From ae864e0fdc905fdc6923827e33661028dd0ae659 Mon Sep 17 00:00:00 2001 From: zerol Date: Fri, 26 Oct 2018 09:01:53 +0800 Subject: [PATCH] =?UTF-8?q?=E5=BE=AE=E5=B0=8F=E7=9A=84=E6=9B=B4=E6=96=B0?= MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit --- "2-\346\225\260\345\255\246.md" | 8 +++----- template.pdf | Bin 746447 -> 747021 bytes 2 files changed, 3 insertions(+), 5 deletions(-) diff --git "a/2-\346\225\260\345\255\246.md" "b/2-\346\225\260\345\255\246.md" index 5524d2f..64ff3a6 100644 --- "a/2-\346\225\260\345\255\246.md" +++ "b/2-\346\225\260\345\255\246.md" @@ -1249,12 +1249,10 @@ LL exBSGS(LL a, LL b, LL p) { // a^x = b (mod p) ## 数论分块 -令 $g(i) = \lfloor \frac{n}{i} \rfloor$。在求 $g(i)$ 的同时求出 $[i,j]$ 的 $g(i)$。那么 $j=n/(n/i)$。 +$f(i) = \lfloor \frac{n}{i} \rfloor=v$ 时 $i$ 的取值范围是 $[l,r]$。 ```cpp -for (LL i = 1; i <= n; i = j + 1) { - j = n / (n / i); - ans += (j - i + 1) * (n / i); +for (LL l = 1, v, r; l <= N; l = r + 1) { + v = N / l; r = N / v; } ``` - diff --git a/template.pdf b/template.pdf index 721624804ce6722efe414c7e24007ad31619e8ed..8f601b9d9ea1cfc0cceb70b2fbd1a53e7256f8d7 100644 GIT binary patch delta 287189 zcmZUaV{m5Ox~}7-W81cE+wR!5lTPx+wrzIoq+{E*Z96&reQWKiz3cp&bJnQms(TJT z7}LXa(GzsFn?C@|jEqeD{Ls!WPNs&o&>m}-*_|;Y9I(UhyutbgXyL?5M};!+&-TQgtn5CcnrltZeg|PZ{ZG}SyV<@X-(rrerQPyJMdJj{cZy$U^AE?T zr7iQZ-DxU{DK?y)RTTTEDH=tzd#AQvpD>o7tdnts;^%>`5^ezG!3uM{mbR~ zY5VU7)Q{ES#l$5qAD{e_tFAkQk0&m@4$(JQ1__-!2~##kMs=BTet0?TBnEjd<0*0| z%Lvq7IS3|tnu8sh^icW^rCDTmqQH+$i8Ya=**VNfU2!?ZgN;=PUe5Lv!Hk4qGTgNU z6|k$Jr*6QV096z~g+bQ{OSpeTOZR3yk$6Qz1wp);w{od9#hiA!oVSd3;~Zv&i&0-c z_--siV`fpjdr5!i!)nTYz9Rn(A6_J^h;^t&7!mpFIo^%SOc2&NDsRUAqTQ4(VX-j# z@?fvgO@*N$d4VS0m-LZ22)kYd<7eMphar9+uL=M{SJ_GlR<*yLfXWiijR>@3n$s{57?@C?yfwbvP>d5 zeV)bEKCyGrW4l!Xz^^>fjj_~)Cb()2W34F`#~p8`RKMN$^qxSJyKoPN6w^?z2sp)a zZHBZ+ew`-T1~QXpMe}k;pC4Ql>~D%~>H<)mjq|mMeY&WRg4jxyzmyp*i#t1MD=ls7 zcthX3y(LxP54zY>m{KG+RiM$cDjXB=%0TP_k6SAj( 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