# !!!performance-id:	pid9050b-15
# !!!title:		Mazurka in G major, Op. 67, No. 1
# !!!trials:		1
# !!!date: 		2006/07/13/
# !!!reverse-conductor:	Craig Stuart Sapp
# !!!performer: 		Eugen Indjic
# !!!performance-date:	2001
# !!!label:		Calliope 3321
# !!!label-title:		Integrale des mazurkas: Frederic Chopin
# !!!trial-hardware:	RM; Intel P4
# !!!trial-cpuspeed:	3.4 GHz
# !!!trial-os: 		Windows XP
# !!!offset:		0
0.602	169.5
0.956	152.3
1.350	179.1
1.685	175.4
2.027	148.9
2.430	178.6
2.766	170.0
3.119	154.2
3.508	184.0
3.834	183.5
4.161	141.5
4.585	146.3
4.995	141.5
5.419	227.3
5.683	200.7
5.982	173.9
6.327	158.7
6.705	153.1
7.097	160.4
7.471	171.9
7.820	181.3
8.151	204.1
8.445	160.0
8.820	183.5
9.147	165.3
9.510	170.9
9.861	194.2
10.170	175.4
10.512	176.0
10.853	143.5
11.271	170.9
11.622	186.9
11.943	165.3
12.306	177.0
12.645	173.9
12.990	172.9
13.337	164.4
13.702	192.3
14.014	159.6
14.390	181.3
14.721	165.3
15.084	162.6
15.453	161.7
15.824	183.5
16.151	174.9
16.494	160.9
16.867	163.0
17.235	166.2
17.596	169.0
17.951	184.6
18.276	155.8
18.661	190.5
18.976	149.3
19.378	159.2
19.755	155.4
20.141	191.1
20.455	205.5
20.747	167.1
21.106	156.3
21.490	167.1
21.849	150.0
22.249	151.5
22.645	193.5
22.955	179.1
23.290	137.3
23.727	142.9
24.147	138.6
24.580	187.5
24.900	176.5
25.240	156.3
25.624	167.6
25.982	170.0
26.335	166.2
26.696	192.3
27.008	152.3
27.402	186.3
27.724	150.8
28.122	167.6
28.480	148.5
28.884	188.7
29.202	184.6
29.527	162.6
29.896	167.1
30.255	157.9
30.635	101.0
31.229	118.6
31.735	102.9
32.318	167.6
32.676	123.2
33.163	153.8
33.553	181.3
33.884	160.9
34.257	180.2
34.590	174.9
34.933	128.5
35.400	123.5
35.886	113.2
36.416	97.6
37.031	131.3
37.488	162.6
37.857	165.3
38.220	172.4
38.568	168.5
38.924	161.7
39.295	179.6
39.629	181.3
39.960	139.5
40.390	118.1
40.898	99.0
41.504	111.7
42.041	137.0
42.479	144.2
42.895	126.6
43.369	162.6
43.738	166.2
44.099	140.5
44.526	153.8
44.916	174.9
45.259	131.9
45.714	129.6
46.177	87.0
46.867	100.2
47.466	76.8
48.247	152.3
48.641	151.5
49.037	153.8
49.427	159.2
49.804	153.1
50.196	153.8
50.586	150.0
50.986	96.5
51.608	78.4
52.373	125.0
52.853	166.2
53.214	219.0
53.488	132.5
53.941	127.9
54.410	129.6
54.873	141.8
55.296	173.9
55.641	148.5
56.045	185.2
56.369	146.0
56.780	155.8
57.165	151.5
57.561	176.0
57.902	158.7
58.280	182.9
58.608	151.5
59.004	87.5
59.690	144.2
60.106	185.8
60.429	156.3
60.813	143.5
61.231	131.9
61.686	121.5
62.180	159.2
62.557	186.9
62.878	150.8
63.276	173.4
63.622	155.4
64.008	154.6
64.396	154.6
64.784	176.5
65.124	180.2
65.457	144.9
65.871	168.5
66.227	162.6
66.596	147.8
67.002	196.1
67.308	138.6
67.741	161.7
68.112	137.9
68.547	143.5
68.965	143.2
69.384	166.2
69.745	111.3
70.284	92.2