ArithFunct/pavel_yeltsin			ArithFunct/kett_x
f	1	def ADD(f, g):	f	1	def ADD(f, g):
	2	if callable(f) and callable(g):		2	if callable(f) and callable(g):
n	3	def f1(x):	n	3	def NEWADD(x):
	4	return f(x) + g(x)		4	return f(x) + g(x)
n	5	return f1	n	5	return NEWADD
	6	elif callable(f):		6	elif callable(f):
n	7	def f2(x):	n	7	def NEWADD(x):
	8	return f(x) + g		8	return f(x) + g
n	9	return f2	n	9	return NEWADD
	10	elif callable(g):		10	elif callable(g):
n	11	def f3(x):	n	11	def NEWADD(x):
	12	return f + g(x)		12	return f + g(x)
n	13	return f3	n	13	return NEWADD
	14	else:		14	else:
n	15	def f4(x):	n	15	def NEWADD(x):
	16	return f + g		16	return f + g
n	17	return f4	n	17	return NEWADD
	18			18
	19			19
	20	def SUB(f, g):		20	def SUB(f, g):
	21	if callable(f) and callable(g):		21	if callable(f) and callable(g):
n	22	def f1(x):	n	22	def NEWSUB(x):
	23	return f(x) - g(x)		23	return f(x) - g(x)
n	24	return f1	n	24	return NEWSUB
	25	elif callable(f):		25	elif callable(f):
n	26	def f2(x):	n	26	def NEWSUB(x):
	27	return f(x) - g		27	return f(x) - g
n	28	return f2	n	28	return NEWSUB
	29	elif callable(g):		29	elif callable(g):
n	30	def f3(x):	n	30	def NEWSUB(x):
	31	return f - g(x)		31	return f - g(x)
n	32	return f3	n	32	return NEWSUB
	33	else:		33	else:
n	34	def f4(x):	n	34	def NEWSUB(x):
	35	return f - g		35	return f - g
n	36	return f4	n	36	return NEWSUB
	37			37
	38			38
	39	def MUL(f, g):		39	def MUL(f, g):
	40	if callable(f) and callable(g):		40	if callable(f) and callable(g):
n	41	def f1(x):	n	41	def NEWMUL(x):
	42	return f(x) * g(x)		42	return f(x) * g(x)
n	43	return f1	n	43	return NEWMUL
	44	elif callable(f):		44	elif callable(f):
n	45	def f2(x):	n	45	def NEWMUL(x):
	46	return f(x) * g		46	return f(x) * g
n	47	return f2	n	47	return NEWMUL
	48	elif callable(g):		48	elif callable(g):
n	49	def f3(x):	n	49	def NEWMUL(x):
	50	return f * g(x)		50	return f * g(x)
n	51	return f3	n	51	return NEWMUL
	52	else:		52	else:
n	53	def f4(x):	n	53	def NEWMUL(x):
	54	return f * g		54	return f * g
n	55	return f4	n	55	return NEWMUL
	56			56
	57			57
	58	def DIV(f, g):		58	def DIV(f, g):
	59	if callable(f) and callable(g):		59	if callable(f) and callable(g):
n	60	def f1(x):	n	60	def NEWDIV(x):
	61	return f(x) / g(x)		61	return f(x) / g(x)
n	62	return f1	n	62	return NEWDIV
	63	elif callable(f):		63	elif callable(f):
n	64	def f2(x):	n	64	def NEWDIV(x):
	65	return f(x) / g		65	return f(x) / g
n	66	return f2	n	66	return NEWDIV
	67	elif callable(g):		67	elif callable(g):
n	68	def f3(x):	n	68	def NEWDIV(x):
	69	return f / g(x)		69	return f / g(x)
n	70	return f3	n	70	return NEWDIV
	71	else:		71	else:
n	72	def f4(x):	n	72	def NEWMUL(x):
	73	return f / g		73	return f / g
n	74	return f4	n	74	return NEWMUL
	75			75
t	76		t
	77	'''from math import *
	78
	79	f = SUB(sin, cos)
	80	print(f(12), sin(12)-cos(12))
	81
	82	g = DIV(sin, cos)
	83	print(g(pi/6), tan(pi/6))
	84
	85	h = MUL(exp, 0.1)
	86	print(h(2), e**2/10)
	87
	88	t = ADD(lambda s: len(s), sum)
	89	print(t(range(5)))'''
	90

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