WEBVTT

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ငါတုိ႔ဟာကမာၻဦးအစကုိေရာက္ေနတယ္လုိ႔စိတ္ကူးၾကည့္လုိက္ပါ

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အခု ေအာက္ပါ အခ်က္ေတြကုိ စဥ္းစားၾကည့္ရေအာင္

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နာရီမပါဘဲနဲ႔ အခ်ိန္ေတြကုိ ဘယ္လုိ မွတ္သားခဲ့ၾကသလဲ

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နာရီေတြအားလံုးဟာ အခ်ိဳ႕ေသာ ထပ္တလဲလဲျဖစ္စဥ္ေတြကုိ အေျခခံပါတယ္

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အဲဒီျဖစ္စဥ္ေတြဟာ အခ်ိန္စီးဆင္းမႈေတြကုိ တူညီတဲ့ အပုိင္းအျခားေတြအျဖစ္ စိတ္ျဖာေစပါတယ္

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အဲဒီ ထပ္တလဲလဲျဖစ္စဥ္ေတြကုိ ရွာေဖြဖုိ႔အတြက္

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ကာင္းကင္ဘံုနဲ႔ ရင္ဆုိင္ရပါမယ္

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ေနဟာ တစ္ေန႔တစ္ခါ ထြက္ၿပီး ျပန္၀င္တယ္

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ဆုိတဲ့အျဖစ္ဟာ ထင္ရွားပါတယ္ (ျဖစ္စဥ္)

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ဒါေပမယ့္ ရွည္ၾကာတဲ့ အခ်ိန္ေတြကုိ ေစာင့္ၾကည့္သိရွိဖုိ႔ဟာ

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ငါတုိ႔ဟာ ပုိရွည္တဲ့ ပံုမွန္ျဖစ္ပ်က္မႈ အစီအစဥ္ေတြကုိ ၾကည့္ရပါတယ္

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အဲဒီအတြက္ ငါတုိ႔ လ ကုိ ၾကည့္ခဲ့ၾကတယ္

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လဟာ တျဖည္းျဖည္းၾကီးလာတယ္လုိ႔ ထင္ရတယ္

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ၿပီးေတာ့ ရက္ေတြၾကာလာတာနဲ႔ အမွ် ျပန္ေသးသြားတယ္လုိ႔ထင္ရတယ္

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လျပည့္ေန႔ တစ္ခုနဲ႔ တစ္ခုၾကားက ရက္ေတြကုိ ေရတြက္ၾကည့္လုိက္တဲ့အခါ

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နံပါတ္ ၂၉ ကုိ ေရာက္တာေပါ့

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အဲဒါဟာ လတစ္လရဲ႕ မူလအစပဲ

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ဒါေပမယ့္ ၂၉ကုိ တူညီတဲ့ အပုိင္း၂ ပုိင္းခဲြဖုိ႔ ႀကိဳးစားမယ္ဆုိရင္

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ဒုကၡမ်ားသြားမွာေပါ့။ အဲဒါ မျဖစ္ႏုိင္ပါဘူး။

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၂၉ ကုိ တူညီတဲ့ အပုိင္း ၂ပုိင္းခဲြဖုိ႔ တစ္ခုတည္းေသာ နည္းလမ္းကေတာ့

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သူ႔ကုိ ၂၉ ခုျဖစ္ေအာင္ ခဲြလုိက္ဖုိ႔ပဲ

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၂၉ ဟာ သုဒၶကိန္းျဖစ္တယ္

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သူ႔ကုိ ခဲြလုိ႔ မရဘူးလုိ႔ စဥ္းစားလုိက္ပါ

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တကယ္လုိ႔ နံပါတ္တစ္ခုကုိ

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၁ ထက္ႀကီးတဲ့ တူညီတဲ့ အပုိင္းေလးေတြ အျဖစ္ ခဲြလုိ႔ရမယ္ဆုိရင္

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အဲဒါကုိ ေပါင္းစပ္ကိန္း လုိ႔ေခၚတယ္

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အခု ငါတုိ႔ ေလ့လာမယ္ဆုိရင္

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သုဒၶကိန္း ဘယ္ႏွစ္လံုးရွိမလဲ?

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သူတုိ႔ ဘယ္ေလာက္ႀကီးႀကီးရွိႏုိင္မလဲ?

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နံပါတ္အားလံုးကုိ ၂မ်ိဳးခဲြၾကည့္ၾကရေအာင္

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သုဒၶကိန္းေတြကုိ ဘယ္ဘက္မွာထားမယ္

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ေပါင္းစပ္ကိန္းေတြကုိ ညာဘက္မွာထားမယ္

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အစေတာ့ ဟုိဘက္ ဒီဘက္ ခဲြရခက္ေနလိမ့္မယ္

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ဒီမွာ ထင္ရွားတဲ့ ျဖစ္စဥ္မရွိဘူး

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ဒါေၾကာင့္ ေခတ္သစ္နည္းပညာသံုးၿပီး

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ပံုေဖာ္ၾကည့္ရေအာင္

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Ulam spiral ကုိ သံုးၾကည့္မယ္

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အရင္ဆံုး ျဖစ္ႏုိင္တဲ့ ဂဏန္းေတြအားလံုးကုိ အစဥ္အတုိင္း

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ခရုပတ္ထဲမွာ ထားမယ္

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သုဒၶကိန္းေတြကုိ အျပာေရာင္ျခယ္လုိက္မယ္

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ေနာက္ဆံုးမွာ ခ်ဲ႕ၾကည့္လုိက္ရင္ သန္းေပါင္းမ်ားစြာေသာဂဏန္းေတြကုိ ျမင္ရမယ္

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အဲဒါ သုဒၶကိန္းျဖစ္စဥ္ပဲေပါ့

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အဲဒီျဖစ္စဥ္ဟာ အျမဲတမ္းျဖစ္ေနတာပါ

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မယံုႏုိင္ေလာက္ေအာင္ပဲ ဒီျဖစ္စဥ္ တည္ေဆာက္ပံု တစ္ခုလံုးကုိ

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ဒီေန႔အထိ မေျဖရွင္းႏုိင္ေသးဘူး

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