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The birthday of Integermania Master Jonathan Frank is November 4, 1990. Using one copy each of the numbers 4, 11, 19, and 90, and any standard operations, create each of the positive integers. All four numbers must be used, but no others. Also, the two-digit numbers 11, 19, and 90 may not be broken up. Your solutions will be assigned an exquisiteness level.
Use the online submissions page to get your Integermania solutions posted here! This problem is now in semi-retired status, so you may submit an unlimited number of solutions each month.
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| 401 (4.6) $411 - \antilog((\sin 90^\circ)^{19})$ Steve Wilson, 3/26 Lawrence, KS |
402 (4.8) $(90 - 19 - 4)$ $\phantom. \times \log((\antilog 11)\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
403 (3.6) $\sqrt[.\overline{11}]{\sqrt{4}} - 90 - 19$ Steve Wilson, 2/26 Lawrence, KS |
404 (4.6) $(90 + 11) \times 4 + \sin(19!^\circ)$ Steve Wilson, 2/26 Lawrence, KS |
405 (3.4) $\dfrac{90}{4!\%} + 19 + 11$ Steve Wilson, 3/26 Lawrence, KS |
406 (4.8) $419 - 11$ $\phantom. + \log((\sin 90^\circ)\%)$ Steve Wilson, 3/26 Lawrence, KS |
407 (4.4) $419 - 11 - \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
408 (4.4) $419 - 11 + \cos 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
409 (4.4) $419 - 11 + \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
410 (3.4) $\dfrac{90 - 19 + 11}{\sqrt{4\%}}$ Steve Wilson, 2/26 Lawrence, KS |
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| 411 (4.4) $411 + 19 \times \cos 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
412 (4.4) $411 + (\sin 90^\circ)^{19}$ Steve Wilson, 3/26 Lawrence, KS |
413 (4.8) $411 - \log((\sin 90^\circ)^{19}\%)$ Steve Wilson, 3/26 Lawrence, KS |
414 (3.4) $\dfrac{90 - 11}{\sqrt{4\%}} + 19$ Steve Wilson, 2/26 Lawrence, KS |
415 (4.8) $419$ $\phantom. - \dfrac{\log\sqrt{(\antilog 90)\%}}{11}$ Steve Wilson, 3/26 Lawrence, KS |
416 (4.8) $419 + \log((\sin 90^\circ)^{11}\pm)$ Steve Wilson, 3/26 Lawrence, KS |
417 (4.8) $419 + \log((\sin 90^\circ)^{11}\%)$ Steve Wilson, 3/26 Lawrence, KS |
418 (4.4) $419 - (\sin 90^\circ)^{11}$ Steve Wilson, 3/26 Lawrence, KS |
419 (4.4) $419 + 11 \times \cos 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
420 (3.4) $\dfrac{90}{\sqrt{4\%}} - 19 - 11$ Steve Wilson, 2/26 Lawrence, KS |
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| 421 (4.6) $411 + \antilog((\sin 90^\circ)^{19})$ Steve Wilson, 3/26 Lawrence, KS |
422 (4.6) $\ln\sqrt{\exp 904} - 19 - 11$ Steve Wilson, 3/26 Lawrence, KS |
423 (1.0) $(90 + 11) \times 4 + 19$ Jonathan Frank, 1/23 Rye, NY |
424 (4.8) $\log((\antilog 90)\pm)$ $\phantom. \times (4! - 19) - 11$ Steve Wilson, 3/26 Lawrence, KS |
425 (1.0) $(90 + 19) \times 4 - 11$ Jonathan Frank, 2/23 Rye, NY |
426 (4.8) $(90 + 19) \times 4$ $\phantom. - \left(\sqrt{(\antilog 11)\pmf}\right)\pm$ Steve Wilson, 3/26 Lawrence, KS |
427 (4.8) $419 + 11$ $\phantom. + \log((\sin 90^\circ)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
428 (4.8) $419 + 11$ $\phantom. + \log((\sin 90^\circ)\%)$ Steve Wilson, 3/26 Lawrence, KS |
429 (3.8) $\dfrac{\sqrt{4}}{.\overline{90}\%} + 19 \times 11$ Steve Wilson, 2/26 Lawrence, KS |
430 (4.4) $411 + 19 + \cos 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
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| 431 (2.8) $\dfrac{.4}{.\overline{11}\%} + 90 - 19$ Steve Wilson, 2/26 Lawrence, KS |
432 (4.8) $419 + 11$ $\phantom. - \log((\sin 90^\circ)\%)$ Steve Wilson, 3/26 Lawrence, KS |
433 (4.8) $419 + 11$ $\phantom. - \log((\sin 90^\circ)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
434 (2.2) $\dfrac{90}{.4} + 19 \times 11$ Steve Wilson, 2/26 Lawrence, KS |
435 (3.8) $\dfrac{.90 - (19 + 11)\pmf}{(\sqrt{4})\pmf}$ Steve Wilson, 2/26 Lawrence, KS |
436 (4.6) $(90 + 19) \times 4 + \sin(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
437 (4.6) $(90 + 19) \times 4 + \cos(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
438 (4.8) $19^{\sqrt{4}} - 11$ $\phantom. + \log((\antilog 90)\%)$ Steve Wilson, 3/26 Lawrence, KS |
439 (3.2) $90 \times (4! - 19) - 11$ Steve Wilson, 3/26 Lawrence, KS |
440 (3.2) $19^{\sqrt{4}} - 11 + 90$ Jonathan Frank, 4/25 Rye, NY |
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| 441 (3.4) $\dfrac{11}{(\sqrt{4})\%} - 90 - 19$ Steve Wilson, 2/26 Lawrence, KS |
442 (3.4) $\dfrac{90}{\sqrt{4\%}} - 19 + 11$ Steve Wilson, 2/26 Lawrence, KS |
443 (4.8) $\sqrt{19^4} + 90$ $\phantom. - \log((\antilog 11)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
444 (4.6) $(90 + 19) \times 4$ $\phantom. + \log((\antilog 11)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
445 (3.8) $\dfrac{19}{4\%} - 90 \times \sqrt{.\overline{11}}$ Steve Wilson, 2/26 Lawrence, KS |
446 (3.8) $\dfrac{.90 - (19 - 11)\pmf}{(\sqrt{4})\pmf}$ Steve Wilson, 2/26 Lawrence, KS |
447 (1.0) $(90 + 19) \times 4 + 11$ Jonathan Frank, 2/23 Rye, NY |
448 (4.8) $4! \times 19$ $\phantom. - \dfrac{\log((\antilog 90)\%)}{11}$ Steve Wilson, 3/26 Lawrence, KS |
449 (4.8) $411 - 19$ $\phantom. \times \log((\sin 90^\circ)\%)$ Steve Wilson, 3/26 Lawrence, KS |
450 (2.4) $\dfrac{90 \times .4}{(19 - 11)\%}$ Steve Wilson, 2/26 Lawrence, KS |
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| 451 (4.8) $19^{\sqrt{4}} + 90 + \sin(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
452 (4.8) $19^{\sqrt{4}} + 90 + \cos(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
453 (4.4) $4! \times 19$ $\phantom. - \sqrt{\left(\sqrt{\dfrac{90}{.\overline{11}\pmf}}\right)\%}$ Steve Wilson, 3/26 Lawrence, KS |
454 (3.8) $\dfrac{.90 + (19 - 11)\pmf}{(\sqrt{4})\pmf}$ Steve Wilson, 2/26 Lawrence, KS |
455 (4.6) $4! \times 19 - (\sin 90^\circ)^{11}$ Steve Wilson, 3/26 Lawrence, KS |
456 (4.6) $4! \times 19 + 11 \times \cos 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
457 (4.6) $4! \times 19 + (\sin 90^\circ)^{11}$ Steve Wilson, 3/26 Lawrence, KS |
458 (3.8) $\dfrac{90}{\sqrt{4\%}} + 19 - 11$ Steve Wilson, 2/26 Lawrence, KS |
459 (4.4) $4! \times 19$ $\phantom. + \sqrt{\left(\sqrt{\dfrac{90}{.\overline{11}\pmf}}\right)\%}$ Steve Wilson, 3/26 Lawrence, KS |
460 (2.0) $490 - 19 - 11$ Steve Wilson, 2/26 Lawrence, KS |
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| 461 (3.2) $90 \times (4! - 19) + 11$ Steve Wilson, 3/26 Lawrence, KS |
462 (3.2) $19^{\sqrt{4}} + 11 + 90$ Jonathan Frank, 4/25 Rye, NY |
463 (4.6) $\dfrac{19}{4\%} - 11 - \sin 90^\circ$ Jonathan Frank, 4/25 Rye, NY |
464 (4.6) $\dfrac{19}{4\%} - 11 + \cos 90^\circ$ Jonathan Frank, 4/25 Rye, NY |
465 (2.6) $\dfrac{19}{4\%} - 90 \times .\overline{11}$ Steve Wilson, 2/26 Lawrence, KS |
466 (4.6) $4! \times 19 + 11 - \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
467 (4.6) $4! \times 19 + 11 \times \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
468 (4.6) $4! \times 19 + 11 + \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
469 (2.8) $\dfrac{.4}{.\overline{11}\%} + 90 + 19$ Steve Wilson, 2/26 Lawrence, KS |
470 (4.6) $490 - 19 - \cos(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
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| 471 (4.6) $490 - 19 + \sin(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
472 (4.6) $490 - 19 + \cos(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
473 (4.6) $11 \times (4! + 19) + \cos 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
474 (4.6) $\dfrac{19}{4\%} - (\sin 90^\circ)^{11}$ Steve Wilson, 3/26 Lawrence, KS |
475 (4.6) $19 \times (4! + (\sin 90^\circ)^{11})$ Steve Wilson, 3/26 Lawrence, KS |
476 (1.0) $(19 \times 11 - 90) \times 4$ Jonathan Frank, 2/23 Rye, NY |
477 (4.8) $490 - 19$ $\phantom. + \log((\antilog 11)\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
478 (4.0) $\dfrac{19}{\sqrt{.\overline{11}\%}} - 90 - \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
479 (3.4) $\dfrac{11}{(\sqrt{4})\%} - 90 + 19$ Steve Wilson, 2/26 Lawrence, KS |
480 (1.0) $(90 + 19 + 11) \times 4$ Jonathan Frank, 2/23 Rye, NY |
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| 481 (4.8) $490 - 19$ $\phantom. + \left(\sqrt{(\antilog 11)\pmf}\right)\pm$ Steve Wilson, 3/26 Lawrence, KS |
482 (2.0) $411 + 90 - 19$ Steve Wilson, 2/26 Lawrence, KS |
483 (4.8) $\dfrac{19}{4\%} + \dfrac{\log((\antilog 90)\%)}{11}$ Steve Wilson, 3/26 Lawrence, KS |
484 (3.8) $\dfrac{19}{\sqrt{.\overline{11}\%}} - 90 + 4$ Steve Wilson, 2/26 Lawrence, KS |
485 (2.6) $\dfrac{19}{4\%} + 90 \times .\overline{11}$ Steve Wilson, 2/26 Lawrence, KS |
486 (4.6) $\dfrac{19}{4\%} + 11 + \cos 90^\circ$ Jonathan Frank, 5/25 Rye, NY |
487 (4.6) $\dfrac{19}{4\%} + 11 + \sin 90^\circ$ Jonathan Frank, 5/25 Rye, NY |
488 (4.6) $4 \times (19 \times 11$ $\phantom. - \log((\antilog 90)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
489 (4.6) $490 - \cos((19 - 11)!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
490 (3.4) $\dfrac{90 + 19 - 11}{\sqrt{4\%}}$ Steve Wilson, 2/26 Lawrence, KS |
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| 491 (4.6) $490 + \cos((19 - 11)!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
492 (4.8) $490$ $\phantom. + \ln\sqrt{\sqrt{\exp(19 - 11)}}$ Steve Wilson, 3/26 Lawrence, KS |
493 (3.8) $(19 - 11)!\% + 90 - \sqrt{4\%}$ Steve Wilson, 2/26 Lawrence, KS |
494 (4.8) $490 + \ln\sqrt{\exp(19 - 11)}$ Steve Wilson, 3/26 Lawrence, KS |
495 (4.8) $\dfrac{11 \times 90}{\sqrt{4}} + \sin(19!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
496 (4.8) $\dfrac{11 \times 90}{\sqrt{4}} + \cos(19!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
497 (1.0) $(11 - 4) \times (90 - 19)$ Jonathan Frank, 7/25 Rye, NY |
498 (2.0) $419 + 90 - 11$ Steve Wilson, 2/26 Lawrence, KS |
499 (4.8) $419 + 90$ $\phantom. - \left(\sqrt{(\antilog 11)\pmf}\right)\pm$ Steve Wilson, 3/26 Lawrence, KS |
500 (3.8) $\dfrac{4! - 19}{90 \times .\overline{11}\pmf}$ Steve Wilson, 2/26 Lawrence, KS |
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| 501 (4.6) $411 + 90 + \sin(19!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
502 (4.6) $411 + 90 + \cos(19!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
503 (4.8) $419 + 90$ $\phantom. - \log((\antilog 11)\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
504 (4.8) $419 + 90$ $\phantom. - \log((\antilog 11)\pmm)$ Steve Wilson, 3/26 Lawrence, KS |
505 (3.2) $(11 + 90) \times (4! - 19)$ Jonathan Frank, 11/25 Piscataway, NJ |
506 (4.8) $19 \times 11 \times \sqrt{4}$ $\phantom. + \log((\antilog 90)\%)$ Steve Wilson, 3/26 Lawrence, KS |
508 (3.2) $19 \times 11 \times \sqrt{4} + 90$ Steve Wilson, 2/26 Lawrence, KS |
509 (4.6) $419 + 90 + \sin(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
510 (4.6) $419 + 90 + \cos(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
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| 511 (4.8) $\dfrac{4! - 19}{(\sin 90^\circ)\%} + 11$ Steve Wilson, 3/26 Lawrence, KS |
512 (4.4) $\sqrt{4^{19-11+\sin 90^\circ}}$ Steve Wilson, 3/26 Lawrence, KS |
513 (4.8) $419 + 90$ $\phantom. + \log\sqrt{(\antilog 11)\%}$ Steve Wilson, 3/26 Lawrence, KS |
514 (4.8) $419 + 90$ $\phantom. + \log((\antilog 11)\pmm)$ Steve Wilson, 3/26 Lawrence, KS |
515 (4.8) $419 + 90$ $\phantom. + \log((\antilog 11)\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
516 (4.8) $419 + 90$ $\phantom. + \log((\antilog 11)\%\%)$ Steve Wilson, 3/26 Lawrence, KS |
517 (3.2) $(90 - 19 - 4!) \times 11$ Steve Wilson, 3/26 Lawrence, KS |
518 (4.6) $419 + 90$ $\phantom. + \log((\antilog 11)\%)$ Steve Wilson, 3/26 Lawrence, KS |
519 (4.6) $\ln\sqrt{\exp 1190} - 19 \times 4$ Steve Wilson, 3/26 Lawrence, KS |
520 (2.0) $411 + 19 + 90$ Jonathan Frank, 4/24 Rye, NY |
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| 522 (4.8) $\log((\antilog 90)\pm)$ $\phantom. \times (19 - 11 - \sqrt{4})$ Steve Wilson, 3/26 Lawrence, KS |
524 (4.8) $4 \times (90 + 19$ $\phantom. + \arcosh\coth\ln\coth 11)$ Steve Wilson, 3/26 Lawrence, KS |
525 (4.8) $(11 - 4) \times (90$ $\phantom. - \log((\antilog 19)\%\%))$ Steve Wilson, 3/26 Lawrence, KS |
526 (4.8) $\log((\antilog((90 - 4!)$ $\phantom. \times (19 - 11)))\%)$ Steve Wilson, 3/26 Lawrence, KS |
527 (4.8) $\coth\ln\coth\arsinh 11$ $\phantom. + (90 - 19) \times 4$ Steve Wilson, 3/26 Lawrence, KS |
528 (3.2) $(90 - 4!) \times (19 - 11)$ Steve Wilson, 3/26 Lawrence, KS |
530 (4.8) $\dfrac{11}{(\sqrt{4})\%} - 19 - \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
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| 531 (2.4) $\dfrac{19}{.\overline{11}} + 90 \times 4$ Steve Wilson, 2/26 Lawrence, KS |
532 (4.8) $\dfrac{11}{(\sqrt{4})\%} - 19 + \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
533 (4.8) $19 \times 4! - 11$ $\phantom. + \log((\antilog 90)\%)$ Steve Wilson, 3/26 Lawrence, KS |
534 (3.2) $90 \times 11 - 19 \times 4!$ Steve Wilson, 3/26 Lawrence, KS |
535 (3.2) $19 \times 4! + 90 - 11$ Steve Wilson, 2/26 Lawrence, KS |
536 (4.6) $(90 - 19 - 4)$ $\phantom. \times \log((\antilog 11)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
537 (4.8) $19 \times 4! + 90$ $\phantom. - \log((\antilog 11)\%)$ Steve Wilson, 3/26 Lawrence, KS |
538 (4.8) $19 \times 4! + 90$ $\phantom. - \log((\antilog 11)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
539 (4.8) $11 \times (90 - 4!$ $\phantom. - \log((\antilog 19)\%))$ Steve Wilson, 3/26 Lawrence, KS |
540 (2.0) $\dfrac{90 \times 114}{19}$ Steve Wilson, 2/26 Lawrence, KS |
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| 545 (4.8) $19 \times 4! + 90 - \cos(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
546 (3.8) $\dfrac{90}{4!\%} + \dfrac{19}{.\overline{11}}$ Steve Wilson, 2/26 Lawrence, KS |
547 (4.8) $19 \times 4! + 90 + \cos(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
549 (4.8) $\dfrac{11}{(\sqrt{4})\%} - (\sin 90^\circ)^{19}$ Steve Wilson, 3/26 Lawrence, KS |
550 (3.4) $\dfrac{.4}{.90 \times (.\overline{19} - .\overline{11})\%}$ Steve Wilson, 2/26 Lawrence, KS |
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| 551 (4.8) $\dfrac{11}{(\sqrt{4})\%} + (\sin 90^\circ)^{19}$ Steve Wilson, 3/26 Lawrence, KS |
552 (4.8) $\ln\sqrt{\exp 1190} - 4! - 19$ Steve Wilson, 3/26 Lawrence, KS |
554 (2.2) $\dfrac{19}{4\%} + 90 - 11$ Jonathan Frank, 2/23 Rye, NY |
555 (4.8) $19 \times 4! + 90$ $\phantom. + \log((\antilog 11)\%)$ Steve Wilson, 3/26 Lawrence, KS |
556 (4.8) $\dfrac{19}{4\%} + 90$ $\phantom. - \log((\antilog 11)\%)$ Steve Wilson, 3/26 Lawrence, KS |
557 (3.2) $19 \times 4! + 90 + 11$ Steve Wilson, 2/26 Lawrence, KS |
558 (4.8) $\coth\ln\coth\arsinh (11$ $\phantom. + 4) + 90 + 19$ Steve Wilson, 3/26 Lawrence, KS |
560 (4.8) $(90 - \antilog\cos(19!^\circ))$ $\phantom. \times (11 - 4)$ Steve Wilson, 3/26 Lawrence, KS |
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| 563 (4.6) $\log((\antilog(11 \times 19$ $\phantom. + 90 \times 4))\pmm)$ Steve Wilson, 3/26 Lawrence, KS |
564 (4.8) $\ln\sqrt{\exp (1190 - 4!)} - 19$ Steve Wilson, 3/26 Lawrence, KS |
565 (4.8) $\dfrac{19}{4\%} + 90 + \sin(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
566 (4.6) $\log((\antilog(11 \times 19$ $\phantom. + 90 \times 4))\pm)$ Steve Wilson, 3/26 Lawrence, KS |
567 (4.6) $\log((\antilog(11 \times 19$ $\phantom. + 90 \times 4))\%)$ Steve Wilson, 3/26 Lawrence, KS |
568 (4.8) $\dfrac{11}{(\sqrt{4})\%} + 19 - \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
569 (1.0) $11 \times 19 + 90 \times 4$ Jonathan Frank, 2/24 Rye, NY |
570 (4.8) $\dfrac{11}{(\sqrt{4})\%} + 19 + \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
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| 571 (4.6) $11 \times \ln\sqrt{\exp 90} + 19 \times 4$ Steve Wilson, 3/26 Lawrence, KS |
572 (4.6) $\ln\sqrt{\exp 1190} - 19 - 4$ Steve Wilson, 3/26 Lawrence, KS |
573 (4.8) $\dfrac{19}{4\%} + 90$ $\phantom. + \log((\antilog 11)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
574 (4.6) $\ln\sqrt{\exp (1190 - 4)} - 19$ Steve Wilson, 3/26 Lawrence, KS |
575 (3.2) $19 \times (4! + 11) - 90$ Steve Wilson, 3/26 Lawrence, KS |
576 (2.2) $\dfrac{19}{4\%} + 90 + 11$ Jonathan Frank, 3/23 Rye, NY |
577 (4.8) $\ln\sqrt{\exp (1190 + \sqrt{4})}$ $\phantom. - 19$ Steve Wilson, 3/26 Lawrence, KS |
578 (4.6) $\ln\sqrt{\exp (1190 + 4)} - 19$ Steve Wilson, 3/26 Lawrence, KS |
579 (4.8) $\log((\antilog(\dfrac{90}{(11 + 4)\%}$ $\phantom. - 19))\%)$ Steve Wilson, 3/26 Lawrence, KS |
580 (4.6) $\ln\sqrt{\exp 1190} - 19 + 4$ Steve Wilson, 3/26 Lawrence, KS |
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| 581 (2.2) $\dfrac{90}{(11 + 4)\%} - 19$ Steve Wilson, 2/26 Lawrence, KS |
582 (4.8) $\coth\ln\coth\arsinh 11$ $\phantom. + 90 \times 4 - 19$ Steve Wilson, 3/26 Lawrence, KS |
583 (3.6) $\sqrt[.\overline{11}]{\sqrt{4}} + 90 - 19$ Steve Wilson, 2/26 Lawrence, KS |
584 (3.4) $\dfrac{90}{4!\%} + 19 \times 11$ Steve Wilson, 3/26 Lawrence, KS |
585 (3.8) $\dfrac{(19 + 11)\%}{.\overline{4}\pmf} - 90$ Steve Wilson, 2/26 Lawrence, KS |
586 (4.8) $\log((\antilog(\dfrac{90}{(19 - 4)\%}$ $\phantom. - 11))\pm)$ Steve Wilson, 3/26 Lawrence, KS |
587 (4.8) $\log((\antilog(\dfrac{90}{(19 - 4)\%}$ $\phantom. - 11))\%)$ Steve Wilson, 3/26 Lawrence, KS |
588 (4.8) $\ln\sqrt{\exp (1190 + 4!)} - 19$ Steve Wilson, 3/26 Lawrence, KS |
589 (2.2) $\dfrac{90}{(19 - 4)\%} - 11$ Steve Wilson, 2/26 Lawrence, KS |
590 (4.8) $\ln\sqrt{\exp 1190} - 4! + 19$ Steve Wilson, 3/26 Lawrence, KS |
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| 591 (4.8) $\dfrac{90}{(19 - 4)\%}$ $\phantom. - \log((\antilog 11)\%)$ Steve Wilson, 3/26 Lawrence, KS |
592 (4.8) $\dfrac{90}{(19 - 4)\%}$ $\phantom. - \log((\antilog 11)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
594 (4.8) $\dfrac{1190}{\sqrt{4}} - \cos(19!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
595 (4.8) $\dfrac{1190}{\sqrt{4}} + \sin(19!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
596 (4.8) $\dfrac{1190}{\sqrt{4}} + \cos(19!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
598 (3.2) $(19 \times 11 + 90) \times \sqrt{4}$ Steve Wilson, 2/26 Lawrence, KS |
599 (4.8) $\dfrac{90}{(19 - 4)\%} - \cos(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
600 (3.4) $\dfrac{90 + 19 + 11}{\sqrt{4\%}}$ Steve Wilson, 2/26 Lawrence, KS |
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| 601 (4.8) $\dfrac{90}{(19 - 4)\%} + \cos(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
602 (4.8) $\ln\sqrt{\exp (1190 - 4!)} + 19$ Steve Wilson, 3/26 Lawrence, KS |
603 (2.4) $\dfrac{90 - 19 - 4}{.\overline{11}}$ Steve Wilson, 2/26 Lawrence, KS |
608 (4.8) $\dfrac{90}{(19 - 4)\%}$ $\phantom. + \log((\antilog 11)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
609 (4.8) $\dfrac{90}{(19 - 4)\%}$ $\phantom. + \log((\antilog 11)\%)$ Steve Wilson, 3/26 Lawrence, KS |
610 (4.6) $\ln\sqrt{\exp 1190} + 19 - 4$ Steve Wilson, 3/26 Lawrence, KS |
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| 611 (2.2) $\dfrac{90}{(19 - 4)\%} + 11$ Steve Wilson, 2/26 Lawrence, KS |
612 (4.6) $\ln\sqrt{\exp (1190 - 4)} + 19$ Steve Wilson, 3/26 Lawrence, KS |
613 (3.6) $\dfrac{90 - 4!}{.\overline{11}} + 19$ Steve Wilson, 3/26 Lawrence, KS |
614 (3.2) $\dfrac{1190}{\sqrt{4}} + 19$ Steve Wilson, 2/26 Lawrence, KS |
615 (3.6) $\dfrac{90 - 19}{.\overline{11}} - 4!$ Steve Wilson, 3/26 Lawrence, KS |
616 (4.6) $\ln\sqrt{\exp (1190 + 4)} + 19$ Steve Wilson, 3/26 Lawrence, KS |
617 (4.8) $\dfrac{90}{(11 + 4)\%}$ $\phantom. + \log((\antilog 19)\%)$ Steve Wilson, 3/26 Lawrence, KS |
618 (4.6) $\ln\sqrt{\exp 1190} + 19 + 4$ Steve Wilson, 3/26 Lawrence, KS |
619 (2.2) $\dfrac{90}{(11 + 4)\%} + 19$ Steve Wilson, 2/26 Lawrence, KS |
620 (3.8) $411 + \dfrac{19\%}{.\overline{90}\pmf}$ Steve Wilson, 2/26 Lawrence, KS |
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| 621 (3.4) $\dfrac{11}{(\sqrt{4})\%} + 90 - 19$ Steve Wilson, 2/26 Lawrence, KS |
622 (4.8) $\coth\ln\coth\arsinh 11$ $\phantom. + 90 \times 4 + 19$ Steve Wilson, 3/26 Lawrence, KS |
623 (4.8) $\log((\antilog 1119)\pmm)$ $\phantom. - 490$ Steve Wilson, 3/26 Lawrence, KS |
624 (4.8) $\log((\antilog 1119)\%\pm)$ $\phantom. - 490$ Steve Wilson, 3/26 Lawrence, KS |
625 (4.8) $\log((\antilog 1119)\%\%)$ $\phantom. - 490$ Steve Wilson, 3/26 Lawrence, KS |
626 (4.8) $\ln\sqrt{\exp (1190 + 4!)} + 19$ Steve Wilson, 3/26 Lawrence, KS |
627 (4.6) $\log((\antilog 1119)\%)$ $\phantom. - 490$ Steve Wilson, 3/26 Lawrence, KS |
628 (4.8) $\log((\antilog((11 + 19)$ $\phantom. \times 4! - 90))\%)$ Steve Wilson, 3/26 Lawrence, KS |
629 (2.0) $1119 - 490$ Jonathan Frank, 2/26 Piscataway, NJ |
630 (3.2) $(11 + 19) \times 4! - 90$ Jonathan Frank, 7/23 Rye, NY |
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| 631 (3.8) $\sqrt{19^4} + \dfrac{90}{\sqrt{.\overline{11}}}$ Steve Wilson, 2/26 Lawrence, KS |
632 (4.6) $1119$ $\phantom. - \log((\antilog 490)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
633 (4.6) $1119$ $\phantom. - \log((\antilog 490)\%\%)$ Steve Wilson, 3/26 Lawrence, KS |
634 (4.6) $1119$ $\phantom. - \log((\antilog 490)\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
635 (2.4) $\dfrac{90 - 19}{.\overline{11}} - 4$ Steve Wilson, 2/26 Lawrence, KS |
636 (4.0) $\dfrac{19}{\sqrt{.\overline{11}\%}} + 90 - 4!$ Steve Wilson, 3/26 Lawrence, KS |
637 (3.6) $\dfrac{90 - 19}{.\overline{11}} - \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
638 (4.8) $\ln\sqrt{\exp 1190} + 4! + 19$ Steve Wilson, 3/26 Lawrence, KS |
639 (3.2) $(11 - \sqrt{4}) \times (90 - 19)$ Steve Wilson, 3/26 Lawrence, KS |
640 (4.8) $90 + 11 \times (19$ $\phantom. + \coth\ln\coth\arcosh 4)$ Steve Wilson, 3/26 Lawrence, KS |
|
| 641 (3.6) $\dfrac{90 - 19}{.\overline{11}} + \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
643 (2.4) $\dfrac{90 - 19}{.\overline{11}} + 4$ Steve Wilson, 2/26 Lawrence, KS |
646 (4.8) $\coth\ln\coth\arcosh 19$ $\phantom. - 90 + 11 + 4$ Steve Wilson, 3/26 Lawrence, KS |
648 (4.8) $\coth\ln\coth\arsinh 19$ $\phantom. - 90 + 11 + 4$ Steve Wilson, 3/26 Lawrence, KS |
649 (3.8) $\left(\sqrt{\dfrac{4}{.\overline{11}}}\right)! - 90 + 19$ Steve Wilson, 2/26 Lawrence, KS |
||||||
| 656 (3.8) $\dfrac{19}{\sqrt{.\overline{11}\%}} + 90 - 4$ Steve Wilson, 2/26 Lawrence, KS |
657 (3.6) $\dfrac{90 - 19 + \sqrt{4}}{.\overline{11}}$ Steve Wilson, 2/26 Lawrence, KS |
658 (4.0) $\dfrac{19}{\sqrt{.\overline{11}\%}} + 90 - \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
659 (3.4) $\dfrac{11}{(\sqrt{4})\%} + 90 + 19$ Steve Wilson, 2/26 Lawrence, KS |
660 (2.2) $\dfrac{19 + 11}{4\%} - 90$ Jonathan Frank, 3/23 Rye, NY |
||||||
| 661 (2.4) $490 + \dfrac{19}{.\overline{11}}$ Steve Wilson, 2/26 Lawrence, KS |
662 (4.0) $\dfrac{19}{\sqrt{.\overline{11}\%}} + 90 + \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
663 (3.6) $\dfrac{90 - 19}{.\overline{11}} + 4!$ Steve Wilson, 3/26 Lawrence, KS |
664 (3.8) $\dfrac{19}{\sqrt{.\overline{11}\%}} + 90 + 4$ Steve Wilson, 2/26 Lawrence, KS |
665 (4.6) $19 \times (4! + 11) + \cos 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
666 (4.6) $19 \times (4! + 11) + \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
669 (4.8) $\log\left(\left(\antilog\left((19 + 11)\phantom{\dfrac11}\right.\right.\right.$ $\left.\left.\left. \times \dfrac{90}{4}\right)\right)\pm\right)$ Steve Wilson, 3/26 Lawrence, KS |
670 (4.8) $(90 - 19 - 4)$ $\phantom. \times \left(\sqrt{(\antilog 11)\pmf}\right)\pm$ Steve Wilson, 3/26 Lawrence, KS |
|||
| 671 (4.6) $\ln\sqrt{\exp 1190} + 19 \times 4$ Steve Wilson, 3/26 Lawrence, KS |
672 (4.6) $\log\left(\left(\antilog\left((19 + 11)\phantom{\dfrac11}\right.\right.\right.$ $\left.\left.\left. \times \dfrac{90}{4}\right)\right)\pm\right)$ Steve Wilson, 3/26 Lawrence, KS |
673 (2.2) $90 \times 19 \times .4 - 11$ Steve Wilson, 2/26 Lawrence, KS |
675 (1.0) $(19 + 11) \times \dfrac{90}{4}$ Jonathan Frank, 3/23 Rye, NY |
677 (4.8) $\coth\ln\coth\arsinh 19$ $\phantom. - 90 + 11 \times 4$ Steve Wilson, 3/26 Lawrence, KS |
678 (4.8) $\log((\antilog(90$ $\phantom. \times (19 - 11.4)))\pmm)$ Steve Wilson, 3/26 Lawrence, KS |
679 (4.8) $\log((\antilog(90$ $\phantom. \times (19 - 11.4)))\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
680 (4.8) $\log((\antilog(90$ $\phantom. \times (19 - 11.4)))\%\%)$ Steve Wilson, 3/26 Lawrence, KS |
|||
| 681 (4.6) $\log((\antilog(90$ $\phantom. \times (19 - 11.4)))\pm)$ Steve Wilson, 3/26 Lawrence, KS |
682 (4.6) $\log((\antilog(90$ $\phantom. \times (19 - 11.4)))\%)$ Steve Wilson, 3/26 Lawrence, KS |
683 (4.8) $90 \times 19 \times .4 - \cos(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
684 (2.0) $90 \times (19 - 11.4)$ Steve Wilson, 3/26 Lawrence, KS |
685 (4.8) $90 \times 19 \times .4 + \cos(11!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
686 (4.6) $\log((\antilog((90 - 4)$ $\phantom. \times (19 - 11)))\%)$ Steve Wilson, 3/26 Lawrence, KS |
687 (4.8) $90 \times (19 - 11)$ $\phantom. - \coth\ln\coth\arsinh 4$ Steve Wilson, 3/26 Lawrence, KS |
688 (1.0) $(90 - 4) \times (19 - 11)$ Jonathan Frank, 3/23 Rye, NY |
689 (4.8) $90 \times (19 - 11)$ $\phantom. - \coth\ln\coth\arcosh 4$ Steve Wilson, 3/26 Lawrence, KS |
690 (3.6) $(19 + 4) \times 90 \times \sqrt{.\overline{11}}$ Steve Wilson, 2/26 Lawrence, KS |
|
| 691 (4.4) $90 \times (\antilog 4)\pm$ $\phantom. - 19 \times 11$ Steve Wilson, 3/26 Lawrence, KS |
692 (4.8) $90 \times 19 \times .4$ $\phantom. + \log((\antilog 11)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
693 (4.8) $90 \times 19 \times .4$ $\phantom. + \log((\antilog 11)\%)$ Steve Wilson, 3/26 Lawrence, KS |
694 (4.8) $\log((\antilog(90$ $\phantom. \times (19 - 11) - 4!))\%)$ Steve Wilson, 3/26 Lawrence, KS |
695 (2.2) $90 \times 19 \times .4 + 11$ Steve Wilson, 2/26 Lawrence, KS |
696 (3.2) $90 \times (19 - 11) - 4!$ Jonathan Frank, 3/23 Rye, NY |
698 (4.8) $90 \times (19 - 11)$ $\phantom. - \log((\antilog(4!))\%)$ Steve Wilson, 3/26 Lawrence, KS |
699 (4.4) $(90 - 19) \times (\antilog 4)\pm$ $\phantom. - 11$ Steve Wilson, 3/26 Lawrence, KS |
|||
| 701 (3.4) $\left(\dfrac{90 - 4!}{11}\right)! - 19$ Steve Wilson, 3/26 Lawrence, KS |
702 (4.8) $\log((\antilog((90 - \sqrt{4})$ $\phantom. \times (19 - 11)))\%)$ Steve Wilson, 3/26 Lawrence, KS |
704 (3.2) $(90 - \sqrt{4}) \times (19 - 11)$ Jonathan Frank, 4/23 Rye, NY |
705 (3.8) $90 \times 11 - \dfrac{19}{\sqrt{.\overline{4}\%}}$ Steve Wilson, 2/26 Lawrence, KS |
709 (3.4) $\left(\dfrac{90 + 4!}{19}\right)! - 11$ Steve Wilson, 3/26 Lawrence, KS |
710 (4.6) $(11 - (\antilog\sqrt{4})\%)$ $\phantom. \times (90 - 19)$ Steve Wilson, 3/26 Lawrence, KS |
|||||
| 711 (4.8) $\log((\antilog(90$ $\phantom. \times (19 - 11) - 4))\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
712 (4.8) $\log((\antilog(90$ $\phantom. \times (19 - 11) - 4))\%\%)$ Steve Wilson, 3/26 Lawrence, KS |
713 (4.6) $\log((\antilog(90$ $\phantom. \times (19 - 11) - 4))\pm)$ Steve Wilson, 3/26 Lawrence, KS |
714 (4.6) $\log((\antilog(90$ $\phantom. \times (19 - 11) - 4))\%)$ Steve Wilson, 3/26 Lawrence, KS |
715 (4.8) $90 \times (19 - 11)$ $\phantom. - \sec\arctan\sqrt{4!}$ Steve Wilson, 3/26 Lawrence, KS |
716 (1.0) $90 \times (19 - 11) - 4$ Jonathan Frank, 4/23 Rye, NY |
717 (4.8) $90 \times (19 - 11)$ $\phantom. - \coth\ln\sqrt{\sqrt{4}}$ Steve Wilson, 3/26 Lawrence, KS |
718 (3.2) $90 \times (19 - 11) - \sqrt{4}$ Jonathan Frank, 4/23 Rye, NY |
719 (4.6) $4! \times (19 - 11) - \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
720 (3.4) $\sqrt{\sqrt{(90 \times (19 - 11))^4}}$ Steve Wilson, 3/26 Lawrence, KS |
|
| 721 (4.4) $(90 - 19) \times (\antilog 4)\pm$ $\phantom. + 11$ Steve Wilson, 3/26 Lawrence, KS |
722 (3.2) $90 \times (19 - 11) + \sqrt{4}$ Jonathan Frank, 4/23 Rye, NY |
723 (4.8) $90 \times (19 - 11)$ $\phantom. + \coth\ln\sqrt{\sqrt{4}}$ Steve Wilson, 3/26 Lawrence, KS |
724 (1.0) $90 \times (19 - 11) + 4$ Jonathan Frank, 4/23 Rye, NY |
725 (4.6) $\dfrac{19 + 11 - \sin 90^\circ}{4\%}$ Steve Wilson, 3/26 Lawrence, KS |
727 (4.8) $\coth\ln\coth\arcosh 19$ $\phantom. + \dfrac{90}{11 + 4}$ Steve Wilson, 3/26 Lawrence, KS |
728 (4.8) $90 \times (19 - 11)$ $\phantom. + \arcosh\coth\ln\coth 4$ Steve Wilson, 3/26 Lawrence, KS |
729 (3.4) $(90^{(4!/(19-11))})\pm$ Steve Wilson, 3/26 Lawrence, KS |
|||
| 731 (3.4) $\left(\dfrac{90 + 4!}{19}\right)! + 11$ Steve Wilson, 3/26 Lawrence, KS |
732 (4.8) $\log((\antilog((90 - 4$ $\phantom. - 19) \times 11))\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
733 (2.4) $904 - \dfrac{19}{.\overline{11}}$ Steve Wilson, 2/26 Lawrence, KS |
734 (4.8) $\log((\antilog((90 + \sqrt{4})$ $\phantom. \times (19 - 11)))\%)$ Steve Wilson, 3/26 Lawrence, KS |
735 (4.8) $(90 + 19 - 4)$ $\phantom. \times \log((\antilog 11)\%\%)$ Steve Wilson, 3/26 Lawrence, KS |
736 (3.2) $(90 + \sqrt{4}) \times (19 - 11)$ Jonathan Frank, 5/23 Rye, NY |
737 (1.0) $(90 - 4 - 19) \times 11$ Jonathan Frank, 4/24 Rye, NY |
739 (3.4) $\left(\dfrac{90 - 4!}{11}\right)! + 19$ Steve Wilson, 3/26 Lawrence, KS |
740 (4.8) $\log((\antilog(19 \times 11$ $\phantom. \times 4 - 90))\pmm)$ Steve Wilson, 3/26 Lawrence, KS |
||
| 741 (4.8) $\log((\antilog(19 \times 11$ $\phantom. \times 4 - 90))\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
742 (4.8) $\log((\antilog(19 \times 11$ $\phantom. \times 4 - 90))\%\%)$ Steve Wilson, 3/26 Lawrence, KS |
743 (4.6) $\log((\antilog(19 \times 11$ $\phantom. \times 4 - 90))\pm)$ Steve Wilson, 3/26 Lawrence, KS |
744 (3.2) $90 \times (19 - 11) + 4!$ Jonathan Frank, 5/23 Rye, NY |
746 (1.0) $19 \times 11 \times 4 - 90$ Jonathan Frank, 5/23 Rye, NY |
747 (4.8) $\log((\antilog((90 + 4)$ $\phantom. \times (19 - 11)))\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
748 (4.6) $19 \times 11 \times 4$ $\phantom. - \log((\antilog 90)\%)$ Steve Wilson, 3/26 Lawrence, KS |
749 (2.4) $90 \times 19 \times .\overline{4} - 11$ Steve Wilson, 2/26 Lawrence, KS |
750 (4.8) $19 \times 11 \times 4$ $\phantom. - \log((\antilog 90)\%\%)$ Steve Wilson, 3/26 Lawrence, KS |
||
| 751 (4.8) $19 \times 11 \times 4$ $\phantom. - \log((\antilog 90)\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
752 (1.0) $(90 + 4) \times (19 - 11)$ Jonathan Frank, 5/23 Rye, NY |
753 (4.6) $\log((\antilog(90$ $\phantom. \times (19.4 - 11)))\pm)$ Steve Wilson, 3/26 Lawrence, KS |
754 (4.6) $\log((\antilog(90$ $\phantom. \times (19.4 - 11)))\%)$ Steve Wilson, 3/26 Lawrence, KS |
755 (2.4) $\dfrac{90 - 4}{.\overline{11}} - 19$ Steve Wilson, 2/26 Lawrence, KS |
756 (2.0) $90 \times (19.4 - 11)$ Steve Wilson, 3/26 Lawrence, KS |
757 (3.2) $(90 - 19) \times 11 - 4!$ Steve Wilson, 3/26 Lawrence, KS |
758 (4.8) $\log((\antilog((19 + 90)$ $\phantom. \times (11 - 4)))\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
759 (3.2) $(90 - \sqrt{4} - 19) \times 11$ Jonathan Frank, 4/24 Rye, NY |
760 (2.4) $90 \times 19 \times 4 \times .\overline{11}$ Steve Wilson, 2/26 Lawrence, KS |
|
| 761 (4.8) $(\log((\antilog 90)\%) - 19)$ $\phantom. \times 11 + \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
763 (1.0) $(19 + 90) \times (11 - 4)$ Jonathan Frank, 11/25 Piscataway, NJ |
765 (3.6) $\dfrac{90 + 19 - 4!}{.\overline{11}}$ Steve Wilson, 2/26 Lawrence, KS |
766 (4.8) $\log((\antilog 1190)\%\pm)$ $\phantom. - 419$ Steve Wilson, 3/26 Lawrence, KS |
767 (3.6) $\dfrac{90}{.\overline{11}} - 19 - 4!$ Steve Wilson, 3/26 Lawrence, KS |
768 (4.6) $\log((\antilog 1190)\pm)$ $\phantom. - 419$ Steve Wilson, 3/26 Lawrence, KS |
769 (4.6) $\log((\antilog 1190)\%)$ $\phantom. - 419$ Steve Wilson, 3/26 Lawrence, KS |
770 (4.6) $11 \times (90 - 4$ $\phantom. - \log((\antilog 19)\pm))$ Steve Wilson, 3/26 Lawrence, KS |
|||
| 771 (2.0) $1190 - 419$ Jonathan Frank, 2/26 Piscataway, NJ |
772 (4.8) $(\log((\antilog 90)\pm) - 19)$ $\phantom. \times 11 + 4!$ Steve Wilson, 3/26 Lawrence, KS |
773 (3.6) $\dfrac{90 - \sqrt{4}}{.\overline{11}} - 19$ Steve Wilson, 3/26 Lawrence, KS |
774 (4.6) $1190$ $\phantom. - \log((\antilog 419)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
775 (4.6) $\dfrac{19 + 11 + \sin 90^\circ}{4\%}$ Steve Wilson, 3/26 Lawrence, KS |
776 (4.8) $1190$ $\phantom. - \log((\antilog 419)\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
777 (1.0) $(90 - 19) \times 11 - 4$ Jonathan Frank, 5/23 Rye, NY |
778 (4.8) $(90 - 19) \times 11$ $\phantom. - \coth\ln\sqrt{\sqrt{4}}$ Steve Wilson, 3/26 Lawrence, KS |
779 (3.2) $(90 - 19) \times 11 - \sqrt{4}$ Steve Wilson, 2/26 Lawrence, KS |
780 (4.6) $(90 - 19) \times 11$ $\phantom. - \log((\antilog 4)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
|
| 781 (3.4) $\sqrt{\sqrt{((90 - 19) \times 11)^4}}$ Steve Wilson, 3/26 Lawrence, KS |
782 (4.6) $(90 - 19) \times 11$ $\phantom. + \log((\antilog 4)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
783 (3.2) $(90 - 19) \times 11 + \sqrt{4}$ Steve Wilson, 2/26 Lawrence, KS |
784 (4.8) $(90 - 19) \times 11$ $\phantom. + \coth\ln\sqrt{\sqrt{4}}$ Steve Wilson, 3/26 Lawrence, KS |
785 (1.0) $(90 - 19) \times 11 + 4$ Jonathan Frank, 6/23 Rye, NY |
786 (4.8) $(90 - 19) \times 11$ $\phantom. + \sec\arctan\sqrt{4!}$ Steve Wilson, 3/26 Lawrence, KS |
787 (2.4) $\dfrac{90}{.\overline{11}} - 19 - 4$ Steve Wilson, 2/26 Lawrence, KS |
789 (3.6) $\dfrac{90}{.\overline{11}} - 19 - \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
|||
| 791 (3.8) $\left(\sqrt{\dfrac{4}{.\overline{11}}}\right)! + 90 - 19$ Steve Wilson, 2/26 Lawrence, KS |
792 (4.8) $11 \times (90 - \sqrt{4}$ $\phantom. - \log((\antilog 19)\pm))$ Steve Wilson, 3/26 Lawrence, KS |
793 (2.4) $\dfrac{90 - 4}{.\overline{11}} + 19$ Steve Wilson, 2/26 Lawrence, KS |
794 (4.8) $19 \times 11 \times 4$ $\phantom. - \log((\sqrt{\antilog 90})\pm)$ Steve Wilson, 3/26 Lawrence, KS |
795 (2.4) $\dfrac{90}{.\overline{11}} - 19 + 4$ Steve Wilson, 2/26 Lawrence, KS |
796 (4.8) $\coth\ln\coth\arcosh 19$ $\phantom. + 90 - 11 - 4$ Steve Wilson, 3/26 Lawrence, KS |
798 (4.8) $\coth\ln\coth\arsinh 19$ $\phantom. + 90 - 11 - 4$ Steve Wilson, 3/26 Lawrence, KS |
799 (4.8) $\cot\arctan((\sqrt{4})\pm)$ $\phantom. + 90 + 19 \times 11$ Steve Wilson, 3/26 Lawrence, KS |
800 (4.8) $\log((\antilog((90$ $\phantom. + \sqrt{4} - 19) \times 11))\pm)$ Steve Wilson, 3/26 Lawrence, KS |
||
| 801 (4.8) $\log((\antilog((90$ $\phantom. + \sqrt{4} - 19) \times 11))\%)$ Steve Wilson, 3/26 Lawrence, KS |
803 (3.2) $(90 + \sqrt{4} - 19) \times 11$ Jonathan Frank, 4/24 Rye, NY |
804 (4.8) $\coth\ln\coth\arcosh 19$ $\phantom. + 90 - 11 + 4$ Steve Wilson, 3/26 Lawrence, KS |
805 (3.2) $(90 - 19) \times 11 + 4!$ Steve Wilson, 3/26 Lawrence, KS |
806 (4.8) $\coth\ln\coth\arsinh 19$ $\phantom. + 90 - 11 + 4$ Steve Wilson, 3/26 Lawrence, KS |
809 (3.6) $\dfrac{90 + \sqrt{4}}{.\overline{11}} - 19$ Steve Wilson, 3/26 Lawrence, KS |
810 (3.2) $(11 + 19) \times 4! + 90$ Jonathan Frank, 7/23 Rye, NY |
||||
| 811 (3.6) $\dfrac{90 - \sqrt{4}}{.\overline{11}} + 19$ Steve Wilson, 3/26 Lawrence, KS |
812 (4.8) $(90 - 19) \times 11$ $\phantom. - \coth\ln\coth\arcosh 4$ Steve Wilson, 3/26 Lawrence, KS |
814 (4.8) $(90 - 19) \times 11$ $\phantom. - \coth\ln\coth\arsinh 4$ Steve Wilson, 3/26 Lawrence, KS |
815 (3.6) $\dfrac{90}{.\overline{11}} - 19 + 4!$ Steve Wilson, 3/26 Lawrence, KS |
818 (4.8) $\coth\ln\coth\arcosh 19$ $\phantom. + 90 + 11 - 4$ Steve Wilson, 3/26 Lawrence, KS |
819 (4.8) $\log((\antilog((90$ $\phantom. - 19 + 4) \times 11))\pmm)$ Steve Wilson, 3/26 Lawrence, KS |
820 (4.4) $(90 - 19 + 11)\pm$ $\phantom. \times \antilog 4$ Steve Wilson, 3/26 Lawrence, KS |
||||
| 821 (4.8) $\log((\antilog((90$ $\phantom. - 19 + 4) \times 11))\%\%)$ Steve Wilson, 3/26 Lawrence, KS |
822 (4.6) $\log((\antilog((90$ $\phantom. - 19 + 4) \times 11))\pm)$ Steve Wilson, 3/26 Lawrence, KS |
823 (4.6) $\log((\antilog((90$ $\phantom. - 19 + 4) \times 11))\%)$ Steve Wilson, 3/26 Lawrence, KS |
824 (4.8) $4 \times (11 \times 19$ $\phantom. + \log((\sin 90^\circ)\pm))$ Steve Wilson, 3/26 Lawrence, KS |
825 (1.0) $(90 - 19 + 4) \times 11$ Jonathan Frank, 6/23 Rye, NY |
826 (4.6) $11 \times 19 \times 4$ $\phantom. - \antilog\sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
827 (2.4) $\dfrac{90 + 4}{.\overline{11}} - 19$ Steve Wilson, 2/26 Lawrence, KS |
828 (4.8) $4 \times (11 \times 19$ $\phantom. + \log((\sin 90^\circ)\%))$ Steve Wilson, 3/26 Lawrence, KS |
829 (3.8) $\left(\sqrt{\dfrac{4}{.\overline{11}}}\right)! + 90 + 19$ Steve Wilson, 2/26 Lawrence, KS |
||
| 831 (3.6) $\dfrac{90}{.\overline{11}} + 19 + \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
832 (4.4) $4 \times (11 \times 19 - \sin 90^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
833 (2.4) $\dfrac{90}{.\overline{11}} + 19 + 4$ Steve Wilson, 2/26 Lawrence, KS |
834 (4.8) $11 \times 19 \times 4$ $\phantom. + \log((\sin 90^\circ)\%)$ Steve Wilson, 3/26 Lawrence, KS |
835 (4.4) $11 \times 19 \times 4 - \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
836 (4.4) $11 \times 19 \times 4 + \cos 90^\circ$ Jonathan Frank, 3/25 Rye, NY |
837 (4.4) $11 \times 19 \times 4 + \sin 90^\circ$ Jonathan Frank, 3/25 Rye, NY |
838 (4.8) $11 \times 19 \times 4$ $\phantom. - \log((\sin 90^\circ)\%)$ Steve Wilson, 3/26 Lawrence, KS |
839 (4.8) $11 \times 19 \times 4$ $\phantom. - \log((\sin 90^\circ)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
840 (2.2) $\dfrac{19 + 11}{4\%} + 90$ Jonathan Frank, 6/23 Rye, NY |
|
| 841 (4.6) $\sqrt{(19 + 11 - \sin 90^\circ)^4}$ Steve Wilson, 3/26 Lawrence, KS |
842 (4.8) $19 \times \ln\sqrt{\exp 90}$ $\phantom. - 11 - \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
844 (3.2) $\dfrac{19 \times 90}{\sqrt{4}} - 11$ Steve Wilson, 3/26 Lawrence, KS |
846 (4.6) $11 \times 19 \times 4$ $\phantom. + \antilog\sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
847 (3.6) $\dfrac{90 + \sqrt{4}}{.\overline{11}} + 19$ Steve Wilson, 3/26 Lawrence, KS |
848 (4.6) $19 \times \ln\sqrt{\exp 90} - 11 + 4$ Steve Wilson, 3/26 Lawrence, KS |
|||||
| 853 (3.6) $\dfrac{90}{.\overline{11}} + 19 + 4!$ Steve Wilson, 3/26 Lawrence, KS |
855 (3.6) $\dfrac{90 - 19 + 4!}{.\overline{11}}$ Steve Wilson, 2/26 Lawrence, KS |
856 (4.8) $90 \times \antilog\cos(19!^\circ)$ $\phantom. - 4 \times 11$ Steve Wilson, 3/26 Lawrence, KS |
857 (4.8) $\coth\ln\coth\arsinh 19$ $\phantom. + 90 + 11 \times 4$ Steve Wilson, 3/26 Lawrence, KS |
858 (4.6) $11 \times (90 + 4$ $\phantom. - \log((\antilog 19)\pm))$ Steve Wilson, 3/26 Lawrence, KS |
||||||
| 862 (4.6) $19 \times \ln\sqrt{\exp 90} + 11 - 4$ Steve Wilson, 3/26 Lawrence, KS |
864 (4.8) $19 \times \ln\sqrt{\exp 90}$ $\phantom. + 11 - \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
865 (2.4) $\dfrac{90 + 4}{.\overline{11}} + 19$ Steve Wilson, 2/26 Lawrence, KS |
866 (3.2) $\dfrac{19 \times 90}{\sqrt{4}} + 11$ Steve Wilson, 3/26 Lawrence, KS |
868 (4.8) $19 \times \ln\sqrt{\exp 90}$ $\phantom. + 11 + \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
869 (4.8) $11 \times (90 + 4$ $\phantom. - \log((\antilog 19)\%\%))$ Steve Wilson, 3/26 Lawrence, KS |
870 (4.4) $90 \times (\antilog 4)\pm$ $\phantom. - 19 - 11$ Steve Wilson, 3/26 Lawrence, KS |
||||
| 871 (4.6) $\log((\antilog((90$ $\phantom. - 11 \times 4) \times 19))\pm)$ Steve Wilson, 3/26 Lawrence, KS |
872 (4.6) $\log((\antilog((90$ $\phantom. - 11 \times 4) \times 19))\%)$ Steve Wilson, 3/26 Lawrence, KS |
874 (1.0) $(90 - 11 \times 4) \times 19$ Jonathan Frank, 6/23 Rye, NY |
877 (4.8) $19 \times \ln\sqrt{\exp 90}$ $\phantom. + 11 \times \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
880 (4.8) $\log((\antilog 90)\%)$ $\phantom. \times (19 - 11 + \sqrt{4})$ Steve Wilson, 3/26 Lawrence, KS |
||||||
| 887 (4.8) $\sqrt{(\antilog 11)\%\pmf}$ $\phantom. - 90 - 19 - 4$ Steve Wilson, 3/26 Lawrence, KS |
888 (4.8) $(\log((\antilog 90)\pm) + 4!)$ $\phantom. \times (19 - 11)$ Steve Wilson, 3/26 Lawrence, KS |
890 (4.8) $\sqrt{(19 + 11)^4}$ $\phantom. - \antilog\sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
||||||||
| 892 (4.4) $90 \times (\antilog 4)\pm$ $\phantom. - 19 + 11$ Steve Wilson, 3/26 Lawrence, KS |
895 (4.8) $\sqrt{(\antilog 11)\%\pmf}$ $\phantom. - 90 - 19 + 4$ Steve Wilson, 3/26 Lawrence, KS |
896 (4.8) $(\log((\antilog 90)\%) + 4!)$ $\phantom. \times (19 - 11)$ Steve Wilson, 3/26 Lawrence, KS |
897 (4.8) $\log((\antilog(90 \times (19$ $\phantom. - 11 + \sqrt{4})))\pm)$ Steve Wilson, 3/26 Lawrence, KS |
898 (4.8) $\log((\antilog(90 \times (19$ $\phantom. - 11 + \sqrt{4})))\%)$ Steve Wilson, 3/26 Lawrence, KS |
899 (4.6) $\sqrt{(19 + 11)^4} - \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
900 (3.2) $90 \times (19 - 11 + \sqrt{4})$ Steve Wilson, 3/26 Lawrence, KS |
||||
| 901 (4.6) $\sqrt{(19 + 11)^4} + \sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
902 (4.8) $11 \times (90 - 4!$ $\phantom. + \log((\antilog 19)\pm))$ Steve Wilson, 3/26 Lawrence, KS |
908 (4.4) $90 \times (\antilog 4)\pm$ $\phantom. + 19 - 11$ Steve Wilson, 3/26 Lawrence, KS |
909 (4.8) $\log((\antilog(90$ $\phantom. \times 11))\%\pm) - 19 \times 4$ Steve Wilson, 3/26 Lawrence, KS |
910 (4.8) $\sqrt{(19 + 11)^4}$ $\phantom. + \antilog\sin 90^\circ$ Steve Wilson, 3/26 Lawrence, KS |
||||||
| 911 (4.6) $\log((\antilog(90$ $\phantom. \times 11))\pm) - 19 \times 4$ Steve Wilson, 3/26 Lawrence, KS |
912 (3.2) $(4! + 90) \times (19 - 11)$ Jonathan Frank, 11/25 Piscataway, NJ |
913 (4.8) $11 \times (90 - 4!$ $\phantom. + \log((\antilog 19)\%))$ Steve Wilson, 3/26 Lawrence, KS |
914 (1.0) $90 \times 11 - 19 \times 4$ Jonathan Frank, 6/23 Rye, NY |
916 (4.6) $90 \times 11 - \log((\antilog($ $19 \times 4))\%)$ Steve Wilson, 3/26 Lawrence, KS |
917 (4.6) $90 \times 11 - \log((\antilog($ $19 \times 4))\pm)$ Steve Wilson, 3/26 Lawrence, KS |
918 (4.8) $90 \times 11 - \log((\antilog($ $19 \times 4))\%\%)$ Steve Wilson, 3/26 Lawrence, KS |
919 (4.8) $90 \times 11 - \log((\antilog($ $19 \times 4))\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
920 (4.8) $90 \times 11 - \log((\antilog($ $19 \times 4))\pmm)$ Steve Wilson, 3/26 Lawrence, KS |
||
| 921 (4.8) $19 \times 11 \times 4$ $\phantom. + \log((\antilog 90)\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
922 (4.8) $19 \times 11 \times 4$ $\phantom. + \log((\antilog 90)\%\%)$ Steve Wilson, 3/26 Lawrence, KS |
923 (3.2) $(11 + \sqrt{4}) \times (90 - 19)$ Steve Wilson, 3/26 Lawrence, KS |
924 (4.6) $19 \times 11 \times 4$ $\phantom. + \log((\antilog 90)\%)$ Steve Wilson, 3/26 Lawrence, KS |
925 (4.8) $\sqrt{(\antilog 11)\%\pmf}$ $\phantom. - 90 + 19 - 4$ Steve Wilson, 3/26 Lawrence, KS |
926 (1.0) $19 \times 11 \times 4 + 90$ Jonathan Frank, 7/23 Rye, NY |
927 (1.0) $(90 - 4) \times 11 - 19$ Jonathan Frank, 7/23 Rye, NY |
929 (4.6) $(90 - 4) \times 11$ $\phantom. - \log((\antilog 19)\%)$ Steve Wilson, 3/26 Lawrence, KS |
870 (4.4) $90 \times (\antilog 4)\pm$ $\phantom. + 19 + 11$ Steve Wilson, 3/26 Lawrence, KS |
||
| 931 (4.8) $(90 - 4) \times 11$ $\phantom. - \log((\antilog 19)\%\%)$ Steve Wilson, 3/26 Lawrence, KS |
932 (4.8) $(90 - 4) \times 11$ $\phantom. - \log((\antilog 19)\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
933 (4.8) $\sqrt{(\antilog 11)\%\pmf}$ $\phantom. - 90 + 19 + 4$ Steve Wilson, 3/26 Lawrence, KS |
935 (3.2) $(90 + 19 - 4!) \times 11$ Jonathan Frank, 7/25 Rye, NY |
938 (4.8) $(90 - 4) \times 11$ $\phantom. - \log\sqrt{(\antilog 19)\pmf}$ Steve Wilson, 3/26 Lawrence, KS |
940 (4.8) $90 \times 11 - 19$ $\phantom. - \coth\ln\coth\arcosh 4$ Steve Wilson, 3/26 Lawrence, KS |
|||||
| 944 (4.8) $90 \times \antilog\cos(19!^\circ)$ $\phantom. + 4 \times 11$ Steve Wilson, 3/26 Lawrence, KS |
945 (2.4) $\dfrac{90 + 19 - 4}{.\overline{11}}$ Steve Wilson, 2/26 Lawrence, KS |
946 (4.6) $(90 - 4) \times 11 + \sin(19!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
947 (3.2) $90 \times 11 - 19 - 4!$ Steve Wilson, 2/26 Lawrence, KS |
948 (4.8) $90 \times 11 - 4$ $\phantom. - \arcosh\coth\ln\coth 19$ Steve Wilson, 3/26 Lawrence, KS |
949 (4.8) $90 \times 11 - 4!$ $\phantom. - \log((\antilog 19)\%)$ Steve Wilson, 3/26 Lawrence, KS |
950 (4.8) $90 \times 11 - 4!$ $\phantom. - \log((\antilog 19)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
||||
| 952 (3.2) $90 \times 11 - 19 \times \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
954 (4.8) $90 \times 11 - \log((\antilog($ $19 \times \sqrt{4}))\%)$ Steve Wilson, 3/26 Lawrence, KS |
955 (4.8) $90 \times 11 - \log((\antilog($ $19 \times \sqrt{4}))\pm)$ Steve Wilson, 3/26 Lawrence, KS |
956 (4.8) $\coth\ln\coth\arcosh (19$ $\phantom. + 4) - 90 - 11$ Steve Wilson, 3/26 Lawrence, KS |
957 (3.6) $\dfrac{90 + 19}{.\overline{11}} - 4!$ Steve Wilson, 3/26 Lawrence, KS |
958 (4.8) $\coth\ln\coth\arsinh (19$ $\phantom. + 4) - 90 - 11$ Steve Wilson, 3/26 Lawrence, KS |
959 (4.8) $(90 - 4) \times 11$ $\phantom. + \log((\antilog 19)\pmm)$ Steve Wilson, 3/26 Lawrence, KS |
960 (4.8) $(90 - 4) \times 11$ $\phantom. + \log((\antilog 19)\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
|||
| 961 (4.8) $(90 - 4) \times 11$ $\phantom. + \log((\antilog 19)\%\%)$ Steve Wilson, 3/26 Lawrence, KS |
962 (4.6) $(90 - 4) \times 11$ $\phantom. + \log((\antilog 19)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
963 (3.6) $\dfrac{90 + 19 - \sqrt{4}}{.\overline{11}}$ Steve Wilson, 2/26 Lawrence, KS |
964 (4.6) $\log((\antilog(90 \times 11))\pm)$ $\phantom. - 19 - 4$ Steve Wilson, 3/26 Lawrence, KS |
965 (1.0) $(90 - 4) \times 11 + 19$ Jonathan Frank, 7/23 Rye, NY |
966 (4.8) $(90 - 4) \times 11$ $\phantom. - \sec\arctan\sqrt{4!}$ Steve Wilson, 3/26 Lawrence, KS |
967 (1.0) $90 \times 11 - 19 - 4$ Jonathan Frank, 8/23 Rye, NY |
968 (4.8) $(90 - 4) \times 11$ $\phantom. - \coth\ln\sqrt{\sqrt{4}}$ Steve Wilson, 3/26 Lawrence, KS |
969 (3.2) $90 \times 11 - 19 - \sqrt{4}$ Steve Wilson, 2/26 Lawrence, KS |
970 (4.8) $(90 + 11 - 4)$ $\phantom. \times \antilog\cos(19!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
|
| 971 (3.4) $90 \times 11 - \sqrt{\sqrt{19^4}}$ Steve Wilson, 2/26 Lawrence, KS |
972 (4.6) $90 \times 11 - 19$ $\phantom. + \log((\antilog 4)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
973 (3.4) $90 \times 11 - 19 + \sqrt{4}$ Steve Wilson, 2/26 Lawrence, KS |
974 (4.8) $90 \times 11 - 19$ $\phantom. + \coth\ln\sqrt{\sqrt{4}}$ Steve Wilson, 3/26 Lawrence, KS |
975 (1.0) $90 \times 11 - 19 + 4$ Jonathan Frank, 8/23 Rye, NY |
976 (4.0) $\dfrac{\sqrt{90\pmf}}{(19 + 11)\%\pmf} - 4!$ Steve Wilson, 3/26 Lawrence, KS |
977 (2.4) $\dfrac{90 + 19}{.\overline{11}} - 4$ Steve Wilson, 2/26 Lawrence, KS |
978 (4.6) $90 \times 11 + 4$ $\phantom. - \log((\antilog 19)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
979 (3.6) $\dfrac{90 + 19}{.\overline{11}} - \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
980 (4.4) $(90 + 19 - 11)\pm$ $\phantom. \times \antilog 4$ Steve Wilson, 3/26 Lawrence, KS |
|
| 981 (3.2) $(11 - \sqrt{4}) \times (90 + 19)$ Steve Wilson, 3/26 Lawrence, KS |
982 (4.8) $\log\left(\left(\antilog\left(\dfrac{1990}{\sqrt{4}}\right.\right.\right.$ $\left.\left.\left.\phantom{\dfrac11}\right)\right)\%\right) - 11$ Steve Wilson, 3/26 Lawrence, KS |
983 (3.6) $\dfrac{90 + 19}{.\overline{11}} + \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
984 (3.2) $\dfrac{1990}{\sqrt{4}} - 11$ Steve Wilson, 2/26 Lawrence, KS |
985 (2.4) $\dfrac{90 + 19}{.\overline{11}} + 4$ Steve Wilson, 2/26 Lawrence, KS |
986 (4.8) $\sqrt{(\antilog 11)\%\pmf}$ $\phantom. - 90 + 19 \times 4$ Steve Wilson, 3/26 Lawrence, KS |
987 (4.8) $\dfrac{1990}{\sqrt{4}}$ $\phantom. - \log((\antilog 11)\pm)$ Steve Wilson, 3/26 Lawrence, KS |
988 (4.8) $\sqrt{(19 + 11)^4}$ $\phantom. + \log((\antilog 90)\%)$ Steve Wilson, 3/26 Lawrence, KS |
989 (4.6) $90 \times 11 - \cos((19 - 4)!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
990 (3.2) $\sqrt{(19 + 11)^4} + 90$ Steve Wilson, 3/26 Lawrence, KS |
|
| 991 (4.6) $90 \times 11 + \cos((19 - 4)!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
992 (4.8) $\log((\antilog 1190)\%\%)$ $\phantom. - 194$ Steve Wilson, 3/26 Lawrence, KS |
993 (4.6) $\log((\antilog 1190)\pm)$ $\phantom. - 194$ Steve Wilson, 3/26 Lawrence, KS |
994 (4.8) $\sqrt{(\antilog 11)\%\pmf}$ $\phantom. - \dfrac{90}{19 - 4}$ Steve Wilson, 3/26 Lawrence, KS |
995 (3.2) $90 \times 11 - 19 + 4!$ Steve Wilson, 2/26 Lawrence, KS |
996 (2.0) $1190 - 194$ Jonathan Frank, 2/26 Piscataway, NJ |
997 (4.8) $90 \times 11 + 4!$ $\phantom. - \log((\antilog 19)\%)$ Steve Wilson, 3/26 Lawrence, KS |
998 (4.0) $\dfrac{\sqrt{90\pmf}}{(19 + 11)\%\pmf} - \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
999 (3.6) $\dfrac{90 + 19 + \sqrt{4}}{.\overline{11}}$ Steve Wilson, 2/26 Lawrence, KS |
1000 (3.4) $\dfrac{90}{\sqrt{((19 + 11)\%)^4}}$ Steve Wilson, 3/26 Lawrence, KS |
|
| 1001 (4.8) $1190$ $\phantom. - \log((\antilog 194)\%\pm)$ Steve Wilson, 3/26 Lawrence, KS |
1002 (4.0) $\dfrac{\sqrt{90\pmf}}{(19 + 11)\%\pmf} + \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
1004 (3.8) $\dfrac{\sqrt{90\pmf}}{(19 + 11)\%\pmf} + 4$ Steve Wilson, 3/26 Lawrence, KS |
1005 (1.0) $90 \times 11 + 19 - 4$ Steve Wilson, 3/26 Lawrence, KS |
1006 (4.8) $\sqrt{(\antilog 11)\%\pmf}$ $\phantom. + \dfrac{90}{19 - 4}$ Steve Wilson, 3/26 Lawrence, KS |
1007 (2.0) $1911 - 904$ Jonathan Frank, 2/26 Piscataway, NJ |
1009 (3.4) $90 \times 11 + \sqrt{\sqrt{19^4}}$ Steve Wilson, 3/26 Lawrence, KS |
||||
| 1011 (3.2) $90 \times 11 + 19 + \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
1013 (1.0) $90 \times 11 + 19 + 4$ Steve Wilson, 3/26 Lawrence, KS |
1014 (4.8) $\sqrt{(\antilog 11)\%\pmf}$ $\phantom. + 90 - 19 \times 4$ Steve Wilson, 3/26 Lawrence, KS |
1016 (4.8) $90 \times 11 \times 4$ $\phantom. + \arcosh\coth\ln\coth 90$ Steve Wilson, 3/26 Lawrence, KS |
1019 (4.4) $90 \times 11 + 19$ $\phantom. + (\antilog 4)\pm$ Steve Wilson, 3/26 Lawrence, KS |
||||||
| 1022 (4.8) $90 \times 11 + 4$ $\phantom. \times \log\sqrt{(\antilog 19)\pmf}$ Steve Wilson, 3/26 Lawrence, KS |
1023 (4.6) $\log((\antilog 1119)\%)$ $\phantom. - 90 - 4$ Steve Wilson, 3/26 Lawrence, KS |
1024 (4.0) $\dfrac{\sqrt{90\pmf}}{(19 + 11)\%\pmf} + 4!$ Steve Wilson, 3/26 Lawrence, KS |
1025 (2.0) $1119 - 90 - 4$ Jonathan Frank, 9/24 Rye, NY |
1026 (4.6) $11.4 \times 90 + \sin(19!^\circ)$ Steve Wilson, 3/26 Lawrence, KS |
1027 (3.2) $1119 - 90 - \sqrt{4}$ Jonathan Frank, 9/24 Rye, NY |
1028 (3.2) $90 \times 11 + 19 \times \sqrt{4}$ Steve Wilson, 3/26 Lawrence, KS |
1029 (3.4) $\sqrt{\sqrt{(1119 - 90)^4}}$ Steve Wilson, 3/26 Lawrence, KS |
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| 1031 (3.2) $1119 - 90 + \sqrt{4}$ Jonathan Frank, 9/24 Rye, NY |
1033 (2.0) $1119 - 90 + 4$ Jonathan Frank, 9/24 Rye, NY |
1037 (4.8) $\coth\ln\coth\arcosh 19$ $\phantom. + (90 - 11) \times 4$ Steve Wilson, 3/26 Lawrence, KS |
1039 (4.8) $\coth\ln\coth\arsinh 19$ $\phantom. + (90 - 11) \times 4$ Steve Wilson, 3/26 Lawrence, KS |
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| 1043 (3.6) $\sqrt{4^{(90 \times .\overline{11})}} + 19$ Steve Wilson, 3/26 Lawrence, KS |
1044 (4.6) $\log((\antilog 90)\pm)$ $\phantom. \times (19 - 11 + 4)$ Steve Wilson, 3/26 Lawrence, KS |
1045 (3.2) $(90 - 19 + 4!) \times 11$ Jonathan Frank, 7/25 Rye, NY |
1050 (4.8) $4! \times \ln\sqrt{\exp 90}$ $\phantom. - 19 - 11$ Steve Wilson, 3/26 Lawrence, KS |
|||||||
| 1053 (3.2) $1119 - 90 + 4!$ Steve Wilson, 3/26 Lawrence, KS |
1056 (4.6) $\log((\antilog 90)\%)$ $\phantom. \times (19 - 11 + 4)$ Steve Wilson, 3/26 Lawrence, KS |
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| 1065 (1.0) $(4 + 11) \times (90 - 19)$ Jonathan Frank, 12/25 Piscataway, NJ |
1066 (1.0) $90 \times 11 + 19 \times 4$ Steve Wilson, 3/26 Lawrence, KS |
1067 (4.8) $\sqrt{(\antilog 11)\%\pmf}$ $\phantom. + 90 - 19 - 4$ Steve Wilson, 3/26 Lawrence, KS |
1070 (4.8) $\coth\ln\coth\arcosh 19$ $\phantom. + 90 \times 4 - 11$ Steve Wilson, 3/26 Lawrence, KS |
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| 1072 (4.8) $4! \times \ln\sqrt{\exp 90}$ $\phantom. - 19 + 11$ Steve Wilson, 3/26 Lawrence, KS |
1075 (2.2) $\dfrac{90 - 4}{(19 - 11)\%}$ Jonathan Frank, 6/24 Rye, NY |
1078 (4.8) $11 \times (90 + 4!$ $\phantom. - \log((\antilog 19)\pm))$ Steve Wilson, 3/26 Lawrence, KS |
1080 (1.0) $(19 - 11 + 4) \times 90$ Jonathan Frank, 7/25 Rye, NY |
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| 1088 (4.8) $4! \times \ln\sqrt{\exp 90}$ $\phantom. + 19 - 11$ Steve Wilson, 3/26 Lawrence, KS |
||||||||||
| 1092 (4.8) $\coth\ln\coth\arcosh 19$ $\phantom. + 90 \times 4 + 11$ Steve Wilson, 3/26 Lawrence, KS |
1094 (4.8) $\coth\ln\coth\arsinh 19$ $\phantom. + 90 \times 4 + 11$ Steve Wilson, 3/26 Lawrence, KS |
1100 (3.4) $\dfrac{90 - \sqrt{4}}{(19 - 11)\%}$ Jonathan Frank, 6/24 Rye, NY |
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| 1105 (4.8) $\sqrt{(\antilog 11)\%\pmf}$ $\phantom. + 90 + 19 - 4$ Steve Wilson, 3/26 Lawrence, KS |
1110 (4.8) $4! \times \ln\sqrt{\exp 90}$ $\phantom. + 19 + 11$ Steve Wilson, 3/26 Lawrence, KS |
|||||||||
| 1113 (4.8) $\sqrt{(\antilog 11)\%\pmf}$ $\phantom. + 90 + 19 + 4$ Steve Wilson, 3/26 Lawrence, KS |
||||||||||
| 1122 (4.6) $11 \times (90 - 4$ $\phantom. + \log((\antilog 19)\pm))$ Steve Wilson, 3/26 Lawrence, KS |
1125 (4.8) $\coth\ln\coth\arcosh 19$ $\phantom. + (90 + 11) \times 4$ Steve Wilson, 3/26 Lawrence, KS |
1127 (4.8) $\coth\ln\coth\arsinh 19$ $\phantom. + (90 + 11) \times 4$ Steve Wilson, 3/26 Lawrence, KS |
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| 1133 (4.6) $11 \times (90 - 4$ $\phantom. + \log((\antilog 19)\%))$ Steve Wilson, 3/26 Lawrence, KS |
1136 (4.8) $\coth\ln\coth\arcosh (19$ $\phantom. + 4) + 90 - 11$ Steve Wilson, 3/26 Lawrence, KS |
1138 (4.8) $\coth\ln\coth\arsinh (19$ $\phantom. + 4) + 90 - 11$ Steve Wilson, 3/26 Lawrence, KS |
||||||||
| 1144 (4.8) $11 \times (90 - \sqrt{4}$ $\phantom. + \log((\antilog 19)\pm))$ Steve Wilson, 3/26 Lawrence, KS |
1147 (3.2) $1190 - 19 - 4!$ Steve Wilson, 3/26 Lawrence, KS |
1150 (3.4) $\dfrac{90 + \sqrt{4}}{(19 - 11)\%}$ Jonathan Frank, 6/24 Rye, NY |
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| 1155 (1.0) $(90 - 4 + 19) \times 11$ Jonathan Frank, 5/24 Rye, NY |
1158 (4.8) $\coth\ln\coth\arcosh (19$ $\phantom. + 4) + 90 + 11$ Steve Wilson, 3/26 Lawrence, KS |
1160 (4.8) $\coth\ln\coth\arsinh (19$ $\phantom. + 4) + 90 + 11$ Steve Wilson, 3/26 Lawrence, KS |
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| 1166 (4.8) $\sqrt{(\antilog 11)\%\pmf}$ $\phantom. + 90 + 19 \times 4$ Steve Wilson, 3/26 Lawrence, KS |
1167 (2.0) $1190 - 19 - 4$ Jonathan Frank, 9/24 Rye, NY |
1169 (3.2) $1190 - 19 - \sqrt{4}$ Jonathan Frank, 10/24 Rye, NY |
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| 1173 (3.2) $1190 - 19 + \sqrt{4}$ Jonathan Frank, 10/24 Rye, NY |
1175 (2.2) $\dfrac{90 + 4}{(19 - 11)\%}$ Jonathan Frank, 6/24 Rye, NY |
1176 (4.8) $\ln\sqrt{\exp(90 + 19 - 11)}$ $\phantom. \times 4!$ Steve Wilson, 3/26 Lawrence, KS |
1177 (3.2) $(90 - \sqrt{4} + 19) \times 11$ Jonathan Frank, 5/24 Rye, NY |
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| 1185 (1.0) $(19 - 4) \times (90 - 11)$ Jonathan Frank, 9/25 Rye, NY |
1188 (4.8) $11 \times (90 + \sqrt{4}$ $\phantom. + \log((\antilog 19)\pm))$ Steve Wilson, 3/26 Lawrence, KS |
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| 1195 (3.2) $1190 - 19 + 4!$ Steve Wilson, 3/26 Lawrence, KS |
1196 (1.0) $(19 \times 11 + 90) \times 4$ Steve Wilson, 3/26 Lawrence, KS |
1197 (3.6) $\dfrac{90 + 4! + 19}{.\overline{11}}$ Steve Wilson, 3/26 Lawrence, KS |
1199 (3.4) $(90 + 19) \times \sqrt{\sqrt{11^4}}$ Steve Wilson, 3/26 Lawrence, KS |
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