Minoru Kobata
Minoru Kobata (小畑 穣, Kobata Minoru, born November 24, 1946) is a former Japanese football player. He played for Japan national team.
Personal information | ||||||||||||||||||||||
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Full name | Minoru Kobata | |||||||||||||||||||||
Date of birth | November 24, 1946 | |||||||||||||||||||||
Place of birth | Saitama, Saitama, Japan | |||||||||||||||||||||
Playing position(s) | Midfielder | |||||||||||||||||||||
Youth career | ||||||||||||||||||||||
1962–1964 | Johoku High School | |||||||||||||||||||||
1965–1968 | Meiji University | |||||||||||||||||||||
Senior career* | ||||||||||||||||||||||
Years | Team | Apps | (Gls) | |||||||||||||||||||
1969–1975 | Hitachi | 99 | (22) | |||||||||||||||||||
Total | 99 | (22) | ||||||||||||||||||||
National team | ||||||||||||||||||||||
1970–1973 | Japan | 13 | (0) | |||||||||||||||||||
Honours
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* Senior club appearances and goals counted for the domestic league only |
Club career
Kobata was born in Saitama on November 24, 1946. After graduating from Meiji University, he joined Hitachi in 1969. In 1972, the club won Japan Soccer League and Emperor's Cup. The club also won 1975 Emperor's Cup. He retired in 1975. He played 99 games and scored 22 goals in the league. He was selected Best Eleven in 1970.
National team career
On July 31, 1970, Kobata debuted for Japan national team against Hong Kong. In December, he was selected Japan for 1970 Asian Games. He also played at 1974 World Cup qualification in 1973. He played 13 games for Japan until 1973.[1]
Club statistics
Club performance | League | |||
---|---|---|---|---|
Season | Club | League | Apps | Goals |
Japan | League | |||
1969 | Hitachi | JSL Division 1 | 13 | 0 |
1970 | 14 | 2 | ||
1971 | 12 | 1 | ||
1972 | 12 | 6 | ||
1973 | 14 | 4 | ||
1974 | 17 | 4 | ||
1975 | 17 | 5 | ||
Total | 99 | 22 |
National team statistics
Japan national team | ||
---|---|---|
Year | Apps | Goals |
1970 | 11 | 0 |
1971 | 0 | 0 |
1972 | 0 | 0 |
1973 | 2 | 0 |
Total | 13 | 0 |
Awards
- Japan Soccer League Best Eleven: 1970
gollark: Like how in theory on arbitrarily big numbers the fastest way to do multiplication is with some insane thing involving lots of Fourier transforms, but on averagely sized numbers it isn't very helpful.
gollark: It's entirely possible that the P = NP thing could be entirely irrelevant to breaking encryption, actually, as it might not provide a faster/more computationally efficient algorithm for key sizes which are in use.
gollark: Well, that would be inconvenient.
gollark: Increasing the key sizes a lot isn't very helpful if it doesn't increase the difficulty of breaking it by a similarly large factor.
gollark: I'm not sure what P = NP would mean for that. Apparently doing that is non-polynomial time, and a constructive P = NP proof would presumably let you construct a polynomial-time algorithm.
References
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