Simple_Unsupervised_Summarization_by_Contextual_Matching.pdf

A3ea3bc5dde6ae2dd6eae71da9c418b0?s=47 MARUYAMA
December 08, 2019
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 Simple_Unsupervised_Summarization_by_Contextual_Matching.pdf

A3ea3bc5dde6ae2dd6eae71da9c418b0?s=128

MARUYAMA

December 08, 2019
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  1. 4JNQMF6OTVQFSWJTFE4VNNBSJ[BUJPO CZ$POUFYUVBM.BUDIJOH จݙ঺հ

  2. 1BQFS ɾ"$- ɾIUUQTXXXBDMXFCPSHBOUIPMPHZ1 ɾQBHFTr

  3. "CTUSBDU ⾣ͭͷݴޠϞσϧͷΈͷγϯϓϧͳڭࢣͳ͠ੜ੒ܕཁ໿ ⾣ੜ੒ܕཁ໿ɾநग़ܕཁ໿ͷ૒ํͰ༗༻ੑΛࣔͨ͠ ɾ$POUFYUVBMNBUDIJOHNPEFM ɾ%PNBJOqVFODZNPEFM

  4. *OUSPEVDUJPO ⾣ڭࢣͳ͠ཁ໿ ⾣ෳࡶͳϞσϧɾֶशΛඞཁͱ͠ͳ͍ϞσϧΛఏҊ MFOHUIDPOUSPMMFEWBSJBUJPOBMBVUPFODPEFS HFOFSBUJWFBEWFSTBSJBMOFUXPSL ʜ FH 

  5. .PEFM ⾣ཁ໿จ͸ɺ࣍ͷͭͷಛੑΛຬ͍ͨͯ͠Δඞཁ͕͋Δ ਖ਼֬ੑ 'BJUIGVMOFTT ݪจͷҙຯͱಉ༷ͷҙຯΛ࣋ͭ ྲྀெੑ 'MVFODZ จ๏తʹਖ਼͘͠ཧղͰ͖Δ P(y|x) ∝

    pcm (y|x)pfm (y|x)λ ೖྗจॻ x ཁ໿จ y ਖ਼֬ੑ pcm (y|x) ྲྀெੑ pfm (y|x)
  6. $POUFYUVBM.BUDIJOH.PEFM ⾣ਖ਼֬ੑೖྗςΩετͱग़ྗ୯ޠͷίαΠϯྨࣅ౓ pcm (y|x) = N ∏ n=1 qcm (yn

    |y<n , x) ͱͨ͠ͱ͖  sω = maxj≥1 Sim(x1:j , ω) ͜͜Ͱ ग़ྗީิޠͱೖྗςΩετͱͷྨࣅ౓Λ ω x1:j qcm (y1 = ω|x) = softmax(s)
  7. $POUFYUVBM.BUDIJOH.PEFM ⾣ॲཧखॱ sω = maxj≥zn−1 Sim(x1:j , ω) ࣍ࣜΑΓ ྨࣅ౓Λܭࢉ

    zn−1 ʹରԠ෇͘ҐஔҎ͔߱͠ߟྀ͠ͳ͍ zn−1 yn−1 ୯ௐੑͷԾఆ ग़ྗ෼෍ ୯ޠҐஔΛܭࢉ qcm zn ͕ೖྗจॻ຤ඌͱͳΔ·Ͱ܁Γฦ͠ zn
  8. %PNBJO'MVFODZ.PEFM ⾣ྲྀெੑݴޠϞσϧ֬཰ ೖྗจॻʹదͨ͠ޠΛબ୒͢ΔΑ͏ग़ྗޠኮΛ੍໿ ݴޠϞσϧͷग़ྗޠኮ7ΛϘϩϊΠ෼ׂʹΑΓ੍໿෇͖ޠኮ$ʹϚοϐϯά ͋Δڑ཭্ۭؒͷ೚ҙͷҐஔʹ഑ஔ͞Εͨෳ਺ݸͷ఺ʢ฼఺ʣʹରͯ͠ɺ ಉҰڑ཭্ۭؒͷଞͷ఺͕Ͳͷ฼఺ʹ͍͔ۙʹΑͬͯྖҬ෼͚͞Εͨਤͷ͜ͱɻ IUUQTKBXJLJQFEJBPSHXJLJϘϩϊΠਤ 8JLJQFEJBϘϩϊΠਤ

  9. %PNBJO'MVFODZ.PEFM ⾣ྲྀெੑݴޠϞσϧ֬཰ pfm (y|x) = N ∏ n=1 ∑ ω′∈N(yn

    ) lm(ω′|y<n ) ϘϊϩΠ෼ׂͷ฼఺ʹ͸ ೖྗจॻ୯ޠΛ༻͍Δ ͷϘϩϊΠྖҬΛͱͨ͠ͱ͖ ݴޠϞσϧ֬཰͸  yn N(yn )
  10. .PEFM ⾣ཁ໿จ͸ɺ࣍ͷͭͷಛੑΛຬ͍ͨͯ͠Δඞཁ͕͋Δ ਖ਼֬ੑ 'BJUIGVMOFTT ݪจͷҙຯͱಉ༷ͷҙຯΛ࣋ͭ ྲྀெੑ 'MVFODZ จ๏తʹਖ਼͘͠ཧղͰ͖Δ P(y|x) ∝

    pcm (y|x)pfm (y|x)λ ೖྗจॻ x ཁ໿จ y ਖ਼֬ੑ pcm (y|x) ྲྀெੑ pfm (y|x)
  11. &YQFSJNFOUBMTFUVQ ⾣.PEFM ⾣%BUBTFU ɾੜ੒ܕཁ໿&OHMJTI(JHBXPSEEBUB 3VTI   ɾநग़ܕཁ໿(PPHMFEBUBTFU 'JMJQQPWB 

     ɾGPSXBSEMBOHVBHFNPEFMPG&-.P ɾMBZFST-45.NPEFM pcm (y|x) pfm (y|x)
  12. 2VBOUJUBUJWF3FTVMUT 5BCMFੜ੒ܕཁ໿ͷ݁Ռ 5BCMFநग़ܕཁ໿ͷ݁Ռ

  13. "OBMZTJT ⾣ೖྗจॻͷ୯ޠநग़͚ͩͰͳ͘ ੜ੒Ͱ͖͍ͯΔ

  14. 4VNNBSZ ⾣ͭͷݴޠϞσϧͷΈͷγϯϓϧͳڭࢣͳ͠ੜ੒ܕཁ໿ ⾣ੜ੒ܕཁ໿ɾநग़ܕཁ໿ͷ૒ํͰ༗༻ੑΛࣔͨ͠ ɾ$POUFYUVBMNBUDIJOHNPEFM ɾ%PNBJOqVFODZNPEFM

  15. None