Video summary

新発売‼トップレベル?名問50について。大学入試・難関大・医学部特訓 成績高上チャンネル~数学好きで英語が得意な参考書マニアより~

Main summary

Key takeaways

Educational

Main ideas / concepts / lessons

What the book/workbook is meant to do

  • The workbook focuses on 50 “prestigious/top-level” math problems (“Top 50”), intended for university entrance exam math.
  • It’s aimed at students who are already around ~65 level on a standardized test (not students at the “national average 65+” ceiling, but those stronger than typical).
  • Its goal is to build the ability to solve unfamiliar, never-seen-before problems—not just to memorize routine patterns.

Who it’s for

  • The speaker frames it as appropriate for learners already around ~65 nationwide standardized test level, with an emphasis that it’s best for students aiming at top ranks (e.g., “Tokyo-level” difficulty).
  • For students below ~65, the recommendation is to finish and consolidate the materials they’re already using rather than jump straight into these hardest problems.

How the problems are structured

  • Each problem’s explanation includes the needed background knowledge, so learners can understand the reasoning without feeling “tricked.”
  • The university name (mentioned by the speaker) is placed in the explanation section rather than in the question list.
  • The workbook includes:
    • Example/main problems (very hard)
    • Practice questions below the explanations (to reinforce the thinking process)
  • It also notes the workbook’s difficulty progression is somewhat non-standard, meaning the ordering of harder/easier parts may differ from the usual “example then practice” pattern.

Important usability / presentation warnings

  • The practice-question answers are presented in an awkward format:
    • Abbreviated
    • Seemingly reversed/upside down, requiring flipping/turning to read correctly
  • Checking answers can therefore feel inconvenient—so the speaker even jokes about it like an extra step (referencing something like OpenAI as a punchline).

Difficulty framing / evaluation

  • The problems are described as “diamond-mark” (high difficulty) and top-level, with no “easy-to-guess” shortcuts.
  • Suggested approach:
    • Spend about 1–2 hours thinking per problem
    • If you’re stuck, consult the answer
  • Even if an alternative method seems possible, the speaker stresses that brute-force calculation all the way to the end is often necessary.

Core learning philosophy

  • The speaker criticizes memorizing solution patterns because it causes students to fail when a problem looks similar but requires a different method.
  • Real progress comes from:
    • Building background knowledge
    • Developing calculation perseverance / brute-force ability
    • Improving accuracy
    • Gaining confidence to solve previously unseen exam problems

Target-score strategy (important guidance)

  • To exceed a standardized test score of 70, the speaker argues it’s not mainly about “solving harder 70-level problems.”
  • Instead, it’s about:
    • Improving accuracy in the 60–65 band
    • Filling gaps/weak spots so moderately difficult problems become solvable
  • The speaker suggests 65 is a borderline, and that around 70 is needed for this approach to feel genuinely workable (without frustration).
  • If your score is closer to 60, the speaker recommends using what you already have and solving problems using current knowledge, rather than immediately jumping into the hardest set.

Additional recommendations / study logistics

  • The speaker suggests using the book with someone or within a structured summer study plan.
  • They also mention time constraints and recommend:
    • Visiting a bookstore and browsing
    • Deciding to buy based on whether it “fits” you
  • They mention plans for other related videos about summer vacation study methods and math content.

Methodology / instruction-like content (detailed bullets)

When attempting these problems

  • Rely on the background knowledge provided in the explanations.
  • For each difficult problem:
    • Think 1–2 hours through the steps
    • If you still can’t figure it out, then look at the answer
  • For unfamiliar problems, you may need:
    • Background knowledge
    • Mathematical talent
    • Brute-force calculation/perseverance until the end—even if you suspect another approach exists

How to choose whether this book is appropriate

  • If your standardized test score is below ~65:
    • The speaker recommends not starting with this
    • Instead, finish/solidify your current materials first
  • If you aim for top ranks (>70):
    • Prioritize accuracy at the 60–65 band
    • Remove “gaps,” then progressively harder problems become manageable

How to study efficiently (practical handling)

  • Plan around the workbook’s awkward mechanics:
    • Practice answers are brief and may require flipping/turning to read
    • Incorporate this into your workflow so answer-checking doesn’t become a constant hassle

Purchase / selection advice

  • Before buying:
    • Stop by a bookstore
    • Browse used/new listings
    • Decide whether the content style matches your needs and tolerance for difficulty/presentation quirks

Speakers / sources featured

  • “成績高上チャンネル” (Seisekikōjō Channel) — the video’s host/speaker referenced as the teacher behind the materials (no clear personal name is provided in the subtitles).
  • OpenAI — mentioned as a joke/example about the inconvenience of checking answers.

Original video