ELF                            4     (   UWVSLEԉUЃ}   Mл    EԺ    uVSQEUE؋U܉EUċEк    EUuԿ    Mл    E؋UE9ȉrE EuuuuWVh    h=   j(h,  hC   P0EԺ    EȉŰE؋U܉EUċ]о    ]uUMUMMл    EE4EӍËE؋UӋEԺ    1Ɖ1׉	uuuuuuuuhT   h   j*h,  hC   P@uп    MԻ    EU1҉E	UWVSQh   h   j-h,  hC   P0uп    MԻ    E؋U܉1҉E	UWVSQh   h   j/h,  hC   P0uп    EԺ    EȉŰEԺ    uк    3]3E	WVuuh   h"  j5h,  hC   P0Eк    EUċuԿ    EԺ    uЉЉ    E؋U܉Mȉ]̋]1Éً]1Ӊ	uuWVh0  h\  j7h,  hC   P0e[^_]UWVS\EUċEEEEEUăMQuuEUEȋỦEUu}M]ċEȋUE;EErE EuuWVSQh    h=   jAh4  hC   P0EUĉEUEȋỦEU]u]uUMUME}EE4EeӍËEȋUډ3M3}ĉ	uuuuuuuuhT   h   jCh4  hC   P@EUEU]uĉ]uEU1҉Ɖ׋EU1҉ӉщU}ʉ	uuuuh   hi  jFh4  hC   P0EU1ҋM]    ʉE؉U܉E؉U܋M]EUE} vE uSQRPh   h  jIh4  hC   V0E؋U܉1E؉U܋EU1ҋM]    ʉEЉUԉEЉUԋM]EUE} vE uSQRPh   h  jMh4  hC   V0EЋUԉ1EЉUԋu}M]ċEЋUE;E؉EsE EWVSQh   h  jPh4  hC   P0EЋUEU܋EU    M]    ʉEЉUԉEЉUԋu}M]ċEЋUE;E؉EsE EWVSQh   h  jTh4  hC   P0EЋUEU܋u}M]ċEȋUE;E؉EsE EWVSQh   h  jWh4  hC   P0EȋUEU܋M]EUċu3u؋}3}	EuSQRPh  h  jZh4  hC   V0e[^_] USEUEUЉӉȉ3E3U)ڋ]UWVS<EԉUЃ} z  EЉEԙuVSQEUE؋U܉EȉŰEЉE]ċEԉƉ} ~E؋U҉1M؋]܉ȉڃ		ډ1uuuuWVh  h%  jrh<  hC   P0EЉEԉƉuȉ}̃} EE} EU1Єtu}׉1u}u}1uuSQuuh@  hl  jth<  hC   V0E؋U܉EȉŰEЉE]ċEԉE]E؋U8Ɖ׋EЙ+   9|    uuuuuuh  h  jvh<  hC   P0EԉEȉ}̋E؋U܉EUċEЉE]EЉEӋE4EӍËE؋UӋEԙ11Ӊ	uuuuuuuuh  h   jxh<  hC   P@e[^_]UWVS<EЉUԋEEȋEE̋EЋUԃMQuuEUE؋Uܻ        ;]M}M؋]Ӊ1M؋]܉Ή߃		1RPuuuuh  h%  h   hD  hC   Q0EЋUԃEUԉ1EȋỦ+EỦ11ȄtEU҉1EUEU1uuuuuuh@  hl  h   hD  hC   P0u؋}܋E؋UEUċEȋU   9E]|    WVuuuuh  h  h   hD  hC   P0M؋]܋EEȉEE4Ee։u؋}3uЉ3E	uuSQuuuuhT   h   h   hD  hC   P@e[^_] USEUEEEEEUuuCUENM]EUSQjUEEU؃ ډӋEUSQ;E؉EEUM]ك ۃRPȉEUډщVEU؃ ډӋEU؃ ڃSQE؉E] UWVS,E  E    E   E    E    1E   XE    P SQE}vE       EUΉ׋M؋]܉ȉEUM]ȉ)ډƉ׋M؋]܉ȉ)E؉U܋EEuE   E    EEuE   E    EUuuE}?  !e[^_]UE  #  U#    remainder is larger than dividend: 0x%llx %% 0x%llx = 0x%llx r < b tests/div_test.c division doesn't satisfy base property: 0x%llx * 0x%llx + 0x%llx != 0x%llx q * b + r == a   division overflow in 0x%llx, 0x%llx (q >> 32) == 0 (r >> 32) == 0   C compiler division failure in 0x%llx, 0x%llx q == (a / b)  C compiler modulo failure in 0x%llx, 0x%llx r == (a % b) (q >> 32) * (b >> 32) == 0 x1 < (1LL << 32) x2 < (1LL << 32) x1 <= ~x2 x1 <= ~r    division overflow test failure in 0x%llx, 0x%llx a == x1    remainder sign mismatch: %lld %% %lld = %lld a > 0 ? r >= 0 : r <= 0    quotient sign mismatch: %lld / %lld = %lld  ((a > 0) == (b > 0)) ? q >= 0 : q <= 0  remainder is larger than dividend: %lld %% %lld = %lld abs64(r) < abs64(b)  division doesn't satisfy base property: %lld * %lld + %lld != %lld div_test test32  test64  test32s test64s LICENSE=GPLv3+                                                div functional_test div_test                                                                                                +              :              M              b               grub_mod_init grub_mod_fini grub_divmod64 grub_divmod64s grub_test_register grub_test_unregister grub_test_assert_helper   3                            
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