Application of Multiattribute Decision-Making for Evaluating Regional Innovation Capacity

Table 2

Initial influence strength matrix.

A	C1	C2	C3	C4	C5	C6	C7	C8	C9	C10	C11	C12	C13	C14	C15	C16	C17	C18	C19	C20	C21	C22	C23	C24
C1	—	8.468	0.403	16.129	16.532	10.484	23.79	14.92	13.307	12.097	9.678	17.339	12.5	12.903	14.92	16.936	21.371	10.484	4.032	16.936	12.903	7.662	10.484	13.71
C2	8.871	—	0.403	18.952	12.097	10.887	28.629	17.339	10.887	11.291	7.662	15.323	14.516	14.516	14.113	8.871	7.661	10.081	6.855	10.887	5.242	6.452	10.081	10.484
C3	7.258	8.065	—	14.516	12.903	22.581	28.629	10.484	16.533	10.081	5.645	13.307	16.129	18.549	15.323	19.758	8.871	15.323	6.049	10.887	10.484	10.484	12.903	14.92
C4	9.678	8.468	3.629	—	111.694	9.678	31.855	27.42	14.92	4.839	6.452	8.871	13.307	18.145	15.726	19.758	14.516	8.065	5.645	10.081	9.678	7.662	10.484	16.533
C5	10.484	10.081	14.113	80.242	—	8.871	12.097	18.549	19.758	10.484	4.033	27.42	14.113	20.162	21.774	29.032	22.178	9.275	3.226	10.081	11.694	8.871	10.484	12.097
C6	11.291	10.081	3.629	15.726	14.92	—	41.129	25.807	9.275	8.871	6.049	15.323	27.823	10.887	14.92	19.758	11.694	60.081	4.839	10.887	16.129	8.065	18.145	38.71
C7	11.29	10.081	4.839	18.549	12.097	14.516	—	20.968	9.275	9.274	3.629	15.726	18.145	39.113	17.742	8.065	11.694	33.468	4.032	8.065	13.307	8.065	10.484	12.5
C8	13.307	7.258	3.629	14.516	22.178	13.307	14.516	—	14.516	8.871	5.242	22.178	23.387	9.678	8.871	18.952	4.839	32.662	2.823	10.081	10.081	17.339	10.484	30.645
C9	10.081	8.065	2.823	15.323	18.549	9.274	6.452	22.178	—	8.468	7.662	12.097	22.178	7.662	13.307	23.79	13.71	11.694	5.242	13.307	8.871	22.984	7.258	8.871
C10	14.92	8.065	2.419	13.307	17.339	14.92	9.274	20.161	9.678	—	7.662	16.532	31.855	12.903	20.161	18.952	11.694	14.92	5.645	11.291	16.129	4.839	6.452	23.387
C11	11.291	12.097	2.016	11.694	18.952	8.871	7.258	23.387	6.855	11.694	—	18.549	33.065	18.146	8.871	14.516	5.645	14.517	4.839	12.097	7.258	8.468	9.678	31.855
C12	8.871	7.662	2.016	17.742	17.339	10.081	11.694	12.5	9.678	11.694	6.049	—	37.097	20.565	14.113	35.081	8.871	18.145	5.645	11.291	14.516	6.855	8.468	14.516
C13	10.081	7.662	0.807	12.5	13.307	16.936	10.484	44.355	15.323	13.71	6.049	16.936	—	19.758	16.129	26.21	6.452	9.678	9.678	18.549	16.129	8.468	12.904	14.92
C14	8.468	7.258	2.823	16.936	44.758	18.549	38.71	14.92	8.871	11.694	8.871	13.307	10.081	—	13.71	16.533	11.291	27.016	5.242	8.065	8.065	7.258	10.081	6.452
C15	7.662	6.452	2.823	18.145	14.516	10.484	8.468	25	25	8.468	6.049	17.742	19.758	11.694	—	16.936	10.484	9.678	6.452	10.484	7.258	13.307	8.065	14.516
C16	5.242	6.452	6.452	13.307	44.758	10.484	30.242	28.226	17.742	7.258	4.839	20.161	29.839	15.726	11.694	—	14.516	12.097	5.242	10.081	10.484	13.71	14.92	14.516
C17	14.92	4.033	3.629	12.097	18.952	10.081	19.355	29.839	17.339	16.936	8.468	14.113	19.758	19.355	22.581	10.887	—	11.694	4.033	10.081	10.081	8.468	7.258	10.887
C18	6.452	11.291	4.032	12.097	16.533	31.855	14.113	12.097	14.113	5.645	5.242	14.92	11.291	16.936	22.178	16.936	8.468	—	7.662	12.5	8.871	12.5	10.081	23.387
C19	6.452	4.032	5.242	11.694	8.468	12.097	17.339	17.339	16.936	5.242	10.484	31.855	11.291	25.403	13.71	16.532	12.097	7.258	—	21.371	6.049	9.678	12.903	15.323
C20	8.871	8.065	4.839	12.903	13.71	16.936	17.742	27.016	14.113	5.645	9.678	27.823	20.565	20.565	12.904	11.694	5.242	7.258	4.032	—	12.5	8.065	17.742	11.291
C21	6.855	11.291	2.42	23.387	26.21	14.92	21.774	12.097	14.516	5.242	8.871	23.791	19.355	22.581	16.129	12.097	9.274	8.871	4.436	18.952	—	18.549	9.274	24.194
C22	7.258	8.871	3.629	14.517	17.742	16.533	12.5	19.355	12.5	5.645	7.662	20.565	12.5	20.565	20.968	11.694	4.839	10.484	1.613	10.887	13.71	—	8.871	21.774
C23	6.452	8.468	4.033	12.097	14.516	20.565	11.291	19.355	12.5	7.258	8.468	15.726	18.952	15.323	26.613	13.71	6.452	5.645	6.452	14.516	13.71	12.097	—	16.936
C24	7.258	11.694	2.419	14.113	8.065	15.323	24.194	23.387	10.484	7.258	7.258	10.484	18.549	16.533	25.403	22.581	7.258	22.178	13.307	16.129	17.742	12.5	9.678	—