 0.6775227 628 0.3827933 629 0.9415773 630 0.3435018 631 6.4225798 632 6.4225798 633 0.3435018 634 0.9415773 635 0.6079788 636 1.6136721 637 3.0603175 638 0.3435018 639 6.4225798 640 0.4344230 641 1.0590803 642 1.8150484 643 3.4422261 644 0.4886363 645 0.6079788 646 6.4225798 647 0.3435018 648 0.9415773 649 1.0492798 650 0.6775227 651 0.3827933 652 7.1572282 653 0.6775227 654 1.7982524 655 1.7982524 656 0.3827933 657 0.6775227 658 0.4841146 659 7.1572282 660 0.6775227 661 3.4103726 662 3.4103726 663 1.0492798 664 0.4841146 665 3.0603175 666 1.6136721 667 6.4225798 668 6.4225798 669 0.4344230 670 1.6136721 671 6.4225798 672 0.6079788 673 0.3863687 674 0.6838508 675 1.8150484 676 0.6838508 677 0.4344230 678 0.9415773 679 6.4225798 680 0.3435018 681 3.4422261 682 0.3863687 683 0.4886363 684 0.4886363 685 0.6775227 686 3.4103726 687 0.6775227 688 3.4103726 689 7.1572282 690 3.4103726 691 0.6775227 692 1.0492798 693 0.4841146 694 1.0492798 695 1.7982524 696 3.4103726 697 0.4886363 698 1.8150484 699 3.4422261 700 1.0590803 701 1.8150484 702 0.6838508 703 0.3863687 704 0.3863687 705 1.7982524 706 0.6775227 707 0.4841146 708 1.0492798 709 1.0492798 710 1.7982524 711 0.3827933 712 7.1572282 713 6.4225798 714 6.4225798 715 0.9415773 716 3.0603175 717 0.6838508 718 0.4886363 719 0.3863687 720 0.3863687 721 0.6079788 722 0.6079788 723 0.6079788 724 0.3435018 725 7.1572282 726 7.1572282 727 0.6775227 728 7.1572282 729 1.7982524 730 1.7982524 731 3.4103726 732 3.4103726 733 0.4841146 734 1.0492798 735 0.3827933 736 0.6775227 737 3.4103726 738 7.1572282 739 0.6775227 740 7.1572282 741 0.6838508 742 1.0590803 743 7.2240780 744 1.0590803 745 1.0590803 746 3.4422261 747 0.6838508 748 0.6838508 749 1.0590803 750 0.6838508 751 1.0590803 752 1.8150484 753 7.1572282 754 0.3827933 755 3.4103726 756 1.7982524 757 0.4344230 758 6.4225798 759 0.6079788 760 6.4225798 761 1.0492798 762 1.0492798 763 7.1572282 764 3.4103726 765 1.8150484 766 0.4886363 767 3.4422261 768 0.3863687 769 0.4841146 770 7.1572282 771 3.4103726 772 3.4103726 773 1.0492798 774 1.7982524 775 7.1572282 776 0.6775227 777 3.4422261 778 7.2240780 779 0.3863687 780 0.4886363 781 0.3863687 782 1.0590803 783 0.4886363 784 1.8150484 785 0.3827933 786 0.3827933 787 7.1572282 788 1.7982524 789 3.0603175 790 6.4225798 791 0.4344230 792 0.6079788 793 0.4841146 794 1.7982524 795 1.7982524 796 0.6775227 797 3.4103726 798 0.4841146 799 0.4841146 800 3.4103726 801 0.4886363 802 7.2240780 803 1.0590803 804 3.4422261 805 0.4841146 806 0.3827933 807 1.7982524 808 0.3827933 809 0.4841146 810 1.7982524 811 3.4103726 812 1.7982524 813 1.7982524 814 0.3827933 815 1.0492798 816 0.4841146 817 7.2240780 818 0.4886363 819 0.4886363 820 1.0590803 821 0.6079788 822 0.6079788 823 3.0603175 824 6.4225798 825 1.0492798 826 0.6775227 827 1.0492798 828 0.3827933 829 3.4103726 830 0.4841146 831 1.7982524 832 0.6775227 833 1.8150484 834 1.8150484 835 3.4422261 836 1.8150484 837 1.7982524 838 7.1572282 839 3.4103726 840 0.6775227 841 1.0492798 842 7.1572282 843 0.3827933 844 7.1572282 845 0.4344230 846 0.4344230 847 3.0603175 848 0.3435018 849 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106.39604168 6679 106.39604168 6680 106.39604168 6681 106.39604168 6682 106.39604168 6683 106.39604168 6684 106.39604168 6685 106.39604168 6686 106.39604168 6687 106.39604168 6688 106.39604168 6689 106.39604168 6690 106.39604168 6691 106.39604168 6692 106.39604168 6693 106.39604168 6694 106.39604168 6695 106.39604168 6696 106.39604168 6697 106.39604168 6698 106.39604168 6699 106.39604168 6700 106.39604168 6701 106.39604168 6702 106.39604168 6703 106.39604168 6704 106.39604168 6705 106.39604168 6706 106.39604168 6707 106.39604168 6708 106.39604168 6709 106.39604168 6710 106.39604168 6711 106.39604168 6712 106.39604168 6713 106.39604168 6714 106.39604168 6715 106.39604168 6716 106.39604168 6717 106.39604168 6718 106.39604168 6719 106.39604168 6720 106.39604168 6721 106.39604168 6722 106.39604168 6723 106.39604168 6724 106.39604168 6725 106.39604168 6726 106.39604168 6727 106.39604168 6728 106.39604168 6729 106.39604168 6730 106.39604168 6731 106.39604168 6732 106.39604168 6733 106.39604168 6734 106.39604168 6735 106.39604168 6736 106.39604168 6737 106.39604168 6738 106.39604168 6739 106.39604168 6740 106.39604168 6741 106.39604168 6742 106.39604168 6743 106.39604168 6744 106.39604168 6745 106.39604168 6746 106.39604168 6747 106.39604168 6748 106.39604168 6749 106.39604168 6750 106.39604168 6751 106.39604168 6752 106.39604168 6753 106.39604168 6754 106.39604168 6755 106.39604168 6756 106.39604168 6757 106.39604168 6758 106.39604168 6759 106.39604168 6760 106.39604168 6761 106.39604168 6762 106.39604168 6763 106.39604168 6764 106.39604168 6765 106.39604168 6766 106.39604168 6767 106.39604168 6768 106.39604168 6769 106.39604168 6770 106.39604168 6771 106.39604168 6772 106.39604168 6773 106.39604168 6774 106.39604168 6775 106.39604168 6776 106.39604168 6777 106.39604168 6778 106.39604168 6779 106.39604168 6780 106.39604168 6781 106.39604168 6782 106.39604168 6783 106.39604168 6784 106.39604168 6785 106.39604168 6786 106.39604168 6787 106.39604168 6788 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106.39604168 6844 106.39604168 6845 106.39604168 6846 106.39604168 6847 106.39604168 6848 106.39604168 6849 106.39604168 6850 106.39604168 6851 106.39604168 6852 106.39604168 6853 106.39604168 6854 106.39604168 6855 106.39604168 6856 106.39604168 6857 106.39604168 6858 106.39604168 6859 106.39604168 6860 106.39604168 6861 106.39604168 6862 106.39604168 6863 106.39604168 6864 106.39604168 6865 106.39604168 6866 106.39604168 6867 106.39604168 6868 106.39604168 6869 106.39604168 6870 106.39604168 6871 106.39604168 6872 106.39604168 6873 106.39604168 6874 106.39604168 6875 106.39604168 6876 106.39604168 6877 106.39604168 6878 106.39604168 6879 106.39604168 6880 106.39604168 6881 106.39604168 6882 106.39604168 6883 106.39604168 6884 106.39604168 6885 106.39604168 6886 106.39604168 6887 106.39604168 6888 106.39604168 6889 106.39604168 6890 106.39604168 6891 106.39604168 6892 106.39604168 6893 106.39604168 6894 106.39604168 6895 106.39604168 6896 106.39604168 6897 106.39604168 6898 106.39604168 6899 106.39604168 6900 106.39604168 6901 106.39604168 6902 106.39604168 6903 106.39604168 6904 106.39604168 6905 106.39604168 6906 106.39604168 6907 106.39604168 6908 106.39604168 6909 106.39604168 6910 106.39604168 6911 106.39604168 6912 106.39604168 6913 106.39604168 6914 106.39604168 6915 106.39604168 6916 106.39604168 6917 106.39604168 6918 106.39604168 6919 106.39604168 6920 106.39604168 6921 106.39604168 6922 106.39604168 6923 106.39604168 6924 106.39604168 6925 106.39604168 6926 106.39604168 6927 106.39604168 6928 106.39604168 6929 106.39604168 6930 106.39604168 6931 106.39604168 6932 106.39604168 6933 106.39604168 6934 106.39604168 6935 106.39604168 6936 106.39604168 6937 106.39604168 6938 106.39604168 6939 106.39604168 6940 106.39604168 6941 106.39604168 6942 106.39604168 6943 106.39604168 6944 106.39604168 6945 106.39604168 6946 106.39604168 6947 106.39604168 6948 106.39604168 6949 106.39604168 6950 106.39604168 6951 106.39604168 6952 106.39604168 6953 106.39604168 6954 106.39604168 6955 106.39604168 6956 106.39604168 6957 106.39604168 6958 106.39604168 6959 106.39604168 6960 106.39604168 6961 106.39604168 6962 106.39604168 6963 106.39604168 6964 106.39604168 6965 106.39604168 6966 106.39604168 6967 106.39604168 6968 106.39604168 6969 106.39604168 6970 106.39604168 6971 106.39604168 6972 106.39604168 6973 106.39604168 6974 106.39604168 6975 106.39604168 6976 106.39604168 6977 106.39604168 6978 106.39604168 6979 106.39604168 6980 106.39604168 6981 106.39604168 6982 106.39604168 6983 106.39604168 6984 106.39604168 6985 106.39604168 6986 106.39604168 6987 106.39604168 6988 106.39604168 6989 106.39604168 6990 106.39604168 6991 106.39604168 6992 106.39604168 6993 106.39604168 6994 106.39604168 6995 106.39604168 6996 106.39604168 6997 106.39604168 6998 106.39604168 6999 106.39604168 7000 106.39604168 > summary(glm(deaths ~ x2, data = dat, family=poisson(), offset = logtime))$coefficients Estimate Std. Error z value Pr(>|z|) (Intercept) -3.92967772 0.03504411 -112.135196 0.00000000 x2 -0.04104611 0.01898396 -2.162147 0.03060688 > > res = qgcomp.noboot(deaths~x2 + offset(logtime), expnms="x2", data = dat, family=poisson(), q=NULL) > rr = qgcomp.noboot(deaths~x2, expnms="x2", data = dat, family=poisson(), q=NULL) > res = qgcomp.glm.ee(deaths~x2, offset="logtime", expnms=c("x2"), data = dat, family=poisson(), q=NULL) # not working Note: using all possible values of exposure as the intervention values > rr = qgcomp.noboot(deaths~x2+x1, expnms=c('x1', "x2"), data = dat, family=poisson(), q=NULL) > #res2 = qgcomp.glm.ee(deaths~x2, offset="logtime", expnms=c("x2"), data = dat, family=poisson(), q=4) # not working > res2 = qgcomp.glm.ee(deaths~x2+x1, expnms=c('x1', "x2"), data = dat, family=poisson(), q=NULL) Note: using quantiles of all exposures combined in order to set proposed intervention values for overall effect (25th, 50th, 75th %ile) You can ensure this is valid by scaling all variables in expnms to have similar ranges. > summary(res) Mixture log(RR) (robust CI): $coefficients Estimate Std. Error Lower CI Upper CI Z value Pr(>|z|) (Intercept) 0.81441858 0.08931771 0.6393591 0.98947807 9.118220 0.0000000 psi1 -0.05815733 0.04749443 -0.1512447 0.03493005 -1.224508 0.2207605 > > res = qgcomp.noboot(deaths~x2+x1 + offset(logtime), expnms=c('x1', "x2"), data = dat, family=quasipoisson(), q=4) > res = qgcomp.glm.ee(deaths~x2+x1 + offset(logtime), expnms=c('x1', "x2"), data = dat, family=poisson(), q=4) > #res = qgcomp.glm.ee(deaths~x2+x1 , expnms=c('x1', "x2"), data = dat, family=quasipoisson(), q=4) > > > #TODO: offset > > proc.time() user system elapsed 17.26 0.78 18.00