slot machine random number generator code

=shared--enable-disk_cache=shared--enable-mem_cache=shared-- enable-proxy=shared--enable-proxy_connect=shared--enable-proxy_ftp=shared--enable-proxy_http=shared-- enable-file_cache=shared--enable-charset_lite=shared--enable-case_filter=shared--enable-case_filter_in=shared- -enable-ssl=shared--WITH-APR=/USR/LOCAL/APR--with-apr-util=/usr/local/apr-utilMakeMake installNot that the first method must have a problem, I have also encountered the first installation is available, if you are the first way

\[\begin{eqnarray*}x_i=x_{i-1}+x_{i-2}\\x_i^2=x_{i-2}^2+x_{i-1}^2+2x_{i-2}x_{i-1}\\x_{i-1}x_i= (X_{i-3}+x_{i-2}) (x_{i-2}+x_{i-1}) \ \=2x_{i-3}x_{i-2}+x_{i-2}x_{i-1}+x_{i-3}^2+x_{i-2}^2\end{eqnarray*}\]Therefore, the transfer matrix can be constructed $a$ recursive.If you wish to set $n\geq m$, you can preprocess $a^0,a^1,..., a^n$ and $a^n,a^{2n},..., a^{nn}$.So the complexity of querying a number is $8^3$.Total time complexity is $o (n (8^3+\log N))

, LL AMP;GCD) {if(!B) {x=1,y=0, Gcd=a;return; } EXGCD (B,a%b,y,x, GCD);y=y-a/b*x;} ll Get_inv (LLx, ll MOD) {ll x,y,gcd; EXGCD (x, MOD,X,Y,GCD);return(X%mod+MOD)%mod;} void Bsgs (ll a,ll b,ll C) {init (); llm=(int) Ceil (sqrt(C)); ll k=1; for(intI=0;im; i++) {intflag=1; for(intJ=head[k%mod];j!=-1; J=edge[j].Next) {if(edge[j].val==k) {flag=0; Break;} }if(flag) Edgeadd (k%mod, i,k); K=k*a%c; } ll Invk=get_inv (K,C); ll invd=1; for(intI=0; im; i++) {ll tmpb=b*INVD%c; for(intJ=head[tmpb

1. Seeds and distribution Five types of distributions are introduced here, including the following: (a), and (). Parameters required for distribution and use are provided. 2. Test the random number generator. This section contains only one simple example, which is not described in detail. The following is the procedure for getting a

A whole bunch of borders was not known at first, and after a few random sentences, WAHelpless to download the data, and then crazy to judge all kinds of strange boundariesTo gouge out the boundary problemFirst we consider the situation of a=1X1+k*b=t (mod p)EX_GCD can be solvedConsider the situation of a>1Make s=x+b/(A-1)The original is becoming a geometric series.S1*a^k= (t+b/(A-1)) (mod p)BSGS solution after moving the itemAll other boundaries can b

Prioritize the processing of arrays in the way it describesAnd then, in order to get as many small numbers as possible in the sequence,So 1 is a must to appear, in order to make the whole sequence of the order of the dictionary after the smallest.We thought, if 2 could be in this series, it'd be better.But 2 may not be in this series, that is, 2 walk 1 is impossible to go to the place, you can not walk 2.So from small to large enumeration numbers, if the current

cookie| Program | Random /*----------------------------------------------------- At the request of a few colleagues, wrote the program for them, and I never buy lottery tickets, do not understand. But if you're really in the jackpot, don't forget to tell me. What are you afraid of me splitting your money? I am not greedy, the most send me a classic music dish I am very happy! By Jianglixin@163.net (hastily written,

; - } -T/=D; the ll x, y; the EXGCD (a,b,x,y); thex= (x*t)%p; the while(x0) x+=p; - returnx+1; the } thell C=pow (A-1, P-2); thell a= (b*c+x1)%p,b=p,t= (b*c+t)%p;94 if(a0) a= (a+p)%p; the if(b0) b= (b+p)%p; thell d=gcd (A, b); the if(t%D) {98 return-1; About } -T/=D;101 ll x, y;102 EXGCD (a,b,x,y);103 while(x0) x= (x+p)%p;104x= (x*t)%p; thell ans=Work (a,x);106 if(ans!=-1)returnans+1;107 Else returnans;108 }109 intMain

Python random number details and instance code, python Random Number Python3 Random Number Random is used to generate

About Return of a functionLi = [11,22,33,44]def f1 (ARG):Arg.append (55)Li = F1 (LI)Print (LI)Because li = F1 (LI) is actually assigned a return of F1, in this case the function F1 does not define return, so the default return is NoneSo the value of Li should be noneIf it isLi = [11,22,33,44]def f1 (ARG):Arg.append (55)F1 (LI)Print (LI)Because the arguments passed by the function are actually references to the arguments, the changes to the arguments in the function affect the original parameters

Php random number code/php random generation number instance lt ;? Php // seed user-defined functions use microseconds as the seed functionseed () {list ($ msec, $ sec) = explode ('', microtime (); return (float) $ sec;} php random