ꯔꯨꯂꯦꯠ ꯂꯦꯕ · ꯂꯦꯕ · ꯐꯤꯖꯤꯛꯁ · ꯃꯤꯅꯤꯠ 7

ꯔꯨꯂꯦꯠ ꯕꯣꯜꯒꯤ ꯐꯤꯖꯤꯛꯁ

ꯀꯣꯟ ꯃꯑꯣꯡꯒꯤ ꯇ꯭ꯔꯦꯛ ꯑꯃꯗ ꯂꯩꯕ ꯑꯄꯤꯛꯄ ꯕꯣꯜ ꯑꯃꯥ, ꯊꯨꯅꯥ ꯈꯛꯅ ꯂꯦꯞꯍꯜꯂꯤ꯫

ꯊꯨꯅ ꯄꯥꯎꯈꯨꯝ

ꯔꯨꯂꯦꯠ ꯕꯣꯜ ꯑꯃꯥ ꯇ꯭ꯔꯦꯀꯀꯤ ꯅꯥꯛꯄꯅ ꯁꯦꯟꯠꯔꯤꯄꯦꯇꯜ ꯃꯊꯧ ꯇꯥꯕ ꯑꯗꯨ ꯐꯪꯍꯟꯕ ꯃꯇꯃꯗ ꯇ꯭ꯔꯦꯛꯇ ꯂꯩ꯫ ꯊꯨꯅꯥ ꯑꯃꯒꯤ ꯉꯝꯈꯩꯗꯒꯤ ꯍꯟꯊꯔꯕꯗ ꯃꯁꯤ ꯑꯦꯞꯔꯟꯗ ꯂꯦꯡꯊꯣꯀꯏ, ꯗꯤꯐ꯭ꯂꯦꯛꯇꯔ ꯑꯃꯗ ꯊꯨꯡꯂꯛꯏ, ꯑꯃꯁꯨꯡ ꯊꯥꯗꯣꯛꯂꯀꯏ꯫

ꯄꯣꯠꯂꯝ
ꯑꯥꯏꯚꯣꯔꯤꯟ / ꯇꯦꯐ꯭ꯂꯟ
ꯗꯥꯏꯃꯤꯇꯔ
18–21 mm
ꯉꯝꯈꯩꯒꯤ ꯊꯨꯅꯥ
ꯇ꯭ꯔꯦꯀꯀꯤ ꯑꯦꯉ꯭ꯒꯂꯅ ꯂꯦꯞꯊꯣꯀꯏ
ꯃꯁꯥ
ꯒ꯭ꯔꯥꯝ ꯈꯔꯥ

ꯕꯣꯜ

ꯃꯃꯥꯡꯗ ꯁꯥꯃꯨꯒꯤ ꯌꯥꯃꯗꯒꯤ ꯁꯦꯃꯈꯤ, ꯃꯇꯨꯡꯗ ꯑꯥꯏꯚꯣꯔꯤꯟ (ꯁꯦꯂꯨꯂꯣꯏꯗ ꯑꯃꯥ), ꯍꯧꯖꯤꯛꯇꯗꯤ ꯃꯇꯝ ꯌꯥꯝꯅ ꯇꯦꯐ꯭ꯂꯟ ꯅꯠꯔꯒ ꯃꯁꯤꯒꯥ ꯃꯥꯟꯅꯕ ꯄꯣꯂꯤꯃꯔ ꯑꯃꯥ, ꯃꯄꯥꯛ 18 ꯗꯒꯤ 21 mm, ꯒ꯭ꯔꯥꯝ ꯈꯔꯥ꯫ ꯀꯦꯁꯤꯅꯣꯁꯤꯡꯅ ꯆꯥꯎꯕꯒꯤ ꯃꯈꯜ ꯀꯌꯥ ꯊꯝꯃꯤ ꯑꯃꯁꯨꯡ ꯍꯣꯡꯗꯣꯛꯂꯤ, ꯃꯔꯃꯗꯤ ꯑꯄꯤꯛꯄ ꯑꯃꯁꯨꯡ ꯌꯥꯡꯕ ꯕꯣꯜꯈꯨꯠꯂꯥꯏꯕꯣꯜꯔꯣꯇꯔꯒꯤ ꯃꯥꯌꯣꯛꯇ ꯇ꯭ꯔꯦꯛꯇ ꯊꯥꯗꯣꯛꯄ ꯑꯄꯤꯛꯄ ꯕꯣꯜ꯫ ꯍꯧꯖꯤꯛꯀꯤ ꯕꯣꯜꯁꯤꯡ ꯑꯥꯏꯚꯣꯔꯤꯟ ꯅꯠꯔꯒ ꯇꯦꯐ꯭ꯂꯣꯅꯅ ꯁꯦꯝꯃꯤ, 18–21 mm꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ → ꯑꯃꯅ ꯐ꯭ꯔꯦꯠꯁꯤꯡꯗꯈꯨꯠꯂꯥꯏꯐ꯭ꯔꯦꯠꯆꯛꯔꯗ ꯄꯣꯀꯦꯠ ꯑꯅꯤꯒꯤ ꯃꯔꯛꯇ ꯂꯩꯕ ꯃꯦꯇꯦꯂꯒꯤ ꯈꯥꯌꯗꯣꯛꯄ꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ → ꯍꯦꯟꯅꯥ ꯆꯣꯡꯊꯔꯛꯏ ꯑꯃꯁꯨꯡ ꯍꯦꯟꯅꯥ ꯄꯥꯛꯅ ꯊꯥꯗꯣꯀꯏ, ꯃꯁꯤ ꯀꯦꯁꯤꯅꯣꯒꯤꯗꯃꯛ ꯐꯩ꯫ ꯕꯣꯜ ꯑꯗꯨ ꯃꯦꯒ꯭ꯅꯦꯇꯀꯤ ꯊꯧꯒꯜ ꯂꯩꯇꯕ ꯑꯣꯏꯒꯗꯕꯅꯤ ꯑꯃꯁꯨꯡ ꯃꯄꯨꯟ ꯐꯕ ꯆꯨꯃꯒ ꯍꯥꯌꯅ ꯌꯦꯡꯁꯤꯜꯂꯤ; ꯃꯄꯨꯟ ꯐꯗꯕ ꯕꯣꯜ ꯑꯃꯅ ꯃꯃꯥꯡꯗ ꯑꯃꯁꯨꯡ ꯆꯨꯃꯊꯣꯛꯇꯅ ꯇꯥꯊꯣꯀꯏ꯫

ꯀꯦꯂꯤꯄꯔꯅ ꯕꯣꯜꯒꯤ ꯃꯄꯨꯟ ꯐꯕ ꯌꯦꯡꯁꯤꯜꯂꯤ; ꯃꯦꯒ꯭ꯅꯦꯠꯅ ꯃꯁꯤ ꯃꯦꯒ꯭ꯅꯦꯇꯀꯤ ꯊꯧꯒꯜ ꯂꯩꯇꯕꯅꯤ ꯍꯥꯌꯕ ꯁꯣꯏꯗꯅ ꯇꯥꯀꯏ꯫

ꯇ꯭ꯔꯦꯛꯇ

ꯅꯥꯛꯂꯕ ꯀꯣꯏꯕ ꯇ꯭ꯔꯦꯛ ꯑꯃꯗ ꯕꯣꯜ ꯑꯗꯨꯅ ꯀꯣꯏꯔꯛꯅꯕꯒꯤꯗꯃꯛ ꯁꯦꯟꯠꯔꯤꯄꯦꯇꯜ ꯐꯣꯔꯁ mv²/r ꯃꯊꯧ ꯇꯥꯏ꯫ ꯕꯣꯜ ꯑꯗꯨ ꯌꯥꯡꯅ ꯆꯠꯂꯤꯉꯩꯗ ꯇ꯭ꯔꯦꯀꯀꯤ ꯐꯛꯂꯥꯡꯅ ꯃꯁꯤ ꯄꯤ꯫ ꯕꯣꯜ ꯑꯗꯨꯒꯤ ꯊꯨꯅꯥ ꯍꯟꯊꯔꯛꯄꯗ ꯃꯊꯧ ꯇꯥꯕ ꯐꯣꯔꯁ ꯑꯗꯨ ꯍꯟꯊꯔꯛꯏ, ꯅꯥꯛꯄꯒꯤ ꯃꯈꯥ ꯊꯪꯅ ꯃꯅꯨꯡ ꯊꯪꯅ ꯆꯠꯂꯤꯕ ꯒ꯭ꯔꯦꯚꯤꯇꯤꯒꯤ ꯁꯔꯨꯛꯅ ꯃꯑꯣꯡ ꯃꯇꯧꯅ ꯉꯥꯛꯄ ꯉꯝꯕꯗꯒꯤ ꯍꯦꯅꯒꯠꯂꯀꯄꯐꯥꯑꯣꯕ, ꯑꯃꯁꯨꯡ ꯕꯣꯜ ꯑꯗꯨ ꯇꯥꯊꯣꯀꯏ꯫ ꯀ꯭ꯔꯤꯇꯤꯀꯦꯜ ꯊꯨꯅꯥ ꯑꯗꯨ ꯇ꯭ꯔꯦꯀꯀꯤ ꯔꯦꯗꯤꯌꯁ ꯑꯃꯁꯨꯡ ꯑꯦꯉ꯭ꯒꯂꯗ ꯈꯛ ꯃꯈꯥ ꯄꯣꯜꯂꯤ, ꯃꯔꯝ ꯑꯗꯨꯅ ꯆꯛꯔ ꯑꯃꯗ ꯇꯥꯕꯒꯤ ꯊꯨꯅꯥ ꯑꯁꯤ ꯁ꯭ꯄꯤꯟ ꯑꯃꯗꯒꯤ ꯑꯃꯗ ꯌꯥꯝꯅ ꯍꯣꯡꯗꯦ, ꯃꯇꯝ ꯌꯥꯝꯅ 1 ꯗꯒꯤ 1.3 m/s꯫

ꯇ꯭ꯔꯦꯛꯇꯀꯔꯤ ꯊꯣꯛꯂꯤꯕꯒꯦꯃꯁꯤꯒꯤ ꯑꯔꯊ
ꯊꯨꯅꯥꯕ ꯂꯦꯞꯁꯤꯡꯐꯛꯂꯥꯡꯅ ꯁꯦꯟꯠꯔꯤꯄꯦꯇꯜ ꯐꯣꯔꯁ ꯄꯤ; ꯐ꯭ꯔꯤꯛꯁꯟ ꯑꯃꯁꯨꯡ ꯗ꯭ꯔꯦꯒꯅ ꯕꯣꯜ ꯑꯗꯨꯒꯤ ꯊꯨꯅꯥ ꯍꯟꯊꯍꯜꯂꯤꯂꯦꯞꯀꯤ ꯃꯇꯝ ꯈꯪꯖꯤꯅꯕ ꯌꯥꯕ ꯃꯑꯣꯡꯗ ꯁꯥꯡꯂꯛꯏ
ꯊꯨꯅꯥ ꯍꯟꯊꯔꯛꯄꯁꯦꯟꯠꯔꯤꯄꯦꯇꯜ ꯃꯊꯧ ꯇꯥꯕ ꯑꯗꯨ ꯒ꯭ꯔꯦꯚꯤꯇꯤꯅ ꯄꯤꯕ ꯉꯝꯕ ꯐꯥꯑꯣꯕ ꯍꯟꯊꯔꯛꯏꯇꯥꯕꯒꯤ ꯃꯇꯝ ꯅꯛꯂꯛꯂꯤ
ꯀ꯭ꯔꯤꯇꯤꯀꯦꯜ ꯊꯨꯅꯥꯅꯥꯛꯄꯒꯤ ꯃꯈꯥ ꯊꯪꯕ ꯒ꯭ꯔꯦꯚꯤꯇꯤꯒꯤ ꯁꯔꯨꯛꯅ ꯇ꯭ꯔꯦꯛꯅ ꯉꯥꯛꯄ ꯉꯝꯕꯗꯒꯤ ꯍꯦꯅꯒꯠꯂꯀꯏꯕꯣꯜ ꯑꯗꯨꯅ ꯇ꯭ꯔꯦꯛ ꯊꯥꯗꯣꯀꯏ
ꯑꯦꯞꯔꯟꯒ꯭ꯔꯦꯚꯤꯇꯤꯅ ꯃꯅꯨꯡ ꯊꯪꯅ ꯂꯦꯡꯍꯜꯂꯤꯗꯤꯐ꯭ꯂꯦꯛꯇꯔ ꯑꯃꯒꯤ ꯃꯥꯏꯀꯩꯗ ꯆꯠꯂꯤ
ꯇ꯭ꯔꯦꯛꯇ ꯊꯨꯅꯥ ꯍꯟꯊꯕ ꯑꯁꯤ ꯈꯔꯥ v′ = −(a + b·v) ꯒꯨꯝꯕꯅꯤ: ꯍꯣꯡꯗꯕ ꯐ꯭ꯔꯤꯛꯁꯅꯒꯤ ꯁꯔꯨꯛ ꯑꯃꯥ ꯑꯃꯁꯨꯡ ꯊꯨꯅꯥꯒꯥ ꯃꯥꯟꯅꯅ ꯍꯦꯅꯒꯠꯂꯀꯄ ꯗ꯭ꯔꯦꯒꯀꯤ ꯁꯔꯨꯛ ꯑꯃꯥ꯫

ꯊꯨꯅꯥ ꯍꯟꯊꯕꯒꯤ ꯃꯑꯣꯡ

ꯔꯣꯂꯤꯡ ꯐ꯭ꯔꯤꯛꯁꯅꯅ ꯑꯦꯅꯔꯖꯤ ꯈꯔꯥ ꯍꯣꯡꯗꯕ ꯔꯦꯠ ꯑꯃꯗ ꯂꯧꯊꯣꯀꯏ; ꯅꯨꯡꯁꯤꯠꯀꯤ ꯗ꯭ꯔꯦꯒꯅ ꯕꯣꯜ ꯑꯗꯨ ꯌꯥꯡꯂꯕꯥ ꯃꯇꯃꯗ ꯍꯦꯟꯅꯥ ꯂꯧꯊꯣꯀꯏ꯫ ꯃꯈꯣꯌ ꯑꯅꯤꯅ ꯂꯣꯌꯅꯅ ꯂꯦꯞ ꯈꯨꯗꯤꯡꯃꯛ ꯃꯃꯥꯡꯒꯤ ꯂꯦꯞꯇꯒꯤ ꯈꯪꯖꯤꯅꯕ ꯌꯥꯕ ꯈꯔꯅ ꯈꯔꯥ ꯁꯥꯡꯍꯜꯂꯤ꯫ ꯃꯈꯥ ꯆꯠꯊꯕ ꯂꯦꯞ ꯑꯅꯤ ꯅꯠꯔꯒ ꯑꯍꯨꯃꯒꯤ ꯃꯇꯝ ꯊꯥꯖꯔꯕꯗ ꯐ꯭ꯔꯤꯛꯁꯟ ꯑꯃꯁꯨꯡ ꯗ꯭ꯔꯦꯒꯀꯤ ꯀꯟꯁ꯭ꯇꯦꯟꯠꯁꯤꯡ ꯐꯪꯕ ꯌꯥꯏ ꯑꯃꯁꯨꯡ ꯕꯣꯜ ꯑꯗꯨ ꯀꯔꯝꯕ ꯂꯦꯞꯇ ꯇꯥꯒꯅꯤ ꯍꯥꯌꯕꯗꯨ ꯈꯪꯖꯤꯅꯕ ꯌꯥꯏ꯫ ꯁꯦꯡꯂꯕ ꯆꯛꯔ ꯑꯃꯗ ꯈꯪꯖꯤꯅꯕ ꯑꯁꯤ ꯆꯦꯛꯀꯟꯗ ꯑꯃꯒꯤ ꯇꯔꯥꯒꯤ ꯁꯔꯨꯛ ꯈꯔꯒꯤ ꯃꯅꯨꯡꯗ ꯆꯨꯝꯃꯤ; ꯃꯁꯤꯅꯤ ꯃꯇꯝ ꯌꯨꯝꯐꯝ ꯑꯣꯏꯕ ꯈꯪꯖꯤꯅꯕꯒꯤ ꯈꯨꯠꯂꯥꯏꯁꯤꯡꯅ ꯊꯥꯖꯕꯗꯨ, ꯑꯃꯁꯨꯡ ꯊꯨꯅꯥ ꯍꯟꯊꯕꯒꯤ ꯂꯃꯥꯏꯅ ꯃꯁꯤꯒꯤ ꯍꯤꯁꯥꯕ ꯎꯠꯂꯤ꯫

ꯊꯥꯗꯣꯛꯄ

ꯇ꯭ꯔꯦꯛ ꯊꯥꯗꯣꯛꯂꯕꯥ ꯃꯇꯨꯡꯗ ꯕꯣꯜ ꯑꯗꯨꯅ ꯑꯦꯞꯔꯟꯈꯨꯠꯂꯥꯏꯑꯦꯞꯔꯟꯕꯣꯜ ꯇ꯭ꯔꯦꯛ ꯑꯃꯁꯨꯡ ꯄꯣꯀꯦꯠꯁꯤꯡꯒꯤ ꯃꯔꯛꯇ ꯂꯩꯕ ꯈꯣꯡꯕꯥꯟ ꯃꯐꯝ, ꯃꯐꯝ ꯑꯗꯨꯗ ꯗꯤꯐ꯭ꯂꯦꯛꯇꯔꯁꯤꯡ ꯂꯩ꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ → ꯂꯥꯟꯊꯣꯀꯏ ꯑꯃꯁꯨꯡ ꯃꯇꯝ ꯌꯥꯝꯅ ꯗꯤꯐ꯭ꯂꯦꯛꯇꯔꯈꯨꯠꯂꯥꯏꯗꯤꯐ꯭ꯂꯦꯛꯇꯔꯇꯥꯗ꯭ꯔꯤꯕ ꯕꯣꯜ ꯑꯗꯨ ꯁꯟꯗꯣꯛꯍꯟꯕ ꯑꯦꯞꯔꯅꯗ ꯂꯩꯕ ꯃꯦꯇꯦꯂꯒꯤ ꯑꯊꯤꯡꯕꯁꯤꯡꯒꯤ ꯃꯅꯨꯡꯗ ꯑꯃꯥ꯫ ꯑꯇꯣꯞꯄ ꯃꯃꯤꯡ: ꯀꯦꯅꯨ, ꯗꯥꯏꯃꯟꯗ, ꯄꯤꯟ꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ → ꯅꯤꯄꯥꯟꯒꯤ ꯃꯅꯨꯡꯗꯒꯤ ꯑꯃꯗ ꯊꯨꯡꯂꯛꯏ꯫ ꯀꯔꯝꯕꯗ, ꯀꯔꯝꯕ ꯑꯦꯉ꯭ꯒꯂꯗ ꯊꯨꯡꯂꯛꯂꯤꯕꯅꯣ ꯍꯥꯌꯕꯅ ꯃꯁꯤ “ꯇꯥꯕ ꯄꯣꯀꯦꯠꯈꯨꯠꯂꯥꯏꯄꯣꯀꯦꯠꯔꯣꯇꯔꯗ ꯂꯩꯕ ꯃꯁꯤꯡ ꯏꯔꯕ ꯀꯣꯠ 37 ꯒꯤ ꯃꯅꯨꯡꯗ ꯑꯃꯥ꯫ ꯑꯇꯣꯞꯄ ꯃꯃꯤꯡ: ꯁ꯭ꯂꯣꯠ, ꯀꯞ꯫ꯃꯄꯨꯡ ꯄꯥꯕꯤꯌꯨ →” ꯀꯤ ꯃꯅꯥꯛꯇ ꯂꯥꯛꯀꯅꯤ ꯅꯠꯔꯒ ꯆꯛꯔꯒꯤ ꯁꯔꯨꯛ ꯃꯔꯤꯒꯤ ꯑꯃꯥ ꯂꯥꯞꯅ ꯂꯥꯛꯀꯅꯤ ꯍꯥꯌꯕꯗꯨ ꯂꯦꯞꯊꯣꯀꯏ꯫ ꯃꯇꯨꯡꯗ ꯃꯁꯤ ꯐ꯭ꯔꯦꯠꯁꯤꯡꯒꯤ ꯃꯊꯛꯇ ꯆꯣꯡꯊꯔꯛꯏ, ꯃꯇꯝ ꯈꯔꯗ ꯆꯪꯂꯕꯥ ꯄꯣꯀꯦꯠ ꯑꯃꯗꯒꯤ ꯑꯃꯨꯛ ꯍꯟꯅꯥ ꯆꯣꯡꯊꯣꯀꯏ꯫ ꯊꯥꯗꯣꯛꯄ ꯑꯁꯤ ꯆꯛꯔ ꯈꯨꯗꯤꯡꯒꯤꯗꯃꯛ ꯇꯥꯕ ꯃꯐꯝꯒꯤ ꯃꯈꯥꯗ ꯂꯩꯕ ꯄꯣꯀꯦꯠꯀꯥ ꯃꯔꯤ ꯂꯩꯅꯕ ꯑꯔꯣꯏꯕ ꯄꯣꯀꯦꯠꯀꯤ ꯗꯤꯁ꯭ꯇ꯭ꯔꯤꯕ꯭ꯌꯨꯁꯟ ꯑꯃꯥ ꯑꯣꯏꯅ ꯊꯥꯖꯩ; ꯑꯅꯧꯕ ꯆꯛꯔꯁꯤꯡꯗ ꯃꯁꯤ ꯃꯇꯝ ꯌꯥꯝꯅ ꯃꯥꯏꯀꯩ ꯈꯨꯗꯤꯡꯗ ꯄꯣꯀꯦꯠ 10 ꯗꯒꯤ 15 ꯐꯥꯑꯣꯕ ꯁꯟꯗꯣꯀꯏ, ꯑꯃꯁꯨꯡ ꯆꯛꯔ ꯈꯔꯗ ꯃꯣꯗ ꯑꯅꯤ ꯅꯠꯔꯒ ꯑꯍꯨꯝ ꯎꯕ ꯐꯪꯏ, ꯃꯔꯃꯗꯤ ꯑꯀꯛꯅꯕ ꯗꯤꯐ꯭ꯂꯦꯛꯇꯔꯁꯤꯡꯗ ꯍꯦꯟꯅꯥ ꯊꯨꯡꯂꯛꯏ꯫

ꯈꯨꯗꯝ ꯑꯣꯏꯕ ꯊꯥꯗꯣꯛꯄ: ꯇꯥꯕ ꯄꯣꯀꯦꯠꯀꯥ ꯃꯔꯤ ꯂꯩꯅꯕ ꯑꯔꯣꯏꯕ ꯄꯣꯀꯦꯠꯁ꯭ꯄꯤꯟꯁꯤꯡꯒꯤ %
−15 ꯅꯠꯔꯒ ꯍꯦꯟꯅꯥ
6%
−10 ꯗꯒꯤ −14
9%
−5 ꯗꯒꯤ −9
14%
−1 ꯗꯒꯤ −4
17%
0 (ꯇꯥꯕ ꯄꯣꯀꯦꯠ)
6%
+1 ꯗꯒꯤ +4
17%
+5 ꯗꯒꯤ +9
14%
+10 ꯗꯒꯤ +14
10%
+15 ꯅꯠꯔꯒ ꯍꯦꯟꯅꯥ
7%
ꯁ꯭ꯄꯤꯟꯁꯤꯡꯒꯤ %
08.5017%
ꯁꯦꯝꯖꯤꯟꯂꯕ ꯑꯗꯨꯕꯨ ꯃꯇꯝ ꯌꯥꯝꯅ ꯎꯕ ꯃꯑꯣꯡ ꯑꯃꯥ꯫ ꯑꯁꯦꯡꯕ ꯗꯤꯁ꯭ꯇ꯭ꯔꯤꯕ꯭ꯌꯨꯁꯅꯁꯤꯡ ꯆꯛꯔ ꯈꯨꯗꯤꯡ, ꯕꯣꯜ ꯈꯨꯗꯤꯡ, ꯂꯝꯕꯤ ꯈꯨꯗꯤꯡꯒꯤꯗꯃꯛ ꯊꯥꯖꯩ, ꯑꯃꯁꯨꯡ ꯁꯣꯛꯄꯒꯥ ꯂꯣꯌꯅꯅ ꯍꯣꯡꯂꯛꯏ꯫

ꯃꯁꯤꯅ ꯁꯥꯟꯅꯔꯤꯕꯒꯤꯗꯃꯛ ꯀꯔꯤ ꯍꯥꯌꯔꯤꯕꯅꯣ

ꯇꯥꯕ ꯐꯥꯑꯣꯕꯒꯤ ꯄꯨꯝꯅꯃꯛ ꯑꯁꯤ ꯊꯤꯑꯣꯔꯤꯗ ꯈꯪꯕ ꯌꯥꯏ ꯑꯗꯨꯕꯨ ꯈꯨꯠꯂꯥꯏ ꯑꯃꯁꯨꯡ ꯃꯇꯨꯡꯗ ꯊꯝꯕ ꯕꯦꯠ ꯌꯥꯎꯗꯅ ꯑꯁꯦꯡꯕꯗ ꯀꯥꯟꯅꯕ ꯂꯩꯇꯦ꯫ ꯇꯥꯕꯒꯤ ꯃꯇꯨꯡꯗ ꯊꯣꯀꯄ ꯄꯨꯝꯅꯃꯛ ꯈꯪꯕ ꯌꯥꯗꯅꯕ ꯁꯦꯃꯈꯤꯕꯅꯤ꯫ ꯃꯔꯝ ꯑꯗꯨꯅ ꯃꯍꯩꯁꯤꯡ ꯔꯦꯟꯗꯝ ꯑꯣꯏꯕ ꯁꯥꯟꯅꯕ ꯑꯃꯥ ꯑꯣꯏꯔꯀꯏ, ꯐꯤꯖꯤꯛꯁ ꯑꯗꯨ ꯔꯦꯟꯗꯝ ꯑꯣꯏꯕꯅ ꯅꯠꯇꯦ, ꯃꯈꯣꯌ ꯈꯪꯖꯤꯅꯅꯕ ꯃꯊꯧ ꯇꯥꯕ ꯏꯅꯐꯣꯃꯦꯁꯟ ꯑꯗꯨ ꯇ꯭ꯔꯦꯛ ꯑꯃꯁꯨꯡ ꯄꯣꯀꯦꯠꯀꯤ ꯃꯔꯛꯇ ꯃꯥꯡꯍꯜꯂꯤꯕꯅꯤ꯫

ꯋꯥꯍꯪꯁꯤꯡ

ꯍꯦꯟꯅꯥ ꯌꯥꯡꯕ ꯕꯣꯜ ꯑꯃꯅ ꯑꯣꯗꯁ ꯍꯣꯡꯗꯣꯀꯄꯥ?

ꯑꯣꯗꯁ ꯍꯣꯡꯗꯣꯛꯇꯦ꯫ ꯊꯥꯗꯣꯛꯄ ꯑꯗꯨ ꯍꯣꯡꯗꯣꯀꯏ: ꯍꯦꯟꯅꯥ ꯌꯥꯡꯕ ꯕꯣꯜꯁꯤꯡ ꯍꯟꯊꯅ ꯆꯣꯡꯊꯔꯛꯏ ꯑꯃꯁꯨꯡ ꯊꯨꯅꯅ ꯂꯦꯞꯂꯛꯏ꯫

ꯀꯦꯁꯤꯅꯣꯁꯤꯡꯅ ꯀꯔꯤꯒꯤ ꯕꯣꯜ ꯍꯣꯡꯗꯣꯛꯂꯤꯕꯅꯣ?

ꯕꯣꯜ ꯑꯃꯒꯤꯗꯃꯛ ꯈꯪꯖꯤꯅꯕꯒꯤ ꯈꯨꯠꯂꯥꯏ ꯀꯦꯂꯤꯕ꯭ꯔꯦꯠ ꯇꯧꯈꯤꯕ ꯀꯅꯥꯒꯨꯝꯕꯕꯨ ꯃꯥꯏꯊꯤꯕ ꯄꯤꯅꯕ, ꯑꯃꯁꯨꯡ ꯕꯣꯜꯁꯤꯡ ꯁꯣꯀꯄꯅ꯫

ꯕꯣꯜ ꯑꯗꯨꯅ ꯆꯛꯔ ꯊꯥꯗꯣꯛꯄ ꯌꯥꯕ꯭ꯔꯥ?

ꯌꯥꯝꯅ ꯈꯟꯗꯅ, ꯀꯟꯅ ꯊꯥꯗꯣꯀꯄꯗ ꯅꯠꯔꯒ ꯁꯣꯛꯂꯕ ꯇ꯭ꯔꯦꯛ ꯑꯃꯗ꯫ ꯁ꯭ꯄꯤꯟ ꯑꯗꯨ ꯃꯃꯜ ꯂꯩꯇꯕ ꯑꯣꯏꯔꯀꯏ꯫

ꯅꯣꯛꯅꯕꯒꯤ ꯀꯃꯤꯛ

ꯊꯨꯅꯥꯅ ꯂꯦꯞꯍꯜꯂꯤ꯫ ꯐ꯭ꯔꯤꯛꯁꯅꯅ ꯇꯥꯍꯜꯂꯤ꯫ ꯈꯟꯗꯨꯅ ꯊꯥꯗꯣꯛꯂꯤ꯫

ꯊꯨꯅꯥꯅ ꯂꯦꯞꯍꯜꯂꯤ꯫ ꯐ꯭ꯔꯤꯛꯁꯅꯅ ꯇꯥꯍꯜꯂꯤ꯫ ꯈꯟꯗꯨꯅ ꯊꯥꯗꯣꯛꯂꯤ꯫

ꯍꯧꯔꯛꯐꯃꯁꯤꯡ

  1. Small, M. & Tse, C. K. “Predicting the outcome of roulette.” Chaos 22(3), 2012꯫
  2. Bass, T. A. The Eudaemonic Pie. Houghton Mifflin, 1985꯫
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