Tentative translation. 2024/05/31.
I am a professor researching on the economics of population aging. I am interested in the gender equality in that process.
In order to visualize the influence of surname social system, this project uses the most popular surname in Japan, "Sato", as an example, and simulated the spread of its share with time under some assumptions.
1.Background
In Japan, when registering a marriage, married couples must use the same surname. In many cases(95.3%;in 1989), the husband's surname is registered. According to a social survey, 83.9% of the people support optional separate surnames for married couples.This tendency is stronger among younger generations.
2. Way and results
I obtained the number of people of surname Sato from surname research website (https://myoji-yurai.net/)
Then dividing it by total population, I calculate the share of surname Sato (x(t)) in several years.
Now, the ratio of surname Sato in 2023: x(2023) is 1.529%,
Using the growth of the x(t) from 2022 to 2023, I obtaining growth rate of (x(t)) as 1+r
1+r=x(2023)/x(2022)=1.0083.
With this 1+r, I recalculate future x(t) recursively as,
x(t+1)=(1+r)x(t).
As a result, it is estimated that its ratio may reach up to 100% in 2531 by mechanical calculation.
3. Implication
Consolidating the couple's name mainly to husband’s name can be a reflection of Samurai culture.
In the old days, only male could be Samurai and not a small number od married wives followed his family name as a new member comming from putside.
Releasing surname regulation to the free of choosing surname after marriage can boost a female's social activity and solving administrative complication issues with marriage. And it can solve the Japanese population aging issues of labor shortage, and low fertility.
Ⅰ Basic information
1) basic method"About the estimation method and results regarding the increase in the Sato surname in Japan"
https://think-name.jp/assets/pdf/Sato_estimation_yoshida_hiroshi.pdf
Please look. This compares the share of the Sato surname in 2022 and 2023 and extrapolates it into the future, assuming that the growth is constant.
2) What does this estimate do?
It visualizes Japan's social problems, such as a declining birthrate and an aging population, using "Mr. Sato's surname as an example" as one perspective.
It is not intended as a surname preservation movement, future predictions, or a model for guessing.
The estimation results do not represent the views of any particular organization.
II Points to reconsider
Q1: If the surname Sato and other surnames were to be halved in the same way, wouldn't the ratio remain the same no matter how far we went?
A1 Even if all surnames were to decrease by 1/2 x 1/2 x..., the surname Sato would be dominant because the surnames other than Sato, which currently have a smaller population, would reach the last one sooner.
When n[t+1]=n[t]*1/2, in the future n[s]=n[2023]*(1/2)^(s-2023)
The point at which n[s]=1 is reached is earlier for surnames with smaller n[2023].
Q2 In the above case, does the surname Sato become 100% suddenly in the last year?
A1 No, there are many surnames other than Sato, and the number of miner surnames gradually decreases to one, so the macro share gradually increases.
Q3 In the above case, when the population decreases, there will be only one person, but why has the number of Sato-san increased so far?
A3 Until year 1975, the total fertility rate (a proxy variable for the number of children a woman gives birth to in her lifetime) was 2.0 or more, so any surname (if at least one of the two children was born a boy) was on average. was able to keep his last name. Since 1975, the population has entered a process of decline, and there is a possibility that a small number of surnames will become number 1 in the future.
n[t+1]=n[t]*p and p≧1 for t<1974, p<1 from 1975-.
Furthermore, in Japan, after year 1870 in the Meiji era, all the people other than Samurai could start giving their surnames artificially, so there is no need to go back to n[-∞].
It is surmised that at the time when people started using their surnames, there were probably many people who said Mr. Sato to some extent.
(When p≧1, the number of Mr. Sato and other surnames increases in the same way, and the ratio does not change.)
Q4 In the above case, why did the population not decrease for a while after 1975?
A4 This is because the generations already born have lived longer and continued to live. Since 2008, when the generation after 1975 became parents, the population actually became a declining society.
Q5: Is there a possibility that an only child or 1/2 inheritance cannot be passed on to the next generation even before the number of people in a group with a given surname reaches 1?
A5 Yes. Even if two children are born, if they are both girls, or if the boy remains single throughout his life, he may not be able to pass it on to the next generation before he has one child. As an extreme example, even if there are 6 people in the remaining 3 households in a group with a certain surname, the probability that all the households will have a female child at the same time and it will end in one birth is 1/2 to the cube, 1/8 = 12.5 %there is. On the other hand, in a large group of 10 households, the probability that it will end in one visit is 1/2 to the 10th power, which is 1/1024, which is less than 0.1%.
Q6 Even if you choose a different surname, children cannot inherit two surnames, so the system change will only be effective until the first generation dies.
Isn't the story completely the same after childhood?
A6: At first glance, if you look from the parents' generation to the child's generation, the probability of keeping a certain surname is the same regardless of the surname, so it seems the same after the child, but if the child chooses to have a different surname, he or she will get married. You can keep your last name until you die. For every person with a surname before marriage, the probability of having at least one surname remaining after marriage is higher for people with different surnames while they are still alive. (If you divide your life into pre-marriage I, right after marriage and childbirth II, and middle-of-age old age III, the diagram below will look like this.)