N,M=map(int,input().split()) seg_el=1<<(N.bit_length()) # Segment treeの台の要素数 seg_height=1+N.bit_length() # Segment treeの高さ SEG=[0]*(2*seg_el) # 1-indexedなので、要素数2*seg_el.Segment treeの初期値で初期化 LAZY=[None]*(2*seg_el) # 1-indexedなので、要素数2*seg_el.Segment treeの初期値で初期化 def indexes(L,R): # 遅延伝搬すべきノードのリストを返す. (つまり, updateやgetvaluesで見るノードより上にあるノードたち) INDLIST=[] R-=1 L>>=1 R>>=1 while L!=R: if L>R: INDLIST.append(L) L>>=1 else: INDLIST.append(R) R>>=1 while L!=0: INDLIST.append(L) L>>=1 return INDLIST def updates(l,r,x): # 区間[l,r)をxに更新 L=l+seg_el R=r+seg_el L//=(L & (-L)) R//=(R & (-R)) UPIND=indexes(L,R) for ind in UPIND[::-1]: # 遅延伝搬 if LAZY[ind]!=None: update_lazy = LAZY[ind] *(1<<(seg_height - 1 - (ind.bit_length()))) LAZY[ind<<1]=LAZY[1+(ind<<1)]=LAZY[ind] SEG[ind<<1]=SEG[1+(ind<<1)]=update_lazy LAZY[ind]=None while L!=R: if L > R: SEG[L]=x * (1<<(seg_height - (L.bit_length()))) LAZY[L]=x L+=1 L//=(L & (-L)) else: R-=1 SEG[R]=x * (1<<(seg_height - (R.bit_length()))) LAZY[R]=x R//=(R & (-R)) for ind in UPIND: SEG[ind]=SEG[ind<<1]+SEG[1+(ind<<1)] def getvalues(l,r): # 区間[l,r)に関する和を調べる L=l+seg_el R=r+seg_el L//=(L & (-L)) R//=(R & (-R)) UPIND=indexes(L,R) for ind in UPIND[::-1]: # 遅延伝搬 if LAZY[ind]!=None: update_lazy = LAZY[ind] *(1<<(seg_height - 1 - (ind.bit_length()))) LAZY[ind<<1]=LAZY[1+(ind<<1)]=LAZY[ind] SEG[ind<<1]=SEG[1+(ind<<1)]=update_lazy LAZY[ind]=None ANS=0 while L!=R: if L > R: ANS+=SEG[L] L+=1 L//=(L & (-L)) else: R-=1 ANS+=SEG[R] R//=(R & (-R)) return ANS QLIST=[list(input().split()) for i in range(M)] for L,R,T in QLIST[::-1]: L=int(L) R=int(R) if T=="Y": updates(L,R+1,1) elif T=="K": updates(L,R+1,2) else: updates(L,R+1,3) ANSY=0 ANSK=0 ANSC=0 for i in range(1,N+1): #print(getvalues(i,i+1)) if getvalues(i,i+1)==1: ANSY+=1 elif getvalues(i,i+1)==2: ANSK+=1 elif getvalues(i,i+1)==3: ANSC+=1 print(ANSY,ANSK,ANSC)