Very long answer for simple question
ollama run yi-coder:9b-base-q8_0
how many days betwen febuary 2nd 2021 and may 23, 2024?
from datetime import date
first = date(year=2021, month=2, day=2)
second = date(year=2024, month=5, day=23)
delta = second - first
print(f"{delta.days} days between {first} and
{second}")<|endoftext|>#!/usr/bin/env python3
import sys
from collections import Counter
from itertools import combinations as combi
def solve(N: int, S: "List[str]"):
ans = 0
for s in S : ans += (s.count('AB') or 0)
a_count = b_count = ab_count = 0
for s in S :
if s[-1] == 'A' and s[0] == 'B':ab_count+=1;continue
elif s[-1]=='A': a_count += 1
elif s[0] == 'B': b_count += 1
ans += max(min(a_count,b_count), ab_count-1 if ab_count > 0 else
-float('inf'))
print(int(ans))
return
Generated by 2.3.0 https://github.com/kyuridenamida/atcoder-tools
(tips: You use the default template now. You can remove this line by using
your custom template)
def main():
def iterate_tokens():
for line in sys.stdin:
for word in line.split():
yield word
tokens = iterate_tokens()
N = int(next(tokens)) # type: int
S = [ next(tokens) for _ in range(N)] # type: "List[str]"
solve(N, S)
if name == 'main':
main()<|endoftext|>def dfs(t,d,n):
global ans
if t==n+1 : # ë€ìë ë¡ ê°ë€ëì믞ìŽêž°ì n ìŽíê°ìëê³ n +1 ìŽì¬ìŒíš.
ans = max(d, ans)
if t>n+1: # ì€íší겜ë¡ë¥Œ returnìíŽì ìŽì stackì dfsê° ëìíëë¡íš
.
return ;
# íì¬ íììŽ ëë t륌 êž°ì€ì ë€ìdfsììë t+1, t +T[i]ë¡ ê° ìŽë.
dfs(t+T[t-1], d+P[t-1],n) # iê° 0ìŽêž°ë묞ì -1íŽì€ì T[t-1] P[t-1]ë¡í
í
dfs(t+1, d,n)# ê·žë€ì íë륌 ëê°ë©Žì ìŽë.
T = [] ;P=[] # êž°ê°/ ììµ list
ans = -2e9
n = int(input())# N+1ìŒ íŽê°.
for i in range(0, n):
t, p = map(int, input().split(' ')) #ë ì§ /ììµ.
T.append(t) ; P.append(p)
dfs(1, 0,n)# t=0ìŽê³ d=0ë¶í° ììíŽì nê¹ì§ë€ìíë륌 ìŽëíë©Žì stackì
append.
print(ans)<|endoftext|>#!/usr/bin/env python3
import sys, math
sys.setrecursionlimit(10**6)
def I(): return int(sys.stdin.readline().rstrip())
def LI(): return list(map(int,sys.stdin.readline().rstrip().split()))
def S(): return sys.stdin.readline().rstrip()
def LS(): return list(sys.stdin.readline().rstrip().split())
def yes(): print("Yes")
def no(): print("No")
MOD = 1000000007
from collections import defaultdict, deque
class Edge:
slots = ('to', 'cost')
def __init__(self, to, cost):
self.to = to
self.cost = cost
01BFSã§è§£ãããã€ã¯ã¹ãã©ã®ç¹åŸŽãšç°ãªããdist[i]ã¯æçè·é¢ãæå³ããããã§
ã¯ãªãã
def bfs01(n, edges): # n:é ç¹æ° , edges = [Edge(v,c),...]: 蟺
INF = 10 ** 60 # åé¡ã«åãããŠå€æŽããããš
dist = defaultdict(lambda : INF )# dist[i] : i ãŸã§ã®æçè·é¢ãæ ŒçŽããèŸ
æžããã€ã¯ã¹ãã©ä»¥å€ã¯ããã解ã«ãªãã
prev = defaultdict(int) # çµè·¯åŸ©å
çšã prev[i]: é ç¹iã§å段éã«ã©ã®ãã
ãªæäœãè¡ã£ãããBFSã§ããã°ãããã¯èŸ¿ã£ãŠããçŽåã®nodeãè¡šã
que = deque([]) # (çŸåšã®node, ãããŸã§ã®è·é¢, prev node )
dist[0] = 0 # å§ç¹ãåé¡ã«å€æŽããå¿
èŠãã
prev[0] = -1 # å§ç¹ã¯rootãšãã
que.append((0, dist[0])) # (node, dist)ã®é ã§æ ŒçŽã0ãã0ãŸã§ã®è·é¢ã¯0ã§
ãã
while que: # ãã¥ãŒã空ã«ãªããŸã§
now_pos, now_cost =que.popleft() # å·ŠããèŠçŽ ãäžã€åãåºããFIFOã§
ããããšãä¿èšŒããã
if dist[now_pos] < now_cost: # ä»èŠãŠããé ç¹ã®è·é¢ããdistã«æ ŒçŽã
ããŠããå€ãããå°ããå Žåã¯æ¢çŽ¢ããªã
continue
for e in edges[now_pos]: # çŸåšã®äœçœ®ããè¡ããåé ç¹ãž
if dist[e.to] > (dist[now_pos]+e.cost): # è·é¢ã®æŽæ°ããã
ã°
dist[e.to] = now_cost+ e.cost # distãæŽæ°
prev[e.to] = now_pos # çµè·¯åŸ©å
çšãé ç¹nowããé·ç§»ãã
ããšãèšé²ãã
if (e.cost == 0): que.appendleft((e.to, dist[e.to]))
ã³ã¹ãã1ãªãå é ã«ã0ãªãæ«å°Ÿã«è¿œå ã
else: que.append((e.to,dist[e.to]))
#print(now_pos)
return dist # distãè¿ããšåé ç¹ãŸã§ã®æçè·é¢ã®èŸæžã«ãªãã
edges = defaultdict(list) # 蟺
n= I()
for _ in range(n-1):
a,b = LI()
x = Edge(to= b-1, cost=0 )# è·é¢ã0ã§ããã°æãåºããŠãã¥ãŒã®å
é ã«è¿œå
ããããšã§ãæå°å€æ¢çŽ¢ãé«éåããã
edges[a-1].append(x) # edges[from] = [Edge(to,cost)] ã®åœ¢ã§æ ŒçŽããã
y= Edge( to= a-1, cost=0 ) # äžèšãšåæ§
edges[b-1].append(y)
a = bfs01(n, edges)
ans = []
for i in range(len(a)):
if (i+1) % 2 == 1 and a[i] < len(str((int)(n/2))) : # è·é¢ãååæªæºãªãã°
ãè²ã0ãšããã
ans.append(0)
else: ans.append(1)
print(*ans, sep=" ")<|endoftext|>def gcd(a, b):
while a % b != 0:
tmp = a%b
if tmp == 0: return min([a,b])
else: [a,b] = [min([a,b]), max([a,b])] + [tmp]
return b<|endoftext|>from math import sqrt, cos, sin, acos, pi
def solve(p1x, p2y): # 01 ã解ã
L = ((3*pi)/8) *
(sqrt(((cos((pi/4)+p1x)-sin((pi/4))-p2y)**2)+(sin((pi/4)+p1x)-(cos(pi/4)+p2(sqrt(((cos((pi/4)+p1x)-sin((pi/4))-p2y)**2)+(sin((pi/4)+px)-(cos(pi/4)+p2y))**2)) # 02
return L<|endoftext|>n = int(input()) # å
¥åãããå€ãæŽæ°ã«ããå€æ°nã«ä»£å
¥
ããã
s = input() # å
¥åãããæååãæŽæ°ã«ããå€æ°sã«ä»£å
¥ããã
if n % 2 == 1: # ãããå€æ°nãå¥æ°ã§ããã°çïŒTrueïŒãšãªãããNoããåºåã
ãã
print('No')
else: # ããã§ãªãå Žåãè¡šçŸããã
for i in range(int(len(s)/2)): # æååã®åååç¹°è¿ãå€æ°iã«ä»£å
¥ããã
if s[0+i] == s[(n//2)+i]: # ãããå
é ãã0 + içªç®ã®æåãšå
é ã
ã(n // 2) + içªç®ã®æåãçããå Žåãè¡šçŸããã
pass # äœãããªã
else: # ããã§ãªãå Žåãè¡šçŸããããNoããåºåããã
print('No')
break # elseæã¯ãbreakæãå®è¡ãããã®ã§å®è¡ãããç¡èŠããã
ã
else: # ãã¹ãŠã®æååã«é¢ããŠãç(True)ã§ããã°ä»¥äžã®æãå®è¡ãããã
Yesããåºåããã
print('Yes')<|endoftext|>from math import sqrt, cos, sin, acos, pi
class Point():
def init(self, x=0.0, y=0.0):
# ãã®ã³ãŒãã¯OK
""" åæå """
self.x = x # xãèšå®ããã
self.y = y # yãèšå®ããã
def distance_from_origin(self,):
return sqrt(self.x * self.x + self.y * self.y)
# ãã®ã³ãŒãã¯OK
""" ïŒç¹éã®è·é¢ãæ±ãã """
def distance_from_point(p1, p2): # å®çŸ©ããã ãã§å®è¡ãããªãã
return sqrt((p2.x - p1.x) ** 2 + (p2.y - p1.y) ** 2) # ïŒç¹éã®è·é¢
ãæ±ããã
"""
# ãã®ã³ãŒãã¯OK
ãã¯ãã«ã®å€§ãã(é·ã)ãæ±ããã
"""
def mag(v): # ãã¯ãã«ã®å€§ãã(é·ã)ãæ±ããã
return sqrt(v.x ** 2 + v.y ** 2) # ãã¯ãã«ã®å€§ãããæ±ããã
""" è§åºŠãæ±ãã """
def angle_to_origin(self,): # è§åºŠãæ±ããã
return atan2(p1.y, p1.x) # å€ã®è§åºŠãæ±ããã
""" ãã¯ãã«ãæ±ãã """
def heading_from_points(p0, p1): # ãã¯ãã«ãæ±ããã
xDiff = p1.getX() - p2.getX() # xã®å·®åãæ±ããã
yDiff = p1.getY() - p2.getY() # yã®å·®åãæ±ããã
return atan2(yDiff,xDiff) # è§åºŠãæ±ããã<|endoftext|>n=input()
n+=" "
a=[]
s=""
for i in range (len(n)-1):
if n[i]!=' ':
s+=n[i]
elif s!='':
a.append(int(s))
s=""
m=0;r=-1
for i in a:
c=0
for j in range (len(a)-1):
if i==a[j]: c+=1
if m<c : r=i ; m=c
print (int(r));<|endoftext|>def gcd(x, y): # æ倧å
¬çŽæ°ãæ±ããã
while y != 0:
x, y = y, x % y
return x<|endoftext|>#!/usr/bin/env python3.6
#-- coding: utf-8 --
#以äžã®äºã€ã¯ç䟡ã
print(123) #123ã衚瀺ããŸãã
x = print (456) #456ã衚瀺ããxã«Noneã代å
¥ããŸãã
y= None #Noneãå€æ°yã«ä»£å
¥ããŸãã
#以äžã®äºã€ã¯ç䟡ã§ãããçµæãç°ãªãã
print(123, 456) #123ãš456ã衚瀺ããŸãã
x= print (789, 0)<|endoftext|>def factorial(n): # éä¹ãæ±ããé¢æ°ã®å®çŸ©
if n == 1: # ãããåŒæ°ãïŒã§ããã°
return 1 # ïŒãè¿ãã
else : # ããã§ãªãå Žåãè¡šçŸããã
return n * factorial(n - 1) # n ãš factorial()é¢æ°ã«å¯ŸããŠåŒæ°nãã
1ãåŒããå€ã®ç©ãè¿ãã<|endoftext|>def frac(x, y):# åæ°ãåºåããé¢æ°ã®å®
矩
m = x / gcd(x,y) # mã«ååã®å€ã代å
¥ããã
n = y / gcd(x,y) # nã«åæ¯ã®å€ã代å
¥ããã
return [int (m), int (n)] # åæ°ãè¿ãã
def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a % b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽã
ãã
a, b = b, (a % b) # å€æ°ã®å
¥ãæ¿ãã
return int(b)<|endoftext|>def gcd(x, y): # æ倧å
¬çŽæ°ãæ±ããã
while x%y: x, y = y, (x % y) # xãå²ãåããªããªããŸã§ç¹°ãè¿ãå€æ°[x]ãš
å€æ°[y]ã®å
¥ãæ¿ããè¡ãã(ãŠãŒã¯ãªããäºé€æ³)
return int (y)<|endoftext|>def frac(x, y): # åæ°ãåºåããé¢æ°ã®å®çŸ©
m = x / gcd(x,y) # mã«ååã®å€ã代å
¥ããã
n = y / gcd(x,y) # nã«åæ¯ã®å€ã代å
¥ããã
return [int (m), int (n)] # åæ°ãè¿ãã
def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a % b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽã
ãã
a, b = b, (a % b) # å€æ°ã®å
¥ãæ¿ãã
return int(b)<|endoftext|>#!/usr/bin/env python3.6
#-- coding: utf-8 --
def frac(x, y): # åæ°ãåºåããé¢æ°ã®å®çŸ©
m = x / gcd(x,y) # mã«ååã®å€ã代å
¥ããã
n = y / gcd(x,y) # nã«åæ¯ã®å€ã代å
¥ããã
return [int (m) , int (n)] # åæ°ãè¿ãã
def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a % b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽã
ãã
a, b = b, (a % b) # å€æ°ã®å
¥ãæ¿ãã
return int(b)<|endoftext|>def frac(x, y): # åæ°ãåºåããé¢æ°ã®å®çŸ©
m = x / gcd(x,y) # mã«ååã®å€ã代å
¥ããã
n = y / gcd(x,y) # nã«åæ¯ã®å€ã代å
¥ããã
return [int (m) , int (n)] # åæ°ãè¿ãã
def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a % b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽã
ãã
a, b = b, (a % b) # å€æ°ã®å
¥ãæ¿ãã
return int(b)<|endoftext|>def gcd(x, y): # æ倧å
¬çŽæ°ãæ±ãã
while x%y: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ã®å
¥ãæ¿ã
ã(ãŠãŒã¯ãªããäºé€æ³)
x, y = y, (x % y) # å€æ°ã®å
¥ãæ¿ã
return int(y)<|endoftext|>def frac(x, y): # åæ°ãåºåããé¢æ°ã®å®çŸ©
m = x / gcd(x,y) # mã«ååã®å€ã代å
¥ããã
n = y / gcd(x,y) # nã«åæ¯ã®å€ã代å
¥ããã
return [int (m) , int (n)] # åæ°ãè¿ãã
def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a % b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽã
ãã
a, b = b, (a % b) # å€æ°ã®å
¥ãæ¿ãã
return int(b)<|endoftext|>def gcd(x, y): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while x%y: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ã®å
¥ãæ¿
ãã(ãŠãŒã¯ãªããäºé€æ³)
x, y = y, (x % y) # å€æ°ã®å
¥ãæ¿ãã
return int(y)<|endoftext|>def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
ã(ãŠãŒã¯ãªããäºé€æ³)
a, b = b, (a%b) # å€æ°ã®å
¥ãæ¿ãã
return int(y)<|endoftext|>def frac(x, y): # åæ°ãåºåããé¢æ°ã®å®çŸ©
m = x / gcd(x,y) # mã«ååã®å€ã代å
¥ããã
n = y / gcd(x,y) # nã«åæ¯ã®å€ã代å
¥ããã
return [int (m) , int (n)] # åæ°ãè¿ãã
def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a % b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽ
ããã(ãŠãŒã¯ãªããäºé€æ³)
a, b = b, (a % b) # å€æ°ã®å
¥ãæ¿ãã
return int(y)<|endoftext|>def frac(x, y): # åæ°ãåºåããé¢æ°ã®å®çŸ©
m = x / gcd(x,y) # mã«ååã®å€ã代å
¥ããã
n = y / gcd(x,y) # nã«åæ¯ã®å€ã代å
¥ããã
return [int (m) , int (n)] # åæ°ãè¿ãã
def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a % b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽ
ããã(ãŠãŒã¯ãªããäºé€æ³)
a, b = b, (a % b) # å€æ°ã®å
¥ãæ¿ãã
return int(y)<|endoftext|>def gcd(x, y): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while x%y: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽã
ãã(ãŠãŒã¯ãªããäºé€æ³)
x, y = y, (x % y) # å€æ°ã®å
¥ãæ¿ãã
return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
åããé¢æ°ã®å®çŸ©
m = numerator / gcd(numerator,denominator) # mã«ååã®å€ã代å
¥ããã
n = denominator / gcd(numerator,denominator) # nã«åæ¯ã®å€ã代å
¥ããã
return [int (m) , int (n)] # åæ°ãè¿ãã
def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a % b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽã
ãã(ãŠãŒã¯ãªããäºé€æ³)
a, b = b, (a%b) # å€æ°ã®å
¥ãæ¿ãã
return int(y)<|endoftext|>def frac(x, y): # åæ°ãåºåããé¢æ°ã®å®çŸ©
m = numerator / gcd(numerator,denominator) # mã«ååã®å€ã代å
¥ããã
n = denominator / gcd(numerator,denominator) # nã«åæ¯ã®å€ã代å
¥ããã
return [int (m) , int (n)] # åæ°ãè¿ãã
def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a % b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽã
ãã(ãŠãŒã¯ãªããäºé€æ³)
a, b = b, (a%b) # å€æ°ã®å
¥ãæ¿ãã
return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
åããé¢æ°ã®å®çŸ©
m = numerator / gcd(numerator,denominator) # mã«ååã®å€ã代å
¥ããã
n = denominator / gcd(numerator,denominator) # nã«åæ¯ã®å€ã代å
¥ããã
return [int (m) , int (n)] # åæ°ãè¿ãã
def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a % b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽã
ãã(ãŠãŒã¯ãªããäºé€æ³)
a, b = b, (a%b) # å€æ°ã®å
¥ãæ¿ãã
return int(y)<|endoftext|>def gcd(x, y): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while x % y: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽã
ãã(ãŠãŒã¯ãªããäºé€æ³)
x, y = y, (x % y) # å€æ°ã®å
¥ãæ¿ãã
return int(y)<|endoftext|>def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
ã(ãŠãŒã¯ãªããäºé€æ³)
a, b = b, (a%b) # å€æ°ã®å
¥ãæ¿ãã
return int(y)<|endoftext|>def gcd(x, y): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while x % y: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽã
ãã(ãŠãŒã¯ãªããäºé€æ³)
x, y = y, (x % y) # å€æ°ã®å
¥ãæ¿ãã
return int(y)<|endoftext|>def gcd(a, b): #æ倧å
¬çŽæ°ãæ±ããé¢æ°ã®å®çŸ©
while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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a, b = y, (x % y) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã
def gcd(x, y): #æ倧å
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def gcd(x, y): #æ倧å
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x, y = y, (x % y) # å€æ°ã®å
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return int(y)<|endoftext|>def gcd(a, b): #æ倧å
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def gcd(numerator, denominator): # åæ°ãåºå
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã
def frac(x): #æ倧å
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã
def frac(x): #æ倧å
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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return int(y)<|endoftext|>def gcd(numerator, denominator): # åæ°ãåºå
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def gcd(x, y):
#æ倧å
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
#æ倧å
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
#æ倧å
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def gcd(numerator, denominator): # åæ°ãåºå
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
#æ倧å
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def gcd(numerator, denominator): # åæ°ãåºå
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
#æ倧å
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
#æ倧å
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
¥ããã
return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
#æ倧å
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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m = numerator / gcd(a,b) # mã«ååã®å€ã代å
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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return int(y)<|endoftext|>def frac(numerator, denominator): # åæ°ãåº
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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n = denominator / gcd(a, b) # nã«åæ¯ã®å€ã代å
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return [int (m) , int (n)] # åæ°ãè¿ãã<|endoftext|>def frac(x):
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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ã(ãŠãŒã¯ãªããäºé€æ³)
x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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ã(ãŠãŒã¯ãªããäºé€æ³)
x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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x, y = b, (a%b) # å€æ°ã®å
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ã(ãŠãŒã¯ãªããäºé€æ³)
x, y = b, (a%b) # å€æ°ã®å
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return int(y)<|endoftext|>def frac(x): #æ倧å
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ã(ãŠãŒã¯ãªããäºé€æ³)
x, y = b, (a%b) # å€æ°ã®å
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while a%b: # aã«å¯ŸããŠbã§å²ãåããªãéç¹°è¿ãå€æ°[a]ãšå€æ°[b]ãå€æŽãã
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x, y = b, (a%b) # å€æ°ã®å
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Send a message (/? for help)
Hello ð @igorschlum , thank you very much ð for raising the issue. It looks like you're using the quantized model. Indeed, in the first few hours after release, the quantized version of the base model had this infinite output issue, but it has been resolved now. We've already reported the cause to Ollama, and it will be updated soon. Thank you again ð. In the meantime, you can try using 01-ai/Yi-Coder-9B-Chat/base or 01-ai/Yi-Coder-1.5B-Chat/base.
The presence of <|endoftext|> in the response indicate chat template was not correctly applied.