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<title>East Boston News &#45; binodkumar</title>
<link>https://www.eastbostonnews.com/rss/author/binodkumar</link>
<description>East Boston News &#45; binodkumar</description>
<dc:language>en</dc:language>
<dc:rights>Copyright 2025 East Boston News &#45; All Rights Reserved.</dc:rights>

<item>
<title>The Ultimate Trick to Win at Colour Prediction Games</title>
<link>https://www.eastbostonnews.com/The-Ultimate-Trick-to-Win-at-Colour-Prediction-Games</link>
<guid>https://www.eastbostonnews.com/The-Ultimate-Trick-to-Win-at-Colour-Prediction-Games</guid>
<description><![CDATA[ Colour prediction games have gained tremendous popularity in recent years. These games are simple yet captivating, offering players the chance to predict which Colour will appear next in a sequence. ]]></description>
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<pubDate>Thu, 10 Jul 2025 02:47:23 +0600</pubDate>
<dc:creator>binodkumar</dc:creator>
<media:keywords>Colour Prediction Game</media:keywords>
<content:encoded><![CDATA[<p dir="ltr"><span>Colour prediction games have gained tremendous popularity in recent years. These games are simple yet captivating, offering players the chance to predict which Colour will appear next in a sequence. While luck plays a role in these games, there are strategies and techniques that can help increase the chances of winning. In this guide, we will explore the ultimate trick to master Colour prediction games and provide actionable tips to improve your chances of success.</span></p>
<h2 dir="ltr"><span>Understanding Colour Prediction Games</span></h2>
<p><span><img 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" style="display: block; margin-left: auto; margin-right: auto;"></span></p>
<p dir="ltr"><span>Before diving into strategies, it is important to understand how Colour prediction games work. In these games, players are tasked with predicting the next Colour in a series or pattern. The Colours can appear in random sequences or based on a pre-determined set of patterns, depending on the game.</span></p>
<p dir="ltr"><span>While Colour prediction games are typically simple in concept, the unpredictability of Colour sequences keeps them exciting. However, with the right knowledge and strategy, players can increase their odds of making the right prediction.</span></p>
<h2 dir="ltr"><span>The Role of Probability in Colour Prediction</span></h2>
<p dir="ltr"><span>In Colour prediction games, each Colour that appears is usually based on a form of random probability. However, this randomness is not entirely without patterns. Many Colour prediction games operate on the principle that certain Colour combinations appear more frequently than others. Recognising these trends is crucial to improving your chances of success. To help track and predict these combinations more effectively, you can use the </span><a href="https://damangame.club/" rel="nofollow"><span>Daman game d</span></a><span>, which provides real-time insights into past results and trends.</span></p>
<h3 dir="ltr"><span>Step 1: Analyse the Pattern of Colours</span></h3>
<p dir="ltr"><span>The first and most important trick to mastering Colour prediction games is to analyse the patterns. Even though the game may seem random, it often follows a cycle or set of patterns that can be identified with careful observation.</span></p>
<p dir="ltr"><span>Many games will display the history of previous Colours. By paying attention to these trends, you can begin to predict which Colour is most likely to appear next. For example, if red has appeared five times in a row, it may be worth considering that the cycle is nearing its end, and a different Colour is more likely to appear next.</span></p>
<h3 dir="ltr"><span>Step 2: Track Colour Sequences</span></h3>
<p dir="ltr"><span>One of the best strategies in Colour prediction games is to track the sequences of Colours. Often, Colours will appear in predictable cycles. If you start noting down which Colours show up in a certain order, you might uncover recurring sequences that repeat over time.</span></p>
<p dir="ltr"><span>To do this, keep a notebook or a digital note where you can quickly jot down the sequence of Colours as they appear. This simple practice will allow you to detect patterns and make more informed predictions rather than relying solely on luck.</span></p>
<h3 dir="ltr"><span>Step 3: Use the 50/50 Rule</span></h3>
<p dir="ltr"><span>Most Colour prediction games operate on a limited set of Colours, often just two or three. By observing the game and its rules, you can take advantage of the 50/50 rule. This means that the probability of one Colour appearing over another can often be approximately 50 per cent.</span></p>
<p dir="ltr"><span>If the game is set up with two Colours, such as red and green, it is common for one of them to appear with higher frequency for a certain period. If red has appeared multiple times, you might predict that green will likely appear next based on the alternating trend. The 50/50 rule can provide valuable insights and increase your odds of making a successful guess.</span></p>
<h3 dir="ltr"><span>Step 4: Apply the Fibonacci Sequence</span></h3>
<p dir="ltr"><span>The Fibonacci sequence is a series of numbers where each number is the sum of the two preceding ones (0, 1, 1, 2, 3, 5, 8, 13, etc.). This sequence is known for appearing in natural patterns, such as the arrangement of leaves or the growth of plants.</span></p>
<p dir="ltr"><span>In Colour prediction games, you can use the Fibonacci sequence to determine when to increase or decrease your predictions. For example, if a Colour has appeared multiple times in a row, the Fibonacci sequence can guide you in choosing a Colour that is likely to break the cycle.</span></p>
<p dir="ltr"><span>You can apply this sequence by noting when a Colour streak begins to show and tracking it against the Fibonacci numbers. By doing so, you can strategically predict when a Colour will likely change, based on this age-old mathematical sequence.</span></p>
<h3 dir="ltr"><span>Step 5: Consider the "Hot" and "Cold" Colours</span></h3>
<p dir="ltr"><span>In many Colour prediction games, certain Colours can be considered "hot" or "cold." Hot Colours are those that appear frequently, while cold Colours are those that show up infrequently. Identifying these hot and cold Colours can give you an edge in predicting future outcomes.</span></p>
<p dir="ltr"><span>For instance, if you notice that blue has been appearing regularly, it is considered a hot Colour. On the other hand, if yellow has not appeared in several rounds, it may be a cold Colour. Players can take advantage of this by predicting the appearance of a cold Colour, especially if it is due for a turn.</span></p>
<p dir="ltr"><span>It is essential to keep in mind that while cold Colours may appear more frequently in the future, they can also be unpredictable. This technique works best when combined with other strategies like pattern recognition.</span></p>
<h3 dir="ltr"><span>Step 6: Adjust Your Strategy Based on the Games Speed</span></h3>
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" width="380" height="252" style="display: block; margin-left: auto; margin-right: auto;"></span></p>
<p dir="ltr"><span>Some Colour prediction games are designed to progress rapidly, while others may have longer intervals between predictions. It is crucial to adjust your strategy based on the speed of the game. In fast-paced games, you might not have time to analyse long patterns. In such cases, it can be more beneficial to rely on the 50/50 rule or predict based on your gut feeling.</span></p>
<p dir="ltr"><span>On the other hand, slower games provide more opportunities to analyse and track sequences over time. In these cases, take advantage of your ability to observe and adapt to the ongoing patterns and cycles.</span></p>
<h2 dir="ltr"><span>The Importance of Patience</span></h2>
<p dir="ltr"><span>While strategies and techniques are helpful, patience is perhaps the most crucial factor in succeeding at Colour prediction games. Players who rush their decisions based on hasty guesses are less likely to succeed than those who take the time to understand the patterns and the odds.</span></p>
<p dir="ltr"><span>By carefully observing Colour sequences, following the steps outlined in this guide, and exercising patience, you can enhance your ability to predict Colours more effectively. Over time, you will become more adept at identifying trends, and your odds of making the correct prediction will increase.</span></p>
<h2 dir="ltr"><span>Avoid Relying on Superstition</span></h2>
<p dir="ltr"><span>It is easy to fall into the trap of relying on superstition or believing in a "lucky" Colour. However, it is important to base your predictions on logical analysis rather than superstition. Games like these are designed to be random, and while patterns can emerge, there is no magic formula or lucky charm that guarantees success.</span></p>
<p dir="ltr"><span>Focus on proven strategies, track patterns, and avoid relying on gut feelings that are not based on any observable data. By applying consistent logic and analytical skills, you will improve your chances of winning in Colour prediction games.</span></p>
<h2 dir="ltr"><span>Final Thoughts</span></h2>
<p dir="ltr"><span>Winning at Colour prediction games is not solely about luck. While it can be tempting to believe that randomness rules these games, there are strategies you can use to improve your odds. By analysing Colour patterns, tracking sequences, using the 50/50 rule, and applying the Fibonacci sequence, you can make smarter predictions and increase your chances of success.</span></p>
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