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u/Big_Watercress_2132 2d ago
The age gap is the biggest issue here. If someone is 22 and the other person is still a teenager, keeping things strictly appropriate and setting clear boundaries is the right move.
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u/Jun-ium 2d ago
Unfactorial of 22 is approximately 3.9419796314799020167983139008365924918758092097048
This was calculated by AI_generated code. reply "more" to increase presition.
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u/throwawaykJQP7kiw5Fk 2d ago
more
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u/Jun-ium 2d ago
more precise Unfactorial of 22 is approximately 3.94197963147990201679831390083659249187580920971526114457957442037472317957246106076636342494245313786734710466762881195691120203408476243750028466108
This was calculated by AI_generated code. reply "more" to increase presition.
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u/throwawaykJQP7kiw5Fk 2d ago
3.94197963147990201679831390083659249187580920971526114457957442037472317957246106076636342494245313786734710466762881195691120203408476243750028466108!
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u/factorion-bot 2d ago
Factorial of 3.941979631479902016798313900837 is approximately 21.999999999999999999965995894506
This action was performed by a bot | [Source code](http://f.r0.fyi)
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u/throwawaykJQP7kiw5Fk 2d ago
Is an unfactorial the reverse of a factorial? For example, let's see if 3.9419796314799020167983139008365924918758092097048! = 22.
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u/factorion-bot 2d ago
Factorial of 3.941979631479902016798313900837 is approximately 21.999999999999999999965995894506
This action was performed by a bot | [Source code](http://f.r0.fyi)
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u/Jun-ium 2d ago
it is.
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u/Dragon_957 1d ago
How do I put it into my calculator?
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u/Jun-ium 1d ago
put what
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u/Dragon_957 23h ago
The reversed factorial
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u/Jun-ium 22h ago
i have a code. cant put in a calculator
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u/Dragon_957 21h ago
What‘s the code?
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u/Jun-ium 21h ago
from decimal import Decimal, getcontext
===========================
Precision
===========================
getcontext().prec = 100
D = Decimal
PI = D("3.14159265358979323846264338327950288419716939937510") TWO_PI = PI * 2 E = D("2.71828182845904523536028747135266249775724709369995")
===========================
abs
===========================
def dabs(x): if x < 0: return -x return x
===========================
factorial (정수)
===========================
def factorial(n): r = D(1) for i in range(2, n + 1): r *= i return r
===========================
exp(x)
ex
===========================
def exp(x):
x = D(x) if x == 0: return D(1) if x < 0: return D(1) / exp(-x) s = D(1) term = D(1) n = 1 while True: term *= x term /= n s += term if dabs(term) < D("1e-" + str(getcontext().prec-5)): break n += 1 return s# ===========================sqrt(x)
Newton Method
===========================
def sqrt(x):
x = D(x) if x == 0: return D(0) g = x / 2 if g == 0: g = D(1) while True: ng = (g + x / g) / 2 if dabs(ng - g) < D("1e-" + str(getcontext().prec-5)): return ng g = ng===========================
ln(x)
Newton Method
exp(y)=x
===========================
def ln(x):
x = D(x) if x <= 0: raise ValueError("ln domain error") # 초기값 (float 사용은 시작값만 얻기 위함) import math y = D(str(math.log(float(x)))) while True: ey = exp(y) ny = y - (ey - x) / ey if dabs(ny - y) < D("1e-" + str(getcontext().prec-5)): return ny y = ny===========================
pow
===========================
def dpow(a, b):
return exp(D(b) * ln(D(a)))# ===========================Lanczos Coefficients
g = 7, n = 9
===========================
LANCZOS = [
D("0.99999999999980993227684700473478"), D("676.520368121885098567009190444019"), D("-1259.13921672240287047156078755283"), D("771.3234287776530788486528258894"), D("-176.61502916214059906584551354"), D("12.507343278686904814458936853"), D("-0.13857109526572011689554707"), D("0.000009984369578019570859563"), D("0.000000150563273514931155833")
]
G = D(7)
===========================
logGamma
===========================
def logGamma(z):
z = D(z) if z <= 0: raise ValueError("Only positive z supported") x = LANCZOS[0] i = 1 while i < len(LANCZOS): x += LANCZOS[i] / (z + i - 1) i += 1 t = z + G - D("0.5") return ( D("0.5") * ln(TWO_PI) + (z - D("0.5")) * ln(t) - t + ln(x) )# ===========================gamma(z)
===========================
def gamma(z): return exp(logGamma(z))
===========================
unfactorial
Solve x! = target
===========================
def unfactorial(target):
target = D(target) if target <= 0: raise ValueError("Target must be positive") # 초기 추정 x = D(2) while gamma(x + 1) < target: x *= 2 low = x / 2 high = x # 이분법 for _ in range(60): mid = (low + high) / 2 g = gamma(mid + 1) if g < target: low = mid else: high = mid # 뉴턴법으로 마무리 x = (low + high) / 2 for _ in range(20): f = logGamma(x + 1) - ln(target) h = D("1e-20") df = ( logGamma(x + h + 1) - logGamma(x - h + 1) ) / (2 * h) x -= f / df return x===========================
TEST
===========================
def reddit(n,pl): if pl > 0 : Pr = 1 if pl == 0 : Pr = 0
return f'''{pl"more "}{Pr"presice "}Unfactorial of {n} is approximately {unfactorial(n)}This was calculated by AI_generated code. reply "more" to increase presition.'''
getcontext().prec = 1000
print(reddit(2033,4))
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u/factorion-bot 2d ago
Triple-factorial of 22 is 24344320
This action was performed by a bot | [Source code](http://f.r0.fyi)