Tag Archives: 박지민

Concluding 2014 Fall

pow2014fall-624Thanks all for participating POW actively. Here’s the list of winners:

  • 1st prize (Gold): Park, Minjae (박민재) – 수리과학과 2011학번
  • 2nd prize (Silver): Chae, Seok Joo (채석주) – 수리과학과 2013학번
  • 3rd prize (Bronze): Lee, Byeonghak (이병학) – 수리과학과 2013학번
  • 4th prize: Park, Jimin (박지민) – 전산학과 2012학번
  • 5th prize: Park, Hun Min (박훈민) – 수리과학과 2013학번

박민재 (2011학번) 30
채석주 (2013학번) 22
이병학 (2013학번) 20
박지민 (2012학번) 19
박훈민 (2013학번) 15
장기정 (2014학번) 14
허원영 (2014학번) 4
정성진 (2013학번) 3
김태겸 (2013학번) 3
윤준기 (2014학번) 3

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Solution: 2014-21 Duality

Let F be a non-empty collection of subsets of a finite set U. Let D(F)  be the collection of subsets of U that are subsets of an odd number of members of F. Prove that D(D(F))=F.

The best solution was submitted by Jimin Park (박지민), 전산학과 2012학번. Congratulations!

Here is his solution of Problem 2014-21.

Alternative solutions were submitted by 박민재 (수리과학과 2011학번, +3), 채석주 (수리과학과 2013학번, +3), 이병학 (수리과학과 2013학번, +3), 정경훈 (서울대 컴퓨터공학과 2006학번, +3), 조현우 (경남과학고등학교 3학년, +3), 김경석 (경기과학고등학교 3학년, +3).

 

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Solution: 2014-18 Rank

Let A and B be n×n real matrices for an odd integer n. Prove that if both A+AT and B+BT are invertible, then AB0.

The best solution was submitted by Jimin Park (박지민, 전산학과 2012학번). Congratulations!

Here is his solution of problem 2014-18.

Alternative solutions were submitted by 채석주 (2013학번, +3), 정성진 (2013학번, +3), 장기정 (2014학번, +3), 박민재 (2011학번, +3), 김경석 (경기과학고등학교 3학년, +3).

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Solution: 2013-22 Field automorphisms

Find all field automorphisms of the field of real numbers R. (A field automorphism of a field F is a bijective map σ:FF that preserves all of F’s algebraic properties.)

The best solution was submitted by 박지민. Congratulations!

Similar solutions are submitted by 고진용(+3), 김호진(+3), 박경호(+3), 박민재(+3), 박훈민(+3), 어수강(+3), 전한솔(+3), 정성진(+3), 진우영(+3), 한대진(+3). Thank you for your participation.

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