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算数03
垂水共之
集合 set
• 物の集まり
– 客観的に判断できること
• 集合の表現1 (要素を列挙)
• 集合の表現2 (代表元と条件)
},,,,{
},,{
},,,{ 21
山口県広島県岡山県島根県鳥取県
鈴木田中山田
C
B
aaaA n
}|{
}3,2,1|{
}|{
は中国地方の県
条件
xxC
kaA
xA
k
集合?集合でない?
}170150|{
}170|{
}|{
xxC
xB
xA
㎝以上の人身長が
背の高い人
集合演算
• 集合の演算
– 和集合 A ∪ B union cup(コッ
プ)
– 積集合 A ∩ B intersection cap(帽子)
– 余(補)集合 Ac complement
– 差集合 A - B difference
• 集合の関係
– 部分集合 A ⊂ B subset
– 排反集合 A ∩ B =φ
• 特殊な集合
– 全集合 Ω
– 空集合 φ
和集合 A ∪ B union
cup
積集合 A ∩ B intersection
cap
余(補)集合 Ac complement
差事象 A - B difference
対称差集合
Symmetric difference
部分集合 A⊂B subset
A
B
排反集合 A ∩ B =φ
A と B とが同時に起きることはない
1対1対応
数とり集合
1対1対応による大小比較
集合と集合数
抽象化
3
集合数と順序数
順序の最後の数がその集合の集合数
自然数
• 基数、数える数、個数
• 1,2,3、・・・
• 「次の数」
– 1の次の数は2
– 2の次の数は3
– nの次の数を「n+1」という記号で表す
自然数(数学的な定義)
– 1∈N
– n∈N ⇒ n+1∈N
– M⊂N かつ
• 1∈M
• n∈M ⇒ n+1∈M
⇒M=N
これが成り立つ数の集合Nを自然数という
帰納法
加減乗除
加法・減法
乗法
• 掛け算 a×b
– b が自然数の場合
• aをb回加える
a + a + ・・・ + a
b回
• 交換法則
– a×b = b×a
• 一人に鉛筆を3本づつ
、5人いると鉛筆は何
本必要ですか?
(1) 3×5
(2) 5×3
(3) どちらでも
よい
除法
• 割り算 a ÷ b
– a に b が何個含まれるか
– a から b が何回引けるか
指での九九
6×8
立っている指 4本40
折っている指 4×2=8
40+8=48
6×7
立っている指 3本30
折っている指 4×3=12
30+12=42
九の段
1
2
3
4
5
6
7
8
9
1
0
算数3

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算数3