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After 30 years of economic development, the high-tech industry has played an important role in China’s national economy. The development of high-level technological industry plays a leading role in guiding the transformation of China’s economy from “investment-driven” to “technology-driven”. The high-tech industry represents the future industrial development direction and plays a positive role in promoting the transformation of traditional industries. The rapid development of high-tech industry is the key to social progress. In this paper, the traditional analytical model of statistics is combined with principal component analysis and spatial analysis, and R language is used to express the analytical results intuitively on the map. Finally, a comprehensive evaluation is established.

High technology industries are playing an increasingly important role in the optimization of regional industrial structure. Spatial statistics is an analytical method to analyze statistical information through spatial position. Compared with traditional statistical methods, spatial statistical analysis has its own advantages in understanding the geographical location characteristics and spatial pattern by considering the spatial position and neighborhood relationship according to correlation analysis. This paper combines the principal component analysis method of statistics and spatial analysis, uses R language [

Spatial statistical analysis was originally proposed by South African geologist Krige, many foreign scholars carried out extensive and in-depth research on it. From 1970s to 1990s, Cliff and Griffith in the analysis [

1) In this paper, we conduct comprehensive evaluation of the high tech industry development under principal component analysis (PCA) combined with spatial analysis to find the scientific way to develop high-tech industry.

2) The research results of this paper will be applied in the management and decision-making of high-tech industry in China. Through the research on industrial structure and regional distribution, some feasible countermeasures and suggestions are put forward.

3) This paper introduces the spatial correlation effect analysis for the first time in the domestic industrial statistical analysis research by using the theoretical method of spatial statistical analysis and the integrated statistical model. We systematically and multi-dimensionally conduct empirical test and analysis on the overall research of China’s high-tech industry.

To conduct comprehensive analysis, it is necessary to construct the evaluation index system. Generally speaking, the principles to be followed in constructing the comprehensive evaluation index system are as follows:

1) Principle of system comprehensiveness.

2) Principle of stable comparability.

3) Principle of scientific simplicity.

4) Principle of flexibility and operability.

In order to fully reflect the situation of national high-tech industry and understand the impact of regional differences on industrial development, it is necessary to conduct classification research according to the similarity of the development situation of high-tech industry in various regions. On the basis of collecting and collating the relevant data released by the country, we selected 10 evaluation indexes in 4 categories, including production and operation conditions as shown in

According to the four types of statistical indicators, we establish the astrological map of the development data of each province in 2019.

For the 2019 high-tech industry data, we categorize and summarize them according to various indicators, and calculate their minimum, maximum, average, 1/4 quantile, median, and 3/4 quantile, respectively. From the statistical results, there is a huge regional gap in the development of high-tech industries in various provinces of China. For example, the minimum number of high-tech enterprises is 10 and the maximum number is 7583; the profit of high-tech industry development is at least 4.5 billion yuan, and the largest province reached 2969.9 billion yuan as shown in

We then visually displayed the 10 development indicators in 2019 by spatial

First-level indicators | Second-level indicators | |
---|---|---|

Index system for comprehensive analysis and evaluation of the development of high-tech industries | A) Production and operation status | A1) Number of high-tech enterprises (x_{1}) |

A2) Annual average employees (x_{2}) | ||

A3) Main business income (x_{3}) | ||

A4) Total profit (x_{4}) | ||

A5) Export delivery value (x_{5}) | ||

B) R & D activities | B1) Number of R & D institutions (x_{6}) | |

B2) Number of R & D institutions (x_{7}) | ||

B3) Expenditure on R & D institutions (x_{8}) | ||

B4) R & D personnel equivalent to full-time equivalent (x_{9}) | ||

B5) R & D internal expenditure (x_{10}) | ||

C) New product development and patents | C1) New product development expenditure (x_{11}) | |

C2) New product sales (x_{12}) | ||

C3) Technical transformation expenditure (x_{13}) | ||

C4) Number of patent applications (x_{14}) | ||

C5) Number of valid invention patent (x_{15}) | ||

D) Hi-tech industry Fixed asset investment | D1) Number of construction projects (x_{16}) | |

D2) Completed and put into operation projects (x_{17}) | ||

D3) Project investment amount (x_{18}) | ||

D4) New fixed assets (x_{19}) |

High-tech enterprises | Annual average employees | Main business income | Total profit |
---|---|---|---|

Min: 10 | Min: 1244 | Min: 11 | Min: 4.5 |

1st Qu.: 154 | 1st Qu.: 55,590 | 1st Qu.: 475 | 1st Qu.: 45.3 |

Median: 533 | Median: 222,311 | Median: 2395 | Median: 210.8 |

Mean: 1033 | Mean: 439,297 | Mean: 5026 | Mean: 365.4 |

3rd Qu: 1064 | 3rd Qu: 394,540 | 3rd Qu: 5102 | 3rd Qu: 331.7 |

Max: 7583 | Max: 3,894,182 | Max: 37,778 | Max: 2969.9 |

Technical transformation funds | Number of patent applications | Number of effective invention patents | Number of construction projects |
---|---|---|---|

Min: 1 | Min: 1 | Min: 20 | Min: 17 |

1st Qu.: 6113 | 1st Qu.: 160 | 1st Qu.: 422 | 1st Qu.: 176 |

Median: 28,541 | Median: 1567 | Median: 1787 | Median: 566 |

Mean: 133,164 | Mean: 4248 | Mean: 8331 | Mean: 798 |

3rd Qu: 133,715 | 3rd Qu: 4252 | 3rd Qu: 5348 | 3rd Qu: 926 |

Max: 1,001,652 | Max: 51,427 | Max: 152,519 | Max: 4804 |

map, and divided them into four categories according to statistical classification: high value area, comparably high value area, comparably low value area and low value area.

The classification of four regions was based on the traditional quartile method.

1) Spatial maps of high-tech enterprises

It can be seen from

2) Spatial map of annual average employees

As can be seen from

3) Spatial map of main business income

It can be seen from

Tibet, Qinghai, Ningxia are in low-value areas. In terms of regional distribution, except for Sichuan, the high-value areas are basically distributed along the eastern coastal areas, and gradually transit to the western inland into low-value areas.

4) Spatial map of total profit

It can be seen from

high-value areas. Hebei, Shanxi, Guangxi, Guizhou are in relatively low-value areas. Xinjiang, Tibet, Qinghai, Ningxia have the lowest total profit of high-tech industry. In terms of regional distribution, except for Sichuan, the high-value areas are basically distributed along the eastern coastal areas, and gradually transit to the western inland into low-value areas.

5) Spatial map of export delivery value

It can be seen from

6) Spatial maps of R & D institutions

The spatial map (

7) Spatial map of new product development costs

It can be seen from spatial map (

Jiangsu, Shandong, Beijing, Shanghai, Hubei, Sichuan, Hunan, Anhui, Shanxi, Liaoning, Heilongjiang, Tianjin, Fujian are of comparably high value area for new product development costs. Jilin, Henan, Guizhou, Guangxi, Jiangxi are relatively low, while Xinjiang, Tibet, Qinghai, Ningxia, Inner Mongolia, Gansu and Yunnan provinces are low. From the perspective of regional distribution, the high-value areas are basically distributed in the eastern part of China, and gradually transit to the low-value areas in the western inland.

8) Spatial map of new product sales

As the map (

9) Spatial map of the number of patent applications

It can be seen from spatial map (

10) Spatial map of valid invention patents

It can be seen from

Principal component analysis (PCA) is a powerful tool for dimensionality reduction of variables, and its basic idea is to try to recombine correlated indicators into a new set of independent comprehensive indicators to replace the original ones. The mathematical solution is to take the original p indices as a linear combination of the new indices. The first linear combination, namely the first composite index, is denoted as y_{1}. In order to make this linear combination unique, it is required that the variance of y_{1} is the largest among all linear combinations. If the first principal component is not enough to represent all the information of the original p indexes, then consider selecting the second principal component y_{2}, and require the existing information of y_{1} not to appear in y_{2}, that is, Cov (y_{1}, y_{2}) = 0.

As shown in _{1}-x_{2} as the axis have a large projection on x_{1} and x_{2}, so both indexes contain the necessary information of the data. However, if we find out there is a strong correlation between x_{1} and x_{2}, and the data could be distributed along y_{1}, then we can carry out simple transformation.

{ y 1 = cos θ x 1 + sin θ x 2 y 2 = − sin θ x 1 + cos θ x 2 (1)

After this transformation, the information of the original data is mainly contained on the y_{1} axis under the new coordinate axis, while the information projection on the y_{2} axis is very small, which can be ignored. If only y_{1} is selected for study, we can successfully achieve the dimensionality reduction processing.

The case of multidimensional variables is similar to that of two-dimensional

variables, but we can only imagine the abstract space, such as a multidimensional ellipsoid with high fluctuation. In order to reduce the dimension, the principal component analysis is basically completed by first finding out each principal axis of the ellipsoid. Then calculate the new axis standard which can represent most of the principal axis information as a new variable. Similar to the two-dimensional case, the spindles of the higher dimensional ellipsoid are also required to be perpendicular to each other, and these new spindles that are orthogonal to each other are linear combinations of the original spindles, which are the principal components. The fewer principal components can be selected for study, the better the dimensionality reduction effect will be. Most researchers believe that the criterion for selecting principal components is that the sum of the principal axes represented by the new principal components should account for most of the sum of the original principal axes. Some scholars suggest that the total length of the spindle selected accounts for more than 80% of the total length of all spindles. This principle can be used as a basic treatment principle.

Principal component analysis process:

1) Find the eigenvalues and eigenvectors of the correlation matrix;

2) Calculate variance contribution rate and cumulative variance contribution rate: the contribution rate of each principal component represents the percentage of the total information of the original data;

3) Determine the principal components: let comp.1, comp.2 ... comp.p be p principal components, in which the total amount of data information contained by the first m principal components (i.e. their cumulative variance contribution rate) is not less than 80%, the first m principal components should be used to reflect the original evaluation object.

4) Use the linear combination of the original indexes to calculate the scores of each principal component: take the eigenvector as the weight, represent each principal component as the linear combination of the original indexes, and the meaning of the principal component is determined by the comprehensive meaning of the indexes with greater weight in each linear combination.

Comp . j = u j 1 x 1 + u j 2 x 2 + ⋯ + u j p x p j = 1 , 2 , ⋯ , m (2)

The formula is called principal component score function, which is used to calculate the principal component score of each sample. If m = 2, then the p variables of each sample can be substituted into the above equation to calculate the principal component scores of each sample, then they can be used as scatter plots of principal component scores on the plane so that the samples can be classified.

5) Take the variance (characteristic value) of each principal component as weight, obtained comprehensive score.

Comp = λ 1 Comp .1 + λ 2 Comp .2 + ⋯ + λ m Comp . m λ 1 + λ 2 + ⋯ + λ m = ∑ j = 1 m W j Comp . j (3)

where W_{j} is the weight of the principal component, the ranking can be obtained by using the total score.

The principal component analysis function is used to analyze data, where X is the data box, m is the number of factors, whose default is 2. Plot is the main component graph. When these parameters are TRUE, the function program will automatically calculate and output the result. When the parameter value is FALSE, it is not calculated.

Next, due to the fact that there are many years, we will take the data of year 2019 as an example for principal component analysis.

1) find the principal components of the correlation matrix

2) determine the principal component

From

3) principal component coefficient

Obtained from

y 1 = 0.251 x 1 + 0.25 x 2 + 0.251 x 3 + 0.25 x 6 + 0.25 x 7 + 0.247 x 9 + 0.249 x 12

y 2 = 0.266 x 13 + 0.241 x 14 + 0.346 x 15 + 0.312 x 16 + 0.324 x 17 + 0.382 x 18 + 0.415 x 19 _{ }

Choosing only two principal components, the main two components should be production management, research and development investment. Therefore, the first principal component (y_{1}) can be regarded as technology research and production. Under the condition that other conditions remain unchanged, whenever x_{1} means that the number of high-tech enterprises increases by 1 unit, the corresponding y_{1} increases by 0.251 units; whenever x_{2} means that average annual employee increases 1 billion, the corresponding y_{1} increases by 0.25 units; whenever x_{3} means that the main business income of high-tech enterprises increases by 1 billion, the corresponding y_{1} increases by 0.251 units. The second principal component (y_{2}) is the fixed capital investment. Under the condition that other conditions remain unchanged, whenever x_{14} means that the number of patent applications increases by 1 unit, the corresponding y_{2} increases by 0.241 units; whenever x_{18} means that the project investment increases by 1 unit, the cor-responding y_{2} increases by 0.346 units; whenever x_{19} means that the new fixed assets increases by 1 unit, the cor-responding y_{2} increases by 0.415 units.

4) Principal component score

From

Variance | Contribution (%) | Cumulative Contribution (%) | |
---|---|---|---|

Comp.1 | 17.973 | 0.8316 | 0.8316 |

Comp.2 | 2.766 | 0.1456 | 0.9772 |

Comp.1 | Comp.2 | Comp.1 | Comp.2 | ||
---|---|---|---|---|---|

Number of high-tech enterprises | 0.251 | 0.000 | New product sales | 0.249 | 0.000 |

Average annual employee | 0.250 | 0.000 | Technical renovation fund | 0.179 | 0.266 |

Main business income | 0.251 | 0.000 | Number of patent applications | 0.232 | 0.241 |

Total profit | 0.240 | −0.161 | Valid patent for invention | 0.210 | 0.346 |

Export delivery value | 0.238 | 0.000 | Number of construction projects | 0.210 | 0.312 |

Number of R & D institutions | 0.251 | 0.000 | Completed project | 0.207 | 0.324 |

R & D staff | 0.250 | 0.000 | Project investment | 0.190 | 0.382 |

R & D institution funding | 0.232 | 0.252 | New fixed assets | 0.174 | 0.415 |

R & D equivalent | 0.247 | 0.126 | New product development fee | 0.236 | 0.228 |

R & D internal expenditure | 0.238 | 0.211 | - | - | - |

Area | Comp.1 | Comp.2 | Area | Comp.1 | Comp.2 |
---|---|---|---|---|---|

Beijing | −0.56922 | 1.20239 | Hubei | −0.31982 | −0.25273 |

Tianjin | −1.06464 | 0.28377 | Hunan | −0.15529 | −1.09958 |

Hebei | −1.08827 | −0.39530 | Guangdong | 16.07246 | 5.42759 |

Shanxi | −1.99377 | 0.39603 | Guangxi | −1.47885 | −0.30745 |

Inner Mongolia | −2.08348 | 0.31796 | Hainan | −2.31786 | 0.68101 |

Liaoning | −1.66353 | 0.59022 | Chongqing | −0.77357 | −0.37851 |

Jilin | −1.44458 | −0.30802 | Sichuan | −0.01793 | −0.28281 |

Heilongjiang | −1.95841 | 0.47696 | Guizhou | −1.83069 | 0.40188 |

Shanghai | −0.32989 | 1.17059 | Yunnan | −2.16332 | 0.54259 |

Jiangsu | 12.21032 | −5.59727 | Tibet | −2.38676 | 0.69376 |

Zhejiang | 2.07358 | −0.32189 | Shaanxi | −0.90553 | 0.08546 |

Anhui | 0.13197 | −1.19680 | Gansu | −2.17284 | 0.47988 |

Fujian | 0.32475 | −0.69193 | Qinghai | −2.32522 | 0.62475 |

Jiangxi | −0.56062 | −0.83220 | Ningxia | −2.29162 | 0.64178 |

Shandong | 2.71445 | −1.34866 | Xinjiang | −2.31486 | 0.63766 |

Henan | 0.68303 | −1.64114 | - | - | - |

The research input and output level of these regions is far higher than that of other regions. Jiangsu and Shandong are significantly ahead of other regions. The level of research input and production output is relatively low in Tibet, Qinghai and Ningxia. The second principal component indicates that Jiangsu, Shandong, Zhejiang and Sichuan spend more on fixed assets. It can also be seen from the scatter map that Guangdong and Jiangsu are in the leading position in the development of high-tech industry, followed by Shandong, Zhejiang, Shanghai, Beijing and Sichuan, other regions have relatively low scores, and it is difficult to make intuitive distinctions due to the impact of image size. For composite scores, Jiangsu, Guangdong and Zhejiang have highest score. Tibet, Gansu, Ningxia and Xinjiang score in the end of the country. Therefore, Jiangsu, Guangdong, Zhejiang and Shandong are the four provinces in the national front row of high technology industry development while Tibet, Gansu, Ningxia and Xinjiang fall behind in high technology industry development.

Finally, the comprehensive score was estimated by the weighting method, and the proportion of each principal component’s variance contribution to the total variance contribution of the two principal components was used as the weight to make the weighted summary, and the comprehensive score and ranking of the provinces were obtained.

In terms of comprehensive scores from

From

Area | Score | Rank | Area | Score | Rank |
---|---|---|---|---|---|

Beijing | −0.32732 | 12 | Hubei | −0.31066 | 11 |

Tianjin | −0.88053 | 16 | Hunan | −0.28423 | 10 |

Hebei | −0.99365 | 17 | Guangdong | 14.61901 | 1 |

Shanxi | −1.66747 | 23 | Guangxi | −1.31891 | 9 |

Inner Mongolia | −1.75559 | 24 | Hainan | −1.90839 | 28 |

Liaoning | −1.35580 | 20 | Chongqing | −0.71963 | 14 |

Jilin | −1.28939 | 18 | Sichuan | −0.05410 | 8 |

Heilongjiang | −1.62588 | 22 | Guizhou | −1.52585 | 21 |

Shanghai | −0.12501 | 9 | Yunnan | −1.79386 | 25 |

Jiangsu | 9.77886 | 2 | Tibet | −1.96615 | 31 |

Zhejiang | 1.74650 | 4 | Shaanxi | −0.77022 | 15 |

Anhui | −0.04946 | 7 | Gansu | −1.81064 | 26 |

Fujian | 0.18593 | 6 | Qinghai | −1.92243 | 30 |

Jiangxi | −0.59770 | 13 | Ningxia | −1.89110 | 27 |

Shandong | 2.15967 | 3 | Xinjiang | −1.91172 | 29 |

Henan | 0.36569 | 5 | - | - | - |

got this picture, which is very intuitive to reflect the various provinces in 2019 of high technology industry in China. Guangdong, Jiangsu and Zhejiang are the best, south China, east China and Sichuan is of high value, the whole picture presents the characteristics of the southeast of China is more advanced while the northwest part of China falls behind.

From

2016 | 2017 | 2018 | 2019 | |||||
---|---|---|---|---|---|---|---|---|

Area | Score | Rank | Area | Score | Rank | Area | Score | Rank |

Beijing | −0.8708 | 14 | −0.9109 | 10 | −0.82417 | 11 | −0.32732 | 12 |

Tianjin | −0.9408 | 17 | −0.6755 | 14 | −0.79291 | 14 | −0.88053 | 16 |

Hebei | −0.8068 | 16 | −0.8551 | 17 | −0.92349 | 17 | −0.99365 | 17 |

Shanxi | −1.8386 | 23 | −1.7824 | 22 | −1.85246 | 22 | −1.66747 | 23 |

Inner Mongolia | −1.9051 | 24 | −1.9123 | 24 | −1.95255 | 24 | −1.75559 | 24 |

Liaoning | −1.5769 | 20 | −0.6838 | 15 | −0.55329 | 15 | −1.35580 | 20 |

Jilin | −1.1869 | 18 | −1.21222 | 19 | −1.186144 | 19 | −1.28939 | 18 |

Heilongjiang | −1.14681 | 22 | 1.07014 | 21 | −1.0958 | 21 | −1.62588 | 22 |

Shanghai | 0.44844 | 11 | 0.73822 | 7 | 0.68685 | 7 | −0.12501 | 9 |

Jiangsu | 6.52389 | 2 | 6.94451 | 2 | 6.72942 | 2 | 9.77886 | 2 |

Zhejiang | 2.0813 | 4 | 2.22688 | 4 | 2.35884 | 4 | 1.74650 | 4 |

Anhui | 0.4433 | 7 | −0.12663 | 12 | 0.00789 | 12 | −0.04946 | 7 |

Fujian | 0.4599 | 6 | −0.1417 | 8 | −0.2144 | 8 | 0.18593 | 6 |

Jiangxi | −0.2567 | 12 | −0.2441 | 13 | −0.2871 | 13 | −0.59770 | 13 |

Shandong | 2.8926 | 3 | 2.7656 | 3 | 2.86395 | 3 | 2.15967 | 3 |

Henan | 0.7569 | 5 | 0.4996 | 6 | 0.77045 | 6 | 0.36569 | 5 |

Hubei | −0.1423 | 11 | −0.0331 | 9 | 0.10690 | 9 | −0.31066 | 11 |

Hunan | 0.1273 | 9 | −0.09853 | 11 | 0.047849 | 10 | −0.28423 | 10 |

Guangdong | 14.0240 | 1 | 12.37934 | 1 | 13.49664 | 1 | 14.61901 | 1 |

Guangxi | −1.2282 | 19 | −1.34103 | 20 | −1.273958 | 20 | −1.31891 | 9 |

Hainan | −2.2003 | 29 | −2.10835 | 27 | −2.202171 | 27 | −1.90839 | 28 |

Chongqing | −0.5461 | 13 | −1.16314 | 18 | −0.950924 | 18 | −0.71963 | 14 |

Sichuan | 0.1497 | 24 | 0.39331 | 24 | 0.289262 | 5 | −0.05410 | 8 |

Guizhou | −1.6921 | 21 | −1.90070 | 23 | −1.889755 | 23 | −1.52585 | 21 |

Yunnan | −2.0290 | 25 | −1.96673 | 25 | −2.051084 | 25 | −1.79386 | 25 |

Tibet | −2.2705 | 31 | −2.22929 | 31 | −2.301347 | 31 | −1.96615 | 31 |

Gansu | −2.0277 | 26 | −1.94005 | 26 | −1.939874 | 26 | −1.81064 | 26 |

Qinghai | −2.1986 | 30 | 2.20968 | 30 | −2.8465 | 30 | −1.92243 | 30 |

Ningxia | −2.1708 | 27 | −2.16429 | 28 | −2.043669 | 28 | −1.89110 | 27 |

Xinjiang | −2.1933 | 28 | −2.1759 | 29 | −2.03732 | 29 | −1.91172 | 29 |

follow. Other regions have relatively low scores, and it is difficult to make intuitive distinctions due to the impact of image size. For composite scores, Guangdong, Jiangsu and Zhejiang have high score. Tibet, Gansu, Ningxia, Xinjiang score at the end of the country. Thus, Jiangsu, Guangdong, Zhejiang, Shandong are in the national front row of high technology industry development. With the high level of research and development investment, patent number, fixed assets, high technology industry development is relatively high. In the economically backward western regions, the number of new product patents is reduced due to the low investment in high-tech research and development. In addition, the fixed asset investment in northwest regions is small, that is why the development of high-tech industries in these regions falls behind.

Through space comparison of annual statistics (

from 2016 to 2019. Shandong and Zhejiang provinces have remained third and fourth in recent years. Sichuan province is an important support for the continuous rise of central China. The development of high-tech industries in central regions such as Hunan, Jiangxi is relatively slow. Northeast China, such as Heilongjiang and Jilin, are declining, while western regions, such as Xinjiang, Qinghai, Gansu, are lagging far behind.

From the research results of this paper, high technology industry in China has made rapid progress. However, since the disparity of China’s vast circumstances is great, we should gradually establish and improve scientific management according to different regional classified guidance. In addition, we should also promote balanced development among different regions. In this paper, we set up a statistical analysis according to the data of high technology industry development of 31 provinces from 2016 to 2019. The indexes we used in this paper include the production and operation and situation of research and development (R & D), new patent, fixed investment. We also adopt the method of principal component analysis to high technology industry in China. Statistical analysis of the traditional model combined with the spatial correlation analysis is used in this paper. Moreover, the integrated use of R language makes the results of the analysis on the spatial maps available to be visualized. From the perspective of regional distribution, the development of high-tech industry in China is extremely unbalanced, which is fast in the east and slow in the west. The development resources are concentrated in the Yangtze River delta and the Pearl River Delta.

Based on the statistical research of the high-tech industry, this paper puts forward the following Suggestions:

First, establish a set of comprehensive indexes for the development of high-tech industries. Make sure that production and business operation activities, research and development, patents, fixed asset is feasible and effective. Forming a comprehensive index is not only more advantageous to simple index, but also is clearer to show a regional industrial development level. Therefore, we suggest establishing a comprehensive index for the development of high-tech industry, so as to facilitate the reference of government when making decisions.

Second, carry out the classification to guide the development according to the region difference. China can implement regional classified development. Since Guangdong and Jiangsu lead the development of high-tech industries, we should take the two provinces as examples for other provinces. Guangdong and Jiangsu should have the courage to innovate and vigorously develop high-tech industries by extending existing advantages. Northeast China should further accelerate the pace of industrial catch-up. In central China, Sichuan province is the center to accelerate the realization of industrial upgrading. Since the western region, represented by Tibet, Qinghai and Xinjiang, is sparsely populated and lacks the industrial foundation. Therefore, it should give up the development of high-tech industries and adopt the development of basic industries.

In addition, the development of high-tech industry in Guangdong province has made great contributions to the country. However, the development of surrounding provinces of Guangdong is in a relatively backward state due to their small correlation with the development of Guangdong province. It is suggested that Guangdong should encourage and promote the transfer of Guangdong’s high-tech industry to surrounding areas in industrial policy and other aspects, so as to strengthen the support of Guangdong’s development.

Moreover, Hong Kong and Macao bay area financial agglomeration has the ability to promote the development of high technology industry, therefore, this area should develop direct financing to alleviate financial institutions. What is more, we should encourage large technological enterprises to set up production in rural area so as to promote the development of high technology industries.

Lastly, the western region should take the opportunity of “One Belt and One Road” construction to expand its economic openness to the outside world and promote the coordinated development of domestic and foreign markets. The vast western region, Inner Mongolia, Xinjiang, Tibet, Yunnan should not only seize the construction opportunity, but also actively participate in the cooperation of high technology industries both at home and abroad. The undeveloped area in China should promote innovation ability to improve the research level of science and technology for high-tech industry development.

The authors declare no conflicts of interest regarding the publication of this paper.

Wang, L.Y. and Wang, B.H. (2020) Spatial Statistical Analysis and Comprehensive Evaluation of High-Tech Industry Development. Open Journal of Statistics, 10, 431-452. https://doi.org/10.4236/ojs.2020.103028