2.51 3_Logarithms\3.1u(a+blog(c(d(e+fx)^p)^q))^n

Table 53: Breakdown of results for each integral

	2017.3			2016.2			2015.2			18.02			17.02			16.02			14.0			12.0
#	grade	cpu	size	grade	cpu	size	grade	cpu	size	grade	cpu	size	grade	cpu	size	grade	cpu	size	grade	cpu	size	grade	cpu	siz
1	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
2	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
3	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
4	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
5	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
6	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
7	A	0.	80	A	0.01	80	A	0.	80	A	0.	80	A	0.	80	A	0.	80	A	0.	80	A	0.	80
8	C	0.27	1300	C	0.28	1300	C	0.23	1300	C	0.22	1300	C	0.22	1300	C	0.27	1300	C	0.19	1300	C	0.42	1300
9	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
10	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
11	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
12	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
13	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
14	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
15	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
16	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
17	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
18	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
19	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
20	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
21	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
22	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
23	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
24	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
25	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
26	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
27	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
28	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
29	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
30	C	0.06	197	C	0.06	197	C	0.04	197	C	0.04	197	C	0.03	197	C	0.05	197	C	0.03	197	C	0.03	197
31	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
32	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
33	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
34	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
35	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
36	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
37	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
38	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
39	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
40	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
41	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
42	C	0.1	419	C	0.1	419	C	0.08	419	C	0.08	419	F	0	0	F	0	0	F	0	0	F	0	0
43	C	0.02	345	C	0.03	345	C	0.02	345	C	0.02	345	C	0.02	345	C	0.02	345	C	0.01	345	C	0.02	345
44	C	0.01	170	C	0.02	170	C	0.01	170	C	0.01	170	C	0.02	170	C	0.01	170	C	0.01	170	C	0.02	170
45	C	0.01	192	C	0.02	192	C	0.01	192	C	0.01	192	C	0.02	192	C	0.01	192	C	0.01	192	C	0.02	192
46	C	0.02	249	C	0.04	249	C	0.02	249	C	0.02	249	C	0.03	249	C	0.02	249	C	0.01	249	C	0.03	249
47	C	0.01	86	C	0.02	86	C	0.01	86	C	0.01	86	C	0.02	86	C	0.01	86	C	0.01	86	C	0.	86
48	C	0.03	153	C	0.04	153	C	0.02	158	C	0.02	158	C	0.02	158	C	0.02	158	C	0.01	158	C	0.02	158
49	C	0.02	154	C	0.02	154	C	0.01	158	C	0.01	158	C	0.	158	C	0.01	158	C	0.01	158	C	0.02	158
50	C	0.01	94	C	0.01	94	C	0.01	94	C	0.01	94	C	0.	94	C	0.01	94	C	0.	94	C	0.	94
51	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
52	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
53	C	0.01	361	C	0.02	361	C	0.01	361	C	0.01	361	C	0.02	361	C	0.02	361	C	0.01	361	C	0.	361
54	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0	F	0	0
55	B	0.04	115	B	0.04	115	B	0.03	115	B	0.02	115	B	0.03	115	B	0.02	115	B	0.02	115	B	0.02	115
56	C	0.03	157	C	0.04	157	C	0.02	161	C	0.02	161	C	0.01	161	C	0.03	161	C	0.01	161	C	0.	161