Thorough Explanation of the Winning Probability of Ichiban Kuji | Probability Calculation for A Prize, B Prize, C Prize, and the Structure of Lots

When drawing an Ichiban Kuji, have you ever wondered, "What is the probability of winning this prize?" or "How many times do I need to draw to win the A Prize?" Ichiban Kuji is a lottery system that allows you to win popular character goods from Japan, but its probability structure is different from that of a typical lottery.

In this article, we will explain in detail the basics of Ichiban Kuji probabilities, the specific winning probabilities for each prize such as A Prize, B Prize, and C Prize, the breakdown of a lot, the composition of prizes, and how probabilities change when purchasing multiple times. By understanding the probabilities, you will be able to enjoy Ichiban Kuji more strategically.

Understanding the Basics of Ichiban Kuji Probabilities

To accurately understand the probabilities of Ichiban Kuji, it is essential to first know its unique structure. It has characteristics that differ from regular lotteries and drawings, which significantly affect probability calculations.

Reasons Why Ichiban Kuji Probabilities Are Special

The most significant feature of Ichiban Kuji is that there are no losing tickets. No matter which ticket you draw, you will always win some kind of prize. This fundamentally differs from regular lotteries.

Additionally, Ichiban Kuji has the characteristic that the prize composition is predetermined. The number of each prize, such as A Prize, B Prize, and C Prize, included in one lot (one box) is fixed from the start. For example, a lot containing 80 tickets may have 3 A Prizes and 5 B Prizes.

This structure means that the probability is calculated as "the numerator (the number of remaining prizes) varies while the denominator is fixed." In other words, if someone draws an A Prize, the probability of drawing an A Prize from the remaining tickets changes. This is a very important point, meaning that the probability fluctuates depending on the timing of the purchase.

Number of Tickets and Composition of a Lot

Ichiban Kuji is usually delivered to stores in units of 80 tickets or 66 tickets per lot. The configuration depends on the series.

The 80-ticket lot is the most common configuration and is often used for popular series or large stores. It has a rich variety of prizes, with a balanced distribution from A Prize to E Prize.

On the other hand, the 66-ticket lot is a compact configuration designed for convenience stores and small shops. The types and numbers of prizes are fewer than in the 80-ticket lot, but the proportion of higher prizes may be higher.

In either configuration, the person who draws the last ticket receives a special prize called the Last One Prize. This is a highly rare prize that exists only once in a lot.

Preconditions for Probability Calculation

When calculating the probabilities of Ichiban Kuji, there are several preconditions.

First, the premise is random selection. The tickets are randomly placed in the box, and theoretically, any ticket has the same probability of being chosen. However, in practice, due to human tendencies (such as choosing tickets in visible positions), it may not be entirely random.

Next, the point that probabilities fluctuate based on the remaining number of tickets is crucial. As mentioned earlier, since prizes decrease from a fixed prize composition, the probability changes depending on when you draw.

Additionally, it is common to base probability calculations on the initial state (full lot). If some tickets have already been drawn, it is necessary to check the remaining number of tickets and the number of each remaining prize.

Winning Probabilities and Calculation Methods for A Prize, B Prize, and C Prize

Understanding the winning probabilities of each prize in the Ichiban Kuji is very important for considering strategic purchases. Here, we will explain the calculation methods for probabilities in detail using specific numbers.

Probability of Winning Prize A

Prize A is the most valuable and popular prize in the Ichiban Kuji. Typically, there are about 2 to 4 pieces included per lot. The exact number varies by series, but on average, it can be considered to be around 3 pieces.

Probability calculation for 3 pieces of Prize A in an 80-piece lot:
- Initial probability = Number of Prize A pieces ÷ Total pieces
- 3 ÷ 80 = 0.0375
- Percentage display: 3.75%

In other words, there is about a 3.75% chance of winning Prize A with each draw. From another perspective, this means that Prize A is expected to be won about once every 27 draws (80 ÷ 3 ≈ 26.7).

In a 66-piece lot, there are often 2 pieces of Prize A, and the probability in that case is as follows:
- 2 ÷ 66 = 0.0303
- Percentage display: 3.03%
- About once every 33 draws

The probability of winning Prize A is not very high, but due to the nature of the Ichiban Kuji, which guarantees that there are no losing draws, it is important to note that some prize will always be obtained.

Probability of Winning Prizes B and C

Prizes B and C are the next most popular prizes after Prize A, and typically more pieces are allocated.

General composition and probabilities for Prize B:
- In an 80-piece lot with 5 pieces of Prize B: 5 ÷ 80 = 6.25% (about once every 16 draws)
- In a 66-piece lot with 4 pieces of Prize B: 4 ÷ 66 = 6.06% (about once every 17 draws)

General composition and probabilities for Prize C:
- In an 80-piece lot with 8 pieces of Prize C: 8 ÷ 80 = 10% (once every 10 draws)
- In a 66-piece lot with 6 pieces of Prize C: 6 ÷ 66 = 9.09% (about once every 11 draws)

Prizes B and C have a higher probability of winning compared to Prize A, and the chances increase significantly if you draw about 5 to 10 times. These prizes are often high-quality items such as figures and plush toys, making them very popular after Prize A.

Prizes D and E have even more pieces allocated, with winning probabilities of about 15% to 30%. These typically consist of smaller items like towels and keychains.

Example of Probability Calculation

Let’s look at the specific probability calculation process using a popular series as an example.

Example: One Piece Ichiban Kuji (80-piece lot)

Assuming the following prize composition:
- Prize A (Luffy Figure): 3 pieces
- Prize B (Zoro Figure): 5 pieces
- Prize C (Nami Figure): 8 pieces
- Prize D (Towel): 20 pieces
- Prize E (Keychain): 30 pieces
- Prize F (Sticker): 13 pieces
- Last One Prize: 1 piece
- Total: 80 pieces

Winning probabilities for each prize:
- Prize A: 3/80 = 3.75%
- Prize B: 5/80 = 6.25%
- Prize C: 8/80 = 10%
- Prize D: 20/80 = 25%
- Prize E: 30/80 = 37.5%
- Prize F: 13/80 = 16.25%

Probability of drawing top prizes (A, B, C):
- (3 + 5 + 8) ÷ 80 = 16/80 = 20%

Thus, it can be calculated that one can expect to win a top prize once every 5 draws. This is one of the attractions of the Ichiban Kuji, as it offers a relatively high probability of obtaining high-quality prizes.

Breakdown of a Lot and Detailed Prize Composition

Understanding the probabilities of Ichiban Kuji requires knowing the breakdown of one lot. By grasping the lot composition, you can accurately calculate the probability of winning the prizes you want.

Standard Breakdown of an 80-Piece Lot

An 80-piece lot is the most common configuration of Ichiban Kuji, characterized by a balanced distribution of prizes. Below is an example of a standard 80-piece lot breakdown.

Example of a Typical 80-Piece Lot Composition:

Prize	Prize Type	Quantity	Probability
A Prize	Premium Figure	3 pieces	3.75%
B Prize	High-Quality Figure	5 pieces	6.25%
C Prize	Figure/Plush Toy	8 pieces	10%
D Prize	Towel/Cushion	20 pieces	25%
E Prize	Keychain/Acrylic Stand	30 pieces	37.5%
F Prize	Sticker/Clear File	13 pieces	16.25%
Last One Prize	Special Edition Figure	1 piece	1.25%

As can be seen from this composition, the E Prize is the most abundant, accounting for about 40% of the total. The D Prize follows, while the top prizes A, B, and C together make up about 20% of the total.

Total Probability of Top Prizes:
- Total of A, B, and C Prizes: 16 pieces / 80 pieces = 20%

This means that if you draw 5 times, you can expect to win a top prize on average once. This is an important indicator when strategically deciding how many times to purchase.

Breakdown of a 66-Piece Lot

A 66-piece lot is a compact configuration designed for small stores like convenience stores. While the total number of prizes is lower, the proportion of top prizes may be set higher.

Example of a Typical 66-Piece Lot Composition:

Prize	Prize Type	Quantity	Probability
A Prize	Premium Figure	2 pieces	3.03%
B Prize	High-Quality Figure	4 pieces	6.06%
C Prize	Figure/Plush Toy	6 pieces	9.09%
D Prize	Towel/Cushion	15 pieces	22.73%
E Prize	Keychain/Acrylic Stand	25 pieces	37.88%
F Prize	Sticker/Clear File	13 pieces	19.70%
Last One Prize	Special Edition Figure	1 piece	1.52%

In the 66-piece lot, the total of top prizes is 12 pieces, with a probability of about 18.2% (12/66). Compared to the 20% of the 80-piece lot, this is slightly lower, but due to the smaller total number of pieces, there is also a possibility of reaching the desired prize more quickly.

Examples from Popular Series

Let's take a look at the actual composition of an Ichiban Kuji series.

"One Piece THE BEST EDITION" (80-Piece Lot):
- A Prize (Luffy Figure): 3 pieces
- B Prize (Ace Figure): 4 pieces
- C Prize (Sabo Figure): 6 pieces
- D Prize (Illustrated Towel): 18 pieces
- E Prize (Acrylic Stand): 32 pieces
- F Prize (Clear File Set): 16 pieces
- Last One Prize (Luffy Special Color): 1 piece

"Mobile Suit Gundam: Hathaway's Flash" (66-piece lot):
- A Prize (Penelope Figure): 2 pieces
- B Prize (Ξ Gundam Figure): 3 pieces
- C Prize (Hathaway Figure): 5 pieces
- D Prize (Illustrated Towel): 14 pieces
- E Prize (Metal Keychain): 28 pieces
- F Prize (Mini Shikishi): 13 pieces
- Last One Prize (Penelope Special Color): 1 piece

As can be seen from these examples, the composition varies by series, but the basic pattern is common. There are fewer top prizes and more lower prizes, creating a pyramid-shaped distribution.

Understanding Probability Changes When Purchasing Multiple Times

When drawing from a lottery multiple times, how does the probability change? This section will explain in detail the probability calculations for bulk purchases and consecutive purchases.

Probability Fluctuations Due to Remaining Pieces

One of the most important features of the lottery is that the probability changes with each draw. This is because you are drawing from a predetermined prize composition.

Probability Fluctuation in Specific Examples:

Consider a case where there are 3 A Prizes in an 80-piece lot.

Probability of the first draw:
- Probability of drawing an A Prize = 3/80 = 3.75%

After one A Prize has been drawn, the probability for the second draw:
- Remaining A Prizes = 2 pieces
- Remaining total = 79 pieces
- Probability of drawing an A Prize = 2/79 = 2.53%

Conversely, if a non-A Prize is drawn:
- Remaining A Prizes = 3 pieces
- Remaining total = 79 pieces
- Probability of drawing an A Prize = 3/79 = 3.80%

In this way, if an A Prize is drawn, the probability decreases, and if another prize is drawn, the probability of drawing an A Prize increases. This is how the probability fluctuation of the lottery works.

Probability When Remaining Pieces Are Few:

If there are 20 pieces left with 2 A Prizes remaining:
- Probability of drawing an A Prize = 2/20 = 10%

As the number of remaining pieces decreases, if the desired prize is still available, the probability increases significantly. This is the basis for the strategy of "targeting stores with few remaining items."

Cumulative Probability of Multiple Purchases

Let’s look at how to calculate the probability of "drawing at least one A Prize" when drawing multiple times.

Calculation Method for Cumulative Probability:

The probability of getting at least one prize when drawing n times can be calculated by subtracting the "probability of not getting any prize" from 1.

Formula:
- Probability of getting at least one prize = 1 - (Probability of not getting a prize)^n

Specific Example (80-piece lot, 3 A Prizes):

For simplification, we will calculate assuming the probability each time is 3.75% (3 out of 80).

When drawing 10 times:
- Probability of not getting any prize = (0.9625)^10 = 0.686
- Probability of getting at least one prize = 1 - 0.686 = 0.314 = 31.4%

When drawing 20 times:
- Probability of not getting any prize = (0.9625)^20 = 0.471
- Probability of getting at least one prize = 1 - 0.471 = 0.529 = 52.9%

When drawing 30 times:
- Probability of not getting any prize = (0.9625)^30 = 0.323
- Probability of getting at least one prize = 1 - 0.323 = 0.677 = 67.7%

In this way, as the number of draws increases, the likelihood of drawing an A Prize increases, but it is important to note that even after 30 draws, the probability is about 68%, not 100%.

Effective Number of Bulk Purchases

Considering the balance between probability and cost, let’s think about the effective number of bulk purchases.

If the price per draw is 700 yen:

Purchase Count	Cost	Probability of Winning Prize A
5 times	3,500 yen	About 17.7%
10 times	7,000 yen	About 31.4%
15 times	10,500 yen	About 43.1%
20 times	14,000 yen	About 52.9%
25 times	17,500 yen	About 60.8%
30 times	21,000 yen	About 67.7%

Recommended Purchase Counts:

• Budget-focused (5-10 times): Enjoy multiple prizes with low risk
• Balance-focused (15-20 times): The chance of winning Prize A reaches about 50%
• Serious pursuit (25 times or more): The expected value of winning Prize A is over 60%

However, these are theoretical probabilities and can vary based on the remaining quantity and the purchasing situation of others. If you draw 20 times, the calculation suggests about a 50% chance of winning Prize A, but it may not be won due to luck.

Last One Prize Probability and Strategy

The Last One Prize is a special prize that only one exists per lot. Due to its rarity and special design, it is a popular prize sought after by many fans.

Probability of Drawing the Last One Prize

The Last One Prize can only be obtained by the person who draws the "last one". Its probability is straightforward.

Probability from the initial state:
- 80-piece lot: 1/80 = 1.25%
- 66-piece lot: 1/66 = 1.52%

This is the probability of drawing the Last One Prize with the first piece, but in reality, since the Last One Prize is the last piece, it cannot be won with this probability.

How to Obtain the Last One Prize:

To ensure you get the Last One Prize, you can use one of the following methods:

1. Purchase the entire lot: By buying all 80 or 66 pieces, you will definitely obtain all prizes, including the Last One Prize.
2. Purchase when there is 1 piece left: Check the remaining quantity and aim to purchase the last piece.

Strategy when the remaining quantity is low:

If you participate when there are 10 pieces left, the probability of drawing the Last One Prize is 1/10 = 10%. If there are 5 pieces left, it becomes 1/5 = 20%, and with 2 pieces left, it is 1/2 = 50%, so the probability increases as the remaining quantity decreases.

However, when the remaining quantity is low, there is a high possibility that the desired top prizes (Prize A and Prize B) have already been drawn, so it is important to check if there are any attractive prizes left besides the Last One Prize.

How to Check Remaining Quantity

To aim for the Last One Prize, you need to know the current remaining quantity.

Check the lottery ticket collection display:

Many stores display the drawn lottery tickets at the storefront. By looking at this display, you can find the following information:
- Total quantity (80 pieces or 66 pieces)
- Numbers of drawn lottery tickets
- Remaining quantity (total quantity - drawn quantity)

However, the lottery ticket numbers are not linked to the types of prizes, so you cannot accurately know "which prizes are left."

Inquire with the staff:

In some stores, if you ask the staff, they may tell you the remaining quantity. Especially in convenience stores, they often keep track of the remaining quantity as part of inventory management.

However, the staff may not know exactly "which prizes are left," so use this information as a rough estimate of the remaining quantity.

Strategy and Risks for Targeting the Last One Prize

We will explain strategies for efficiently targeting the Last One Prize and the associated risks.

Strategy 1: Look for stores with few remaining tickets

If you visit multiple stores and find one with 10 or fewer remaining tickets, you can aim for the last one prize with relatively low investment. If there are 10 tickets left, you can secure the last one prize for a maximum of 7,000 yen (if each ticket costs 700 yen).

Strategy 2: Target a few days after the release date

Immediately after the release, stores are crowded, and the remaining ticket count is often in a mixed state. After 3 to 7 days from the release, more stores will have 20 or fewer tickets remaining.

Risks and Costs:

There are the following risks when aiming for the last one prize:

• Higher prizes may have already been drawn: Few remaining tickets = higher likelihood that higher prizes have been drawn.
• Costs can accumulate: Even with 10 tickets left, it costs 7,000 yen; with 20 tickets left, the expense is 14,000 yen.
• Value of the last one prize: Check in advance whether the last one prize has a value comparable to the A prize.

When aiming for the last one prize, it is important to consider not only the remaining ticket count but also the value of previously drawn prizes to assess the overall investment value.

Strategic Approach to Winning Higher Prizes

Once you understand the probabilities, the next step is to use that knowledge to formulate a strategy for targeting higher prizes. Here, we will introduce effective purchasing strategies based on probability theory.

Probabilistic Advantages on Release Day

The release day is statistically the most advantageous time to purchase. Let’s take a closer look at the reasons.

Advantages of Full Lot State:

If you purchase first thing on the morning of the release day, you can draw from a complete state of 80 or 66 tickets. This provides the following advantages:

• All prizes are available: Since all A prizes are still available, there is a chance of winning.
• Maximum probability for higher prizes: For example, if there are 3 A prizes among 80 tickets, you have a 3.75% chance of drawing one.
• Most options available: All lower prizes are also available, ensuring that any prize won is in new condition.

Expected Value on Release Day:

For an 80-ticket lot (3 A prizes, 5 B prizes, 8 C prizes):
- Total probability of higher prizes (A, B, C) = 16/80 = 20%
- Expectation of winning a higher prize if you draw 5 times.

Although competition is fierce on release day, it is statistically the most logical timing. Especially for popular series, missing the release day could mean that higher prizes are quickly gone.

Method of Back-calculating from Remaining Tickets

If you are participating after some tickets have already been drawn, you can strategically determine the number of purchases by analyzing the remaining ticket count and the ticket collection table.

Method of Estimating from Remaining Tickets:

For example, consider a case where 40 tickets have already been drawn from an 80-ticket lot.

By checking the ticket collection table, you can see which numbers have been drawn. In a lottery, the numbers do not correspond to the prizes, but statistically, you can estimate as follows:

• If there are 3 A prizes among 80 tickets, on average, 1.5 A prizes would have been drawn by the time 40 tickets are drawn.
• There is a high likelihood that 1 to 2 A prizes remain among the remaining 40 tickets.
• At this point, the probability of an A prize is about 1.5/40 = 3.75% (unchanged).

However, if you are lucky, it is also possible that all 3 A prizes remain, in which case the probability doubles to 3/40 = 7.5%.

Effective Criteria for Judgment:

• If the remaining number is 60% or more: Close to a full lot. There is a high possibility that top prizes are still available.
• If the remaining number is 30-60%: Some top prizes may have been drawn. Make a careful judgment.
• If the remaining number is 30% or less: There is a high possibility that top prizes have been drawn, but if any remain, the chances are high.

The fewer the remaining tickets, the higher the probability of winning per draw, but the risk of the desired prize already being drawn also increases.

Probabilistic Features of Online Purchases

Recently, there has been an increase in services that allow you to purchase Ichiban Kuji online. Let's take a look at the probabilistic features of online purchases.

Mechanism of Online Lottery:

In online Ichiban Kuji (official websites or apps), random lottery numbers are assigned to each purchaser. Similar to physical stores, it is a system where you draw from within a lot.

Features of Online Purchases:

• Independent by lottery box: Each lot (lottery box) is independent, and the results change depending on which box you choose.
• Remaining tickets are not visible: Unlike physical stores, you cannot see the remaining tickets or how many have been drawn.
• Completely random: You cannot choose for yourself; the system assigns randomly.

Strategies for Online Purchases:

Since the remaining tickets are not visible online, the following strategies are effective:

• Purchase immediately after release: There is a high possibility that it is in a full lot state.
• Purchase multiple times: By buying in bulk, you increase the probability of winning top prizes.
• Selection of lottery boxes: If there are multiple lottery boxes, choose the one released immediately.

Online purchases offer the convenience of not being limited by time or place, but the disadvantage is that you cannot see the remaining tickets. Probabilistically, it is the same as physical stores, but it is harder to strategize.

Frequently Asked Questions About Probability

We will answer common questions that many people have about the probability of Ichiban Kuji.

How many times should I draw to win the A prize?

This is the most frequently asked question, and the answer is "Probabilistically about 27 times, but there is no guarantee."

Calculation of Expected Value:

In a lot of 80 tickets with 3 A prizes, the expected value is as follows:
- 80 tickets ÷ 3 tickets = about 26.7 times

In other words, on average, if you draw 27 times, you will win the A prize once.

However, this is just an average, and the following points should be noted:

• Some people win in 20 draws: If you are lucky, you might win in less than 10 draws.
• Some people do not win even after 40 draws: There is a possibility of not winning even after exceeding the expected value.
• Probabilities are independent: Just because you lost 25 times does not mean you will win on the 26th draw.

Realistic Advice:

If you want to ensure you get the A prize, you have the following options:
- Buy 1 lot: If you buy all 80 tickets, you will get all prizes including the A prize (about 56,000 yen).
- Purchase 20-30 times: About 50-68% chance of winning the A prize (14,000-21,000 yen).
- Leave it to luck: Try your luck by drawing 5-10 times (3,500-7,000 yen).

It is recommended to decide the number of purchases based on your budget and expected value.

Can I win all prizes if I buy a full lot?

Yes, if you purchase the entire lot, you can secure all prizes.

Benefits of Buying a Full Lot:

• All prizes are obtainable: Secure all prizes from A prize to the last one prize.
• No need to choose: No hassle of drawing lots, receive everything at once.
• Resale and exchange possible: Sell unwanted prizes or exchange them with friends.

Cost of lot purchase:

• 80-piece lot (700 yen per time): 56,000 yen
• 66-piece lot (700 yen per time): 46,200 yen

Points to note about lot purchases:

Lot purchases vary by store:
- Reservation required: Contact the store in advance to confirm if lot purchases are possible.
- Depends on stock: Small stores may only receive one lot.
- Consideration for general buyers: Avoid lot purchases on the release day and do it a few days later as a matter of etiquette.

Lot purchases are a highly reliable method, but they are also costly, so decide in consultation with your budget.

Are there ways to increase the probability?

While you cannot manipulate the probability itself, it is possible to increase the chances of winning with a strategic approach.

Ways to maximize probability:

1. Purchase first thing on the release day: In a full lot state, all prizes are available.
2. Purchase multiple times: The more times you draw, the higher the cumulative probability.
3. Target stores with few remaining tickets: If your desired prize is still available, the probability is higher.
4. Aim for online purchases right after release: There is a high chance of a new lot being available.

Ways that do not increase probability:

Conversely, the following methods do not increase probability:
- Choosing a specific position of the ticket: Tickets are arranged randomly, so there is no advantage or disadvantage based on position.
- Asking staff to choose a "lucky ticket": Staff also do not know the contents.
- Choosing a time of day: Probability does not change between morning and afternoon (remaining tickets may change).

Understanding probability and strategically choosing the timing and number of purchases is the most effective approach.

Is the probability different online and in stores?

The probability itself is the same, but there are differences in the purchasing experience and strategy.

Reasons why the probability is the same:

Both online and in-store systems draw from the same lot composition (80 pieces or 66 pieces). The composition of 3 A prizes and 5 B prizes does not change, so the theoretical probability is the same.

Points of difference:

Item	Store Purchase	Online Purchase
Check remaining tickets	Possible (lot ticket collection table)	Impossible
Ticket selection	Can choose yourself	Random assignment
Purchase timing	During business hours	Anytime, 24 hours
Competition rate	Depends on store location	Compete with users nationwide

Differences based on purchase timing:

Whether in-store or online, the purchase timing (remaining tickets) can change the effective probability:
- Right after release: High possibility that all top prizes are still available.
- A few days after release: Top prizes may have already been drawn.

Since online purchases attract buyers from all over the country, popular series tend to see a faster decrease in remaining tickets. If you want to maximize your probability, it is recommended to purchase right after release, whether in-store or online.

Summary: Understand the probability and enjoy Ichiban Kuji

Understanding the probability of Ichiban Kuji leads to a more strategic and satisfying purchasing experience. Let’s review the key points discussed in this article.

Important points about Ichiban Kuji probability:

1. No misses with a predetermined prize structure: The number of each prize included in one lot is fixed.
2. The probability of winning Prize A is about 3-4%: In an 80-piece lot, if there are 3 pieces, the odds are about 1 in 27.
3. The total probability of winning top prizes (A, B, C) is about 20%: If you draw 5 times, you can expect to win a top prize once.
4. Probabilities fluctuate based on remaining pieces: The odds change with each draw.
5. Cumulative probability increases with multiple purchases: If you draw 20 times, you have about a 53% chance of winning Prize A.

Benefits of strategic purchasing:

By understanding the probabilities, you can enjoy the following benefits:
- Budget planning: You can calculate how many times to draw and the cost-effectiveness.
- Optimizing purchase timing: You can aim for the release day or when the remaining pieces are few.
- Setting realistic expectations: Understanding "how many times to draw to win" helps avoid disappointment.
- Diversifying enjoyment: Not only aiming for top prizes but also enjoying collecting multiple prizes.

It's important to enjoy, not just focus on probabilities:

The charm of Ichiban Kuji is not just in the probabilities and strategies. Don't forget these ways to enjoy:
- Collecting prizes of your favorite characters: Even lower-tier prizes have value if they feature designs you love.
- The thrill of drawing a ticket: The excitement of not knowing what you will win.
- Enjoying with friends and family: Drawing together and exchanging prizes.
- Value as a collection: The fun of aiming to complete all prizes.

Understanding probabilities is a means to enjoy smarter, not the end goal. Enjoy Ichiban Kuji to the fullest according to your budget and expectations.

Next steps:

If you want to learn more about Ichiban Kuji, check out the following topics:
- Ichiban Kuji release schedule and how to check it.
- How to buy lots and points to note.
- Reviews and value analysis of popular series prizes.
- Detailed history and mechanics of Ichiban Kuji.

Ichiban Kuji is a uniquely appealing entertainment that combines probabilities and excitement. Use the knowledge of probabilities learned in this article to experience Ichiban Kuji strategically and enjoyably.