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3,763 |
PROM
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Blu-ray Disc
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èŠãªçšéãäŸãã°æ©åšã®åäœèšå®ããŒã¿ããå©çšè
åºæã®æ
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| false | false | false |
https://ja.wikipedia.org/wiki/EPROM
|
3,772 |
ML
|
ML, mL, ml
| true | false | false |
https://ja.wikipedia.org/wiki/ML
|
3,775 |
ãã³ãã¥ãŒæ
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https://ja.wikipedia.org/wiki/Rcp
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3,784 |
IC
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IC
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https://ja.wikipedia.org/wiki/IC
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3,788 |
SSH
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SSH
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https://ja.wikipedia.org/wiki/SSH
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3,796 |
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https://ja.wikipedia.org/wiki/%E3%82%A6%E3%82%B5%E3%83%BC%E3%83%9E%E3%83%BB%E3%83%93%E3%83%B3%E3%83%BB%E3%83%A9%E3%83%BC%E3%83%87%E3%82%A3%E3%83%B3
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| false | false | false |
https://ja.wikipedia.org/wiki/%E9%8A%80%E8%A1%8C
|
3,900 |
ATM
|
ATM, atm, A.T.M.
| true | false | false |
https://ja.wikipedia.org/wiki/ATM
|
3,902 |
éè
|
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3,926 |
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1930幎代ã®ã¢ã¡ãªã«ã§ã¯ãæ¢ã«ããã¯ã¹ã»ãã©ã€ã·ã£ãŒãææãããã£ã©ã¯ã¿ãŒããã£ã»ããŒããã颚ã«ãã£ãŠãã³ãã£ãèŠããæŒåºãåºæ¥äžãã£ãŠããã1950幎代ã®ããªãŠããã代衚ãã女åªããªãªã³ã»ã¢ã³ããŒã®åºæŒããæ ç»ãäžå¹Žç®ã®æµ®æ°ã(1955幎)ã«ãããŠã¯ã¹ã«ãŒãã倧ãããŸãããããã·ãŒã³ãããã話é¡ãåŒãã ãæ¥æ¬ã§ã¯1969幎ã«å°å·ããŒã¶ãåºæŒããŠããªãŒ!ã¢ãŒã¬ããã®ãã£ããã³ããŒã§äžäžã颚é¡ããäžžåç³æ²¹(çŸ:ã³ã¹ã¢ç³æ²¹)ã®ãã¬ãCMã§ãããã¹ã«ãŒããããããã·ãŒã³ãããã話é¡ã«ãªã£ãããŸããããã«ååŸããŠ1968幎ããé£èŒãå§ãŸã£ãæ°žäºè±ªã®æŒ«ç»äœåããã¬ã³ãåŠåãã«åœ±é¿ãããŠã®ã¹ã«ãŒãããããæµè¡ãããé
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1970幎代ãã1980幎代ã«ã¯ãã³ãã©ã人ã
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1993幎ãNHK瀟å¡ãåæè
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éã¬ããã£ãã³ãã®çœé³¥ã®ãžã¥ã³ãªã©)ã1997幎ã«OVAãAIKaããå¶äœããããšããããŸã§ã¯ååçã§ãã£ããã³ãã©ãèœåçã«ãã³ããèŠãããšããæŒåºææ³ãåããããšåæã«ãèéšã«ãããèæããã³ãã®çºãªã©ã®ç²Ÿå¯ãªæåãçšããããŠãããããŽãªã©ãŒãã³ã11å·»ã§ã¯ã髿 ¡ã®å¥³åããã¹éšã®éšå¡ããçœã®ããã·ã£ãã®äžã«ãžã£ã³ããŒãç蟌ã¿ãçœã®ã¹ã³ãŒããçœã®ãœãã¯ã¹ã«éåéŽã®æ°å¥œã§ç»å Žã女åããã¹éšå¡ã®ã²ãšãããããã¹ãããŠããæäžã«ãã³ãããç«ã¡äžãã£ãŠãçœã®ã¹ã³ãŒããèªãæ²ãäžããŠãèªåã®çœã®ã¢ã³ããŒã¹ã³ãŒããèŠããŠããå§¿ãæåãããã±ãŒã¹ãããã
2000幎代ã«å
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x ( k + 1 ) = x ( k ) â α grad f ( x ( k ) ) = x ( k ) â α [ â f ( x ( k ) ) / â x 1 ( k ) â f ( x ( k ) ) / â x 2 ( k ) â® â f ( x ( k ) ) / â x n ( k ) ] {\displaystyle {\begin{aligned}{\boldsymbol {x}}^{(k+1)}={\boldsymbol {x}}^{(k)}-\alpha \operatorname {grad} f({\boldsymbol {x}}^{(k)})={\boldsymbol {x}}^{(k)}-\alpha {\begin{bmatrix}\partial f({\boldsymbol {x}}^{(k)})/\partial x_{1}^{(k)}\\\partial f({\boldsymbol {x}}^{(k)})/\partial x_{2}^{(k)}\\\vdots \\\partial f({\boldsymbol {x}}^{(k)})/\partial x_{n}^{(k)}\end{bmatrix}}\end{aligned}}}
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