matmul-analysis/BMM/BMM_Theory/examples/cases_demo.csv

1	case_id	batch_a	batch_b	m	n	k	dtype_a	dtype_b	dtype_c	trans_a	trans_b	has_bias	out_nd	deterministic_level
2	to_matmul_demo	1	1	2048	2048	2048	bf16	bf16	bf16	0	0	0		0
3	special_k0_demo	128	128	256	256	0	bf16	bf16	bf16	0	0	0		0
4	special_k1_demo	128	128	256	256	1	bf16	bf16	bf16	0	0	0		0
5	merge_demo_k_trunc	2048	2048	32	32	256	bf16	bf16	bf16	0	0	0		0
6	merge_iter_arbitrate	128	128	64	64	512	bf16	bf16	bf16	0	0	0		0
7	iter_demo_form_b	128	128	64	64	256	bf16	bf16	bf16	0	0	0		0
8	iter_demo_form_d	64	64	64	64	8192	bf16	bf16	bf16	0	0	0		0
9	streamk_demo	4	4	128	128	10240	bf16	bf16	bf16	0	0	0		0
10	asw_demo_full	2	2	8192	8192	1024	bf16	bf16	bf16	0	0	0		0
11	asw_demo_reduce_core	16	16	256	256	128	bf16	bf16	bf16	0	0	0		0
12	b4_m1_n128_k256	4	4	1	128	256	bf16	bf16	bf16	0	0	0	1	0
13	b8_m2_n192_k128	8	8	2	192	128	bf16	bf16	bf16	0	0	0	1	0
14	b16_m4_n256_k192	16	16	4	256	192	bf16	bf16	bf16	0	0	0	1	0
15	b32_m8_n128_k256	32	32	8	128	256	bf16	bf16	bf16	0	0	0	1	0
16	b64_m16_n256_k512	64	64	16	256	512	bf16	bf16	bf16	0	0	0	1	0
17	b128_m8_n192_k256	128	128	8	192	256	bf16	bf16	bf16	0	0	0	1	0
18	b32_m16_n8192_k7168	32	32	16	8192	7168	bf16	bf16	bf16	0	0	0	1	0
19	b4_m1_n8192_k8192	4	4	1	8192	8192	bf16	bf16	bf16	0	0	0	1	0
20	b16_m2_n4096_k7168	16	16	2	4096	7168	bf16	bf16	bf16	0	0	0	1	0
21	b32_m64_n64_k7168	32	32	64	64	7168	bf16	bf16	bf16	0	0	0	1	0
22	b64_m1024_n1024_k7168	64	64	1024	1024	7168	bf16	bf16	bf16	0	0	0	1	0
23	b128_m2048_n2048_k1536	128	128	2048	2048	1536	bf16	bf16	bf16	0	0	0	1	0
24	b64_m1024_n8192_k2048	64	64	1024	8192	2048	bf16	bf16	bf16	0	0	0	1	0
25	b32_m1024_n1024_k512	32	32	1024	1024	512	bf16	bf16	bf16	0	0	0	1	0
26	b128_m4096_n4096_k8192	128	128	4096	4096	8192	bf16	bf16	bf16	0	0	0	1	0
27	b32_m8192_n4096_k7168	32	32	8192	4096	7168	bf16	bf16	bf16	0	0	0	1	0
28	b32_m2048_n2048_k8192	32	32	2048	2048	8192	bf16	bf16	bf16	0	0	0	1	0
29	b64_m4096_n2048_k128	64	64	4096	2048	128	bf16	bf16	bf16	0	0	0	1	0
30	b16_m1024_n1024_k8192	16	16	1024	1024	8192	bf16	bf16	bf16	0	0	0	1	0
31	b4_m32768_n128_k128	4	4	32768	128	128	bf16	bf16	bf16	0	0	0	1	0
32	b8_m32768_n2048_k512	8	8	32768	2048	512	bf16	bf16	bf16	0	0	0	1	0
33	b4_m131072_n128_k128	4	4	131072	128	128	bf16	bf16	bf16	0	0	0	1	0
34	b8_m131072_n1024_k256	8	8	131072	1024	256	bf16	bf16	bf16	0	0	0	1	0
35	b16_m32768_n8192_k7168	16	16	32768	8192	7168	bf16	bf16	bf16	0	0	0	1	0
36	b4_m32768_n128_k8192	4	4	32768	128	8192	bf16	bf16	bf16	0	0	0	1	0
37	b32_m131072_n8192_k128	32	32	131072	8192	128	bf16	bf16	bf16	0	0	0	1	0
38	b64_m32768_n8192_k1536	64	64	32768	8192	1536	bf16	bf16	bf16	0	0	0	1	0
39	b8_m131072_n8192_k8192	8	8	131072	8192	8192	bf16	bf16	bf16	0	0	0	1	0
40	b8_m16_n7168_k1536	8	8	16	7168	1536	bf16	bf16	bf16	0	0	0	1	0
41	b64_m1024_n7168_k7168	64	64	1024	7168	7168	bf16	bf16	bf16	0	0	0	1	0
42	b32_m8192_n8192_k7168	32	32	8192	8192	7168	bf16	bf16	bf16	0	0	0	1	0
43	b8_m4096_n4096_k128	8	8	4096	4096	128	bf16	bf16	bf16	0	0	0	1	0
44	b128_m8192_n8192_k7168	128	128	8192	8192	7168	bf16	bf16	bf16	0	0	0	1	0
45	special_k1_b64	64	64	8192	512	1	bf16	bf16	bf16	0	0	0	1	0