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ÃâÆÇ»ç/¹ßÇàÀÏ Àåȯ¼öÇÐ / 2022.07.18
ÆäÀÌÁö ¼ö 228 page
ISBN 9788969060266
»óÇ°ÄÚµå 355137057
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KMO ¼öÇаæ½Ã Á¤¼ö·Ð 17,100¿ø (10%)
KMO ¼öÇаæ½Ã ´ë¼ö·Ð 15,300¿ø (10%)
KMO ¼öÇаæ½Ã °æ¿ìÀǼö Á¶ÇÕ 15,300¿ø (10%)
KMO ¼öÇаæ½Ã ±âÇÏÇÐ 15,300¿ø (10%)
KMO ¼öÇаæ½Ã ½ÇÀü¿¬½À 13,500¿ø (10%)
          
 

 
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1. ¼öÇÐÀû ±Í³³¹ý°ú ÀÚ¿¬¼öÀÇ ¼ø¼­ °ø¸® 2. ¾à¼ö¿Í ¹è¼ö À¯Å©¸®µå È£Á¦¹ý 2.1 ¾à¼öÀÇ ¿¬»ê¹ýÄ¢ 2.2 À¯Å¬¸®µå È£Á¦¹ý[Euclidean Algorithm] 3. ¾à¼ö¿Í ¹è¼ö ¹®Á¦À¯Çü 3.1 ¾à¼ö¿Í ¹è¼ö ¹®Á¦À¯Çü 1 3.2 ¾à¼ö¿Í ¹è¼ö ¹®Á¦À¯Çü 2 3.3 ¾à¼ö¿Í ¹è¼ö ¹®Á¦À¯Çü 3 3.4 ¾à¼ö¿Í ¹è¼ö ¹®Á¦À¯Çü 4: ¾çÀÇ Á¤¼öÀÇ ¾à¼ö°³¼ö¿Í ¾à¼öÀÇ ÃÑÇÕ 3.5 ¾à¼ö¿Í ¹è¼ö ¹®Á¦À¯Çü 5 4.¼Ò¼ö(Prime Number)¿Í ÇÕ¼º¼ö 5. [ ]ÇÔ¼ö (Bracket Function) 5.1 [ ]ÇÔ¼ö(Bracket Function) 5.2 °ÝÀÚ´Ù°¢Çü(Lattice Polygon) ¹®Á¦ 6. ÇÕµ¿½Ä(Congruence)°ú ³ª¸ÓÁö(Residue), Àª½¼ÀÇ Á¤¸® 6.1 ÇÕµ¿½ÄÀÇ Á¤ÀÇ¿Í ¿¬»ê¹ýÄ¢(Modular Arithmetic) 6.2 ÀÚ¿¬¼öÀÇ °ÅµìÁ¦°ö°ú °ÅµìÁ¦°öÀÇ ÀÏÀÇÀÚ¸´¼ö 6.3 ¿ÏÀüÁ¦°ö¼ö 6.4 ¿ÏÀü ³ª¸ÓÁö ü°è¿Í Ç¥ÁØ ¿ÏÀü ³ª¸ÓÁö ü°è 6.5 Wilson Theorem (Àª½¼ÀÇ Á¤¸®) 7. Æ丣¸¶ÀÇ ÀÛÀº Á¤¸®¿Í ¿ÀÀÏ·¯ Á¤¸® 7.1 Æ丣¸¶ÀÇ ÀÛÀºÁ¤¸®(Fermat's Little Theorem) 7.2 ¿ÀÀÏ·¯ Á¤¸®: Æ丣¸¶ÀÇ ÀÛÀºÁ¤¸®¿¡ ´ëÇÑ ¿ÀÀÏ·¯ÀÇ ÀϹÝÈ­ 8. ºÎÁ¤¹æÁ¤½Ä(Diophantine Equation)ÀÇ Çعý 8.1 ¼±Çü ºÎÁ¤¹æÁ¤½Ä 8.2 ºÎÁ¤ ¹æÁ¤½ÄÀÇ Æ¯¼öÇØ ±¸ÇÏ´Â ¹æ¹ý 8.3 ºÎÁ¤ ¹æÁ¤½ÄÀÇ ÀμöºÐÇØ Çعý 8.4 Ç¥Çö¹æ¹ýÇؼ®À» ÅëÇÑ ºÎÁ¤¹æÁ¤½Ä Çعý 8.5 ´Ù¾çÇÑ ºÎÁ¤¹æÁ¤½Ä Çعý 9. ¼±ÇüÇÕµ¿½Ä°ú Áß±¹ÀÎÀÇ ³ª¸ÓÁö Á¤¸® 9.1 ¼±Çü ÇÕµ¿½Ä(Linear Congruences) 9.2 Áß±¹ÀÎÀÇ ³ª¸ÓÁö Á¤¸® (Chinese Remainder Theorem)

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