How Much Are Insurance Consumers Willing to Pay for Blockchain and Smart Contracts? A Contingent Valuation Study

Abstract

Blockchain is highly secure in design and can hand huge data efficiently. A smart contract, based on a blockchain, can automate the entire process and make the contract self-executing in nature. Since the first introduction of these technologies in the 1990s, they have been at the center interest for academia and industry. Numerous researchers and practitioners have investigated the principles and usage of blockchain and smart contracts. However, little is coincidental regarding estimating the consumer’s additional willingness to pay (WTP) and analyzing the relationship with socio-economic characteristics of the consumer for blockchain and smart contracts in the insurance sector. This study conducted the survey on 1000 heads of the household or homemakers who represent population well in South Korea and estimated additional WTP using one-and-one-half-bounded dichotomous choice contingent valuation (OOHB DC CV) method. About 65% of sample respondents answered they are willing to pay some additional premium for blockchain and smart contracts. The mean WTP has the value of KRW 28,425.43 (USD 25.38) and the median WTP is KRW 16,111.71 (USD 14.39). Those with high incomes, high education and more insurance contracts are more likely to pay extra for insurance policies using blockchain and smart contracts. Considering the total number of households in South Korea, the aggregated additional WTP is about 8 percent of the net income of the insurance industry in fiscal year of 2017. Consequently, strategic development of insurance products using block chains and smart contracts targeting educated consumers with high-income will increase the number of policyholders, which can in turn increase premium revenues.

1. Introduction

Some have documented that the blockchain is the greatest revolution since the internet. Indeed blockchain is receiving increasing attention from academia and industry. The South Korean government believes the country faces a global transformation called the Fourth Industrial Revolution and has announced blockchain, artificial intelligence, big data, cloud, virtual reality, augmented reality, autonomous vehicles, and drones as innovation growth industries [1].

A blockchain is a chain of previously validated blocks of transactions that constitute an immutable distributed, decentralized digital ledger that, when combined with a digital transaction validation process, allows for peer-to-peer electronic transfer of an asset without the need for an intermediary [2].

Smart contracts generally recorded onto a blockchain and validated by the network are computer programs, the correct execution of which is automatically enforced by underlying legal agreement without relying on a trusted authority [3].

In the banking industry, blockchain has been used to transfer money between parties without having to rely on banks through simplifying the business process while creating safe, trustworthy records of agreement and transactions [4]. As the insurance industry lagged behind banking because of their conservative attribute, just started to invest to explore the possibilities of blockchain and smart contracts for their business [5]. Consultancy firms investigated applicability of these technologies on the insurance domain and anticipated that blockchain and smart contracts enable to improve customer engagement by providing a greater degree of transparency and to the perceived fairness of claims handling. They also expected to enable blockchain and smart contracts to offer cost-efficient production for emerging markets and develop insurance products related to the Internet of Things (IoT) [6,7,8]. For example, when accidents or crimes occur, claims written by the legal language are typically complex and difficult to understand are processed automatically using blockchain and smart contracts. Additionally, fraud related to the integrity of a policy or claim will be reduced by sharing all transactions written to it and will minimize counterfeiting, double booking, document or contract alterations [9].

The blockchain based system, aiming to realize an automated, real-time, and immutable feedback loop between the insurance company, its customer, third parties and potential auditors, was proposed for one of the emerging market, cyber insurance that deals with an insurance product used to protect businesses and individual users from internet-based risks [10]. Also, there are studies providing insurance products combining blockchain and smart contracts with other technologies such as IoT, artificial intelligence (AI). On-demand car insurance system using smart contracts and IoT that increases the significance with the amount of data is introduced for decreasing policy modification costs [11]. While blockchain can assure safety and reliability, adding AI capabilities can greatly benefit the healthcare insurance sector. Presently, AI is mainly used for detecting abnormalities in X-rays and CT scans, a task performed at least as accurately and quickly as humans can, and assuring a great level of cost and time reduction about the healthcare insurance claim processing [12]. Several companies have launched a blockchain based system or insurance for securing documents and customer satisfaction [13,14]. Similarly, blockchain and smart contracts are expected to offer benefits to both insurance companies and policyholders, but the focus of this study is consumer benefits. This is because the insurance premium, the main source of income for an insurance company, should be determined by the benefit of the policyholder rather than by the cost of the insurance company. Indeed an improvement in the function or quality of a product is of no use unless the consumer recognizes its value and reflects it in their decision to purchase the product [15].

On the other hand, it is true that there are concerns that the hype cycle for the insurance sector shows blockchain and smart contract at the beginning stage of the curve, which means this technology has not been fully explored yet [16]. It will cost much money to invest in blockchain and smart contracts, but the Korean insurance companies must decide seriously whether make the number of investments now to be in a position to take advantage of efficiencies and opportunities can deliver long-term business sustainability. They faced the issue of measuring the benefit of the consumer about these technologies. Many researchers use the principles of WTP that is the maximum amount of money a consumer is willing to spend for a product or service to measure the value [16,17,18,19]. This is based on the individual theory of consumer behavior (i.e. consumers are able to evaluate the utility of benefit from technologies in monetary units) [17].

The purpose of this study is to help insurance companies make a decision on investing in a new business ecosystem and an adjustment to the insurance premium by providing information about the consumers’ WTP for blockchain and smart contracts in South Korea. Knowing consumers’ WTP, companies can estimate the incremental revenue from insurance premium and pursue a pricing strategy suitably customized to their marketing environment and see valuable sources for increasing the profitability of the product offered [18]. As mentioned above, many researchers and practitioners have explored blockchain and smart contracts in the insurance sector, but have not studied on additional WTP, realistic values felt by consumers. In addition, this study provides the effect on WTP by the characteristics of a consumer as covariates.

The remainder of this study is organized in the following fashion. In Section 2, the description of the research design is given. This consists of research target and sampling, survey format and survey instrument. Section 3 explains the methodology used in this study and explores data from the survey. Section 4 provides results and discussions considered by insurance companies. Conclusions are presented in Section 5.

2. Research Design

2.1. Research Target and Sampling

According to Korean Statistical Information Service (KSIS), the number of contracts of insurance reached 3 billion for life insurance alone as of August 2018. As most policyholders have difficulties from difficulty in insurance claims processing, they may pay additional premiums if insurance claims are simplified. To measure additional annual insurance premiums as a payment vehicle per household, this study conducted a survey on heads of the household or homemakers who are selected as a stratified sampling design based on the socio-economic statistics in South Korea. Professional survey company conducted the entire process of sampling and survey. To make sure that sample characteristics represent the population characteristics, the ratio of age, sex, region and so on were predetermined in accordance with the statistics of KSIS and experts sampled from the company’s database.

2.2. Survey Format

This study estimated insurance consumers’ additional WTP for blockchain and smart contracts using contingent valuation (CV) method which is standardized and most popular approach [19,20,21,22]. Initially, the CV method was designed to measure the value of non-market resources, such as environmental preservation or public goods under the assumption of a hypothetical situation. As the reliability and validity of the methodology have been verified, the scope of application is expanded to goods that are difficult to measure for utility.

This study used the dichotomous choice (DC) method that is one of the guidelines recommended by NOAA-panel [23] for implementing the CV method. In the DC method, respondents are asked whether they would be willing to pay for a given sum of money and answer “yes” or “no” simply. Haneman et al. [24] introduced the double-bounded (DB) DC method which requires two prices because the single-bounded (SB) DC method has a low statistical efficiency problem. Cooper et al. [25], however, provided a one-and-one-half-bounded (OOHB) DC method in order to reduce the response bias caused by DB DC method. In OOHB DC CV surveys, one current and the other hypothetical situation, where blockchain and smart contracts are implemented, are first explained to the respondents. After explanations, respondents are given the first SB DC CV style question in the first step, and then only respondents who meet specific conditions are given an additional SB DC CV style question in the second step. Following Cooper et al., OOHB DC CV survey was conducted in this study.

2.3. Survey Instrument

In order to build up the survey instrument, including a list of bid prices, the revised and adapted survey instrument was then tested in a small focus group of 36 people in January 2018. This ensured interpretation or comprehension of the information provided on the survey instruments. Final survey form made by this process included three sections. The first section, which is standard for all studies, contained the purpose of the survey and a brief guidance. Additionally, there existed details and a sufficient explanation about the benefits of blockchain and smart contracts in the insurance sector. In the second section, there were the principal valuation questions that aimed to evaluate the WTP. Finally, the third section collected demographic and socio-economic information of the individuals. The main valuation question is as follow. Considering your household expenditures, are you willing to additionally pay (a bid amount) money (insurance premium per year) from your household income for insurance claim process improvement by blockchain and smart contracts so that the insurance company could implement this technology? With this survey instruments, a professional survey company conducted in-person completed interviews that is the most controllable and effective means [26,27] between March and June 2018 on a national scale in South Korea.

3. Methodology and Data

3.1. Empirical Model

This study used OOHB DC CV method known as Cooper et al.’s approach. A list of bid ranges, $B_j^L$ and $B_j^H\left(j=1, 2,\dots , J\right)$, where $B_j^L<B_j^H$, is decided. According to the number of $J$, all respondents are divided into $J$ groups which have a similar number of respondents. Only one of the bid ranges $(B_j)$ is selected at random and one $\left(B_j^L \mathrm{or} B_j^H\right)$ of these two bid prices is presented randomly to about the half of respondents in j group. The other $\left(B_j^H \mathrm{or} B_j^L\right)$ of these two bid prices are presented at random to the other half of respondents in the same j group.

For example, if the half of respondents in a group are asked whether they would be willing to pay the amount of the bid $\left(B_j^L\right)$ and the answer is “yes”, then they are asked additionally whether they would be willing to pay the amount of the bid $\left(B_j^H\right)$. If the response is “no”, then there is no additional question. And then the other half of respondents in the same group are asked about the amount of the bid $\left(B_j^H\right)$. If their answer is “no”, then they are also asked additionally whether they would be willing to pay the amount of the bid $\left(B_j^L\right)$. Consequently, there are six possible responses to the OOHB DC CV survey: “no”, “yes-no”, and “yes-yes” when the lower bid is shown in the first and “yes”, “no-yes”, and “no-no” when the higher bid is shown in the first. Let $d_i^{*}\left(i=1,2, \dots , N\right)=1$ if ith respondents answer “*”, and 0 otherwise. Of course, * represents above six responses.

$$\begin{gathered} d_i^N=1 \left(\mathrm{the}\mathrm{response}\mathrm{of} i \mathrm{respondent}\mathrm{is}“\mathrm{no}”\right) \\ {d}_i^{YN}=1 \left(\mathrm{the}\mathrm{response}\mathrm{of} i\mathrm{respondent}\mathrm{is}“\mathrm{yes}-\mathrm{no}”\right) \\ {d}_i^{YY}=1 \left(\mathrm{the}\mathrm{response}\mathrm{of}i\mathrm{respondent}\mathrm{is}“\mathrm{yes}-\mathrm{yes}”\right) \\ {d}_i^Y=1 \left(\mathrm{the}\mathrm{response}\mathrm{of}i\mathrm{respondent}\mathrm{is}“\mathrm{yes}”\right) \\ {d}_i^{NY}=1 \left(\mathrm{the}\mathrm{response}\mathrm{of}i\mathrm{respondent}\mathrm{is}“\mathrm{no}-\mathrm{yes}”\right) \\ {d}_i^{NN}=1 \left(\mathrm{the}\mathrm{response}\mathrm{of}i\mathrm{respondent}\mathrm{is}“\mathrm{no}-\mathrm{no}”\right) \end{gathered}$$

(1)

As shown by Hanemann [28], corresponding probabilities for six responses are denoted by ${\pi }_i^N,{\pi }_i^{YN}, {\pi }_i^{YY}, {\pi }_i^Y, {\pi }_i^{NY},\mathrm{and}{\pi }_i^{NN}$:

$$\begin{gathered} {\pi }_i^N=\mathrm{Pr}\left(C_i\le B_i^L\right)=G\left(B_i^L;\theta \right) \\ {\pi }_i^{YN}=\mathrm{Pr}\left(B_i^L\le C_i\le B_i^H\right)=G\left(B_i^H;\theta \right)-G\left(B_i^L;\theta \right) \\ {\pi }_i^{YY}=\mathrm{Pr}\left(B_i^H\le C_i\right)=1-G\left(B_i^H;\theta \right) \\ {\pi }_i^Y=\mathrm{Pr}\left(B_i^H\le C_i\right)=1-G\left(B_i^H;\theta \right) \\ {\pi }_i^{NY}=\mathrm{Pr}\left(B_i^L\le C_i\le B_i^H\right)=G\left(B_i^H;\theta \right)-G\left(B_i^L;\theta \right) \\ {\pi }_i^{NN}=\mathrm{Pr}\left(C_i\le B_i^L\right)=G\left(B_i^L;\theta \right) \end{gathered}$$

(2)

where $G\left(B;\theta \right)$ denotes a cumulative distribution function of WTP and $C_i$ is the households’ true maximum WTP for the blockchain and smart contracts in insurance that is the subject of the survey.

These can be compressed into three groups according to the probabilities as follows:

$$\begin{gathered} {\pi }_i^N={\pi }_i^{NN}=\mathrm{Pr}\left(C_i\le B_i^L\right)=G\left(B_i^L;\theta \right) \\ {\pi }_i^{YN}={\pi }_i^{NY}=\mathrm{Pr}\left(B_i^L\le C_i\le B_i^H\right)=G\left(B_i^H;\theta \right)-G\left(B_i^L;\theta \right) \\ {\pi }_i^{YY}={\pi }_i^Y=\mathrm{Pr}\left(B_i^H\le C_i\right)=1-G\left(B_i^H;\theta \right) \end{gathered}$$

(3)

Following a logit model that is most widely used by researchers in studying WTP, $G\left(B;\theta \right)$ is assumed as:

$$G\left(B;\alpha ,\beta \right)=\frac{1}{1+\exp \left(\alpha -\beta \ln B\right)}$$

(4)

where $\alpha \mathrm{and} \beta$ are the parameters.

Therefore, the log-likelihood function $\mathrm{lnL}\left(\alpha ,\beta \right)$ becomes:

$$\begin{gathered} \mathrm{lnL}\left(\alpha ,\beta \right)={\displaystyle \sum }_{i=1}^N\{d_i^Y\ln [1-G\left(B_i^H;\alpha ,\beta \right)] \\ +d_i^{YN}\ln \left[G\left(B_i^H;\alpha ,\beta \right)-G\left(B_i^L;\alpha ,\beta \right)\right] \\ +d_i^N\ln \left[G\left(B_i^L;\alpha ,\beta \right)\right]\} \end{gathered}$$

(5)

The parameters $\alpha \mathrm{and} \beta$ can be estimated with maximization of the log-likelihood function.

3.2. Data

The dataset used in the analysis consists of 1000 responses obtained from CV survey. The households’ characteristics of the sample are summarized in

Table 1. Descriptive Statistics.

Characteristics	Details	Frequency	Mean	Median	Standard Deviation
Income (million KRW/year)	1–50	427	62.28	60	33.37
	51–100	500
	101–150	58
	151–200	11
	201–250	1
	251–300	3
Education (year)	6–9	42	14.85	16	2.51
	10–13	248
	14–17	607
	18–21	86
	22–25	17
Age (year)	20 s	200	45.58	46	14.24
	30 s	200
	40 s	196
	50 s	200
	60 s	200
	70 s	204
Gender	Male	507	-	-	-
	Female	493
Married	Married	695	-	-	-
	Single	305
Contracts	0	61	3.04	3	1.57
	1	107
	2	194
	3	249
	4	220
	5	109
	6	48
	7	11
	8	1

Notes: Income refers to gross household income before tax in 2017. Education refers to the period of education from elementary school. Age refers to the respondent’s age. Gender refers to the respondent’s sex. Married refers to marital status. Contracts are the total number of insurance contracts held by a household.

. The mean (median) of sample gross household income per year was KRW 62,283,800 (60,000,000), the average education period was over 14 years, the average age of respondents was 45.58 years old, the ratio of gender was almost one to one, about 70% of the sample consisted of married people and the sample households held 3.04 insurance policies on average. This sample is similar to the population parameters, according to data released by KSIS 2017 Census. The average gross household income per year of the population was KRW 56,100,000 (USD 50,089), the average age of the population was 43 years old, the average ratio female was about 50% and the average ratio of married people was 60% in 2017. This means that the sample represents the population well.

The bid ranges (in Korean Won; KRW, 1 USD = 1120 KRW) used in valuation question were (3000, 10,000), (8000, 15,000), (13,000, 20,000), (18,000, 25,000), (23,000, 30,000), and (28,000, 33,000). According to the number of bid ranges, 1000 respondents were divided into six groups. Each group had almost same sample size (164~168 respondents).

Table 2. Responses for Bid Ranges.

Bid Ranges a$({\mathit{B}}_{\mathit{j}}^{\mathit{L}}, {\mathit{B}}_{\mathit{j}}^{\mathit{H}})$		Responses b						Sample Size
		Lower Bound Bid $\left({\mathit{B}}_{\mathit{j}}^{\mathit{L}}\right)$ Offered First			Upper Bound Bid $\left({\mathit{B}}_{\mathit{j}}^{\mathit{L}}\right)$ Offered First
		N	YN	YY	Y	NY	NN
3000	10,000	20	23	37	41	27	16	164
8000	15,000	32	30	23	32	29	22	168
13,000	20,000	28	33	22	34	29	22	168
18,000	25,000	26	30	27	20	34	30	167
23,000	30,000	40	26	16	22	27	36	167
28,000	35,000	41	25	15	13	29	43	166
Totals		187	167	140	162	175	169	1000

Notes: ^a Unit of bid ranges is KRW (1 USD = 1120 KRW). ^b N, YN, YY, Y, NY, and NN refer the number of respondents who answered “no”, “yes-no”, “yes-yes”, “yes”, “no-yes”, and “no-no” respectively.

shows the bid values of each bid range and response summaries. 187, 167, 140 people responded “no”, “yes-no”, and “yes-yes” respectively out of the 494 people who are offered lower bound bid first and 162, 175, 169 people responded respectively “yes”, “no-yes”, and “no-no” out of the 506 people who are offered upper bound bid first. One important result of this analysis is the fact that over 64% out of 1000 respondents said they were willing to pay either the first or the second bid amount.

4. Results

4.1. Estimation Results without Covariate

This model is often called the restricted or null model, meaning that none of the excluded covariates affects the choice behavior of WTP. Estimation results were obtained with using maximum likelihood estimation (MLE) method that maximizes Equation (5) derived from Hanemann utility difference model.

Table 3. Estimation Results without Covariate.

Variable	Coefficient	Std. Error	z	Pr (>|z|)	95% Confidence Interval
Intercept	17.50	0.79	22.14	0.000 ***	15.95, 19.05
Ln(bid)	−1.81	0.08	−22.41	0.000 ***	−1.97, −1.65

Notes: Log-likelihood is −1241.52. The convergence is true. *** indicates statistical significance at the 0.000 level.

shows the parameters $\alpha \mathrm{and} \beta$ estimation. The variable ln(bid) for the model is statistically significant at 0.000 level. In addition to the high level of significance, the coefficient has expected negative signs indicating a negative relationship with the dependent variable. In other words, the higher the additional insurance premium, the less likely the probability that the respondent would be willing to pay.

This study has assumed that WTP is a non-negative random variable and the mean WTP was calculated using methods proposed by Hanemann (1989) and Hanemann et al. (1991).

$$\mathrm{E}\left(\mathrm{WTP}\right)={\mathrm{WPT}}_{mean}=\underset{0}{\overset{\infty }{{\displaystyle \int }}}(1-G\left(B;\alpha ,\beta \right))dB=\exp \left(\frac{-\alpha }{\beta }\right)\frac{\frac{\pi }{\beta }}{\sin \left(\frac{\pi }{\beta }\right)}$$

(6)

The mean WTP has the value of KRW 28,425.43 (USD 25.38) (mean truncated at the maximum bid: 18,448.01 (USD 16.47), adjusted mean truncated at the maximum bid with adjustment: 22,991.97 (USD 20.53) and the median WTP is KRW 16,111.71 (USD 14.39).

Table 4. Willingness to pay (WTP) Confidence Intervals.

	Estimate (KRW)	95% Confidence Interval (KRW)
		Lower Bound	Upper Bound
Mean	28,425	25,257	32,497
Truncated Mean	18,448	17,685	19,199
Adjusted Truncated Mean	22,992	21,486	24,547
Median	16,115	15,074	17,204

Notes: The confidence intervals are simulated by the Krinsky and Robb method.

shows the point estimation and their confidence intervals for location measurement of WTP using the method of Krinsky and Robb [29,30].

4.2. Estimation Results with Covariate

In this section, a model containing covariates was estimated to analyze how the characteristics of respondents or households affected the possibility of paying additional insurance premiums. As mentioned above, six variables (income, education, age, gender, married, contracts) were considered as covariates.

Table 5. Estimation Results with Covariate.

Variable	Coefficient	Std. Error	z	Pr (>|z|)	95% Confidence Interval
Intercept	−3.0127	4.60	−0.65	0.51	−12.03, 6.00
Ln(bid)	−2.4488	0.11	−22.50	0.000 ***	−2.66, −2.23
Ln(Income)	1.0742	0.26	4.10	0.000 ***	0.56, 1.58
Education	0.3214	0.04	7.17	0.000 ***	0.24, 0.40
Age	0.0078	0.01	1.25	0.21	−0.01, 0.03
Gender	0.3536	0.14	2.44	0.01 *	0.08, 0.63
Married	−0.2194	0.17	−1.27	0.20	−0.55, 0.11
Contracts	0.7206	0.08	8.57	0.000 ***	0.56, 0.88

Notes: Log-likelihood is −948.36. LR statistics is 586.32 (p-value: 0.000). The convergence is true. * indicates statistical significance at the 0.01 level. *** indicates statistical significance at the 0.000 level.

provides the results of model estimation. The overall model is statistically significant, LR statistic that calculated under the null hypothesis of all parameters jointly zero is high enough. The coefficient estimates for ln(bid), ln(income), education, and contracts are statistically meaningful at the level of 0.000 and the estimate for gender is statistically meaningful at the 0.01 level. Age and marital status, however, does not affect additional willingness to pay behavior. The income, education level, and the number of holding insurance policies are positively related to the probability that the respondent would be willing to pay.

The mean WTP calculated by (7) has the value of KRW 19,170.32 (USD 17.12) and the median WTP is KRW 14,327.80 (USD 12.79).

$$\mathrm{E}\left(\mathrm{WTP}\right)={\mathrm{WPT}}_{mean}={{\displaystyle \int }}_0^{\infty }(1-G\left(B;\alpha ,\beta \right))dB=\exp \left(\frac{-{\alpha }^{*}}{\beta }\right)\frac{\frac{\pi }{\beta }}{\sin \left(\frac{\pi }{\beta }\right)}$$

(7)

where ${\alpha }^{*}$ is the adjusted intercept by summing the coefficient of all variables, except ln(bid).

Table 6. WTP Confidence Intervals.

	Estimate (KRW)	95% Confidence Interval (KRW)
		Lower Bound	Upper Bound
Mean	19,170	17,872	21,004
Truncated Mean	16,565	15,812	17,379
Adjusted Truncated Mean	18,424	17,342	19,792
Median	14,328	13,531	15,228

Notes: The confidence intervals are simulated by the Krinsky and Robb method.

shows the point estimation and their confidence intervals for location measurement of WTP.

4.3. Insurance Company Policy Implications

Above estimate results help insurance companies determine the profitability of investing in blockchain and smart contracts in South Korea. KSIS announced the total households are about 20 million in 2017 Census. If we use the median WTP excluded covariate effects on the conservative side, the total amount of additional insurance consumers’ WTP is about KRW 322 billion (USD 288 million) for benefit of newer technologies. The 95% confidence interval for it is KRW 301 billion (USD 269 million) and KRW 344 billion (USD 307 million). This is 0.16~0.18% of the total insurance premium for 2017 (KRW 191 trillion, USD 171 billion), and 7.77~8.87% of the total insurance companies’ net income for 2017 (KRW 3878 billion, USD 3463 million) announced by Financial Supervisory Service. Of course, when calculating the increase in the total insurance companies’ net income, an increment in the revenue and cost of an insurance company from investing in blockchain and smart contracts should be considered together; however, it was limited to the insurance premium domain and estimated. In addition, the implementation of blockchain and smart contracts will improve insurance claims processing and drive customer satisfaction. According to Korea Insurance Development Institute (KIDI), the total assets of the insurance industry have increased ten times and the revenues of insurance premiums three times over the past 20 years. Since it is difficult to expect high growth to continue in the future due to low birth rates and low rate of return, insurance companies need to change their management paradigms to find the next growth engine such as blockchain and smart contracts.

5. Conclusions

Since the concept of blockchain and smart contracts based on blockchain was first introduced in the 1990s, they have been at the center of great interest in academia and industry.

Blockchain technology can be highly secured by design and efficient for huge data. So, insurance companies processing entirely data-driven work have explored the power of blockchain technology. The smart contracts enable entire process to be automated and the contracts to be self-executing in nature. Thus for an insurance company and policyholder, it becomes very important to use it.

Some people addressed that blockchain and smart contracts have not been fully explored yet in the insurance sector but consultancy firms anticipated they will improve customer engagement, reduce cost, and development new insurance productions. Indeed French major insurance company AXA launched a new flight-delay insurance product using smart contracts in 2018. Under these circumstances, Korean insurance companies are wondering whether to invest in these technologies for their business sustainability.

The focus of this study is to help Korean insurance company make decisions on investment in blockchain and smart contracts and adjust premiums with consumers’ additional WTP. It is meaningful that the utility of technology is considered as the determinants of premiums compared to current studies that considered demographic and socioeconomic variables. About 65% of the sample respondents are willing to pay some additional premium for blockchain and smart contract. This means that two out of three people are positive about insurance contracts using this technology than the premium they currently paid for and indicates the need to expand the insurance products using blockchain and smart contacts.

This study conducted the survey on 1000 heads of the household or homemaker that represents population well in South Korea and estimated insurance consumers’ additional WTP for blockchain and smart contracts using OOHB DC CV method. As expected the higher the additional insurance premium, the less likely the probability that the respondent would be willing to pay. The median WTP excluded covariates effect has the value of KRW 16,111.71 (USD 14.39) per year for household holding entire insurance policies. This can be a useful baseline for insurance companies to raise premiums and prevent negative public opinion about the high rate of premiums and an estimate of incremental income from the insurance premium. Considering the total number of households in South Korea, the aggregated additional WTP is about 8 percent of the net income of the insurance industry in fiscal year 2017.

The findings from a model containing covariates also useful to design an insurance product by the characteristics of the consumer. The insurance premium is determined based on risk when designing an insurance product. In this case, although the insurance premium is different by measuring the risk arising from the characteristics of the consumer, the preference by characteristics for the insurance product is not considered. Using the results of this study, an insurance company can determine the superior customer of insurance product in advance by referring to changes in WTP according to the characteristics of the consumer and thus enable the classification strategy of products. People with high-income, high education, and more insurance contracts were more likely to pay extra for insurance policies using blockchain and smart contacts. The strategic development of insurance product targeting high-income and educated consumers will increase the number of policyholders, which in turn can increase insurance premium revenues.

What was regrettable during the study was that some informative data were not available, so this study were not able to estimate the additional WTP by insurance types, subscription period, and the amount of premium, and additional WTP for the people who cancel an insurance policy before end of the agreed term.