ꯔꯨꯂꯦꯠ ꯂꯦꯕ · ꯂꯦꯕ · ꯁ꯭ꯇꯦꯇꯤꯁ꯭ꯇꯤꯛꯁ · ꯃꯤꯅꯤꯠ 7

ꯁꯦꯝꯄꯜ ꯁꯥꯏꯖ

ꯄꯦꯇꯔꯟ ꯑꯃꯅ ꯑꯔꯊ ꯑꯃꯠꯇꯥ ꯄꯤꯕꯒꯤ ꯃꯃꯥꯡꯗ ꯁ꯭ꯄꯤꯟ ꯀꯌꯥ ꯃꯊꯧ ꯇꯥꯕꯒꯦ꯫

ꯊꯨꯅ ꯄꯥꯎꯈꯨꯝ

ꯄꯣꯀꯦꯠ ꯑꯃꯅ 37 ꯗꯒꯤ 1 ꯅꯠꯇꯅ 30 ꯗꯒꯤ 1 ꯊꯣꯀꯄꯥ ꯑꯗꯨ ꯆꯨꯝꯅ ꯊꯥꯖꯕ ꯌꯥꯕ ꯃꯑꯣꯡꯗ ꯊꯤꯗꯣꯛꯅꯕꯒꯤꯗꯃꯛ ꯈꯟꯅꯕꯗ ꯁ꯭ꯄꯤꯟ 4,400 ꯃꯊꯧ ꯇꯥꯏ꯫ 35 ꯗꯒꯤ 1 ꯊꯣꯀꯄ ꯄꯣꯀꯦꯠ, ꯇꯁꯦꯡꯅ ꯁꯦꯜ ꯄꯤꯕ ꯌꯥꯕ ꯃꯈꯜ ꯑꯗꯨꯒꯤꯗꯃꯛꯇꯗꯤ ꯁ꯭ꯄꯤꯟ 70,000 ꯈꯟꯅꯕ ꯃꯊꯧ ꯇꯥꯏ꯫

25 ꯗꯒꯤ 1
ꯁ꯭ꯄꯤꯟ ~1,100
30 ꯗꯒꯤ 1
ꯁ꯭ꯄꯤꯟ ~4,400
35 ꯗꯒꯤ 1
ꯁ꯭ꯄꯤꯟ ~70,000
ꯅꯣꯏꯖ
∝ 1/√n

ꯀꯔꯤꯒꯤ ꯃꯁꯤꯡ ꯑꯁꯨꯛ ꯌꯥꯝꯅ ꯃꯊꯧ ꯇꯥꯕꯒꯦ

ꯁꯤꯒ꯭ꯅꯦꯜ ꯑꯗꯨ, ꯁ꯭ꯄꯤꯟ ꯂꯤꯁꯤꯡ ꯈꯨꯗꯤꯡꯗ ꯍꯦꯟꯅꯥ ꯊꯣꯀꯄ ꯈꯔꯥ, √(n·p·(1−p)) ≈ √(n/37) ꯑꯣꯏꯕ ꯕꯥꯏꯅꯣꯃꯤꯌꯦꯜ ꯅꯣꯏꯖꯒꯤ ꯃꯃꯥꯡꯗ ꯌꯥꯝꯅ ꯑꯄꯤꯛꯄꯅꯤ꯫ ꯅꯣꯏꯖ ꯑꯁꯤ 1/√n ꯒꯨꯝꯅ ꯍꯟꯊꯕꯅꯥ, ꯁꯣꯏꯗꯅꯕ ꯃꯁꯤꯡ ꯇꯉꯥꯏ ꯍꯟꯊꯍꯟꯅꯕꯒꯤꯗꯃꯛ ꯁ꯭ꯄꯤꯟ ꯑꯃꯨꯛ ꯃꯔꯤ ꯍꯦꯟꯅꯥ ꯃꯊꯧ ꯇꯥꯏ꯫ 1/30 ꯊꯣꯀꯄ ꯄꯣꯀꯦꯠꯈꯨꯠꯂꯥꯏꯄꯣꯀꯦꯠꯔꯣꯇꯔꯗ ꯂꯩꯕ ꯃꯁꯤꯡ ꯏꯔꯕ ꯀꯣꯠ 37 ꯒꯤ ꯃꯅꯨꯡꯗ ꯑꯃꯥ꯫ ꯑꯇꯣꯞꯄ ꯃꯃꯤꯡ: ꯁ꯭ꯂꯣꯠ, ꯀꯞ꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ → ꯑꯃꯅ ꯁ꯭ꯄꯤꯟ ꯂꯤꯁꯤꯡ ꯈꯨꯗꯤꯡꯗ 33 ꯊꯣꯀꯏ, ꯐꯪꯒꯗꯕ 27 ꯑꯗꯨꯒꯥ ꯆꯥꯡꯗꯝꯃꯤ: ꯍꯦꯟꯅꯥ ꯊꯣꯀꯄ ꯇꯔꯨꯛ, ꯑꯗꯨꯒꯥ ꯁ꯭ꯇꯦꯟꯗꯔꯗ ꯗꯤꯚꯤꯌꯦꯁꯟꯃꯦꯊꯃꯦꯇꯤꯛꯁꯁ꯭ꯇꯦꯟꯗꯔꯗ ꯗꯤꯚꯤꯌꯦꯁꯟꯚꯦꯌꯔꯤꯌꯦꯟꯁꯀꯤ ꯁ꯭ꯀ꯭ꯋꯦꯌꯔ ꯔꯨꯠ; ꯃꯍꯩ ꯑꯃꯅ ꯐꯪꯒꯗꯕ ꯃꯃꯜꯗꯒꯤ ꯌꯥꯝꯅ ꯂꯥꯞꯄ ꯃꯑꯣꯡ꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ → ꯑꯁꯤ ꯃꯉꯥ ꯈꯟꯅꯕꯅꯤ꯫ ꯂꯤꯁꯤꯡ ꯑꯃꯒꯤ ꯁꯦꯝꯄꯜ ꯑꯃꯈꯛꯇꯅ ꯃꯈꯣꯌ ꯑꯅꯤ ꯑꯁꯤ ꯊꯥꯖꯕ ꯌꯥꯕ ꯃꯑꯣꯡꯗ ꯇꯣꯉꯥꯟꯅ ꯈꯪꯍꯟꯕ ꯉꯃꯗꯦ꯫

ꯕꯥꯏꯌꯥꯁ ꯂꯩꯕ ꯄꯣꯀꯦꯠ ꯑꯃꯥ ꯊꯤꯗꯣꯛꯅꯕ ꯃꯊꯧ ꯇꯥꯕ ꯁ꯭ꯄꯤꯟ (80% ꯄꯥꯋꯥꯔ, ꯃꯥꯏꯀꯩ ꯑꯃꯈꯛꯀꯤ 5%)ꯁ꯭ꯄꯤꯟ
20 ꯗꯒꯤ 1
≈ 500
25 ꯗꯒꯤ 1
≈ 1,100
30 ꯗꯒꯤ 1
≈ 4,400
33 ꯗꯒꯤ 1
≈ 10,000
35 ꯗꯒꯤ 1
≈ 70,000
ꯁ꯭ꯄꯤꯟ
035000≈ 70,000
ꯁꯦꯜ ꯄꯤꯕ ꯌꯥꯕ ꯕꯥꯏꯌꯥꯁꯁꯤꯡ (1/35 ꯅꯠꯔꯒꯥ ꯃꯗꯨꯗꯒꯤ ꯍꯦꯟꯕ) ꯊꯤꯗꯣꯛꯅꯕꯒꯤꯗꯃꯛ ꯁ꯭ꯄꯤꯟ ꯂꯤꯁꯤꯡ ꯇꯔꯥ ꯀꯌꯥ ꯃꯊꯧ ꯇꯥꯏ꯫ ꯁ꯭ꯄꯤꯟ ꯂꯤꯁꯤꯡ ꯑꯃꯗ ꯎꯕ ꯐꯪꯕ ꯕꯥꯏꯌꯥꯁꯁꯤꯡ ꯑꯗꯨꯗꯤ ꯌꯥꯝꯅ ꯆꯥꯎꯏ ꯑꯃꯁꯨꯡ ꯃꯦꯟꯇꯦꯅꯦꯟꯁꯀꯤ ꯃꯇꯨꯡꯗ ꯂꯩꯔꯣꯏ꯫

ꯐꯣꯔꯃꯨꯂꯥ

ꯃꯥꯡꯗꯒꯤ ꯈꯅꯕ ꯄꯣꯀꯦꯠ ꯑꯃꯈꯛꯀꯤ ꯃꯥꯏꯀꯩ ꯑꯃꯈꯛꯀꯤ ꯇꯦꯁ꯭ꯠ, 5% ꯂꯦꯚꯦꯜ ꯑꯃꯁꯨꯡ 80% ꯄꯥꯋꯥꯔꯒꯤꯗꯃꯛ ꯃꯊꯧ ꯇꯥꯕ n ꯑꯁꯤ ꯈꯟꯅꯕꯗ ((1.645·√(p₀(1−p₀)) + 0.84·√(p₁(1−p₁))) / (p₁ − p₀))² ꯅꯤ, p₀ = 1/37 ꯑꯃꯁꯨꯡ p₁ ꯑꯁꯤ ꯆꯤꯡꯅꯕ ꯊꯣꯀꯄꯒꯤ ꯔꯦꯠꯅꯤ꯫ ꯃꯁꯤ ꯃꯥꯡꯗꯒꯤ ꯈꯅꯕ ꯄꯣꯀꯦꯠ ꯑꯃꯈꯛꯀꯤꯗꯃꯛꯇꯅꯤ꯫ ꯄꯣꯀꯦꯠ 37 ꯄꯨꯝꯅꯃꯛꯇ ꯈ꯭ꯕꯥꯏꯗꯒꯤ ꯁꯥꯠꯄ ꯑꯗꯨ ꯊꯤꯔꯕꯗꯤ, ꯑꯔꯥꯟꯕ ꯄꯣꯖꯤꯇꯤꯚꯀꯤ ꯔꯦꯠ ꯆꯨꯝꯅ ꯊꯝꯅꯕꯒꯤꯗꯃꯛ ꯃꯁꯤꯕꯨ ꯑꯃꯨꯛ ꯑꯅꯤꯗꯒꯤ ꯑꯍꯨꯝ ꯐꯥꯑꯣꯕ ꯃꯜꯇꯤꯞꯂꯥꯏ ꯇꯧꯕꯤꯌꯨ꯫

ꯊꯕꯛꯇ ꯀꯔꯝꯅ ꯄꯥꯕꯒꯦ

ꯁ꯭ꯄꯤꯟ 300 ꯒꯤ ꯃꯇꯨꯡꯗ ꯎꯕ ꯁꯥꯠꯄ ꯃꯁꯤꯡꯑꯔꯥꯟꯕ ꯊꯥꯖꯕꯁꯥꯠꯄ ꯃꯁꯤꯡꯅꯛꯅꯗ ꯊꯥꯖꯈꯤꯕꯗꯒꯤ ꯍꯦꯟꯅꯥ ꯊꯣꯀꯈꯤꯕ ꯃꯁꯤꯡ꯫ ꯆꯨꯝꯃꯤꯟꯅꯕ ꯆꯛꯔꯗ ꯃꯁꯤꯅ ꯀꯔꯤꯒꯨꯝꯕ ꯑꯃꯠꯇ ꯂꯥꯎꯊꯣꯛꯇꯦ꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ → ꯑꯁꯤ ꯅꯣꯏꯖꯅꯤ꯫ ꯁ꯭ꯄꯤꯟ 3,000 ꯒꯤ ꯃꯇꯨꯡꯗ ꯃꯁꯤ ꯆꯛꯔ ꯑꯗꯨꯃꯛꯇꯒꯤ ꯁ꯭ꯄꯤꯟ 3,000 ꯍꯦꯟꯅꯥ ꯈꯣꯃꯖꯤꯟꯅꯕꯒꯤ ꯃꯔꯝ ꯑꯃꯅꯤ꯫ ꯁ꯭ꯄꯤꯟ 30,000 ꯒꯤ ꯃꯇꯨꯡꯗ ꯃꯁꯤ ꯍꯛꯆꯥꯡꯒꯤ ꯃꯑꯣꯡꯗ ꯊꯥꯖꯕ ꯃꯊꯧ ꯇꯥꯕ ꯆꯛꯔ ꯑꯃꯥ ꯑꯣꯏꯕ ꯌꯥꯏ꯫ ꯄꯨꯋꯥꯔꯤꯗ ꯏꯔꯝ ꯊꯝꯂꯕ ꯕꯥꯏꯌꯥꯁ ꯁꯤꯖꯤꯟꯅꯕ ꯈꯨꯗꯤꯡꯃꯛ ꯏꯔꯝ ꯊꯝꯂꯕ ꯁ꯭ꯄꯤꯟ ꯂꯤꯁꯤꯡ ꯇꯔꯥ ꯀꯌꯥꯗ ꯌꯨꯝꯐꯝ ꯑꯣꯏꯔꯝꯃꯤ, ꯑꯃꯁꯨꯡ ꯃꯈꯣꯌ ꯈꯨꯗꯤꯡꯃꯛꯇ ꯊꯥ ꯀꯌꯥ ꯆꯪꯂꯝꯃꯤ꯫

ꯏꯔꯝ ꯊꯝꯂꯕ ꯁ꯭ꯄꯤꯟꯆꯨꯝꯅ ꯍꯥꯏꯕ ꯌꯥꯕ
< 500ꯀꯔꯤꯒꯨꯝꯕ ꯄꯣꯀꯦꯠ ꯑꯃꯒꯤ ꯃꯔꯃꯗ ꯀꯔꯤꯁꯨ ꯍꯥꯏꯕ ꯉꯃꯗꯦ
1,000ꯀꯥꯏ-ꯁ꯭ꯀ꯭ꯋꯦꯌꯔ ꯇꯦꯁ꯭ꯠ ꯆꯂꯥꯏꯕ ꯌꯥꯏ; ꯌꯥꯝꯅ ꯆꯥꯎꯕ ꯑꯁꯣꯏꯈꯛ ꯊꯤꯗꯣꯛꯄ ꯉꯝꯃꯤ
5,0001/30 ꯄꯣꯀꯦꯠ ꯑꯃꯥ ꯎꯕ ꯐꯪꯒꯗꯕꯅꯤ; 1/35 ꯑꯃꯥ ꯎꯕ ꯐꯪꯂꯣꯏ
20,0001/33 ꯄꯣꯀꯦꯠ ꯑꯃꯥ ꯃꯌꯦꯛ ꯁꯦꯡꯅ ꯎꯕ ꯐꯪꯏ; ꯁꯦꯛꯇꯔꯁꯤꯡꯒꯤ ꯃꯦꯞ ꯁꯦꯝꯕ ꯌꯥꯏ
70,000+ꯁꯦꯜ ꯄꯤꯕ 1/35 ꯄꯣꯀꯦꯠ ꯑꯃꯥ ꯆꯦꯠꯁꯤꯟꯍꯟꯕ ꯌꯥꯏ
ꯀꯔꯤꯒꯨꯝꯕ ꯃꯁꯤꯡ ꯑꯃꯥ, ꯆꯛꯔ ꯀꯌꯥꯒꯤ ꯄꯨꯟꯁꯤꯟꯂꯕꯀꯔꯤꯁꯨ ꯅꯠꯇꯦ; ꯅꯍꯥꯛꯅ ꯌꯥꯎꯃꯤꯟꯅꯕ ꯑꯃꯥ ꯇꯦꯁ꯭ꯠ ꯇꯧꯔꯤ

ꯗꯦꯇꯥꯒꯤ ꯃꯃꯜ

ꯄꯨꯡ ꯈꯨꯗꯤꯡꯗ ꯁ꯭ꯄꯤꯟ 50 ꯑꯣꯏꯔꯕꯗꯤ, ꯁ꯭ꯄꯤꯟ 10,000 ꯑꯁꯤ ꯏꯔꯝ ꯊꯝꯕꯒꯤ ꯄꯨꯡ 200 ꯅꯤ, ꯅꯠꯠꯔꯒꯥ ꯐꯣꯡꯗꯣꯀꯈꯤꯕ ꯄꯨꯋꯥꯔꯤꯁꯤꯡ ꯀꯣꯄꯤ ꯇꯧꯕꯒꯤ ꯍꯞꯇꯥ ꯀꯌꯥꯅꯤ, ꯃꯁꯤ ꯃꯃꯤꯡ ꯈꯉꯂꯕ ꯍꯨꯏꯜ ꯍꯦꯗꯈꯨꯠꯂꯥꯏꯍꯨꯏꯜ ꯍꯦꯗꯔꯣꯇꯔꯒꯤ ꯃꯃꯤꯡ ꯑꯃꯅꯤ: ꯃꯁꯤꯡꯁꯤꯡ ꯄꯨꯔꯛꯄ ꯀꯣꯏꯕ ꯁꯔꯨꯛ꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ → ꯑꯃꯈꯛꯇꯒꯤ ꯑꯣꯏꯒꯗꯕꯅꯤ, ꯃꯔꯛꯇ ꯀꯦꯁꯤꯅꯣꯅ ꯃꯗꯨ ꯍꯣꯡꯗꯣꯛꯇꯕ ꯅꯠꯔꯒꯥ ꯐ꯭ꯔꯦꯠ ꯑꯅꯧꯕ ꯊꯝꯗꯕ ꯑꯣꯏꯒꯗꯕꯅꯤ꯫ ꯕꯥꯏꯌꯥꯁ ꯄ꯭ꯂꯦ ꯂꯣꯏꯈꯤꯕꯒꯤ ꯃꯔꯝ ꯑꯁꯤ ꯁ꯭ꯇꯦꯇꯤꯁ꯭ꯇꯤꯛꯁ ꯅꯠꯇꯦ, ꯃꯁꯤꯅꯤ: ꯃꯦꯟꯇꯦꯅꯦꯟꯁꯀꯤ ꯁꯥꯏꯀꯜ ꯑꯁꯤ ꯗꯦꯇꯥ ꯈꯣꯃꯖꯤꯟꯕꯒꯤ ꯁꯥꯏꯀꯜꯗꯒꯤ ꯍꯦꯟꯅꯥ ꯊꯨꯅꯥ ꯂꯣꯏꯏ꯫

ꯐꯣꯡꯗꯣꯀꯈꯤꯕ ꯁ꯭ꯄꯤꯟꯒꯤ ꯄꯨꯋꯥꯔꯤꯁꯤꯡ ꯄꯥꯕ

ꯍꯥꯎꯁ ꯑꯦꯖ ꯃꯁꯥꯒꯤ ꯁꯦꯝꯄꯜ ꯁꯥꯏꯖ

ꯃꯇꯧ ꯑꯁꯤꯒꯤ ꯍꯤꯁꯥꯕ ꯑꯗꯨꯃꯛꯅ ꯁꯥꯟꯅꯔꯤꯕ ꯑꯃꯅ ꯃꯁꯥꯒꯤ ꯃꯍꯩꯗ ꯍꯥꯎꯁ ꯑꯦꯖꯃꯦꯊꯃꯦꯇꯤꯛꯁꯍꯥꯎꯁ ꯑꯦꯖꯊꯝꯂꯕ ꯁꯦꯜ ꯈꯨꯗꯤꯡꯗꯒꯤ ꯀꯦꯁꯤꯅꯣꯅ ꯑꯦꯚꯔꯦꯖꯗ ꯊꯃꯖꯤꯜꯂꯤꯕ ꯁꯔꯨꯛ: ꯌꯨꯔꯣꯄꯤꯌꯟ ꯔꯨꯂꯦꯠꯇ 2.70%꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ → ꯎꯕ ꯐꯪꯅꯕ ꯀꯌꯥ ꯁꯥꯡꯅ ꯃꯊꯧ ꯇꯥꯕꯒꯦ ꯍꯥꯌꯔꯤ: ꯁꯤꯒ꯭ꯃꯥ ꯑꯃꯒꯤꯗꯃꯛ ꯆꯞ ꯃꯥꯟꯅꯕ ꯕꯦꯠꯀꯤ ꯁ꯭ꯄꯤꯟ 1,400 ꯈꯟꯅꯕ, ꯑꯃꯁꯨꯡ ꯑꯦꯖ ꯑꯗꯨ ꯌꯥꯝꯅ ꯃꯌꯦꯛ ꯁꯦꯡꯅ ꯎꯕ ꯐꯪꯅꯕꯒꯤꯗꯃꯛ 10,000꯫ ꯃꯗꯨꯗꯒꯤ ꯍꯟꯊꯕ ꯁ꯭ꯄꯤꯟꯗ ꯁꯤꯁ꯭ꯇꯦꯝ ꯑꯃꯅ ꯊꯕꯛ ꯇꯧꯏ ꯍꯥꯌꯕ ꯀꯅꯥꯒꯨꯝꯕ ꯑꯃꯅ ꯅꯣꯏꯖꯈꯛ ꯔꯤꯄꯣꯔꯠ ꯇꯧꯔꯤ꯫

ꯐꯣꯔꯃꯨꯂꯥ

n ≈ ((1.645·√(p₀(1−p₀)) + 0.84·√(p₁(1−p₁))) / (p₁ − p₀))²
σ(ꯀꯥꯎꯟꯠ) = √(n·p·(1−p))

ꯋꯥꯍꯪꯁꯤꯡ

ꯌꯥꯝꯅ ꯊꯨꯅ ꯌꯧꯕ ꯂꯝꯕꯤ ꯑꯃꯥ ꯂꯩꯕ꯭ꯔꯥ?

ꯄꯣꯀꯦꯠꯀꯤ ꯃꯍꯨꯠꯇ ꯁꯦꯛꯇꯔꯁꯤꯡꯆꯛꯔꯁꯦꯛꯇꯔꯆꯛꯔꯗ ꯃꯔꯛ ꯂꯩꯇꯅ ꯃꯈꯥ ꯆꯠꯅꯅ ꯂꯩꯕ ꯄꯣꯀꯦꯠꯁꯤꯡꯒꯤ ꯁꯔꯨꯛ, ꯂꯦꯑꯥꯎꯠꯇ ꯂꯩꯕ ꯀꯥꯡꯂꯨꯞ ꯑꯃꯗꯒꯤ ꯇꯣꯉꯥꯟꯅ꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ → ꯇꯦꯁ꯭ꯠ ꯇꯧꯕꯅ ꯃꯇꯦꯡ ꯄꯥꯡꯏ, ꯃꯔꯃꯗꯤ ꯍꯛꯆꯥꯡꯒꯤ ꯑꯁꯣꯏ ꯑꯃꯅ ꯃꯍꯧꯁꯥꯅ ꯆꯛꯔꯒꯤ ꯑꯔꯛ ꯑꯃꯗ ꯊꯣꯏꯗꯣꯛꯅ ꯊꯕꯛ ꯇꯧꯏ ꯑꯃꯁꯨꯡ ꯁꯤꯒ꯭ꯅꯦꯜ ꯑꯗꯨ ꯄꯣꯀꯦꯠꯁꯤꯡꯒꯤ ꯃꯔꯛꯇ ꯄꯨꯟꯁꯤꯜꯂꯛꯏ꯫ ꯃꯁꯤꯅ ꯃꯁꯤꯡꯒꯤ ꯆꯥꯡ (ꯑꯣꯔꯗꯔ ꯑꯣꯐ ꯃꯦꯒ꯭ꯅꯤꯆ꯭ꯌꯨꯗ) ꯍꯣꯡꯗꯣꯀꯄ ꯉꯃꯗꯦ꯫

ꯆꯛꯔ ꯑꯗꯨꯃꯛꯇꯒꯤ ꯇꯣꯉꯥꯟ-ꯇꯣꯉꯥꯟꯕ ꯅꯨꯃꯤꯠꯇ ꯐꯪꯂꯕ ꯗꯦꯇꯥ ꯄꯨꯟꯁꯤꯅꯕ ꯌꯥꯕ꯭ꯔꯥ?

ꯌꯥꯏ, ꯍꯨꯏꯜ ꯍꯦꯗ ꯑꯗꯨ ꯃꯈꯥ ꯆꯠꯊꯕ ꯑꯃꯁꯨꯡ ꯁꯔꯚꯤꯁ ꯇꯧꯗꯕ ꯑꯣꯏꯔꯕꯗꯤ꯫ ꯃꯗꯨ ꯈꯉꯕ ꯑꯁꯤꯅꯤ ꯈ꯭ꯕꯥꯏꯗꯒꯤ ꯀꯠꯊꯣꯛꯄ꯫

ꯀꯔꯤꯒꯤ 80% ꯄꯥꯋꯥꯔ?

ꯆꯠꯅꯕꯤ ꯑꯣꯏꯅꯥ꯫ ꯃꯁꯤꯒꯤ ꯑꯔꯊꯗꯤ ꯍꯥꯌꯔꯕ ꯆꯥꯡ ꯑꯣꯏꯕ ꯑꯁꯦꯡꯕ ꯕꯥꯏꯌꯥꯁ ꯑꯃꯥ ꯑꯃꯨꯛ ꯃꯉꯥꯗꯒꯤ ꯑꯃꯨꯛ ꯃꯔꯤ ꯊꯤꯗꯣꯛꯀꯅꯤ꯫

ꯅꯣꯛꯅꯕꯒꯤ ꯀꯃꯤꯛ

ꯅꯣꯏꯖ 1/√n ꯒꯨꯝꯅ ꯍꯟꯊꯏ꯫ ꯑꯁꯥꯎꯕ ꯊꯤꯡꯕ ꯉꯝꯕ ꯑꯗꯨꯗꯤ ꯍꯦꯟꯅꯥ ꯊꯨꯅꯥ ꯍꯟꯊꯏ꯫

ꯅꯣꯏꯖ 1/√n ꯒꯨꯝꯅ ꯍꯟꯊꯏ꯫ ꯑꯁꯥꯎꯕ ꯊꯤꯡꯕ ꯉꯝꯕ ꯑꯗꯨꯗꯤ ꯍꯦꯟꯅꯥ ꯊꯨꯅꯥ ꯍꯟꯊꯏ꯫

ꯍꯧꯔꯛꯐꯃꯁꯤꯡ

  1. Feller, W. An Introduction to Probability Theory and Its Applications, Vol. 1. Wiley, ꯑꯦꯗꯤꯁꯟ 3, 1968꯫ ꯖꯨꯌꯥ ꯁꯥꯟꯅꯔꯤꯕꯒꯤ ꯃꯥꯡꯍꯟꯕ, ꯆꯦꯞꯇꯔ XIV꯫
  2. Barnhart, R. T. Beating the Wheel. Lyle Stuart, 1992꯫
ꯔꯨꯂꯦꯠ ꯂꯦꯕꯔꯨꯂꯦꯠ ꯆꯛꯔꯒꯤ ꯕꯥꯏꯌꯥꯁꯔꯨꯂꯦꯠ ꯂꯦꯕꯔꯨꯂꯦꯠ ꯆꯛꯔꯒꯤ ꯕꯥꯏꯌꯥꯁ ꯀꯔꯝꯅ ꯊꯤꯗꯣꯛꯀꯅꯤꯔꯨꯂꯦꯠ ꯂꯦꯕꯁ꯭ꯇꯦꯇꯤꯁ꯭ꯇꯤꯀꯦꯜ ꯁꯤꯒ꯭ꯅꯤꯐꯤꯀꯦꯟꯁ
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