Tag: Football find fixed bets 100% sure matches

Football find fixed bets 100% sure matches

Football find fixed bets 100% sure matches

Real Fixed Matches Betting Sites

Real Fixed Matches Betting Sites

Real Fixed Matches Betting Sites


Find Fixed Matches 100% Sure
Day: Saturday    Date: 17.09.2022

League: ICELAND Besta-deild karla
Match: Vikingur Reykjavik – KR Reykjavik
Tip: Over 2.5 Goals
Odds: 1.50    Result: 2:2 Won

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This article Real Fixed Matches Betting Sites explains to soccer bettors how to use standard deviation for handicap betting fixed odds matches. By understanding this, you can gauge the probability of a team covering the spread more accurately, which can translate to more profit.

These previous articles explained why bettors shouldn’t rely solely on the average and how the standard deviation can be used to calculate probabilities.

However how can bettors use this information to aid their Real Fixed Matches Betting Sites? Here we take things further by using the standard deviation to predict better handicap results fixed matches.

Using REAL FIXED MATCHES BETTING SITES as a testcase

Below we use data from the 2020/21 season for the top divisions in England, France, Germany, Greece, Italy, Portugal, Spain and Turkey.

The table highlights the goal differences – between home and away Real Fixed Matches Betting Sites – during last season. A positive goal difference indicates that the home team won, while a negative goal difference represents an away team win.

The table highlights some similarities:

  • Biggest home win was typically between 5 and 7 goals
  • Biggest away win was typically 5 goals
  • Most likely goal difference is a draw
  • Home teams tend to score more than away teams

However as bettors would expect there are some variances between Real Fixed Matches Betting Sites. The Greek Superleague has a higher goal difference average, while the most frequent goal difference sees the home team winning by one goal.

In comparison the Portuguese Primeira Liga has the lowest average goal difference, while France’s Ligue 1 and Spain’s La Liga are at differing extremes of the standard deviation.

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The graph below shows how the distribution of goal differences, if modelled using a normal distribution (read this article), can be helpful in understanding these subtle differences.

By looking at the graphs bettors should note:

  • The lower the standard deviation (France & Portugal) the narrower the curve.
  • The mid-point of the graph is higher for the Greek Superleague than any other league.

So how does this affect REAL FIXED MATCHES BETTING SITES?

Now we have the data we can relate it to the soccer handicap market fixed matches. For example by inputting the data above in the form below you can calculate the probability of a team winning by a number of goals, something very helpful for handicap bettors.

The probabilities shown in the table above highlight the chance of a home win and the home team winning by more than 2.5 goals across the leagues mentioned earlier.

From the data we can see that on average home teams in France score more than in Germany (0.3763 vs 0.3743), however they are less likely to win and less likely to win by a large margin. Why is this?

It’s due to a lower standard deviation (1.5975 vs 1.7757), which means goal differences in France are less likely to be at the extreme end of the scale.

The largest average goal difference

The Greek and Spanish are the only leagues in which a home team is more likely to win than draw or lose – it’s not that surprising given they have the largest average goal difference.

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Despite home Greek teams being more likely to win, Spanish teams are more prone to win by a bigger margin. The reason? The higher standard deviation in Spain shows that there is a higher likelihood of extreme goal differences in La Liga.  Bettors can start to see a pattern forming here.

Similarly in England home teams win less often than in Turkey, but a higher spread of goals means bettors may find more value manipulated football fixed betting on the home team to cover the handicap than in Turkey.

Bettors should note that the higher standard deviation in some leagues can lead to a higher proportion of large wins and losses, something valuable to handicap fixed matches tips bettors.

How to use Standard Deviation for handicap betting fixed matches

The use of the normal distribution has been discuss from a different perspective in this article and explains how to use Standard Deviation for handicap betting fixed odds. The assumptions set in other articles still apply though: chiefly the distribution must be a bell shape curve and not skew to any side. In future we will discuss how to test this assumption in greater detail.

Dominic Cortis is a lecturer with the Department of Mathematics at The University of Leicester; and an assistant lecturer at The University of Malta. He is an associate actuary and his research focuses on sports analytics as well as financial and fixed games 1×2 betting derivatives.

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As a bettor are you aware that you can use standard deviation to predict betting football tips 1×2 outcomes? Find out what the standard deviation is, how to calculate it and apply it to your betting.

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In a previous article, we explained why bettors should not solely rely on the average, given its tendency to be influenced by outliers, and its inability to show the dispersion within a set of numbers.

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Dispersion can be measure in many ways, one of which is the standard deviation – a quantity expressing by how much the value of a group differ from the mean value for the group. Different metrics are either use directly or are input parameters for a function or distribution.

Poisson vs. Normal Distribution

For example, bettors know to use a Poisson distribution model to predict the number of goals score per team in a soccer games betting tips 1×2. However, this distribution has just one input parameter – the average – and is a discrete distribution – produces outputs as whole numbers.

A Poisson distribution model can estimate directly the likelihood of scoring one goal, rather than the probability of a goal occurring between the 25th and 30th minute (although it can be extended to derive these).

Normal distribution – the bell or MANIPULATED FIXED MATCHES – is also popular. This is a different model to Poisson for a number of reasons but also because it’s a continuous distribution, based on two parameters: the average and standard deviation.

Predicting goals spread in the Premier League Fixed Matches

As a test case let’s look at game goal difference in soccer max stake fixed matches. The goal difference per match seems to be normally distribute. The goal difference is the number of goals score by the home team minus the goals score by the away team, with a zero resulting in a draw.

Lets look at the data from the 2013/14 Premier League season:

  • Man City recorded the biggest home win – 7-0 against Norwich
  • Liverpool’s 5-0 win at Tottenham was the biggest away victory
  • The average goal difference was 0.3789 (median & mode = 0)
  • The standard deviation was 1.9188.

A number of conclusions can be take from the data. Primarily the most popular goal difference is a draw, and the distribution is close to symmetric, with a favour towards home wins. However, our focus for the article is the standard deviation.

Calculating the Standard Deviation The normal distribution uses the two parameters (average and standard deviation) to create a standardised curve. In this, around 68% of the distribution lies within one standard deviation away from the mean, and 95% lies within 2 standard deviations.

In this case we expect 68% of games to end up between -1.5399 and 2.2977 goals (i.e. 0.3789 + 1.9188). The continuous nature of the curve does have its limitations: -1.5399 goal difference is not possible.

In order to estimate a home win by a goal difference of 1, 1 can be moved from a discrete (whole) value of 1, to represent the continuous range between 0.5 and 1.5. For each value we can then calculate its difference from the mean in terms of standard deviations.

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Need to find the area of the region

The great thing about this is that we can now remodel the normal distribution as shown. In this case we’d need to find the area of the region shade in orange.

The area shade in blue, showing the of less than 1 goal (or its continuous equivalent being less than 0.5 goals) can be found to be 52.15%.

While it is not the aim to delve deep into the calculation of this, it can be find using most Real Fixed Matches Betting Sites (in MS Excel: =NORM.DIST(0.5,0.3789, 1.9188,1). Similarly the probability of under 1.5 goals is 72.05%. Therefore we expect 19.53% between these two values.

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Consequently out of 380 matches, we would have estimated 74.22 games ending with the home team winning with just one goal difference. In reality there were 75 games, so this was very close.

By repeating this for all goal differences, we can compare the actual and estimated number of games that ended up with different goal differences.

The table below shows that the discrepancy is minimal and the normal distribution appears to be a good fit – (there are ways to test for normality and this Real Fixed Matches Betting Sites fits nicely for 2013/14 EPL data).

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The probability of a home team

Let’s now assume the distribution is correct for the current Premier League fixed matches season. So as a spread bettor you may want to know what the probability of a home team winning by one or more goals is in the Premier League? This is therefore equivalent to the 1 – 52.52%, which is 47.48%.

Obviously this is a general estimate and applies to the Premier league in general rather than individual teams – bettors would be advise to work out individual teams data rather than that of the EPL in general.

In conclusion, the standard deviation is not just a measure of Real Fixed Matches Betting Sites, whereby a higher value displays more dispersion within a group; it’s also an important parameter to measure probabilities, something very helpful for sports bettors. In a future article we will focus on how a different standard deviation can affect probabilities and spreads.