(((t*1.4*[1,0,1,0,1,0,1.15,0,1.25,0,1.3,0,1.5,0,0,0,1.5,0,1.5,0,1.5,0,1.3,0,1.25,0,1.15,0,1.25,0,0,0,1,0,1,0,1,0,1.15,0,1.25,0,1.3,0,1.5,0,0,1.5,1.5,0,0,1.5,1.5,0,1.3,0,1.25,0,1.15,0,1,0,0,0,1.7,0,1.7,0,1.7,0,1.3,0,1.25,0,1.3,0,1.5,0,0,0,1.15,0,1.15,0,1.15,0,1.5,0,1.25,0,1.3,0,1.5,0,0,0,1.7,0,1.7,0,1.7,0,1.3,0,1.25,0,1.3,0,1.5,0,0,0,1.15,0,1.15,0,1.15,0,1.5,0,1.25,0,1,0,1,0,0,0][t>>12&127]&64)+(t*1.4*[.5,1,.5,1,.5,1,.5,1,.5,1,.5,1,.5,.95,.5,1,.5,1,.5,1,.5,1,.5,1,.5,1,.5,1,.5,.95,.5,1,.5,.85,.5,.85,.5,1,.5,1,.5,.95,.5,.95,.5,1,.5,1,.5,.85,.5,.85,.5,1,.5,1,.5,.95,.5,.95,.5,1,.5,1][t>>13&63]*[1,.5][t>>20&1]&64))|((30000/(t&16383)))&128)+(63*(sin(t/2500))+63)

(t*4/100)|t-5^t|t*7000&40

(t*4/100)|t-5^t|t*7000&400

N=4096,n=4**9,R=random()-.5,p=.27*t,typeof d=="undefined"?d=Array(512).fill(0):0,DR=(n,t=12,a=1)=>{P=n[p/2**t%n.length|0];return"K"==P?atan(2*tanh(sin(600*(f=a*p%N)**.024+8*(d[0]+=(R*1e-23**(p/N%1)**.8-d[0])/7)))*(h=1-a*p/N%1)**3+sin(100*f**.1)*min(1,5*h)*h**.2)/tanh(1)*.4:"C"==P?4*(d[1]+=d[2]+=(R-d[1]-2*d[2])/4)*1e-4**(a*p>>8&15?a*p/N%1:a*p/128%1)**.9:"H"==P?d[3]+=d[4]+=(R*1e-7**(a*p/N%1)-d[3]-d[4])/.89:0},k=t*2**([7,4,7-(l=p>>12&5),l][t&3]/12-2),tanh(p>n-4**7?p>n?1:~p>>10+(p>>13&1)&1:1)*(atan2(tanh(.6**(p*(1+(p>n))/N%1)*(d[5]+=(48*k%8>(~p>>4+(p<4**9)&127)+.3?6:~24*((k/6^2*k/3)%32&k/64%1*32)-d[5])/4)/56+3)+(p>n&&6*sinh(cos(PI*t*2**(-'0375'[p>>16&3]/12-9))*(74803>>(p>>11&15)&1))),PI)/2+(h=p>n-4**7?p>n?1:0:1)*DR(p>n?"K C  KC ":"K C  KCKK CK K  ",12)+h*(p>n/2&&DR("H",0,2))/2)

return (t,s)=>(t*=s,t*(42&t>>10)&255)/128-1

return t=>(t*=8E3,t*(42&t>>10)&255)/128-1

return (t,s)=>(t*=s,t*(4|t>>13&3)>>(~t>>11&1)&128|t*(t>>11&t>>13)*(~t>>9&3)&127)/128-1

t/=48E3,s=s=>2**(('023578'[s%7|0]||10)/12+(s/7|0)+7.5),o=(t,b)=>(O=[O=t>12&&sin(b*200)/4+(t*s('0035'[t/3&3])/4%1>t/3%1)/4*b||0,O],(T=>{for(i=0;i<9;i++)(N=t-3/8*i)<0||(n=N*s(N%3*4-(N/3&2)+7),O[i%2]+=N<132&&T(n+N%3/9*T(n/((N/3&3)+1)))*(1-N*4%1)/3*.6**i)})(t=>abs(t%1*4-2)-1),O),t>127?o(t+4):o(t>48?(a=t%1,x=t*2&7,(t/4|0)*3+(t>96?(t&3)+a-(x>3):[a,(t&3)+[a%(1/12),(a-1)**2,a,a-.5,a*3/2,a*2/3,a-1,a-1][x],[a*3/2,a,a*3/2,(a-1)**2,a,a-.5,a*2/3,a*2/4][x]][t/16-3|0])):t,t<24||(t*(t/8-13|0?2:1)%1)**.4)

(t/4*2**([[0,3,7,12],[3,7,12,14],[7,12,14,17],[5,7,12,14]][t>>15&3][t*(t>>13)&3]/12)&-t>>8&t>>12)*10

_=(((T=7*t/8)*2**((_=[[[0,3,7,12],[3,7,12,14],[7,12,14,17],[5,7,12,14]][T>>15&3][T>>12&3],[0,7,3,7,12,7,5,3,0,3,7,3,5,3,7,12][T>>14&15]])[0]/12)&(i=T>>12)&255)/2+(T*2**(_[1]/12)&-T>>5>>(i&3)&255)/2+(M=max)((I=min)(sin(sqrt(_=T%16384)**.1*(f=512)+(_=1-_/32768))*2*_**10*f,255),0)/max(255-i,1))*(i>252&&i<256?!(T>>11&1):1)^((t^t/2)*1.9&127)*(T>>14&1)*_**10*(i>128)^random()*(1-T/4096%1)**16*128*(i>192),I(M(_,0),255)

// 48000 sample rate, floatbeat
t/=48e3, // makes t count in seconds
note=n=>440*2**(n/12), // note number to hz, centered around 440hz (a4)
a=t=>abs(sin(t*PI))-.5, // basic half-sine wave
g=t=>(m=[0,4,0,-2][t&3],t<0?0:a(t*note(m))*(1-t%1)), // defining variables inside functions **is** possible! this function is for the small delay.
(g(t)+g(t-(r=.555))/2+g(t-r*2)/3+g(t-r*3)/4)

sin(sqrt(t%32768)**.25*190)*.1**(t/32768%1)*127+127 // A basic kick drum

min(max(sin(t*PI/128*(t>>12&t>>14&t))*(t/32768%1)*127+127+sin(sqrt(t%32768)**.1*900)*128*.1**(t/32768%1)+(random()*128-64)*(t>>15&1)*(1-t/32768%1)+(random()*32-16)*4*.01**(t/8192%1),0),255) // Kind of long JS one-liner