Cromwell Bridge Club : Detailed data for Championship Pairs

View by:

NS pairs

Hand records

Datum value is the average score. Where a bracketed value is included this is calculated without the outliers.

Detailed data for

Championship Pairs 29 May

NS pair 1

Section y

Carol Young
Anthony Y0ung

Bd	Rd	Con	Dc	Ld	Res	EW	Score	MP
1	1	4	E	2	+3	1	-510	00.1 - 00.7
2	1	3	W	T	+2	1	-200	00.7 - 00.1
3	1	3	S	3	-2	1	-100	00 - 00.8
4	1	3	E	A	=	1	-140	00.2 - 00.6
5	1	3	S	3	=	1	140	00 - 00.8
6	2	3	S	T	=	5	110	00.5 - 00.3
7	2	5	W	3	-3	5	300	00.2 - 00.6
8	2	2	N	4	-2	5	-100	00.2 - 00.6
9	2	1 NT	N	4	+1	5	120	00.3 - 00.5
10	2	2	W	T	=	5	-110	00.2 - 00.6
11	3	2	S	9	=	4	090	00.6 - 00.2
12	3	3	E	A	=	4	-110	00.2 - 00.6
13	3	3 NT	N	8	=	4	600	00.4 - 00.4
14	3	4	W	Q	=	4	-130	00.1 - 00.7
15	3	3	E	A	=	4	-110	00.4 - 00.4
16	4	2	S	Q	=	3	090	00 - 00.8
17	4	5	W		-2	3	100	00.5 - 00.3
18	4	2	N	7	=	3	090	00.3 - 00.5
19	4	3 NT	E	4	-1	3	100	00.7 - 00.1
20	4	3 NT	S	2	-1	3	-100	00.2 - 00.6
21	5	3 NT	S	3	-1	2	-100	00 - 00.8
22	5	3 NT	S	7	+1	2	430	00.6 - 00.2
23	5	3	S	3	+2	2	150	00.4 - 00.4
24	5	4	W	Q	-1	2	050	00.1 - 00.7
25	5	3	N	3	+1	2	170	00.7 - 00.1

NS pair 2

Section y

Gerard Geoffrey
Angela Wilson

Bd	Rd	Con	Dc	Ld	Res	EW	Score	MP
1	5	4	E	9	+3	3	-510	00.1 - 00.7
2	5	5 x	W	J	+1	3	-750	00 - 00.8
3	5	3	S	A	+1	3	130	00.6 - 00.2
4	5	2 NT	W	J	+1	3	-150	00 - 00.8
5	5	3 NT	S	3	+2	3	660	00.8 - 00
6	1	3	S	K	=	2	110	00.5 - 00.3
7	1	5	S	A	=	2	600	00.4 - 00.4
8	1	3	N	4	=	2	110	00.8 - 00
9	1	1 NT	N	5	+2	2	150	00.7 - 00.1
10	1	2	W	2	=	2	-110	00.2 - 00.6
11	2	3	S	9	=	1	110	00.8 - 00
12	2	3	N	K	-2	1	-200	00 - 00.8
13	2	4	S	9	+1	1	650	00.8 - 00
14	2	2	N	6	-1	1	-50	00.8 - 00
15	2	4	E	A	-1	1	050	00.6 - 00.2
16	3	3	N	2	=	5	110	00.3 - 00.5
17	3	5	E	Q	-2	5	100	00.5 - 00.3
18	3	2	N	6	=	5	090	00.3 - 00.5
19	3	1 NT	E	6	+3	5	-180	00.2 - 00.6
20	3	4 NT	N	3	-2	5	-200	00 - 00.8
21	4	2 NT	S	2	=	4	120	00.7 - 00.1
22	4	3 NT	S	3	+1	4	430	00.6 - 00.2
23	4	5	N	A	=	4	600	00.8 - 00
24	4	4	W	Q	-1	4	050	00.1 - 00.7
25	4	2	N	6	+2	4	170	00.7 - 00.1

NS pair 3

Section y

Ray Ashley
Elaine Moir

Bd	Rd	Con	Dc	Ld	Res	EW	Score	MP
1	4	4	E	A	+1	5	-450	00.4 - 00.4
2	4	4	W	3	+2	5	-480	00.2 - 00.6
3	4	2	S	A	=	5	110	00.3 - 00.5
4	4	3	W	4	=	5	-110	00.4 - 00.4
5	4	5	N	5	=	5	600	00.3 - 00.5
6	5	2	W	3	-2	4	200	00.8 - 00
7	5	5	S	A	+1	4	620	00.6 - 00.2
8	5	2 NT	N	4	-3	4	-150	00 - 00.8
9	5	1 NT	N	7	+2	4	150	00.7 - 00.1
10	5	2	W	T	=	4	-110	00.2 - 00.6
11	1	2	E	A	=	3	-110	00 - 00.8
12	1	4 x	W	K	-2	3	300	00.8 - 00
13	1	3 NT	N	T	-1	3	-100	00 - 00.8
14	1	3	W	Q	+1	3	-130	00.1 - 00.7
15	1	3	E	A	+1	3	-130	00.2 - 00.6
16	2	1 NT	N	2	+4	2	210	00.7 - 00.1
17	2	5 x	S	A	-2	2	-300	00 - 00.8
18	2	3	N	5	=	2	110	00.6 - 00.2
19	2	1 NT	E	4	+2	2	-150	00.4 - 00.4
20	2	3 NT	S	6	+2	2	660	00.8 - 00
21	3	2	S	2	=	1	090	00.4 - 00.4
22	3	3	N	9	=	1	140	00 - 00.8
23	3	1 NT	S	3	+3	1	180	00.6 - 00.2
24	3	4	W	9	-3	1	150	00.8 - 00
25	3	2	N	6	=	1	110	00 - 00.8

NS pair 4

Section y

Lesley Davies
Andrew McLennan

Bd	Rd	Con	Dc	Ld	Res	EW	Score	MP
1	3	2	E	2	+3	2	-200	00.8 - 00
2	3	5	W	J	=	2	-450	00.4 - 00.4
3	3	1	S	3	+1	2	110	00.3 - 00.5
4	3	3	S	A	=	2	110	00.8 - 00
5	3	3 NT	S	3	=	2	600	00.3 - 00.5
6	4	3	S	2	-1	1	-50	00.1 - 00.7
7	4	3 NT	S	4	+2	1	660	00.8 - 00
8	4	1 NT	N	8	-1	1	-50	00.5 - 00.3
9	4	2 NT	N	4	=	1	120	00.3 - 00.5
10	4	4	S	3	+1	1	650	00.8 - 00
11	5	4	E	A	-1	5	050	00.4 - 00.4
12	5	3	E	A	-3	5	150	00.6 - 00.2
13	5	3 NT	N	2	+1	5	630	00.6 - 00.2
14	5	2	N	2	-2	5	-100	00.5 - 00.3
15	5	4	S	9	-3	5	-300	00 - 00.8
16	1	1 NT	N	4	+4	4	210	00.7 - 00.1
17	1	5	S	8	-3	4	-150	00.2 - 00.6
18	1	2	N	6	+3	4	150	00.8 - 00
19	1	3 NT	W	8	+1	4	-630	00 - 00.8
20	1	3 NT	S	2	+1	4	630	00.6 - 00.2
21	2	1	N	A	=	3	080	00.2 - 00.6
22	2	3 NT	S	3	=	3	400	00.2 - 00.6
23	2	2	S	3	=	3	110	00.2 - 00.6
24	2	5 x	W	9	-1	3	100	00.5 - 00.3
25	2	2	N	6	+1	3	140	00.3 - 00.5

NS pair 5

Section y

Elspeth Welsh
Elwyn Hughes

Bd	Rd	Con	Dc	Ld	Res	EW	Score	MP
1	2	3	E	9	+4	4	-260	00.6 - 00.2
2	2	3	W	J	+2	4	-200	00.7 - 00.1
3	2	2	S	A	+1	4	140	00.8 - 00
4	2	2 NT	W	4	-1	4	100	00.6 - 00.2
5	2	5	N	2	+1	4	620	00.6 - 00.2
6	3	4	S	5	-1	3	-50	00.1 - 00.7
7	3	3	S	6	+2	3	150	00 - 00.8
8	3	1 NT	S	4	-1	3	-50	00.5 - 00.3
9	3	3	N	5	=	3	110	00 - 00.8
10	3	3	W	T	-1	3	100	00.6 - 00.2
11	4	3	S	4	-1	2	-50	00.2 - 00.6
12	4	2	N	A	=	2	110	00.4 - 00.4
13	4	3	S	3	+2	2	200	00.2 - 00.6
14	4	3	N	Q	-2	2	-100	00.5 - 00.3
15	4	3	S	2	=	2	140	00.8 - 00
16	5	2	N	4	+1	1	110	00.3 - 00.5
17	5	3	S	2	=	1	110	00.8 - 00
18	5	2	N	3	-1	1	-100	00 - 00.8
19	5	1	W	7	-1	1	100	00.7 - 00.1
20	5	3 NT	N	3	=	1	600	00.4 - 00.4
21	1	1 NT	S	3	+1	5	120	00.7 - 00.1
22	1	3 NT	S	7	+1	5	430	00.6 - 00.2
23	1	2	N	4	-1	5	-100	00 - 00.8
24	1	4	W	Q	-2	5	100	00.5 - 00.3
25	1	2	N	3	+1	5	140	00.3 - 00.5